<?xml version="1.0" encoding="UTF-8"?>
<quiz>
<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/$cat1$</text>
    </category>
    <info format="moodle_auto_format">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/$cat1$/Electricidade</text>
    </category>
    <info format="moodle_auto_format">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/$cat1$/Electricidade/Cálculo de resistencias</text>
    </category>
    <info format="moodle_auto_format">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/$cat1$/Electricidade/Cálculo de resistencias/Resistencia equivalente mixto con 3R</text>
    </category>
    <info format="moodle_auto_format">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 16983  -->
  <question type="cloze">
    <name>
      <text>Electricidade. Resolver circuítos. Pregunta 01.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/4277edc17355e6d412ee.png" alt="" role="presentation" width="280"></div>
         <br>
         Resolve o circuíto da figura enchendo os ocos da táboa (non indicar unidades; expresar as I en A ou mA e as R en ohms.<br> <table> <thead><tr> <th></th> <th>V</th> <th>I</th> <th>R</th> </tr></thead> <tbody> <tr> <td>R1</td>  <td>{1:SHORTANSWER:=12}</td> <td>{1:SHORTANSWER:=0,06~%100%0.06~%100%60m}</td> <td>{1:SHORTANSWER:=200}</td> </tr> <tr> <td>R2</td>  <td>{1:SHORTANSWER:=12}</td> <td>{1:SHORTANSWER:=0,04~%100%0.04~%100%40m}</td> <td>{1:SHORTANSWER:=300}</td> </tr> <tr> <td>R12</td> <td>{1:SHORTANSWER:=12}</td> <td>{1:SHORTANSWER:=0,1~%100%0.1~%100%100m}</td>  <td>{1:SHORTANSWER:=120}</td> </tr> </tbody><tbody> </tbody></table>]]></text>
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<!-- question: 16993  -->
  <question type="cloze">
    <name>
      <text>Electricidade. Resolver circuítos. Pregunta 01.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/328a32499ada8d9c5956.png" alt="" role="presentation" width="280"></div>
         <br>
         Resolve o circuíto da figura enchendo os ocos da táboa (non indicar unidades; expresar as I en A ou mA e as R en ohms.<br> <table> <thead><tr> <th></th> <th>V</th> <th>I</th> <th>R</th> </tr></thead> <tbody> <tr> <td>R1</td>  <td>{1:SHORTANSWER:=8}</td>  <td>{1:SHORTANSWER:=0,02~%100%0.02~%100%20m}</td> <td>{1:SHORTANSWER:=400}</td> </tr> <tr> <td>R2</td>  <td>{1:SHORTANSWER:=4}</td>  <td>{1:SHORTANSWER:=0,02~%100%0.02~%100%20m}</td> <td>{1:SHORTANSWER:=200}</td> </tr> <tr> <td>R12</td> <td>{1:SHORTANSWER:=12}</td> <td>{1:SHORTANSWER:=0,02~%100%0.02~%100%20m}</td> <td>{1:SHORTANSWER:=600}</td> </tr> </tbody><tbody> </tbody></table>]]></text>
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<!-- question: 17003  -->
  <question type="cloze">
    <name>
      <text>Electricidade. Resolver circuítos. Pregunta 02.</text>
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      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/827640c14424801d2cf7.png" alt="" role="presentation" width="280"></div>
         <br>
         Resolve o circuíto da figura enchendo os ocos da táboa (non indicar unidades; expresar as I en A ou mA e as R en ohms.<br> <table> <thead><tr> <th></th> <th>V</th> <th>I</th> <th>R</th> </tr></thead> <tbody> <tr> <td>R1</td>  <td>{1:SHORTANSWER:=9,9~%100%9.9}</td> <td>{1:SHORTANSWER:=0,01~%100%0.01~%100%10m}</td> <td>{1:SHORTANSWER:=990}</td> </tr> <tr> <td>R2</td>  <td>{1:SHORTANSWER:=0,1~%100%0.1}</td> <td>{1:SHORTANSWER:=0,01~%100%0.01~%100%10m}</td> <td>{1:SHORTANSWER:=10}</td> </tr> <tr> <td>R12</td> <td>{1:SHORTANSWER:=10}</td>      <td>{1:SHORTANSWER:=0,01~%100%0.01~%100%10m}</td> <td>{1:SHORTANSWER:=1000}</td> </tr> </tbody><tbody> </tbody></table>]]></text>
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<!-- question: 17013  -->
  <question type="cloze">
    <name>
      <text>Electricidade. Resolver circuítos. Pregunta 03.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/533b338d23205e316bc0.png" alt="" role="presentation" width="280"></div>
         <br>
         Resolve o circuíto da figura enchendo os ocos da táboa (non indicar unidades; expresar as I en A ou mA e as R en ohms.<br> <table> <thead><tr> <th></th> <th>V</th> <th>I</th> <th>R</th> </tr></thead> <tbody> <tr> <td>R1</td>  <td>{1:SHORTANSWER:=8}</td>  <td>{1:SHORTANSWER:=0,032~%100%0.032~%100%32m}</td> <td>{1:SHORTANSWER:=250}</td> </tr> <tr> <td>R2</td>  <td>{1:SHORTANSWER:=4}</td>  <td>{1:SHORTANSWER:=0,032~%100%0.032~%100%32m}</td> <td>{1:SHORTANSWER:=125}</td> </tr> <tr> <td>R12</td> <td>{1:SHORTANSWER:=12}</td> <td>{1:SHORTANSWER:=0,032~%100%0.032~%100%32m}</td> <td>{1:SHORTANSWER:=375}</td> </tr> </tbody><tbody> </tbody></table>]]></text>
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<!-- question: 17023  -->
  <question type="cloze">
    <name>
      <text>Electricidade. Resolver circuítos. Pregunta 04.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/0d3adf3960831be51aea.png" alt="" role="presentation" width="280"></div>
         <br>
         Resolve o circuíto da figura enchendo os ocos da táboa (non indicar unidades; expresar as I en A ou mA e as R en ohms.<br> <table> <thead><tr> <th></th> <th>V</th> <th>I</th> <th>R</th> </tr></thead> <tbody> <tr> <td>R1</td>  <td>{1:SHORTANSWER:=9}</td>  <td>{1:SHORTANSWER:=0,006~%100%0.006~%100%6m}</td> <td>{1:SHORTANSWER:=1500}</td> </tr> <tr> <td>R2</td>  <td>{1:SHORTANSWER:=3}</td>  <td>{1:SHORTANSWER:=0,006~%100%0.006~%100%6m}</td> <td>{1:SHORTANSWER:=500}</td> </tr> <tr> <td>R12</td> <td>{1:SHORTANSWER:=12}</td> <td>{1:SHORTANSWER:=0,006~%100%0.006~%100%6m}</td> <td>{1:SHORTANSWER:=2000}</td> </tr> </tbody><tbody> </tbody></table>]]></text>
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  <question type="cloze">
    <name>
      <text>Electricidade. Resolver circuítos. Pregunta 05.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/d8823633e9127a6cfec9.png" alt="" role="presentation" width="280"></div>
         <br>
         Resolve o circuíto da figura enchendo os ocos da táboa (non indicar unidades; expresar as I en A ou mA e as R en ohms.<br> <table> <thead><tr> <th></th> <th>V</th> <th>I</th> <th>R</th> </tr></thead> <tbody> <tr> <td>R1</td>   <td>{1:SHORTANSWER:=4}</td>  <td>{1:SHORTANSWER:=0,04~%100%0.04~%100%40m}</td> <td>{1:SHORTANSWER:=100}</td> </tr> <tr> <td>R2</td>   <td>{1:SHORTANSWER:=4}</td>  <td>{1:SHORTANSWER:=0,04~%100%0.04~%100%40m}</td> <td>{1:SHORTANSWER:=100}</td> </tr> <tr> <td>R3</td>   <td>{1:SHORTANSWER:=4}</td>  <td>{1:SHORTANSWER:=0,04~%100%0.04~%100%40m}</td> <td>{1:SHORTANSWER:=100}</td> </tr> <tr> <td>R123</td> <td>{1:SHORTANSWER:=12}</td> <td>{1:SHORTANSWER:=0,04~%100%0.04~%100%40m}</td> <td>{1:SHORTANSWER:=300}</td> </tr> </tbody><tbody> </tbody></table>]]></text>
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</file>
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<!-- question: 17046  -->
  <question type="cloze">
    <name>
      <text>Electricidade. Resolver circuítos. Pregunta 06.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/16c5da7924cdc9e436e4.png" alt="" role="presentation" width="280"></div>
         <br>
         Resolve o circuíto da figura enchendo os ocos da táboa (non indicar unidades; expresar as I en A ou mA e as R en ohms.<br> <table> <thead><tr> <th></th> <th>V</th> <th>I</th> <th>R</th> </tr></thead> <tbody> <tr> <td>R1</td>   <td>{1:SHORTANSWER:=2}</td>  <td>{1:SHORTANSWER:=0,01~%100%0.01~%100%10m}</td> <td>{1:SHORTANSWER:=200}</td> </tr> <tr> <td>R2</td>   <td>{1:SHORTANSWER:=8}</td>  <td>{1:SHORTANSWER:=0,01~%100%0.01~%100%10m}</td> <td>{1:SHORTANSWER:=800}</td> </tr> <tr> <td>R3</td>   <td>{1:SHORTANSWER:=2}</td>  <td>{1:SHORTANSWER:=0,01~%100%0.01~%100%10m}</td> <td>{1:SHORTANSWER:=200}</td> </tr> <tr> <td>R13</td>  <td>{1:SHORTANSWER:=4}</td>  <td>{1:SHORTANSWER:=0,01~%100%0.01~%100%10m}</td> <td>{1:SHORTANSWER:=400}</td> </tr> <tr> <td>R123</td> <td>{1:SHORTANSWER:=12}</td> <td>{1:SHORTANSWER:=0,01~%100%0.01~%100%10m}</td> <td>{1:SHORTANSWER:=1200}</td> </tr> </tbody><tbody> </tbody></table>]]></text>
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<!-- question: 17062  -->
  <question type="cloze">
    <name>
      <text>Electricidade. Resolver circuítos. Pregunta 07.</text>
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      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/206d51c9f0518979650f.png" alt="" role="presentation" width="280"></div>
         <br>
         Resolve o circuíto da figura enchendo os ocos da táboa (non indicar unidades; expresar as I en A ou mA e as R en ohms.<br> <table> <thead><tr> <th></th> <th>V</th> <th>I</th> <th>R</th> </tr></thead> <tbody> <tr> <td>R1</td>   <td>{1:SHORTANSWER:=10}</td> <td>{1:SHORTANSWER:=0,01~%100%0.01~%100%10m}</td>  <td>{1:SHORTANSWER:=1000}</td> </tr> <tr> <td>R2</td>   <td>{1:SHORTANSWER:=2}</td>  <td>{1:SHORTANSWER:=0,01~%100%0.01~%100%10m}</td>   <td>{1:SHORTANSWER:=200}</td> </tr> <tr> <td>R3</td>   <td>{1:SHORTANSWER:=12}</td> <td>{1:SHORTANSWER:=0,006~%100%0.006~%100%6m}</td> <td>{1:SHORTANSWER:=2000}</td> </tr> <tr> <td>R12</td>  <td>{1:SHORTANSWER:=12}</td> <td>{1:SHORTANSWER:=0,01~%100%0.01~%100%10m}</td>  <td>{1:SHORTANSWER:=1200}</td> </tr> <tr> <td>R123</td> <td>{1:SHORTANSWER:=12}</td> <td>{1:SHORTANSWER:=0,016~%100%0.016~%100%16m}</td> <td>{1:SHORTANSWER:=750}</td> </tr> </tbody><tbody> </tbody></table>]]></text>
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</file>
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      <text></text>
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<!-- question: 17078  -->
  <question type="cloze">
    <name>
      <text>Electricidade. Resolver circuítos. Pregunta 07.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/53220e494e3dc57d5774.png" alt="" role="presentation" width="280"></div>
         <br>
         Resolve o circuíto da figura enchendo os ocos da táboa (non indicar unidades; expresar as I en A ou mA e as R en ohms.<br> <table> <thead><tr> <th></th> <th>V</th> <th>I</th> <th>R</th> </tr></thead> <tbody> <tr> <td>R1</td> <td>{1:SHORTANSWER:=11}</td> <td>{1:SHORTANSWER:=0,011~%100%0.011~%100%11m}</td> <td>{1:SHORTANSWER:=1000}</td> </tr> <tr> <td>R2</td> <td>{1:SHORTANSWER:=1}</td>  <td>{1:SHORTANSWER:=0,002~%100%0.002~%100%2m}</td> <td>{1:SHORTANSWER:=500}</td> </tr> <tr> <td>V2</td> <td>{1:SHORTANSWER:=1}</td>  <td>{1:SHORTANSWER:=0,009~%100%0.009~%100%9m}</td> <td></td> </tr> </tbody><tbody> </tbody></table>]]></text>
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</file>
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<!-- question: 17087  -->
  <question type="cloze">
    <name>
      <text>Electricidade. Resolver circuítos. Pregunta 08.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/c051861178c5e9897aad.png" alt="" role="presentation" width="280"></div>
         <br>
         Resolve o circuíto da figura enchendo os ocos da táboa (non indicar unidades; expresar as I en A ou mA e as R en ohms.<br> <table> <thead><tr> <th></th> <th>V</th> <th>I</th> <th>R</th> </tr></thead> <tbody> <tr> <td>R1</td> <td>{1:SHORTANSWER:=9}</td> <td>{1:SHORTANSWER:=0,015~%100%0.015~%100%15m}</td> <td>{1:SHORTANSWER:=600}</td> </tr> <tr> <td>R2</td> <td>{1:SHORTANSWER:=3}</td> <td>{1:SHORTANSWER:=0,005~%100%0.005~%100%5m}</td>  <td>{1:SHORTANSWER:=600}</td> </tr> <tr> <td>V2</td> <td>{1:SHORTANSWER:=3}</td> <td>{1:SHORTANSWER:=0,01~%100%0.01~%100%10m}</td> <td></td> </tr> </tbody><tbody> </tbody></table>]]></text>
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      <text></text>
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<!-- question: 17096  -->
  <question type="cloze">
    <name>
      <text>Electricidade. Resolver circuítos. Pregunta 09.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/db6dfab297995e77b34a.png" alt="" role="presentation" width="280"></div>
         <br>
         Resolve o circuíto da figura enchendo os ocos da táboa (non indicar unidades; expresar as I en A ou mA e as R en ohms.<br> <table> <thead><tr> <th></th> <th>V</th> <th>I</th> <th>R</th> </tr></thead> <tbody> <tr> <td>R1</td> <td>{1:SHORTANSWER:=10}</td> <td>{1:SHORTANSWER:=0,0125~%100%0.0125~%100%12,5m~%100%12.5m}</td> <td>{1:SHORTANSWER:=800}</td> </tr> <tr> <td>R2</td> <td>{1:SHORTANSWER:=2}</td>  <td>{1:SHORTANSWER:=0,0025~%100%0.0025~%100%2,5m~%100%2.5m}</td>   <td>{1:SHORTANSWER:=800}</td> </tr> <tr> <td>V2</td> <td>{1:SHORTANSWER:=2}</td>  <td>{1:SHORTANSWER:=0,01~%100%0.01~%100%10m}</td> <td></td> </tr> </tbody><tbody> </tbody></table>]]></text>
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  <question type="cloze">
    <name>
      <text>Electricidade. Resolver circuítos. Pregunta 10.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/36f66460f6bf70754e47.png" alt="" role="presentation" width="280"></div>
         <br>
         Resolve o circuíto da figura enchendo os ocos da táboa (non indicar unidades; expresar as I en A ou mA e as R en ohms.<br> <table> <thead><tr> <th></th> <th>V</th> <th>I</th> <th>R</th> </tr></thead> <tbody> <tr> <td>R1</td> <td>{1:SHORTANSWER:=8}</td> <td>{1:SHORTANSWER:=0,04~%100%0.04~%100%40m}</td> <td>{1:SHORTANSWER:=200}</td> </tr> <tr> <td>R2</td> <td>{1:SHORTANSWER:=4}</td> <td>{1:SHORTANSWER:=0,025~%100%0.025~%100%25m}</td> <td>{1:SHORTANSWER:=160}</td> </tr> <tr> <td>V2</td> <td>{1:SHORTANSWER:=4}</td> <td>{1:SHORTANSWER:=0,015~%100%0.015~%100%15m}</td> <td></td> </tr> </tbody><tbody> </tbody></table>]]></text>
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<!-- question: 17114  -->
  <question type="cloze">
    <name>
      <text>Electricidade. Resolver circuítos. Pregunta 12.</text>
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      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/f3a08cfd38955d2d37bb.png" alt="" role="presentation" width="280"></div>
         <br>
         Resolve o circuíto da figura enchendo os ocos da táboa (non indicar unidades; expresar as I en A ou mA e as R en ohms.<br> <table> <thead><tr> <th></th> <th>V</th> <th>I</th> <th>R</th> </tr></thead> <tbody> <tr> <td>R1</td>  <td>{1:SHORTANSWER:=12}</td> <td>{1:SHORTANSWER:=0,024~%100%0.024~%100%24m}</td> <td>{1:SHORTANSWER:=500}</td> </tr> <tr> <td>R2</td>  <td>{1:SHORTANSWER:=12}</td> <td>{1:SHORTANSWER:=0,006~%100%0.006~%100%6m}</td> <td>{1:SHORTANSWER:=2000}</td> </tr> <tr> <td>R12</td> <td>{1:SHORTANSWER:=12}</td> <td>{1:SHORTANSWER:=0,03~%100%0.03~%100%30m}</td>  <td>{1:SHORTANSWER:=400}</td> </tr> </tbody><tbody> </tbody></table>]]></text>
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<!-- question: 17124  -->
  <question type="cloze">
    <name>
      <text>Electricidade. Resolver circuitos. Pregunta 13.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/6f3afa876ff08caaadc6.png" alt="" role="presentation" width="280"></div>
         <br>
         Resolve o circuíto da figura enchendo os ocos da táboa (non indicar unidades; expresar as I en A ou mA e as R en ohms.<br> <table> <thead><tr> <th></th> <th>V</th> <th>I</th> <th>R</th> </tr></thead> <tbody> <tr> <td>R1</td>   <td>{1:SHORTANSWER:=8}</td>  <td>{1:SHORTANSWER:=0,08~%100%0.08~%100%80m}</td> <td>{1:SHORTANSWER:=100}</td> </tr> <tr> <td>R2</td>   <td>{1:SHORTANSWER:=4}</td>  <td>{1:SHORTANSWER:=0,04~%100%0.04~%100%40m}</td> <td>{1:SHORTANSWER:=100}</td> </tr> <tr> <td>R3</td>   <td>{1:SHORTANSWER:=4}</td>  <td>{1:SHORTANSWER:=0,04~%100%0.04~%100%40m}</td> <td>{1:SHORTANSWER:=100}</td> </tr> <tr> <td>R23</td>  <td>{1:SHORTANSWER:=4}</td>  <td>{1:SHORTANSWER:=0,08~%100%0.08~%100%80m}</td>  <td>{1:SHORTANSWER:=50}</td> </tr> <tr> <td>R123</td> <td>{1:SHORTANSWER:=12}</td> <td>{1:SHORTANSWER:=0,08~%100%0.08~%100%80m}</td> <td>{1:SHORTANSWER:=150}</td> </tr> </tbody><tbody> </tbody></table>]]></text>
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</file>
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<!-- question: 17140  -->
  <question type="cloze">
    <name>
      <text>Electricidade. Resolver circuítos. Pregunta 14.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/8c404e6e5b20bd8fcfee.png" alt="" role="presentation" width="280"></div>
         <br>
         Resolve o circuíto da figura enchendo os ocos da táboa (non indicar unidades; expresar as I en A ou mA e as R en ohms.<br> <table> <thead><tr> <th></th> <th>V</th> <th>I</th> <th>R</th> </tr></thead> <tbody> <tr> <td>R1</td>   <td>{1:SHORTANSWER:=10,4~%100%10.4}</td> <td>{1:SHORTANSWER:=0,02~%100%0.02~%100%20m}</td>   <td>{1:SHORTANSWER:=520}</td> </tr> <tr> <td>R2</td>   <td>{1:SHORTANSWER:=1,6~%100%1.6}</td>   <td>{1:SHORTANSWER:=0,016~%100%0.016~%100%16m}</td> <td>{1:SHORTANSWER:=100}</td> </tr> <tr> <td>R3</td>   <td>{1:SHORTANSWER:=1,6~%100%1.6}</td>   <td>{1:SHORTANSWER:=0,004~%100%0.004~%100%4m}</td>  <td>{1:SHORTANSWER:=400}</td> </tr> <tr> <td>R23</td>  <td>{1:SHORTANSWER:=1,6~%100%1.6}</td>   <td>{1:SHORTANSWER:=0,02~%100%0.02~%100%20m}</td>    <td>{1:SHORTANSWER:=80}</td> </tr> <tr> <td>R123</td> <td>{1:SHORTANSWER:=12}</td>        <td>{1:SHORTANSWER:=0,02~%100%0.02~%100%20m}</td>   <td>{1:SHORTANSWER:=600}</td> </tr> </tbody><tbody> </tbody></table>]]></text>
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<!-- question: 17156  -->
  <question type="cloze">
    <name>
      <text>Electricidade. Resolver circuítos. Pregunta 15.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/c3f87e300cf106b78c34.png" alt="" role="presentation" width="280"></div>
         <br>
         Resolve o circuíto da figura enchendo os ocos da táboa (non indicar unidades; expresar as I en A ou mA e as R en ohms.<br> <table> <thead><tr> <th></th> <th>V</th> <th>I</th> <th>R</th> </tr></thead> <tbody> <tr> <td>R1</td>    <td>{1:SHORTANSWER:=6}</td> <td>{1:SHORTANSWER:=0,012~%100%0.012~%100%12m}</td>  <td>{1:SHORTANSWER:=500}</td> </tr> <tr> <td>R2</td>    <td>{1:SHORTANSWER:=6}</td> <td>{1:SHORTANSWER:=0,01~%100%0.01~%100%10m}</td>    <td>{1:SHORTANSWER:=600}</td> </tr> <tr> <td>R3</td>    <td>{1:SHORTANSWER:=6}</td> <td>{1:SHORTANSWER:=0,002~%100%0.002~%100%2m}</td>  <td>{1:SHORTANSWER:=3000}</td> </tr> <tr> <td>R23</td>   <td>{1:SHORTANSWER:=6}</td> <td>{1:SHORTANSWER:=0,012~%100%0.012~%100%12m}</td>  <td>{1:SHORTANSWER:=500}</td> </tr> <tr> <td>R123</td> <td>{1:SHORTANSWER:=12}</td> <td>{1:SHORTANSWER:=0,012~%100%0.012~%100%12m}</td> <td>{1:SHORTANSWER:=1000}</td> </tr> </tbody><tbody> </tbody></table>]]></text>
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<!-- question: 17172  -->
  <question type="cloze">
    <name>
      <text>Electricidade. Resolver circuítos. Pregunta 16.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/f4078dff57efb2758e47.png" alt="" role="presentation" width="280"></div>
         <br>
         Resolve o circuíto da figura enchendo os ocos da táboa (non indicar unidades; expresar as I en A ou mA e as R en ohms.<br> <table> <thead><tr> <th></th> <th>V</th> <th>I</th> <th>R</th> </tr></thead> <tbody> <tr> <td>R1</td>   <td>{1:SHORTANSWER:=7}</td> <td>{1:SHORTANSWER:=0,007~%100%0.007~%100%7m}</td>  <td>{1:SHORTANSWER:=1000}</td> </tr> <tr> <td>R2</td>   <td>{1:SHORTANSWER:=5}</td> <td>{1:SHORTANSWER:=0,005~%100%0.005~%100%5m}</td>  <td>{1:SHORTANSWER:=1000}</td> </tr> <tr> <td>R3</td>   <td>{1:SHORTANSWER:=5}</td> <td>{1:SHORTANSWER:=0,002~%100%0.002~%100%2m}</td>  <td>{1:SHORTANSWER:=2500}</td> </tr> <tr> <td>R23</td>  <td>{1:SHORTANSWER:=5}</td> <td>{1:SHORTANSWER:=0,007~%100%0.007~%100%7m}</td>  <td>{1:SHORTANSWER:=714}</td> </tr> <tr> <td>R123</td> <td>{1:SHORTANSWER:=12}</td> <td>{1:SHORTANSWER:=0,007~%100%0.007~%100%7m}</td> <td>{1:SHORTANSWER:=1714}</td> </tr> </tbody><tbody> </tbody></table>]]></text>
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</file>
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<!-- question: 17188  -->
  <question type="cloze">
    <name>
      <text>Electricidade. Resolver circuítos. Pregunta 18.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/6636b9abb817fef5bcbd.png" alt="" role="presentation" width="280"></div>
         <br>
         Resolve o circuíto da figura enchendo os ocos da táboa (non indicar unidades; expresar as I en A ou mA e as R en ohms.<br> <table> <thead><tr> <th></th> <th>V</th> <th>I</th> <th>R</th> </tr></thead> <tbody> <tr> <td>R1</td>   <td>{1:SHORTANSWER:=2}</td>  <td>{1:SHORTANSWER:=0,02~%100%0.02~%100%20m}</td> <td>{1:SHORTANSWER:=100}</td> </tr> <tr> <td>R2</td>   <td>{1:SHORTANSWER:=10}</td> <td>{1:SHORTANSWER:=0,02~%100%0.02~%100%20m}</td> <td>{1:SHORTANSWER:=500}</td> </tr> <tr> <td>R3</td>   <td>{1:SHORTANSWER:=12}</td> <td>{1:SHORTANSWER:=0,02~%100%0.02~%100%20m}</td> <td>{1:SHORTANSWER:=600}</td> </tr> <tr> <td>R12</td>  <td>{1:SHORTANSWER:=12}</td> <td>{1:SHORTANSWER:=0,02~%100%0.02~%100%20m}</td> <td>{1:SHORTANSWER:=600}</td> </tr> <tr> <td>R123</td> <td>{1:SHORTANSWER:=12}</td> <td>{1:SHORTANSWER:=0,04~%100%0.04~%100%40m}</td> <td>{1:SHORTANSWER:=300}</td> </tr> </tbody><tbody> </tbody></table>]]></text>
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<!-- question: 17204  -->
  <question type="cloze">
    <name>
      <text>Electricidade. Resolver circuítos. Pregunta 19.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/0569c847ef3f8d3d9dde.png" alt="" role="presentation" width="280"></div>
         <br>
         Resolve o circuíto da figura enchendo os ocos da táboa (non indicar unidades; expresar as I en A ou mA e as R en ohms.<br> <table> <thead><tr> <th></th> <th>V</th> <th>I</th> <th>R</th> </tr></thead> <tbody> <tr> <td>R1</td>   <td>{1:SHORTANSWER:=8}</td> <td>{1:SHORTANSWER:=0,01~%100%0.01~%100%10m}</td> <td>{1:SHORTANSWER:=800}</td> </tr> <tr> <td>R2</td>   <td>{1:SHORTANSWER:=4}</td> <td>{1:SHORTANSWER:=0,01~%100%0.01~%100%10m}</td> <td>{1:SHORTANSWER:=400}</td> </tr> <tr> <td>R3</td>   <td>{1:SHORTANSWER:=12}</td> <td>{1:SHORTANSWER:=0,01~%100%0.01~%100%10m}</td> <td>{1:SHORTANSWER:=1200}</td> </tr> <tr> <td>R12</td>  <td>{1:SHORTANSWER:=12}</td> <td>{1:SHORTANSWER:=0,01~%100%0.01~%100%10m}</td> <td>{1:SHORTANSWER:=1200}</td> </tr> <tr> <td>R123</td> <td>{1:SHORTANSWER:=12}</td> <td>{1:SHORTANSWER:=0,02~%100%0.02~%100%20m}</td> <td>{1:SHORTANSWER:=600}</td> </tr> </tbody><tbody> </tbody></table>]]></text>
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<!-- question: 17220  -->
  <question type="cloze">
    <name>
      <text>Electricidade. Resolver circuítos. Pregunta 20.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/88d60f31316bf7e98a09.png" alt="" role="presentation" width="280"></div>
         <br>
         Resolve o circuíto da figura enchendo os ocos da táboa (non indicar unidades; expresar as I en A ou mA e as R en ohms.<br> <table> <thead><tr> <th></th> <th>V</th> <th>I</th> <th>R</th> </tr></thead> <tbody> <tr> <td>R1</td>   <td>{1:SHORTANSWER:=3}</td>  <td>{1:SHORTANSWER:=0,006~%100%0.006~%100%6m}</td>   <td>{1:SHORTANSWER:=500}</td> </tr> <tr> <td>R2</td>   <td>{1:SHORTANSWER:=9}</td>  <td>{1:SHORTANSWER:=0,006~%100%0.006~%100%6m}</td>  <td>{1:SHORTANSWER:=1500}</td> </tr> <tr> <td>R3</td>   <td>{1:SHORTANSWER:=12}</td> <td>{1:SHORTANSWER:=0,006~%100%0.006~%100%6m}</td>  <td>{1:SHORTANSWER:=2000}</td> </tr> <tr> <td>R12</td>  <td>{1:SHORTANSWER:=12}</td> <td>{1:SHORTANSWER:=0,006~%100%0.006~%100%6m}</td>  <td>{1:SHORTANSWER:=2000}</td> </tr> <tr> <td>R123</td> <td>{1:SHORTANSWER:=12}</td> <td>{1:SHORTANSWER:=0,012~%100%0.012~%100%12m}</td> <td>{1:SHORTANSWER:=1000}</td> </tr> </tbody><tbody> </tbody></table>]]></text>
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</file>
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      <text></text>
    </generalfeedback>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/$cat1$/Electricidade/Elementos do circuíto</text>
    </category>
    <info format="moodle_auto_format">
      <text></text>
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    <idnumber></idnumber>
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<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/$cat1$/Electricidade/Elementos do circuíto/Dar valor R a partir cores</text>
    </category>
    <info format="moodle_auto_format">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 17236  -->
  <question type="multichoice">
    <name>
      <text>Cal é o valor desta resistencia?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the value of this resistance?</p> 
         <p><img src="@@PLUGINFILE@@/371610bde7d8a0a9fc32.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" 
         width="320"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>120kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>12kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>120Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>124Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17237  -->
  <question type="multichoice">
    <name>
      <text>Color code 1.0 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/4e525e7a286e58c264b7.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>1.0Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>10Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1.0kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>101Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17238  -->
  <question type="multichoice">
    <name>
      <text>Color code 1.2 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/9934fc4c7f30ec32ac83.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>1.2Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>12Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1.2kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>121Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17239  -->
  <question type="multichoice">
    <name>
      <text>Color code 1.5 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/c35a5afb0da8e2660672.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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    <penalty>0.3333333</penalty>
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    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>1.5Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>15Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1.5kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>151Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17240  -->
  <question type="multichoice">
    <name>
      <text>Color code 1.8 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/a3bc063ce861a3450c44.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>1.8Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>18Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1.8kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>181Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17241  -->
  <question type="multichoice">
    <name>
      <text>Color code 10 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>10Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1.0Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>10kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>100Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17242  -->
  <question type="multichoice">
    <name>
      <text>Color code 100 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/c4419295a3bce36fa70e.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>100Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>10Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>10kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>101Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17243  -->
  <question type="multichoice">
    <name>
      <text>Color code 1000 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/b494775196a74a2c98be.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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</file>
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    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>1.0kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>10Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>10kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>102Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17244  -->
  <question type="multichoice">
    <name>
      <text>Color code 10000 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/d207815927b124be2eea.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>10kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>10Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1.0MΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>103Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17245  -->
  <question type="multichoice">
    <name>
      <text>Color code 100000 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/fc3ba24c233048944827.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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XFg5KQhE1VG2uh0VR3LOzEwl61itBWsUI9LW4FjYtYqIuWpBIPXBJxUU9r41kRNL4s8fziwUril7MSd+IZJYlbQQiK5SxIUC3JYlWKRNAV2WUtElpWrCJUEBHCSlQUQRaKVISGRpXERUoSlEZDUhKH44scV2UdJEtykIQsd4K61apNt+6tPem+sfdJ943cxCFxctZgSbaIw4qbvazUVlmVU6ws1kZ0RxfZsbKcciJLUlIXK0tzwhJVsRJv+elX+/Ef/d/89n/2XzHGtTga4yH3c294tU9/8kOWaCIhQshGiDttSC1x0VS7RLXubCoSlHhwIlqCJBoaVuimB4JVqg6NLmexUi0J3Qh1lgoqhNRZ3Fqos3iQElacBfG07bmCJFr/SInnVWeJB2WtaJ3FRZFEPCupi5YkLlq3kohaq3ZJSZaGiMSdtShVOSxK0ESE5dYSt0IVEbVaEbsIEQmyFKsk0V3EnUjQIiSOxxe5d29JjrKW5ECWJIhnVVu6tVu7dZ+0N7pv7NMNT4S1rG670RCLbiyHbDu1svTEWienRhpJNMtSTTV1WEu7rSx7sU5sJ1mLva0Vuuy9ET/yF/4r3/N9v7tf9dKviTGuwNEYD7EnP/tL/dl/8P9IFmHVrQgqcRYJLUIat1Kri1ARFA1LEdQDlVghos66xUUkRNxalWJF6k6xnEVWJSGx9xaROIuuUpKoiyIeuCx34lZIPUdQJJ5HPC2p5xMk8eAsWZ4RJKGeUomnRMRFghAlQSxnQZaoW1kSonYiXS6yCCIIqY2IpGwimgqaSGItup0VS5FWhVQOcasl0SJuBcd7jzs+8oisg+Qg6yBZiCSIO9VWu+lJ99be2PtG9419upGE4BRZrGLTFd2htRK7JKHLYZ2csuREsnXF2iWxGyuxV2RHQtaSbrJU3YmVeuIzn/ajf/m/9Qf+jT9pjGtwNMZD7Ofe8PfcPPk5K3GRRLNJpZG4VSSxxG4l7oTWWUkoK+xdcREP0hJ1FrdiKeIs0VbiLAgii+7NWtRZyZKwkURChNAdFkqQFVEP2lohcat1Uc8VVHw5kng+RTw4h0U9V4I4iwoqiKckLoKKixUaErR2l8RZJVERJHGRUBUkpRyKlGJFXBQRUbWEhSKkZcWtElFFqLOKuKg6HF/k+EitdZR1kBwkiywScactqt26T9qT7pO9b3Tft0/3JbRhxaFxau1saUhZS7ezk8NaTuiutNYKxYrdJatiSStIYh2WniotKmtZ3Vi6a4XX/M2/5Id+/x/vS7/6FTHGQ+5ojIfUzf0n+643/7gkiJSsWg6kGmyEhaqLJNLaDdmS5VZLqFqJr4QsNOIspRFnoe4kRNRFXWQtSlZQuwhpZS0tQp2FhMSdIvGgrcQzEheNp8Stknhe9az4R4kHZwkSZ1XPSoiLuEjiaW3URa2FksRFVhxUG4QQF0HFWSsJQUNIqJLQqFpZiqCNpjSItJJonVWE1EUEpZFE1Woc7j3u3iNLDkfJQdZBcpAEi7jTajfd2pPuk71vdN/Y+759ui8iYWext6QWumJvpGJZu062lWiWtU66o2vJroSIFbqWtYvaYeWkCWtZe9tiLbbF3vb9+/7e3/gL/vl/+U8Y42F3NMZD6r1ve537n/slSUQ0VAjFaiTslMbCRuLWWrQhpFRcrNIQD16EVN2JskKJ6Iq0biWUIkHYKo3DchZNKWtRZyULRZwFFfHArYX4fO32+RIqbtWdeB7xfIIkHpQkirqIi4QknlVJtG4VCXFWZ5EVz4oIKqmIOkspSUhcNETcSi3LMxIN6tZSbUhQGlLCElQbSVBpCEFEw+HeixwfuSeHo7WOkoOsA1kiJLSottqT7pPuG3vf6L5vn+7b60lCShrFWstpb0Ry0rLUTqzGRhK6bCdJrCxdlV3WloYsWSdpyJJVNhLqLIgkuurH/8Zf8Lt+7x/toy96PMZ4iB2N8RDa+9R3vfHvSpalirgTsUJFsZwtKlbdahHirJ6RVhHURT1QCeUQ6uwQbSWx1edbyiH2LiKJdLOICHadxUVEFvYmIbSVFV8JyfKFluXzBfWU+JKSeD5F4oFZK+opdSfxXBFnoUiJoLIQtG41qhqEZLlYYTurs6haiVshpYm2IgStCIkoibgoCWGXlahK4yKti6It8YzD8THHRx6zDvdkHWUdJQfJkixPq9Kt+6Q92fvGPt3Xfd8+PWmf7jl4wilbnHWpbSV2S5agq3LaklirbLqWpvapdiqpZGkrWZrKWpy2lSB2kMhaskuiWdbmic980mv/zg/7Hf/cv2aMh9nRGA+hD733rT7zqY8RKpK4FeIi4ixURKVx0W4JKXVRRdCwUESlHqwEdRGhSFARcRZnQWnFWZxVEnEWlDhbFZFUsROJW1mLIh64eFo8nyBxFhet5xW/cpLQuhW3ktK4U7caFwmCVuJOWWups3qOIuIiKokiiSoi7qQkS0tSEgTVRkKVIrXECvGUkJYQQSWos5I43HvM8ZEXW4dHZN2z1lHWQbLIElGl1W7tSfeNve/bp/v26b6so6wj6wmHxm5ZdIcgFZFGwj7EOi0nJFSlS7IdspxCcrLWoidNaCRYy9olW7NsJWQt9tZEuvzdV/7PfuB3/6vNmTEeUkdjPITe85aftBYaCULrLKg0GmeldRF1kUXLSSlJpFRF1MV20XigFppFy0JDiYiNuKiLhUqKkAoiigSJoCjayiLioiqJr4S4iM+XeB51kfgS4ldMiPhCWXEnqKcF9bSQ5WKXpIKgzhJ3SkJDSKtlraUlKaF1VlmhQbWVRBapW1m0bBW1lZIVEq2nhDorWVrW8TGHey92ODwih3vWuifrKOsgWZ7Rrd26b+x9Y5/u2+tJez1pr4NTDogiKWVlqY1oaq1lnzbCqnWK04rsWomGYgWJU0lirdiWpfauiqyoWnvZNjaJNBo++qGf9/Y3/qTv+O7vM8bD6miMh8xnPv3xfvR9b0cIxSpdkV1JNKzQshJFFUVQC0m0pZXQEqWeUg9UQisJpUgI2riViKcFkbBbhBChddGGECRLVdCQhtZXQhJfqPXFEl+OJL6UJB6YoiTxHPV5Issz4ixoiGclGrKJ0rpIFq2LhCaWi8qK7khKaEmCLc5C1C7FCi0RFJGSoChRRJ0FJa2Lw3rU8d7j1vFR6/CIte5Z6yjrKFkkqLa6T7pv7P2kfbpv3xyd1kGyEEkoO6FIaWWFUrUO0R0s1rZ2nBIJEWvF3ksWqyenLEGyJZHUWstpF5GQRCxJ7UacZfmJv/WXfMd3f58xHlZHYzxk3vvW15LtaRFFNjmEHdRuLbFTlB0XaV0UO5V4SkgpEhetB6q7krgVFtoihKAtiVshoY1YKA3BWtIStyKq4iKWs9BExK+EiIu6E18obrWeI35FZS0tdScu6hlxq85KEs8IWhdFxK3QxlrOii2Wi12SakmCSCruJOi2XYRUS0SUokilbiVscZFURZy1IiTqrLUOjzjce5HD4VHr+Kh1eMQ63JN1T7IkobTb3je679une07rSckiS8SdssgOC5uKoK2FU1lhb5LYK9YpqrIWuxLSsGK1Ki5qiWq2JJIosiI7WqxIyebNr3+VT3/iI33JV78ixngIHY3xENmnU9/39tdTsqJFiJCyo2oFjZ2KUJJS9gp1Ky2hQYsShO5KPFBZcasoVUKUhhAXIcRT4laFoKEEFRcNGnEWgpYE8cAlzuLztW7FncRZfJEVXyR+xaT1pURQt+KsnpYVGhdxEdTT9mat5WKrJVacRRZabRVtZUURkVaUjTiriCorWrJo605REhctQoOSVMM63nM4PGrde8zh8JjD8VHr8Kh1uCfrgIVqT3q6cTo9KetIlnhKt3ZLIq1TUCSWZaus2GUFXfbatFZjryDWiW3J2pbojp2l3SQS1lq6aykpaieS0Fpio+G0T177d/5PP/T7/pgxHkZHYzxEPvSeN3vyiV+UFUpWZJcgobUSFzsVoaU0YRGb0FJ3UhrSqLKJqHqQ0k1I3Kq4lbhVd1JBG3XWSkgiqEqiIkhoEeJZWbS+QuKLLL+Meo74ZSXxJcUDk+VOPY8ikvh8xd5EXQRVT1tr0aq6CLbSEmchziItCZvEWSlJNFVxK1VE1Z2EOmtdtEQkVaFB7RKsdbQOjzgcHnU4PuZwfMw6PuZwfETWPckB29439s2Tsg5OCS3duk/24Ub2DUVi7ZJoqyFFYqkdiog2pJZlBznJimyaiCU5yVqWrao7InrAKdJIIspadMvJWTXxur/9w37w9/7RrrVijIfM0RgPkff+7OtpEUnYJXGRXQ1CWxGr1YRUnbXqTnYkKEU2tak7ZSXiwalQhMZZaKWVVuIsLhoi4my51U1RZy2JOCtaEnUnib3dqQcufhlFnMUzWoS4U7fqH1M9MHtHEomzulVfrFV3kggSd+qsEs/YPVEkEreCNpS401Y8JVTcWrVbibPSIi5aZ8WirFSFOosq9ZSiVmkilqyjrKMcjtbhEYfjow7Hx6zjY9Y6ard98zknC7X3SQ73ZR9lHSUHWQeCkgN7h9Bugh3ERVKr0QRx2nWRFT1VLHGSRLKkJ7UkFay1dJ+sLHtVTltW2FUhGxF87MPv9/Y3/aTv/O7vN8bD5miMh8Qvffpj/ej7f1YOoSgSBJtE0LqVbk1cVBFFGlFVyu62VtSmiDuh6kFa8awSRRRFi+UsLtIToY3lLM5iCSmqDSGeEuKiVkhCPHCJs7ioeq56RuKXE88Vz68erLWcFfWMuFOSoJ6rLupOVmjUnYgocSvbUypogiiyaOsiIeoZoXVWyXKxWnXWUKouWmeVVEoTd0oRtyIkImKRkCXrYK17DvdeZJ+e1H2SLLIkEUEISVzEWdiNhJaIoGs77VihYmfT0Fir9o6UJCycQior0khKI6u6SaLZNCSCJi6SJWoX4bWv+j9853d/vzEeNkdjPCTe86bXiLO9dNVCQ2yEIqR1K0EVcdaKqDqVBK2EvUsIiqBKqx6cJtqKO0UQlVCkntGEIrGdtaKaIC4aIiSktNoQhHb7Sqiz1HPVF6svS+L5BIkHpuoLJXEr1EUoLfGsIErrVkKd1dPWoqiLCILakrhIaGnrIlmUpAQN21k1KBsrlVaFuNW6FWetInGrrW3Trd3ak/ak+8Y+3cdndd9ot3160t43um+0W7vpptWW1kVDShEhcVIaK7XrLJbYqYQtpJLF2nKqtRa7ThuJJFaW3VKSSJa16mKfTpJYrS0a4iy86fWv8tEP/Xxf/vXfEmM8RI7GeAjcf/Kz/fm3v54ilf3/sod3ob/oC37f9fr81ppk2jHFSBWMDhlaGpiqIJSCkCrEB+yFqeKFiLkQL6oIKaJe9dIKol4YQaxeeFPFFjE3Eom2BlussdTUp4SZnqSkSfPQnHYmZfI0J3uv9f++/T2sx733OXOyc9Y+ew//12u6RIQLGhryVkOpmZzYcnFVGmKjCMPpGMJ8QmWuxhAqjKHkjXExxikzzd2k5uYi5KZmxpCryTclmo80XzQ/pvxQoXw6zXxBbD6QuyEf2eYmbwxlm5vCGIrkbhPW3GxhnBHJXYTtEBljRYShcrO5q5CbcjWk8+Sc13Ze2dNL2wuMjvP0ynZBznntPH3uPH3mPH3unFfOee2c1zqv1ZNtOtkQZ5y4INPYUmQsNhcc03JpnjYPs2WmYdjsctE5ZpKbbYY2LuyEFDn+pf/L/85/7vf9dz179pvJS8+e/SbwF/7kH/P06jM328zN5NgmzJCDuRpiDTkxkbuGMMRcjeKyCSv5dLa5SY6HzUO52Vwlc1yVm4TZKHfblLu52rw1sTDz6c18Wb6ubX6U+XRezEfyVead+cgp5iO7TK5yN7nZhtEUikWIMMeGyJirlLshb4yhQh6G2RhyFRWj89p5+tw2DKknPb2yyws2op6c81pPn3t6+sx5/Znz9Jnz9LlzXjlPr5DLhdMkGy+iTcVczcbGmqcdDsPMkYs8hc02MzPDZWO0aTOzjc1im5U2zFD8K/+3/4P/1H/hv97f8XO/bZ49+03ipWfPvuNeff5Zf+aX/iiyTWUbss1wkFywuasoTLGh5KqQbcrDEHM1nNzMJ3TczeziLpmrTXLCmKtyN+/karlJbDYPxebmuMpV8k1IzYcyHxnyZfO3JOTTOa7C/AjZmI/lah5yNXfNQ+6auwiTibBp3og4uZurEjZ3dbw3zBbmLsxVjqvY2CapV55e/01K5+i8dnnxuV1e2l6wITrOedLTK+d87rz+3NPTZ87rz5zXnzlPn2Ny1XEZDmc4zFUTJpfx1My4kHHyYvNkLhd6GhcuT2TM1TA381CuxiK2yc0oG59//gN/9J/9p/2n/4v/Dc+e/Wbx0rNn33H/+h//F3z+g79um3DZFBsJs7FDrsIiZirGpCGMmZshD3mj3Gzk02m5ueAcDyNXMTMPYZubwtwtV7MRkhpyU2E2jPLN2Gw+0slHYvNj2eZH2XwyifmSzTszd/khslzlIctdm7yxDOVhDIvkbgxFHW/VbLMxFMLIw1yNZFgeormap6fPPL36dZ0nl/Pa5bxyeXppe8HlYuamjs6Teu08vXaePneePvf09Jnz+jNPr/+muSqNXI0Q2ui4jGOUy3JMh20WZ7PLONmFnqaNy+wcwmaLzTGXy5yTxTZiwlhqVv7F//P/2j/wn/hH+u1/979/nj37TeClZ8++w/7GX/3L/dlf/pdcvBFbGmHmQxtHbuZhIxTJNmtaRBjyMMlsOTGf3sHmLjcxwlDYFIu5ihbmpggzjDCGhuZm8k3Il23zoRXmi4Z8e1wiVxt5L+/kh5vIw9zlau42lJvC2LxTIW9l5CrbDOWNhLC5yzEjD3OXfCR359Xnnl79us5r5+lzlxc/Y5cXthe2C4ZU9OScJ53XznnlPH3uPH3uPH3u6fVncuRim84xLAzlbHQ8DEM2OmzsuJqzaB5mm5mwzTbHDBnGRocxo7QZjrz67HP/7P/+f+a//N/8H3j27DeDl549+47q6l/9l/+PenrlmGFI1rjgYFlDmLlqSHJXjOXuFCJXKVe5yVVkJvkmJMzM1SjvbBiVxpCrkasYhpZhc3eOuwkj34idmKt5J18w8iX5GvIJzVzlnc07idzlKwzzkaFcpfKhzF3eyBBmhE3IG3OXrHmruavcDOVuhuRhc/f0+gdef35xefHKLi9dLi/t8tJ2YRfvpZ50js5r57xynl4555Xz9Lnz+jNcPMSQqyE2O4eNjsbMmpZtjrGEHYaNoYONxXE1l3GajQsOtslVsXFSmbH8iX/5j/gH/uP/SH/ff/g/Ns+efce99OzZd9Sf+aX/h1/5c3/SXlwM20yY5NI0V5NcNkeKSa7C3FVmbjZEPjAWeUhu5lPKe1O+QhiyUYS5iuStXEVLZrFh7pLNNyJXucpbyRdt8+OY+WnJ8UXlx5a5yxfkZh5yFcrNLnOTKTbv5JiRu1zNXTLkKndDCJuHQh6m3L1+/Te9fsWePne5vLTLS7u8sF0w21RIHTrOea3z2jmv9fTKefrcefocMRbh5GHjHIwOZsspRBGXzXFczGs3w5BdZoeZbS6O18ZlnMNGrFlHRtmG3GQ6+YP/q/+ef+yf+N/27/q7/j3z7Nl32EvPnn0H/cpf+FP9yX/l/2SXUbZRcpNtQljuzpg3cpWwSC67qHRCZjiYRCjmvfIpzcVHxkZyU8kb+Ugys1HkYShXCUN52OSbMX97Kj+ukHxK8+PJVT5W7jbkZpvMTbExV3MXkpnlIXI1d5X5QCjb5GHzkKsw5SFsCHnrvPqB15+/tsvPuFxe2uWF7cIuZmxuKjrqqCed1855radXznnlPL1iv4WTm21IY0+x4ThGR8JsFxwt5Woql8ucjjVylRo7SJvt6LCGbHMWZqUhtum4ysZf+yu/6p/6n/y3/aP/+P+y3/Jb/4559uw76qVnz75j/p3v/5n+3//Xf4aD0WYeJttUtlmT2IWOMzQbHTaUm+Rmo6gYCrnZODERG/l0knfGkDdiLt7aSN67KIbNGxm2uSkqN/NQIZ9a3it3uZqP7ORuvrVCPhDbvLV5Z67mKyT50PJe7pqPVOYhb8Q85GHzxiTMTbkrtiFvzZSrIebu9esfeP35Z3Z5aZeXthe2i+3C5p2S1OE8OedJvdbTa+e8cp5e4WdcLnMOFWM4rnI1kzOcmRwMl/G0WVw2pxHmbnEZJ4wdFkNzl9lGMWaSRSLarPzFP/vL/un/+T/u9/3+/1E/81t+6zx79h300rNn3yH/1p//Xv+ff/6f0etXuHjITGJUNMl7eciMsqEQ5qZimbGEMISaOfJQ+aTK3ZA35q3kS3I1N3OTD51m3tuGzMMuw3xq897mrkY+Nj+WzY80n87FfGQ+li8beSsfieQr5Z15yHubh0gepjyEDXlr5i4Pc9dS3lnunl7/wKvPc7m8tL2wywt2MWPDPERHpZ50nnReO+e1zmvnvKLfLldjEZLLeHJ13M2QJ1fF6ER565S7mDlDrmZhtLmLXI3FQd6ahmUIefhTf+KP+t/8T/87/iu//3/Yz/6dv22ePfuOeenZs++Arv70H/8XfO//9c/Z4XIZi7LLxYldLurJTDIjJhnLQ0ixRSjbuFBULGKSm9xkhoT5pC7u1nylMldD81ZyN+YqV3MzDMl7E4r5ZiQfmh9mvv3yVfIj5Evmy/KxzUPkJg9zU+6KbQh5a6Zczd2S5L3ljQzFNm89ff4Dr722ywu7vLC9sF3YzLyVKHXUoSfnPOm81nntnNeGUFw8nDAcunB54knIPJzDzEWeTHK5zNOThyEyb2Uu4ymGjUXYqCEbPXlnrjZK+NP/6h/zv/jv/9f8vt//P+7f9x/4e+bZs++Ql549+5b763/lL/fH/8U/6C9//183YyN37eISGSdcWC6bIzO5Kpktb20USlLkKiw3Yd4I5W6u8qmtSZKvNFfzJcWQq7lJvqT50NyEfNNCPjZU/naFfFr5W7P5snwgeWveKu8U2zzkrZm7XM1DjJZyN1e5ylsz783daJG7p9e/bj6zywvbC3axXWzDMOSmwlFH50k96Tw557XOa8UwycM2ncOGtLnEE4azmVRyE6WyDdmY2Y5cDVEYeS9Xee+4yjaVL4m//P0/55/8J/6r/pP/+X+0f+gf/n0ulxfz7Nl3wEvPnn1Lvfr8b/av/X//eX/6//d/p89tF+YuDFsYi1zlphAtQ9gihI1ys43yJblKYblpQyrfhMpHNh9L8pG5mvnYkMxV85A8zNWQb4Hc5Ga+7ZKPzW+kfFne27yXL5ox5I15SItR3pmrXOUubB5mHlrkS9bk4enVD3T+hu2F7YVdLrjYhjEPhVTqqCedJ/Wk81rntVwtztiR2bwRDSlsFIXcbDPTWJPjK+VLNhyG3GQjb+W93OWdV68+98/9wX/Sn/h//hH/8H/pH+vv/fv/wXn27FvupU/kD//hP9wf+kN/yLNnX9d/5h/8D9pn/47LZpcx5irMQ9MiMm8NjWEoLHejsCySt1Yq+cDQcIiNNk7MpzVfkJt5KG+MuVsk+cBczZovyzvNNyc/2vx45qdvHvKQr2vmLvLWvBcjyZfNVd7Izcx7MzQayofW3OSNcpNs7l6//nWX13/NLi/YC9vFNowNQ+Qqdeioo550ntSTc17bz0RYNKQwRMsOjZUjwzGE5Gp5a8hN5L0wHF+tsbzTkLu8N/LG+P6f/9f8U3/gv+Xv+nv/s/3pf+P7nj37uv7AH/gDfvZnf3Y+oZc+kV/91V/1ve99z7NnX9c/9B/59/q5hQtDWGzuSnM3Q4blKvNG2agxHCyFQm7CNmRhyF1LzaRy05ibfCrLV5ibFvNG5gO5GnO3SPIFmzU/Fc2X5MvmN5CfurwxX0/uRvJO5MuWu3krIlebt2beapGPrMm8U5KNeWjeKWbO0yvn/Lqb7WK7sAtmm/dSUXLUoXxscmgsO9OOSs3dEJm7xYnSoY6bRFRIrkbeWBwsNyeMjoelQu4WeRhyV9nmLszdv/Vv/4rvfe97nj37up6ennxqLz179i2Wm2gmbRZGm2EmmeGwqcwUjRqXo5irEDY3nVxG5Z1SWIoVo1hsPrnmY7nKsHxgblruxuStcjXmA1HygSHfiORu7uarzfw45kebT2j5KvlAfkPLl8xNbnIVNh8bY8jVIh+LmbwRyc3mrrnLw5q5yVvJh+qo4+vLzJMsV7lZE4bKzekYTpk5JpmpFLkaHYZylVzlruMjGx3kaiyivBGRq7F8QZhnz74LXvpEfv7nf97v/t2/27NnX9fP/dzP6df/uocwwiIMpc3lsBeIYk2XMIVlZyzb1GGzjrAlI8xdSNbMkasYGkPySRXmi3I15I3cLB+Ylru5yjyUN8bczVUk34R5I+/lS5q/bSGfUL7S/DiSq8h727w3N3M1d3krXxIz+UBJbjaMPOQqZshbyTvzkJ+oFmbNJHTYEEUShnNyk0zuFrlKuZqbSvKhZOOcKJWbxkYn7yVTHgpzF+ZuQ/yu3/W7/Na/89/t2bOv68WLFz61lz6RX/iFX/B7fs/v8ezZ1/Zr3/NX/sb3TTp0YUhsbuaNzTmZqyVXodxFclMZKmHjHC7SUu7makNqJsmQq5hPbK7yoWJGPjbyRkyWq7kbyd2Ym9wUuRmbb0L5ktPxkaH5yHylNT9MrvLJJHf5yDa/sZmr+Uq5Wu7yQ83kvXKVzcPIQx7WPOQmuZuHvJe75CdrlExlsaUTzUYHS7KRWceTsSeaHBuTHGFGUUhl5ZQPVUiHorB0RvnIKIbKLsMYv/iLv+jv+fv+Q549+7pevnzpU3vpE/mFX/gFv/N3/k7Pnn1df+yP/Jt+7fu0bBfDpC4uo2LjYLkJczXWHBkmN0ke8kZsk4fNXaG8lYdioyGfVh7mnc1VbgqFkYe5y1WucrO8MUnzkblJB/mp2OY3lK80P0X5SpXfSK7mKnK3zUfykZl8rFzlZsMI+YKYt5IPzEM+kLC5m5+wIibb1HGwZsvpMBbbnJMcJw9xziGKSqGcUgnl7ngYiuGgSESyPAwlb5Rt3kpuZn7xF3/Rb/+7f4dnz76uy+Uyn9hLn8iv/dqv+at/9a969uzr+uwHP6Awi4TZxd3FKMZpGhepKS7LxiLM1RmLM5MTm6swM0cUYRQTo4YkzDafVO4q78zH5ip3jbw3D5GHyVzlalpu8sZ8I1q+KHkYMVebtypfZX76cjVX+ZHyZflI5WPzoWSbu3KzeScfW/OQt/LGPIS8E7bczCcUeSgKo1GpURInxg7KcLBRUdp0DtIwNHKVmyQxOlm5KVdZlLtCbJiHErYZyt2//f3v++s/ePLs2df18z//810ul/mEXvpE/tJf+kt++Zd/2bNnX9dve/oBFyrnkhcmh6gLwzKEbTqzcUEycxxrjJDMTTZXCYsjQ96bqzBXMQ/lU8tbMw+Vd+Zjy12uRh7mnXI3N1kzVyP5xpQvWt7I3djxzlzNV1t+tHwyy1zlLl/fzFv5CuWmcrO5K2w+NCNXeStvzHv5QIz5CvkkMhzMLrNz1IThSHE2znHKTaUoclXEcGKHipLUCFERSR4mRyq5ifJWudswRLG5yp/7C3/BX/tTf9azZ1/X7/gdv8PlcvEpvfSJ/Mqv/Ipf+qVf8uzZ1/Uf/YXfypku2UnLXM1V8kZs7CQz04673DWUmdDisHnIVX6YMO/NJJ9emJs8zNwkcrdR3ikmzF2Yh3xBMnI1Ld+I+fHMt17HT8Rlc3N8hfKhzUdyVd5ak2zeyRvzXj4Q82V5Z+YnKzNMJXnIpOEgJnkICbkroXLkplIkuSpJRXM6KqSSq2g4JA8p5C4zyQwV5i/+xb/oz/+bv+rZs6/r9/7e3+tTe+nZs2+xyiUaSkZpruZSjMxNS2HeiDBsOnln7spHKuZbJIzchflYPjA25GPzkdzkIcxNS/LJ5UuSr2vNT0vLV5n5ccyIIl+h3GyEzUfyBXmn8lbY5p18JMw3a6YS8hAqRdhy4rgqFVJUKkklEUmSyFUShVQmi6eDWEmUXEUi8t5KZkuxzTx79t3w0rNn31IVcnCRml1Iai6SsUxy1TTWkMZwyhe1iOFg3qvM/NTlat6ZL0nMR4r50eZD801LfpKSHyY/HcmPIzFmbmbygY2o3JS7DWPIB4a8MeRmqHwktrmZb15o7CRZqRi5KjU5lERJKg+Ru5WkkxWhKEpFJJUjW5JTcjOkRSQbGkPuwjzk2bPvhpeePfuWKo5copI4XC4X5OByYYVpTIpFF+RuHoYTczUMMTdD3qoQMR9LvhGb93KT5I35SsvVvDPkIeZDc9MyLObTmy8r783fks1PzZA38rdu7pKbZOYmbwxjDbkJy9085I2FkY8MhXkYlYeIXeYj8xCn4ycuzlLI1SiT3ESp3OQqJpXklMpBkSTJkVOScNyEKOdwilIpFFIschOxDZmZN5Znz74LXnr27Fusc/TiYiXZ5uDF3HXiMsUkc8HBwuJgrtLmkquRqzSWh2jIO7mJKHcJ8+nlJvlK+cCIea/lndzNh6Ydb4X5ZuSLhtws5C65mR+tzQ+Tq3w6MQ+5mjfylXI3c1O+JHlrmzy0fKgys7lbhHKVmzUbyc1QHoYhV3PT8bB8ahW5yiVOOaOSaMpDqQynnHLQQZzSOSpKpZOKojhRlEpuohTKQwqRlDeGzCS7TFiePftOeOnZs2+pROnkXOblhcpOurjb5eKUF6PYsNysYZLJ4uxg5mDeajghC5tkHjJKstgmVD6lyjtzNw/JTTHv5WoUjnfmaoRczVXemocT+QbkC1Lu8mX50SY/TEg+lXxB3ph38iVh8zCUL5qpfGgmV8MmlKvcbMzchCRXMUNuNsrDvJeH3IXNw/xE5WrkqrGQeahDKOLkKrkK56hUFNJJJcnROZRKYjmHE51USJLpHG8lCkOMjDFUtnn27LvipWfPvqXKVeaqozNeoCMXlspGTTsWYeaIk12m3K05MqyEjVwtcjWdDKfZJWLeGMYO+cSWL8pDZ+5GruYhHOZh3svDsEjeKldjvhnNl6VyNw+bH8/8MLmZT6WOd3K3zfxweShs5Gru8k7Dcpe7ZEaEmZuMUSQ3G8aMkQihmdxFCLt4aG7mKpLNT1ZJhJKHOso7R5LJyVUqRMmREFIRcpWDStJJ51CS5JzcFZIUStjSYctyNYlmI3n27LvgpWfPvq1KJ6djLy6eHJczdtHJ5UIdXkwdW8rVVPbC1YjGcrdNJ8ZOcpMMybFNh43OrCPvFcsndw4bxVxt7vIw5qETZt6am7OUhxjKG2Pz1lCRTy4H85GYucsb82OZn54uvqjIF2XzJRUxDxt5I1dzl7tcDYtIbmaKmcxNrkpys2E078WayVwd8sY8xIyQn5xR7o5UREu5Ox1KpQ7RSeVEjk4q53A6lE7OyQlFOYc6EqJ0koREHkplozBycTPZhijMs2ffBS89e/ZtVQ5eLGSmInqR01guh83VtFxcbRxXaTjTQsRGOJuVYhfChuKSio0htgkLC/MpzYhhHhJDI8obFzehJccwbJS7jAtiyPFW3phPrlzlQ7ka82Xzoy2/gXwyy1t5Iw/zkbwRYeZmyEOxuQqpzAhjrnI1d7lrWCo3M+VuJpSr3C03jZa3Ll3MTd5qHoYhPxGnLJK3ks5wnBNF3jkdSW7ScRWFKAc5OJTKcZOK5pzjhMVBURIlsTmFIUPLInNxNeaqPHv2bffSJ/IzP/MzfvZnf9azZ19XXqmcw0XOJRdXl0MXjNJlhKfsMkc2VzOj46aw0eH/zx78hf7fP3Zdvz1e13fz5/6Pbdr8M8u5zdQ51oy530SdbSihUZpKlkRI0UGdRSTUeR0HER16EmLQmSRq2oEYDaeRmrhkUBJYWhmGmfs+773f78/3e/35/bl+l3J9fuz6+rndNpW7xtA5rs1pKoYNKVrKTd6XZxZDc0JuZmhhLIZyN8xNHs7BPAw55CE3czNi3sizW760fNRyl394ucmz6XgI8wXyBXK3zdws75uH4niyLndhmDzJ4riJzc04877Lk5LM5MlMeSN3m4ez430x8yTyqbqikpzjJjm26TVJJSSnKJ04R6VSOVEJnRQ1dShOOkelkugocheikELZ3ETUsevS3CSjnPHq1Xs+97nPefHiH9Y2z+2VZ/L5z39+n//857148Q/r7/zff6u/+Gf/qJ/5y/+t41joci0t9drMzmHTNcV7o8OWZBtDkZupzCSVh80pZKiZ1CTMUPmqaSpkm7skT+qYmzwUB9vczc0iD7m5EPNGbnJK80ae21m+SPkizSfR5ssJeT7t+Fj5qE2yRuSLXZsnebgQx91o7ja2PJThuAmN3MzD3MSo3M2EmfKk3G3eSJ7HQSVMiqIOImbq6HXeSpKElJt0jkqOOiqdHMlBnoSEpHMklUTJTE4etnkoxpqWr//Gb/Vb/rk/4Id/y7/ovfdezYsXP4e98uLFz1Hf8E3ftl//W3+/X/5rPt9P/vE/5O/8X/87w6Gya7Y5y3A1yevNOra5KxYuHCx3ddxdSBqLmgkhysyW4tqEzmGeVctbp+OtoTwU5mEjSe7CRs28cTycsqEwQ3koz+9gPqJ8kS2fxHwleTbH+3Kz+ZLyMIRk8yQ3edgkH7YzxTbvGxWbu2JzE0MZ8uTEjDxsNJTkfWPmIQ/DRpJ8aooN6ZDjYZyTlk5O4TjRoUg6OaWOTkInnVQqSSennNJJ5byOUgchZE1uyikzDYUxNMbn/5nf7bf+7n/b537+18+LF58Br7x48XPcL/jF373f9q/8+/3Un/4j/tpf/DPscnny2vHeuZibbOyQqdxtHFwHGxG26aQxLBrJQxx3cy1FqBAjz6zclSdhNBpzs5SHchPNPMldzjJ3c5eUhy0PzVfNDubDJuYLzCeRLy/PbPmoyJPN+5ZC3lfYMMwXWogjuybH+2Kb5X3FXEjDqNzNXd46MaN5q7Gl8jBvTKipmU9HqBTtcNykE8WhouTuqOg4kSgn6qicDlKcc+SoVDpJTrFU7pJO7o4olblZHsI8fP03fqt/+d/6D/2KX/3D8+LFZ8grL158Brz36mv2T//47/Otv/C7+qn/+g87ch1cc3asS465tGyE4ZRrnOaSM65SYzh5Ldewmbs0hOVskpWwTaE8p8JoDMlDKKGx3Ax5kiNP5q6obHnIzcxNbOQoN3luFfJhhTzJk4X5WGPy5YTkuZyfzcY2JB9SHjZ3IU/mjWKIDXkSNhYjYeYmbDoc2dxkG3I3cw5zIWFXchOXm5InxdzNk+RmKA9zk09LRW6Ojpuck0pLqOjoHCeOFE46R6VzJJ1Uis5x13GTyl0nnYikIg9HhEJy09yFxXd+1/f41/6d/9i3fvt3zosXnzGvvHjxGfIrvv837Of9vJ/ff/vH/pDKVQrL6+WSK2o2wpaa7Thmh4bysLncjY7KzIQ8nGMjzE1ZeW6JUEJDc428EaGOYShys9nITW6mGBISZs5hmyfz3DrkK1vzFUW+vNzk+YxQucsb84EyT2YeysZxU2zKw2LzUMgbcY25iXFJYZfyJFo2NzFCZ2buztiO8rB5WLkrriHvCw35dEQdeZKbpZOaHJWQ6bzmHCFHckpS1FGpJDnq6KSoQ0kqoXLKw6FiEWFiHn7JL/9V/o0/+J/5um/45nnx4jPolRcvPmN+6ff+0H727/+9fvJP/OfOyXVddKxJXo9rxzlcG2YX53BdOc0lNp0MjYnQ5GZTHuamSSY125yQ5xMbeSM3ef0610WFuQuZycaaohhaKncZ4aKYEI25yVfDfFT5wDy0fBKbjzfPJh8S5snxUZu7vDWheSMzJE/OyTZhnnQ8DNtkDibXEHlymrmJGQsxD+fMzF3L3cnD5o2Q3HTRfFpyFLkpSifl5uik0snpaGlTr3VyDpVO6qjc1XFOivC6QxQ57hKOipK7WEQicjff/gt/qT/w7/4nvu4bvnlevPiMeuXFi8+gf+JXf35/+//4G/30n/+TjuNyuVusNLapuHBwcQ7b8bq5xDjYyRnDLpTcRJ7UcXc8WW6O53Q6HIwVI2Oc42bMk+Mmjdwdb50YyhvH3JzZqDyJyHPLEWHel7wvD8sn0ubLCZXncjo+ovlCc5cPzEOexEYyc3cOW8SwcdzMTURYzE2czdA8TOZucsjNiJnNzWGenBlCpXmouZuQT1NIlFOam5zXblKenChFr6mQTpJTjtRRblLphDkddZzoRCk3KRLSSe4yY3zu53+9f/3f+0994zd/27x48Rn2yosXn1G/9vO/w9/8X/8n/+ff+J+1eI3FNSvFLpw5473XtJzDdaWGzM08DK9PNoTlQrg25SaTYptnFc1DZshNeTJiYilEscuT3KTmrfJGKm/lqyQ6x0O+yHzYfCLlY+XZrLwVJvmoNoXY3ORuTZsnuTsIGxrzcIqxsmaotHkYlg7LQ5uwZSh2ITepMELscpN5o7mbuxj59JwToxOSVHqdHEpFR3KijuOoVBKFdHJKHUVyOjrRkRCSJCc3Ue7CJCTid/2B/8B3fOcvmxcvPuNeefHiM+p679V+6Mf+pf7EH/6P1GEXZpHsojPmJq837xk7OhhbOrOFee0mKtcmHKMkilHkJvJ8NkTFplA2Tkk2Kpq8dThjdDA3uUvuhhPmZpYP5NlVvlDlC23ziWy+nJDnc8qH5Y35QGHuOmzzJBWbysbKTGHpzMNGsQkHGxORzOWtXXNipbA5WBnmJnYhLBXmoVg+4synazrpHLk5uTuidNJJUql0GE50jsopnTwckjrOyV1yV3SodJInlbtTJqEYvuf7f9gP/YbfPi9evANeefHiM+xbf8Ev2T/+q36kn/kf/izvHTW7LqLXbAeZuXuNuYsQlhNKcm2YSmGH3OThkMxd5vmUm1gqhlEUQ4U8LHcdNykqYsawuTsnbyV3eZI8pxDKRzV384GTT2b5ckLluZSHIR8S23xUvlBuijByl7vMNdo42VI+0ITmSVk0ijBsU2wombtGZd6ILXeJ5q1iy6ep89rDcNLoZHJK7lLJXXKcjko4J8opdeToNbkphThFbpIkopKbQkJ52HX55//VP+jFi3fFKy9efMZ9/4/8dn/9r/6Un/3//i7XnJO5GfNGbnKXu9lF0WHLNg7Jk2ycsk0NIUZ5yPOpIzcRFomyxaZDhczFUh6O2CiK3CQMx5OhPJmvinPyRcpdaB62Ub6i5mPl2RzH3dzkYUYkDyOEbZR547qIiQibJyU3RRxMmI2G5m7NcGIyoxxsmJvMiLyVzJCbMNrcbQhLZj49IXRSVCqvX2ejjtOhdHI6ig46KqRy10lypJMcT45KHZXKcNyUyfGkMjfxoz/xe/2i7/reefHiHfHKixefcZ/7um/ar/iB39hf/sn/ys6xTbusuC5JuNzNKe+NDsOGwxFjo7KoMIlIhkLkeVUSYd53ymU6hNzk5qjYFEMd+UCYOecwLoRiG6E8u44vbR7yRj6ZfDm5y3Pp5K1tQo4n8xAbC2UjbJfOEWbuNkRuyoaxjchdbFZEYcnsGk0lbPHak4sztgzJXO7ypCLva6M8yacqNyGnkOTunHSihByiUgmVSlJH0iGp1Og4BxESUSi5iUk+8Oprv9aP/85/04sX75JXXrx4B3zPD/xmf+XP/Unn/KwwOW7OsWE5htydZuNgpbFGOTHJzdwk2byRu3IT8lySorIwThNOqdw1T8I4vTZT5C6F2DiYqbz2ISXk+Z3CfERu8mHNJ7L5skKeTzGEykflYXPK3dzErsnhsE2yoWmRm9Fhl3OyMUPO62yzYVMeVoowd2NzMMcOwjUh2dxk5q0u5CYbofKeT08OUQwnOkdIcjedoygqpFLpJCkPFYUop5BEKZLkSZK7YmH8U7/hd/jmb/2OefHiHfLKixfvgM99/Tftu77v1/Uzf+nPsrTZxqi5Np3DZm5GZyy5my1HNG/lpogW0SKEeVYdQihWkjaVReWukXQYWkRytzycwuQDxcaJRJ5ducmH5cl8oHwiy8crz6ViHnKTh5mHxUnYJkycMKGy0Zm8MSzXRtHkZoghJMpi8vrMZTbvSxQmtBkmDjYbR+ZmU1lz18hNJPPpOUjOSQ6mc4TKKZVKUqkoiqWT5ERFqSRKbvIwucvkGDKEmIff9M/+fi9evGteefHiHfF9P/hb/Mxf/DPOLlfJkLtzsg3JKJuHDrtyooMlXBsd2yhFobkbys08l0rSGIoKaQnDcRPKkOgSkqFmczPnZEiM4eRm7pLnVscXyUP+wTVfVkieTUd530xIHvKwzSkbxc6Qlm3E0MIsN1OHzYTpEDYPOzEPzc0kuYkV5hrFxspdxjXF5Y2GEcUWucm6MJ+W89rNkXAoheEcJzdHjoqi3J1SOVFUFHJKRke5SZIUhXJXTHI35Pt+4Ef9ol/2ffPixTvmlRcv3hHf8h2/eN/2nd/d3/obP+Mgr11ddqEhM8lDNLbpxLDY7HXOPCSkMHITk+dWeSgheauieZK7kJuo12yGitEhuUvudnKQ2WK+Kk75QsndfCBzNx9v+Xh5NkceIkzuwnzYPMRlkidzTjZm5mYcucrBik2xeRKJZjhu4tpxzGKjcM0RUVzXFMaKCHmjkJAPtLyXT89ySlGc3KReq5BChM5RqaM4RsdDUYohyV0K5S4JoXyB3H3+x3+vFy/eRa+8ePEO+e5f+6P+1h/7a9owll7jQm6SmTTkJslcHFrMTYZO7oaKGBor5LkkSTEkGsXIUUMqD0NUJq8PxkqYuzCVRg1J5KuiczBfSj5kucvHy8dLnst5fdwtbPJk8yFTh02HFpu3hhpLJ202TmOxcdIyY3MOxkameO8iI4zCWElWui6nXHFi10yYIYe8McokN6F8Wip3dQhFh9AklROd5MlxFx2JjuIUhdEx5CaGE0M+Km/NN3zLt/nVP/SbvXjxLnrlxYt3yHd976/zU3/6j/j7f+/vGk5cV7iENZOzueTJ3HWOxhpLkQ8puUtuDslz6iR5kruE0ZGbQu5OLCp3J08Kw4QTQxgmxdBJeX65yftG+SLzCW2+nJDnUwy5KXkyI8xNhtMxFJexUYrMxjbraBclTIbcxApzd2LF5hw3sdE8yVsNZThoczoeDtu8taVyl5vNQz5F6aRyMDmoOR06OseTKEcUJSnyZOOMTopKnuQDQz5sJsYP/9jv9N6rr5kXL95Br7x48Q559TVfu1/2K3+4n/4Lf8rcTQeLzRlzl9eHYQthnJCDmdPx3i51FNtU7sqzS/JGczoMZUiKC6GSMDoY5u4IeatidHIaY5GQ55Xj+IgoD0N5svlS5gssHyvPpnOEjTBzd8qGsAlzk5tprJyyzSSjaHIwi4wwQteQNZOGPNmsNOQmb23MnOJiMSmM46ZsOIR5UvnURYWZo0Oo5AgZHUrh5C4RK5WkorxVKB8xirnZPBSba/Prf+x3efHiXfXKixfvmO/5gd/kp//8n3LkulKXHHN3MTTCCCt3SZvFKcPpaBh1PElYkWeTdHIXhnMSJidWDo67GRKmMiQWzUYnjHKXiLyRZ1e+SHnIXZ6E+UL5qOXjledyyt21EcnDKDejDAfDxjkYQriykzZkLolIGA1Z0Rgti9xsSHEhzNwVTo7jGkLzGrtQFgpzRIRtkvKpOh1M57VwRKnj7pRCJMTopNg4o5D3Vb6U4TRDohgzyff+2s/79n/su+bFi3fUKy9evGO+5du/c9/+S767v/nXf9o5l2vHXBRy4lqYGicNY6GYm7RJ5i75QNI8rzxUNJZKpU0hN7GpI3djx3DK3U7ukic52Dh5uOQueU7FOQfzZZWHDflK8vHKM8rdOXnY3O14IzYNYVSYuYmuEZrcbDp5khqLzUx5SHZoGDu0cGkeKk+GuStmXndcQ2jyRrE8bI6QT1txxHBCkocyw/FailAxD+dEKHfzZMiXMBYWxqYTy8znf/z3ePHiXfbKixfvoO/5/t/of/tf/qprOXE5tqmDyym7kIdhJWweTswh7xuSRfLczjlyU0gllzC5S0JlkRBRyVupPOxSMcTy0KZ8deQmH5YnQ+UfxHx5IXk25cnkS8lK3mjukpm56bAhmTouk5uxIcKRYQhzIU66PGzphNk4ZleKmWSeFDNHJg/N3dyUIRTNp+uQVESRnNBxyuKEyE152FS2qZSPmpuZMA/juImJa8Q3fst3+FU/+Ju8ePEue+XFi3fQd33fD/lz/81/4f/9f/6265rQYRs7bJxsKI26rBivN08mJNfmlHC5G5LnVTF2UuG1NkrNULnrZBenhDUP42Cjg46HaHSyeWPk2VW+nHxg8nPd8UZ5KA+buyF3kydzl4QRlgwZjtisOXK3whxzIRyHZkPZLpWHaFyoEZaN4yaMyvs2TyYkd/NWPi2FHR1CsRImx0xOx5Yji5OHCrmrvBU2lodjHsrdwsjcDZ//id/rvVdfMy9evMNeefHiHfTeq6/Zr/zBH+u//zP/pQ6GK8XMoqEMxToax6w4MRJx5iZDOCfzvE7HcA6iTcUhSZThSNjBPCSi2EUndyF3WR5y8xrzVZGb8mGVL7L5JLb5WHk2nePuMseH5a7N3fKQu2nMKEnm8iS0WcndDC13i5YZTcvVhE52edhGRyiuUVPZ2DixjSEqYii2hCJjPkUpKkPLkU4aTlq26VC52zgxd1PZJgzbFNvcXUiYh1GZWfman/d1fuQnfo8XL951r7x48Y763h/8MX/pJ/+Yv//3/q4ta5gZY6XN3JQ2ysSmi8pMqAwJ+apouqjcdeKKIixHHnKT3BwMjWKck7vlYSZPjpvY3IQ8t9OhfCXLJ1L5OJXnUrl7LXfb3JWHRW4uT8KoDKfYrByZi7DYHJmbTbkZQ0M2N/NarnCNMDqxGBtFuC6Gc7yRu/KwTSEKG7FFmE9FhQyV3DSVysMhN2Mo5CGEhjBqNhJGMTcXHRvFtTnF5od/7F/wDd/4rfPixTvulRcv3lFf+7mv23f/mh/tr/y5P+4crguh2LSsHPNQhtyUu41KxUV5sqljnlnpoORJByctQm7y0Fhyk5u0OLF568hKPipP8vxWzPsyb80Hko83n8g8o3krN3kyT+ZJOTFvjFAMzZPiGmVh01DmZtG0I3OdmIeMjplihikqGzOnLHa5mbAodlGZNGYSS2E+XZE8hHI3HBnyRh4ai2tzCtNYbJNohjZzU1wX5b3llJnruvzob/19Xrz4R8ErL168w/7JX/fj/upf+FPO658lN3HR4dokk7uNmrc2zomxIcLQyczxvBodjOF0GMbMcRfmLlEKw/HQmBR5EpKHTSebr55RPiTykA+ZryBzs/ly8tzy1pA3mofycM37Im/Mk8M2XezQOHIZJ8yRC+fianKTmxg24rW8d10qKxsamyMru+YUcV3emF7Hxig3Ye7mOWSbUx42Opgn+VIyxIasSWbItQmXS8U8Gae5pOUHf+S3+bZf+EvnxYt/BLzy4sU77Ou/6dv2K3/oJ/of/7s/SticM9c4J9soLk6sbJPUGEXLTFK5S5abPJdOtpwIGydE8yRv5C5vRMtC5K2Ey91UdDCVr5Zz8onkK/r/24PXn73vwr7j78/3/voUOzHOyYmDMxKSFEpCgBYahTJCRw8Lbdd1K1LVdQeph0nr/oA9rirtQf+JPZk0TVMftA96EFKrCTZE146WllbQgmgSJgg4JCZOY/v32XVddxzHQJMifEcbv/frVTZaXk1bDkpbriiQcI0WMgItKTSBlJ0FmkKggUFggaakEMKSMhLaslUgLQswGho2Cg1QEghhaaGFBAgEaAmhCV1K2EhpAwWyQEIoZSOhXNWlXE9tKaHLwlVlX4DSASzsS9hKQ0bhcggFQlMgDGDJgKXsBLLAEkhLCYNCwqFDR/nhf/7vkNZiIn2Xe/CRx/n8n/8PLpx/BigBCiShlIxAISkNGwVKW7YSoGyUsBV2Wg5c2AhQspQGKJSNAi2htNBAWwKUlxTKRiCUNlAgYWmBBRhQSNgY7JSDl0B5FWUn4f955SXhqpKwL0ALIxRIC4SykUKBQAi0NCEtHSGFFBbKXkMDZaNslI6QlgZCoEDY10JCAm1JBlBaSNgIpQRoSoCyUSCQslEItEDKdZdAy7XCNQok0EKBQoHRsKSEUCCUEFr2BcJGoQmhQIESQlPe//i/5NStdwZpJSbSd7nDR47l0Q/9Yj/yX36dUFr2pdDQsFHSEBYI0JAWAl1KgZGwtXQhQMtGOUgplELLEjZKCQXSslWgAVrCRqEplJe1hUIpSaAFQghQlnBVgHDgwka4VssVZV/K30/C36VshYPSsBPKIOwLZV94SUvLTgphI2FnAVKaQNgIKTSQFhIaKDC4qpSwryyEAIMCYWMpy4DBoC07A1IoJQltSQMpKZCytRRCSNkpAcr1FEoLBCgvKUloSxIgsCwUyAgsMBg0C1wOCQygDMrGKKMLC68QSIGEpSWBM/e8lX/44/8GaU0m0grccff35MFHf7yf+thvQtgoJQRoy1YpaQjQlJ1CCaG0pWwFCqWEg9VACwRC6MLOAMpGSgulhI3CkpKGUnZaCDSBLrQBQigQSEiBAC0UysFrSwivVMI3WtgXXkPLqysHJ2wVKJAABQokFAil7GuBQAIBGqBc1UICZaMQdkqhUDYSQqDsBCgbI7QLEDIGBVpoFiAkAyhNgEBLEqC0QCFsBVLa0gRaKFAo11MghYWrGqA00EIIzSAsUCClQBrGgKUQtspVg72UtiwtoXSBAiPhhuNv4Gd+6VeZ81CQVmQircTbH/1JLjx3jr/61EcJUDZSIAQor9AABUoIEKAEWFoIDKALBy6BZQlQoCShSyFQ9oWNQsNOKUloS4EWkrIVoEAbMnhJoUBCW06dOMLtp45xUI4e3gNC2QpbpVwRrgqvLby2C88d4av/5wTz0GEuXXyR10MJFJIAhQIJO2EjXJFAgfCSQoEALQRIAgNo2GrLyKBZCAFCW0hIQ7tAwxgBQgl0IQyS0kITaEkClJ0CKSk7pZCQlgLhOgqwAIEUKDRAQ4BQFjbCRqCFDAalLGyFUBbCgADLAiltIGEspRRGGYG9Q0f42V/5j9x8211BWpmJtBLZeM8P/3wvX77I5z/9cV5WKAVCKTQQ9g2g5YpSBtBAl0I4UC0kEErZCmUjgZaEjbBQEqCQhJ2WKzIgDVtlXwIje9xy5k2cvOUMN918msOHj3H46DE+8FODawUoVwUoV4VXKuXvEl5/ZV8vwtJD9NJFrgjhO/XYP+E1JeyUjULCRvhGSfhmJQkQ9pUktJAEKFck4dLFF7l86SLPn3+G8+e+zLkvf4EXzp8DShJ2GkbC0tLwsiSUspUAhRCglI1AuX66QAbQUKADRmFpIbAQRqBLKAvLKDTQUsJWUkIo+5oQQiilMEIJXcrho8f4mV/+Nc6++aEgrdBEWpGxt5dHH/+FHrvhJH/xv34PwrcUNgoN3yCQQsvrIbwkIYWmUAjQQBNCSYGEtGw1UAItSdhJ2Tpx083c++Cj3POW93D67AMcOnwk6Lve+a99pV/83J/yxGf/mCc/9ym6XGYrhLYk7CyUwSuEjQIhKW25nhIoAQoNAUphBAqjsBQYhYYsg50xGMvCAoRQFkigMAb7WpYWArScOHUrH/63v8add39PkFZqIq1MNt71gQ9z21339eO/+5948YULbCXQ8qoClEAKDQcu0EKABiiEjUAKFCgbg1IyAksh7AuEUMrtZ+7joUc+xP0Pv4+xN4NW5cTJW3L/Ox7j/nc8xvPnz/Vzn/oYf/lHH+HC+WfYWlpGwlYpSWhLCKTQUsp1lwCFhgygEMJSdpqFJLBAgYSNsjMGY1lYgDCAkkCXwdZCGSlbZ+97mJ/4+f/AjW+4NUgrNpFW6uwD78qp0/+gf/iR/8xTf/0nQNlpIaG8mkA4cAkboS1hXxMoEGABEtISQikdIQFawuBNb3kP7/5HH+aWO+4J0sYNJ07lbY98iLd8/4/0c3/2Uf70Y7/Fhee+yjVawkbYCARoCeF6SgJLKRsNCRRIIYGFQKEjjMJSSNgIZSHZY6S0JS0FMkpZGEs4cuxGfvDxf8U73vsTjDGCtHITacVOnLwlj/30v+eJz36yf/LR3+BrTz9FKAUKpLyqcLDKABaSQAsJLYR9GUChCVDSkMDScva+d/KeD/4st991X5C+hb15KPc9/Bj3vO29/cz//gP+/H/+Js8//ywvS3hZIQltuZ5CaMIgkLI07ISdEAIsLYwwCmXfYNAUAiE0QAOUsTd527t/hEd/9Oc4cdMtQdLORBJvvO/hnLn3oT7x2T/mM3/0Eb70xGdJyr5AyzcJUA5UWpoQShmMloyytKShQAIBWmjg1jvv5ZEf/Rfcde9DQfp72JuH8pbv/yBvfvsP9tOf+G3+4hO/w8WLL5ByVaGFjBCur5FwuSUJg9IMlmVh3wBK2AiQAIUAS8kopTQlhUPHjvPWd/4Q73r/P+XkzaeDpGtMJO2MMXL3A9/H3Q98H+e+9Df9wl9+gif/6pM88/RTbAUoV4S2hIOVBChtSKCFFkZDw06XsnXz6bO88/3/jHvf9ijZQPo2HTp8NG9/709x/zs+0N//r7/OuS89RSkJNGyEtlxXgS6QEVJogJYMoIEEljJSWsheaaFABrRhzkOcvf9h7nnrD3D/Q+/l8NEbgqRvaSLpm5y6/WxO3X6Wh9/303z92af75S98mq88+Rm+9pUnuPi3F4CyFeCpvclFDsaZu97IFSGU0kIIBJJw061v5N6Hf4jb7/5esoH0HTp2/GT+8b/+VZ4798X+2X//b3zt6b+hZaNQePHrh+hlroszZ94IhK0QoDQBSgjXSKAwRrjhxts4efpubr/7e7nlzH3szcNB0muaSHpVx2+6NccffB9vevB9bD1//lyfe/pJnv3Kk3z92acZe5PXRYBCMrjx5ju5456HOH3P2zlx8rYgHYAbT92ZR37yV7j04gv960/+Pl/8/Cd54dmv8roozCNHOXr8JEdvuImjx9/AjTffyY23nOHGm88wDx0Jkr5tE0nflhtOnMoNJ05x+k0PsnX/Oz/Yy5cvsvXihfNcvnyRy5cu0l5muXSJ5dIlXk25KlzrxKk7uCJjj3nkKMdvuo29eShIr5N5+GgeePeP8cC7f4ytJz/zeJ975gtcvnCB17Kwb/Ct3fHmD7C1d/gIyWAeOkrG4MixE+zNw0HSdTWR9B05/obTQVqRu+5/f5D0/6WJJEmSVmEiSZKkVZhIkiRpFSaSJElahYkkSZJWYSJJkqRVmEiSJGkVJpIkSVqFiSRJklZhIkmSpFWYSJIkaRUmkiRJWoWJJEmSVmEiSZKkVZhIkiRpFSaSJElahYkkSZJWYSJJkqRVmEiSJGkVJpIkSVqFiSRJklZhIkmSpFWYSJIkaRUmkiRJWoWJJEmSVmEiSZKkVZhIkiRpFSaSJElahYkkSZJWYSJJkqRVmEiSJGkVJpIkSVqFiSRJklZhIkmSpFWYSJIkaRUmkiRJWoWJJEmSVmEiSZKkVZhIkiRpFSaSJElahYkkSZJWYSJJkqRVmEiSJGkVJpIkSVqFiSRJklZhIkmSpFWYSJIkaRUmkiRJWoWJJEmSVmEiSZKkVZhIkiRpFSaSJElahYkkSZJWYSJJkqRVmEiSJGkVJpIkSVqFiSRJklZhIkmSpFWYSJIkaRUmkiRJWoWJJEmSVmEiSZKkVZhIkiRpFSaSJElahYkkSZJWYSJJkqRVmEiSJGkVJpIkSVqFiSRJklZhIkmSpFWYSJIkaRUmkiRJWoWJJEmSVmEiSZKkVZhIkiRpFSaSJElahYkkSZJWYSJJkqRVmEiSJGkVJpIkSVqFiSRJklZhIkmSpFWYSJIkaRUmkiRJWoWJJEmSVmEiSZKkVZhIkiRpFSaSJElahYkkSZJWYSJJkqRVmEiSJGkVJpIkSVqFiSRJklZhIkmSpFWYSJIkaRUmkiRJWoWJJEmSVmEiSZKkVZhIkiRpFf4vZ/TpU+6MP98AAAAldEVYdGRhdGU6Y3JlYXRlADIwMjEtMDItMjFUMTM6MjM6NTMrMDE6MDBHfvlzAAAAJXRFWHRkYXRlOm1vZGlmeQAyMDIxLTAyLTI3VDA4OjQ5OjUwKzAxOjAw0Qs26QAAAABJRU5ErkJggg==</file>
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      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>100kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>10kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>100Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>104Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17246  -->
  <question type="multichoice">
    <name>
      <text>Color code 1000000 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/82b18a73c92c228ad685.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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JSrEXFg5KQhE1VG2uh0VR3LOzEwl61itBWsUI9LW4FjYtYqIuWpBIPXBJxUU9r41kRNL4k8fziwUril7ISd+IZJYlbQQiK5SxIUC3JYlWKRNAV2WUtElpWrCJUEBHCSlQUQRaKVISGRpXERUoSlEZDUhKH44scV2UdJEtykIQsd4K61apNt+6tPem+sfdJ943cxCFxctZgSbaIw4qbvazUVlmVU6ws1kZ0RxfZsbKcciJLUlIXK0tzwhJVsRJv+qlX+ZEf+t/8jn/uXzXGtTga4yH3c69/lU994oOWaCIhQshGiDttSC1x0VS7RLXubCoSlHhwIlqCJBoaVuimB4JVqg6NLmexUi0J3Qh1lgoqhNRZ3Fqos3iQElacBfG07bmCJFr/SInnVWeJB2WtaJ3FRZFEPCupi5YkLlq3kohaq3ZJSZaGiMSdtShVOSxK0ESE5dYSt0IVEbVaEbsIEQmyFKsk0V3EnUjQIiSOxxe5d29JjrKW5ECWJIhnVVu6tVu7dZ+0N7pv7NMNT4S1rG670RCLbiyHbDu1svTEWienRhpJNMtSTTV1WEu7rSx7sU5sJ1mLva0Vuuy9ET/4l/5r3/Fdv7sv+YqvijGuwNEYD7EnP/OL/dmf/H8ki7DqVgSVOIuEFiGNW6nVRagIioalCOqBSqwQUWfd4iISIm6tSrEidadYziKrkpDYe4tInEVXKUnURREPXJY7cSukniMoEs8jnpbU8wmSeHCWLM8IklBPqcRTIuIiQYiSIJazIEvUrSwJUTuRLhdZBBGE1EZEUjYRTQVNJLEW3c6KpUirQiqHuNWSaBG3guO9xx0feUTWQXKQdZAsRBLEnWqr3fSke2tv7H2j+8Y+3UhCcIosVrHpiu7QWoldktDlsE5OWXIi2bpi7ZLYjZXYK7IjIWtJN1mq7sRKPfHpT/mhv/rf+QP/5p8yxjU4GuMh9nOv/wdunvyslbhIotmk0kjcKpJYYrcSd0LrrCSUFfauuIgHaYk6i1uxFHGWaCtxFgSRRfdmLeqsZEnYSCIhQugOCyXIiqgHba2QuNW6qOcKKr4USTyfIh6cw6KeK0GcRQUVxFMSF0HFxQoNCVq7S+KskqgIkrhIqAqSUg5FSrEiLoqIqFrCQhHSsuJWiagi1FlFXFQdji9yfKTWOso6SA6SRRaJuNMW1W7dJ+1J98neN7rv26f7Etqw4tA4tXa2NKSspdvZyWEtJ3RXWmuFYsXuklWxpBUksQ5LT5UWlbWsbizdtcKr//Zf8f2//0/0K77y5THGQ+5ojIfUzf0n+443/ogkiJSsWg6kGmyEhaqLJNLaDdmS5VZLqFqJL4csNOIspRFnoe4kRNRFXWQtSlZQuwhpZS0tQp2FhMSdIvGgrcQzEheNp8Stknhe9az4R4kHZwkSZ1XPSoiLuEjiaW3URa2FksRFVhxUG4QQF0HFWSsJQUNIqJLQqFpZiqCNpjSItJJonVWE1EUEpZFE1Woc7j3u3iNLDkfJQdZBcpAEi7jTajfd2pPuk71vdN/Y+759ui8iYWext6QWumJvpGJZu062lWiWtU66o2vJroSIFbqWtYvaYeWkCWtZe9tiLbbF3vb9+/7B3/pL/oV/5U8a42F3NMZD6t1vea37n/1FSUQ0VAjFaiTslMbCRuLWWrQhpFRcrNIQD16EVN2JskKJ6Iq0biWUIkHYKo3DchZNKWtRZyULRZwFFfHArYX4XO32uRIqbtWdeB7xfIIkHpQkirqIi4QknlVJtG4VCXFWZ5EVz4oIKqmIOkspSUhcNETcSi3LMxIN6tZSbUhQGlLCElQbSVBpCEFEw+HeixwfuSeHo7WOkoOsA1kiJLSottqT7pPuG3vf6L5vn+7b60lCShrFWstpb0Ry0rLUTqzGRhK6bCdJrCxdlV3WloYsWSdpyJJVNhLqLIgkuupH/tZf8n2/94/10Rc9HmM8xI7GeAjtfeo7fubvS5alirgTsUJFsZwtKlbdahHirJ6RVhHURT1QCeUQ6uwQbSWx1edayiH2LiKJdLOICHadxUVEFvYmIbSVFV8OyfL5luVzBfWU+KKSeD5F4oFZK+opdSfxXBFnoUiJoLIQtG41qhqEZLlYYTurs6haiVshpYm2IgStCIkoibgoCWGXlahK4yKti6It8YzD8THHRx6zDvdkHWUdJQfJkixPq9Kt+6Q92fvGPt3Xfd8+PWmf7jl4wilbnHWpbSV2S5agq3LaklirbLqWpvapdiqpZGkrWZrKWpy2lSB2kMhaskuiWdbmiU9/wmv+3g/4nf/8v2aMh9nRGA+hD777zT79yY8SKpK4FeIi4ixURKVx0W4JKXVRRdCwUESlHqwEdRGhSFARcRZnQWnFWZxVEnEWlDhbFZFUsROJW1mLIh64eFo8nyBxFhet5xW/fJLQuhW3ktK4U7caFwmCVuJOWWups3qOIuIiKokiiSoi7qQkS0tSEgTVRkKVIrXECvGUkJYQQSWos5I43HvM8ZEXW4dHZN2z1lHWQbLIElGl1W7tSfeNve/bp/v26b6so6wj6wmHxm5ZdIcgFZFGwj7EOi0nJFSlS7IdspxCcrLWoidNaCRYy9olW7NsJWQt9tZEuvz9V/wvvud3/5HmzBgPqaMxHkLvetOPWQuNBKF1FlQajbPSuoi6yKLlpJQkUqoi6mK7aDxQC82iZaGhRMRGXNTFQiVFSAURRYJEUBRtZRFxUZXEl0NcxOdKPI+6SHwR8csmRHy+rLgT1NOCelrIcrFLUkFQZ4k7JaEhpNWy1tKSlNA6q6zQoNpKIovUrSxatoraSskKidZTQp2VLC3r+JjDvRc7HB6Rwz1r3ZN1lHWQLM/o1m7dN/a+sU/37fWkvZ6018EpB0SRlLKy1EY0tdayTxth1TrFaUV2rURDsYLEqSSxVmzLUntXRVZUrb1sG5tEGg0f+eDPe+vP/Jhv+fbvMsbD6miMh8ynP/WxfuQ9b0UIxSpdkV1JNKzQshJFFUVQC0m0pZXQEqWeUg9UQisJpUgI2riViKcFkbBbhBChddGGECRLVdCQhtaXQxKfr/WFEl+KJL6YJB6YoiTxHPU5Issz4ixoiGclGrKJ0rpIFq2LhCaWi8qK7khKaEmCLc5C1C7FCi0RFJGSoChRRJ0FJa2Lw3rU8d7j1vFR6/CIte5Z6yjrKFkkqLa6T7pv7P2kfbpv3xyd1kGyEEkoO6FIaWWFUrUO0R0s1rZ2nBIJEWvF3ksWqyenLEGyJZHUWstpF5GQRCxJ7UacZfnRv/NXfMu3f5cxHlZHYzxk3v3m15DtaRFFNjmEHdRuLbFTlB0XaV0UO5V4SkgpEhetB6q7krgVFtoihKAtiVshoY1YKA3BWtIStyKq4iKWs9BExC+HiIu6E58vbrWeI35ZZS0tdScu6hlxq85KEs8IWhdFxK3QxlrOii2Wi12SakmCSCruJOi2XYRUS0SUokilbiVscZFURZy1IiTqrLUOjzjce5HD4VHr+Kh1eMQ63JN1T7IkobTb3je679une07rSckiS8SdssgOC5uKoK2FU1lhb5LYK9YpqrIWuxLSsGK1Ki5qiWq2JJIosiI7WqxIyeaNr3ulT338w33pV748xngIHY3xENmnU9/z1tdRsqJFiJCyo2oFjZ2KUJJS9gp1Ky2hQYsShO5KPFBZcasoVUKUhhAXIcRT4laFoKEEFRcNGnEWgpYE8cAlzuJztW7FncRZfIEVXyB+2aT1xURQt+KsnpYVGhdxEdTT9mat5WKrJVacRRZabRVtZUURkVaUjTiriCorWrJo605REhctQoOSVMM63nM4PGrde8zh8JjD8VHr8Kh1uCfrgIVqT3q6cTo9KetIlnhKt3ZLIq1TUCSWZaus2GUFXfbatFZjryDWiW3J2pbojp2l3SQS1lq6aykpaieS0Fpio+G0T17z9/5P3//7/rgxHkZHYzxEPviuN3ryiV+QFUpWZJcgobUSFzsVoaU0YRGb0FJ3UhrSqLKJqHqQ0k1I3Kq4lbhVd1JBG3XWSkgiqEqiIkhoEeJZWbS+TOILLL+Eeo74JSXxRcUDk+VOPY8ikvhcxd5EXQRVT1tr0aq6CLbSEmchziItCZvEWSlJNFVxK1VE1Z2EOmtdtEQkVaFB7RKsdbQOjzgcHnU4PuZwfMw6PuZwfETWPckB29439s2Tsg5OCS3duk/24Ub2DUVi7ZJoqyFFYqkdiog2pJZlBznJimyaiCU5yVqWrao7InrAKdJIIspadMvJWTXx2r/7A7739/6xrrVijIfM0RgPkXf/7OtoEUnYJXGRXQ1CWxGr1YRUnbXqTnYkKEU2tak7ZSXiwalQhMZZaKWVVuIsLhoi4my51U1RZy2JOCtaEnUnib3dqQcufglFnMUzWoS4U7fqH1M9MHtHEomzulVfqFV3kggSd+qsEs/YPVEkEreCNpS401Y8JVTcWrVbibPSIi5aZ8WirFSFOosq9ZSiVmkilqyjrKMcjtbhEYfjow7Hx6zjY9Y6ard981knC7X3SQ73ZR9lHSUHWQeCkgN7h9Bugh3ERVKr0QRx2nWRFT1VLHGSRLKkJ7UkFay1dJ+sLHtVTltW2FUhGxF89EPv9dY3/Jhv/fbvNsbD5miMh8Qvfuqj/ch7f1YOoSgSBJtE0LqVbk1cVBFFGlFVyu62VtSmiDuh6kFa8awSRRRFi+UsLtIToY3lLM5iCSmqDSGeEuKiVkhCPHCJs7ioeq56RuKXEs8Vz68erLWcFfWMuFOSoJ6rLupOVmjUnYgocSvbUypogiiyaOsiIeoZoXVWyXKxWnXWUKouWmeVVEoTd0oRtyIkImKRkCXrYK17DvdeZJ+e1H2SLLIkEUEISVzEWdiNhJaIoGs77VihYmfT0Fir9o6UJCycQior0khKI6u6SaLZNCSCJi6SJWoX4TWv/D9867d/tzEeNkdjPCTe9YZXi7O9dNVCQ2yEIqR1K0EVcdaKqDqVBK2EvUsIiqBKqx6cJtqKO0UQlVCkntGEIrGdtaKaIC4aIiSktNoQhHb7cqiz1HPVF6ovSeL5BIkHpurzJXEr1EUoLfGsIErrVkKd1dPWoqiLCILakrhIaGnrIlmUpAQN21k1KBsrlVaFuNW6FWetInGrrW3Trd3ak/ak+8Y+3cdndN9ot3160t43um+0W7vpptWW1kVDShEhcVIaK7XrLJbYqYQtpJLF2nKqtRa7ThuJJFaW3VKSSJa16mKfTpJYrS0a4iy84XWv9JEP/ny/5uu+McZ4iByN8RC4/+Rn+vNvfR1F+v+yh3ehv+gLft/1+vzWmmTaMcVIFYwOGVoamKoglIKQKsQH7IWp4oWIuRAvqggpol710gqiXhhBrF54U8UWMTcSibYGW6yx1NSnhJmepKRJ89CcdiZl8jQne6/1/779PazHvfc5c7Jz1j57D//Xy850iQgXNDTkrYZSMzmx5eKqNMRGEYbTMYT5hMpcjSFUGEPJG+NijFNmmrtJzc1FyE3NjCFXk29KNB9pvmh+TPmhQvl0mvmC2Hwgd0M+ss1N3hjKNjeFMRTJ3SasudnCOCOSuwjbITLGighD5WZzVyE35WpI58k5r+28sqeXthcYHefple2CnPPaefrcefrMefrcOa+c89o5r3VeqyfbdLIhzjhxQaaxpchYbC44puXSPG0eZstMw7DZ5aJzzCQ32wxtXNgJKXL8S/+X/53/3O/773r27DeTl549+03gL/zJP+bp1WdutpmbybFNmCEHczXEGnJiIncNYYi5GsVlE1by6WxzkxwPm4dys7lK5rgqNwmzUe62KXdztXlrYmHm05v5snxd2/wo8+m8mI/kq8w785FTzEd2mVzlbnKzDaMpFIsQYY4NkTFXKXdD3hhDhTwMszHkKipG57Xz9LltGFJPenpllxdsRD0557WePvf09Jnz+jPn6TPn6XPnvHKeXiGXC6dJNl5Em4q5mo2NNU87HIaZIxd5CpttZmaGy8Zo02ZmG5vFNittmKH4V/5v/wf/qf/Cf72/4+d+2zx79pvES8+efce9+vyz/swv/VFkm8o2ZJvhILlgc1dRmGJDyVUh25SHIeZqOLmZT+i4m9nFXTJXm+SEMVflbt7J1XKT2Gweis3NcZWr5JuQmg9lPjLky+ZvScinc1yF+RGyMR/L1Tzkau6ah9w1dxEmE2HTvBFxcjdXJWzu6nhvmC3MXZirHFexsU1Srzy9/puUztF57fLic7u8tL1gQ3Sc86SnV8753Hn9uaenz5zXnzmvP3OePsfkquMyHM5wmKsmTC7jqZlxIePkxebJXC70NC5cnsiYq2Fu5qFcjUVsk5tRNj7//Af+6D/7T/tP/xf/G549+83ipWfPvuP+9T/+L/j8B3/dNuGyKTYSZmOHXIVFzFSMSUMYMzdDHvJGudnIp9Nyc8E5HkauYmYewjY3hblbrmYjJDXkpsJsGOWbsdl8pJOPxObHss2PsvlkEvMlm3dm7vJDZLnKQ5a7NnljGcrDGBbJ3RiKOt6q2WZjKISRh7kaybA8RHM1T0+feXr16zpPLue1y3nl8vTS9oLLxcxNHZ0n9dp5eu08fe48fe7p6TPn9WeeXv9Nc1UauRohtNFxGccol+WYDtsszmaXcbILPU0bl9k5hM0Wm2Mulzkni23EhLHUrPyL/+f/tX/gP/GP9Nv/7n//PHv2m8BLz559h/2Nv/qX+7O//C+5eCO2NMLMhzaO3MzDRiiSbda0iDDkYZLZcmI+vYPNXW5ihKGwKRZzFS3MTRFmGGEMDc3N5JuQL9vmQyvMFw359rhErjbyXt7JDzeRh7nL1dxtKDeFsXmnQt7KyFW2GcobCWFzl2NGHuYu+UjuzqvPPb36dZ3XztPnLi9+xi4vbC9sFwyp6Mk5TzqvnfPKefrcefrcefrc0+vP5MjFNp1jWBjK2eh4GIZsdNjYcTVn0TzMNjNhm22OGTKMjQ5jRmkzHHn12ef+2f/9/8x/+b/5P/Ds2W8GLz179h3V1b/6L/8f9fTKMcOQrHHBwbKGMHPVkOSuGMvdKUSuUq5yk6vITPJNSJiZq1He2TAqjSFXI1cxDC3D5u4cdxNGvhE7MVfzTr5g5EvyNeQTmrnKO5t3ErnLVxjmI0O5SuVDmbu8kSHMCJuQN+YuWfNWc1e5GcrdDMnD5u7p9Q+8/vzi8uKVXV66XF7a5aXtwi7eSz3pHJ3XznnlPL1yzivn6XPn9We4eIghV0Nsdg4bHY2ZNS3bHGMJOwwbQwcbi+NqLuM0GxccbJOrYuOkMmP5E//yH/EP/Mf/kf6+//B/bJ49+4576dmz76g/80v/D7/y5/6kvbgYtpkwyaVpria5bI4Uk1yFuavM3GyIfGAs8pDczKeU96Z8hTBkowhzFclbuYqWzGLD3CWbb0SucpW3ki/a5scx89OS44vKjy1zly/IzTzkKpSbXeYmU2zeyTEjd7mau2TIVe6GEDYPhTxMuXv9+m96/Yo9fe5yeWmXl3Z5YbtgtqmQOnSc81rntXNe6+mV8/S58/Q5YizCycPGORgdzJZTiCIum+O4mNduhiG7zA4z21wcr43LOIeNWLOOjLINucl08gf/V/89/9g/8b/t3/V3/Xvm2bPvsJeePfsO+pW/8Kf6k//K/8kuo2yj5CbbhLDcnTFv5CphkVx2UemEzHAwiVDMe+VTmouPjI3kppI38pFkZqPIw1CuEobysMk3Y/72VH5cIfmU5seTq3ys3G3IzTaZm2JjruYuJDPLQ+Rq7irzgVC2ycPmIVdhykPYEPLWefUDrz9/bZefcbm8tMsL24VdzNjcVHTUUU86r53zWk+vnPPKeXrFfgsnN9uQxp5iw3GMjoTZLjhaytVULpc5HWvkKjV2kDbb0WEN2eYszEpDbNNxlY2/9ld+1T/1P/lv+0f/8f9lv+W3/h3z7Nl31EvPnn3H/Dvf/zP9v/+v/wwHo808TLapbLMmsQsdZ2g2OmwoN8nNRlExFHKzcWIiNvLpJO+MIW/EXLy1kbx3UQybNzJsc1NUbuahQj61vFfucjUf2cndfGuFfCC2eWvzzlzNV0jyoeW93DUfqcxD3oh5yMPmjUmYm3JXbEPemilXQ8zd69c/8Przz+zy0i4vbS9sF9uFzTslqcN5cs6Teq2n18555Ty9ws+4XOYcKsZwXOVqJmc4MzkYLuNps7hsTiPM3eIyThg7LIbmLrONYswki0S0WfmLf/aX/dP/83/c7/v9/6N+5rf81nn27DvopWfPvkP+rT//vf4///w/o9evcPGQmcSoaJL38pAZZUMhzE3FMmMJYQg1c+Sh8kmVuyFvzFvJl+RqbuYmHzrNvLcNmYddhvnU5r3NXY18bH4smx9pPp2L+ch8LF828lY+EslXyjvzkPc2D5E8THkIG/LWzF0e5q6lvLPcPb3+gVef53J5aXthlxfsYsaGeYiOSj3pPOm8ds5rndfOeUW/Xa7GIiSX8eTquJshT66K0Yny1il3MXOGXM3CaHMXuRqLg7w1DcsQ8vCn/sQf9b/5n/53/Fd+//+wn/07f9s8e/Yd89KzZ98BXf3pP/4v+N7/65+zw+UyFmWXixO7XNSTmWRGTDKWh5Bii1C2caGoWMQkN7nJDAnzSV3crflKZa6G5q3kbsxVruZmGJL3JhTzzUg+ND/MfPvlq+RHyJfMl+Vjm4fITR7mptwV2xDy1ky5mrslyXvLGxmKbd56+vwHXnttlxd2eWF7YbuwmXkrUeqoQ0/OedJ5rfPaOa8Nobh4OGE4dOHyxJOQeTiHmYs8meRymacnD0Nk3spcxlMMG4uwUUM2evLOXG2U8Kf/1T/mf/Hf/6/5fb//f9y/7z/w98yzZ98hLz179i331//KX+6P/4t/0F/+/r9uxkbu2sUlMk64sFw2R2ZyVTJb3toolKTIVVhuwrwRyt1c5VNbkyRfaa7mS4ohV3OTfEnzobkJ+aaFfGyo/O0K+bTyt2bzZflA8ta8Vd4ptnnIWzN3uZqHGC3lbq5ylbdm3pu70SJ3T69/3Xxmlxe2F+xiu9iGYchNhaOOzpN60nlyzmud14phkodtOocNaXOJJwxnM6nkJkplG7Ixsx25GqIw8l6u8t5xlW0qXxJ/+ft/zj/5T/xX/Sf/8/9o/9A//PtcLi/m2bPvgJeePfuWevX53+xf+//+8/70/+//Tp/bLsxdGLYwFrnKTSFahrBFCBvlZhvlS3KVwnLThlS+CZWPbD6W5CNzNfOxIZmr5iF5mKsh3wK5yc182yUfm99I+bK8t3kvXzRjyBvzkBajvDNXucpd2DzMPLTIl6zJw9OrH+j8DdsL2wu7XHCxDWMeCqnUUU86T+pJ57XOa7lanLEjs3kjGlLYKAq52WamsSbHV8qXbDgMuclG3sp7ucs7r1597p/7g/+kP/H//CP+4f/SP9bf+/f/g/Ps2bfcS5/IH/7Df7g/9If+kGfPvq7/zD/4H7TP/h2XzS5jzFWYh6ZFZN4aGsNQWO5GYVkkb61U8oGh4RAbbZyYT2u+IDfzUN4Yc7dI8oG5mjVflneab05+tPnxzE/fPOQhX9fMXeSteS9Gki+bq7yRm5n3Zmg0lA+tuckb5SbZ3L1+/esur/+aXV6wF7aLbRgbhshV6tBRRz3pPKkn57y2n4mwaEhhiJYdGitHhmMIydXy1pCbyHthOL5aY3mnIXd5b+SN8f0//6/5p/7Af8vf9ff+Z/vT/8b3PXv2df2BP/AH/OzP/ux8Qi99Ir/6q7/qe9/7nmfPvq5/6D/y7/VzCxeGsNjcleZuhgzLVeaNslFjOFgKhdyEbcjCkLuWmknlpjE3+VSWrzA3LeaNzAdyNeZukeQLNmt+KpovyZfNbyA/dXljvp7cjeSdyJctd/NWRK42b8281SIfWZN5pyQb89C8U8ycp1fO+XU328V2YRfMNu+louSoQ/nY5NBYdqYdlZq7ITJ3ixOlQx03iaiQXI28sThYbk4YHQ9Lhdwt8jDkrrLNXZi7f+vf/hXf+973PHv2dT09PfnUXnr27FssN9FM2iyMNsNMMsNhU5kpGjUuRzFXIWxuOrmMyjulsBQrRrHYfHLNx3KVYfnA3LTcjclb5WrMB6LkA0O+Ecnd3M1Xm/lxzI82n9DyVfKB/IaWL5mb3OQqbD42xpCrRT4WM3kjkpvNXXOXhzVzk7eSD9VRx9eXmSdZrnKzJgyVm9MxnDJzTDJTKXI1OgzlKrnKXcdHNjrI1VhEeSMiV2P5gjDPnn0XvPSJ/PzP/7zf/bt/t2fPvq6f+7mf06//dQ9hhEUYSpvLYS8QxZouYQrLzli2qcNmHWFLRpi7kKyZI1cxNIbkkyrMF+VqyBu5WT4wLXdzlXkob4y5m6tIvgnzRt7LlzR/20I+oXyl+XEkV5H3tnlvbuZq7vJWviRm8oGS3GwYechVzJC3knfmIT9RLcyaSeiwIYokDOfkJpncLXKVcjU3leRDycY5USo3jY1O3kumPBTmLszdhvhdv+t3+a1/57/bs2df14sXL3xqL30iv/ALv+D3/J7f49mzr+3Xvuev/I3vm3TowpDY3Mwbm3MyV0uuQrmL5KYyVMLGOVykpdzN1YbUTJIhVzGf2FzlQ8WMfGzkjZgsV3M3krsxN7kpcjM234TyJafjI0PzkflKa36YXOWTSe7ykW1+YzNX85Vytdzlh5rJe+Uqm4eRhzysechNcjcPeS93yU/WKJnKYksnmo0OlmQjs44nY080OTYmOcKMopDKyikfqpAORWHpjPKRUQyVXYYxfvEXf9Hf8/f9hzx79nW9fPnSp/bSJ/ILv/ALfufv/J2ePfu6/tgf+Tf92vdp2S6GSV1cRsXGwXIT5mqsOTJMbpI85I3YJg+bu0J5Kw/FRkM+rTzMO5ur3BQKIw9zl6tc5WZ5Y5LmI3OTDvJTsc1vKF9pforylSq/kVzNVeRum4/kIzP5WLnKzYYR8gUxbyUfmId8IGFzNz9hRUy2qeNgzZbTYSy2OSc5Th7inEMUlUI5pRLK3fEwFMNBkYhkeRhK3ijbvJXczPziL/6i3/53/w7Pnn1dl8tlPrGXPpFf+7Vf81f/6l/17NnX9dkPfkBhFgmzi7uLUYzTNC5SU1yWjUWYqzMWZyYnNldhZo4owigmRg1JmG0+qdxV3pmPzVXuGnlvHiIPk7nK1bTc5I35RrR8UfIwYq42b1W+yvz05Wqu8iPly/KRysfmQ8k2d+Vm804+tuYhb+WNeQh5J2y5mU8o8lAURqNSoyROjB2U4WCjorTpHKRhaOQqN0lidLJyU66yKHeF2DAPJWwzlLt/+/vf99d/8OTZs6/r53/+57tcLvMJvfSJ/KW/9Jf88i//smfPvq7f9vQDLlTOJS9MDlEXhmUI23Rm44Jk5jjWGCGZm2yuEhZHhrw3V2GuYh7Kp5a3Zh4q78zHlrtcjTzMO+VubrJmrkbyjSlftLyRu7Hjnbmar7b8aPlklrnKXb6+mbfyFcpN5WZzV9h8aEau8lbemPfygRjzFfJJZDiYXWbnqAnDkeJsnOOUm0pR5KqI4cQOFSWpEaIikjxMjlRyE+WtcrdhiGJzlT/3F/6Cv/an/qxnz76u3/E7fofL5eJTeukT+ZVf+RW/9Eu/5Nmzr+s/+gu/lTNdspOWuZqr5I3Y2Elmph13uWsoM6HFYfOQq/wwYd6bST69MDd5mLlJ5G6jvFNMmLswD/mCZORqWr4R8+OZb72On4jL5ub4CuVDm4/kqry1Jtm8kzfmvXwg5svyzsxPVmaYSvKQScNBTPIQEnJXQuXITaVIclWSiuZ0VEglV9FwSB5SyF1mkhkqzF/8i3/Rn/83f9WzZ1/X7/29v9en9tKzZ99ilUs0lIzSXM2lGJmblsK8EWHYdPLO3JWPVMy3SBi5C/OxfGBsyMfmI7nJQ5ibluSTy5ckX9ean5aWrzLz45gRRb5CudkIm4/kC/JO5a2wzTv5SJhv1kwl5CFUirDlxHFVKqSoVJJKIpIkkaskCqlMFk8HsZIouYpE5L2VzJZim3n27LvhpWfPvqUq5OAiNbuQ1FwkY5nkqmmsIY3hlC9qEcPBvFeZ+anL1bwzX5KYjxTzo82H5puW/CQlP0x+OpIfR2LM3MzkAxtRuSl3G8aQDwx5Y8jNUPlIbHMz37zQ2EmyUjFyVWpyKImSVB4idytJJytCUZSKSCpHtiSn5GZIi0g2NIbchXnIs2ffDS89e/YtVRy5RCVxuFwuyMHlwgrTmBSLLsjdPAwn5moYYm6GvFUhYj6WfCM27+UmyRvzlZareWfIQ8yH5qZlWMynN19W3pu/JZufmiFv5G/d3CU3ycxN3hjGGnITlrt5yBsLIx8ZCvMwKg8Ru8xH5iFOx09cnKWQq1EmuYlSuclVTCrJKZWDIkmSI6ck4bgJUc7hFKVSKKRY5CZiGzIzbyzPnn0XvPTs2bdY5+jFxUqyzcGLuevEZYpJ5oKDhcXBXKXNJVcjV2ksD9GQd3ITUe4S5tPLTfKV8oER817LO7mbD0073grzzcgXDblZyF1yMz9amx8mV/l0Yh5yNW/kK+Vu5qZ8SfLWNnlo+VBlZnO3COUqN2s2kpuhPAxDruam42H51CpylUucckYl0ZSHUhlOOeWggzilc1SUSicVRXGiKJXcRCmUhxQiKW8MmUl2mbA8e/ad8NKzZ99SidLJuczLC5WddHG3y8UpL0axYblZwySTxdnBzMG81XBCFjbJPGSUZLFNqHxKlXfmbh6Sm2Ley9UoHO/M1Qi5mqu8NQ8n8g3IF6Tc5cvyo01+mJB8KvmCvDHv5EvC5mEoXzRT+dBMroZNKFe52Zi5CUmuYobcbJSHeS8PuQubh/mJytXIVWMh81CHUMTJVXIVzlGpKKSTSpKjcyiVxHIOJzqpkCTTOd5KFIYYGWOobPPs2XfFS8+efUuVq8xVR2e8QEcuLJWNmnYswswRJ7tMuVtzZFgJG7la5Go6GU6zS8S8MYwd8oktX5SHztyNXM1DOMzDvJeHYZG8Va7GfDOaL0vlbh42P575YXIzn0od7+Rum/nh8lDYyNXc5Z2G5S53yYwIMzcZo0huNowZIxFCM7mLEHbx0NzMVSSbn6ySCCUPdZR3jiSTk6tUiJIjIaQi5CoHlaSTzqEkyTm5KyQplLClw5blahLNRvLs2XfBS8+efVuVTk7HXlw8OS5n7KKTy4U6vJg6tpSrqeyFqxGN5W6bToyd5CYZkmObDhudWUfeK5ZP7hw2irna3OVhzEMnzLw1N2cpDzGUN8bmraEin1wO5iMxc5c35scyPz1dfFGRL8rmSypiHjbyRq7mLne5GhaR3MwUM5mbXJXkZsNo3os1k7k65I15iBkhPzmj3B2piJZydzqUSh2ik8qJHJ1UzuF0KJ2ckxOKcg51JETpJAmJPJTKRmHk4mayDVGYZ8++C1569uzbqhy8WMhMRfQip7FcDpurabm42jiu0nCmhYiNcDYrxS6EDcUlFRtDbBMWFuZTmhHDPCSGRpQ3Lm5CS45h2Ch3GRfEkOOtvDGfXLnKh3I15svmR1t+A/lklrfyRh7mI3kjwszNkIdicxVSmRHGXOVq7nLXsFRuZsrdTChXuVtuGi1vXbqYm7zVPAxDfiJOWSRvJZ3hOCeKvHM6ktyk4yoKUQ5ycCiV4yYVzTnHCYuDoiRKYnMKQ4aWRebiasxVefbs2+6lT+RnfuZn/OzP/qxnz76uvFI5h4ucSy6uLocuGKXLCE/ZZY5srmZGx01ho/8/e/AX+n//2HX99nhd382f+z+2afPPz3JuM3WONWPuN1FnG0polKaSJRFSdFBnEQl1XsdBRIeehBh0JomadiBGw2mkJi4ZlASWVoZh5r7Pe+/3+/P9Xn9+f65dyvX5sevr53Y7bCp3jaFzXJvTVAwbUrSUm7wvzyyG5oTczNDCWAzlbpibPJyDeRhyyENu5mbEvJFnt3x5+ajlLv/wcpNn0/EQ5ovki+Rum7lZ3jcPxfFkXe7CMHmSxXETm5tx5n2XJyWZyZOZ8kbuNg9nx/ti5knkU3VFJTnHTXJs02uSSkhOUTpxjkqlcqISOilq6lCcdI5KJdFR5C5EIYWyuYmoY9eluUlGOePVq/d87nOf8+LFP6xtntsrz+QLX/jCvvCFL3jx4h/W3/m//1Z/8c/+UT/9l/9bx7HQ5Vpa6rWZncOma4r3RoctyTaGIjdTmUkqD5tTyFAzqUmYofJV01TINndJntQxN3koDra5m5tFHnJzIeaN3OSU5o08t7N8ifIlmk+izVcS8nza8bHyUZtkjciXujZP8nAhjrvR3G1seSjDcRMauZmHuYlRuZsJM+VJudu8kTyPg0qYFEUdRMzU0eu8lSQJKTfpHJUcdVQ6OZKDPAkJSedIKomSmZw8bPNQjDUtX/+N3+q3/HN/wA/9ln/Re++9mhcvfg575cWLn6O+4Zu+bb/+t/5+v/zXfKGf+ON/yN/5v/53hkNl12xzluFqktebdWxzVyxcOFju6ri7kDQWNRNClJktxbUJncM8q5a3TsdbQ3kozMNGktyFjZp543g4ZUNhhvJQnt/BfET5Els+ifnZ5Nkc78vN5svKwxCSzZPc5GGTfNjOFNu8b1Rs7orNTQxlyJMTM/Kw0VCS942ZhzwMG0nyqSk2pEOOh3FOWjo5heNEhyLp5JQ6OgmddFKpJJ2cckonlfM6Sh2EkDW5KafMNBTG0Bhf+Gd+t9/6u/9tn/v5Xz8vXnwGvPLixc9xv+AXf9d+27/y7/eTf/qP+Gt/8c+wy+XJa8d752JusrFDpnK3cXAdbETYppPGsGgkD3HczbUUoUKMPLNyV56E0WjMzVIeyk008yR3OcvczV1SHrY8NF81O5gPm5gvMp9EvrI8s+WjIk8271sKeV9hwzBfbCGO7Joc74ttlvcVcyENo3I3d3nrxIzmrcaWysO8MaGmZj4doVK0w3GTThSHipK7o6LjRKKcqKNyOkhxzpGjUukkOcVSuUs6uTuiVOZmeQjz8PXf+K3+5X/rP/QrfvUPzYsXnyGvvHjxGfDeq6/ZP/1jv8+3/sLP95P/9R925Dq45uxYlxxzadkIwynXOM0lZ1ylxnDyWq5hM3dpCMvZJCthm0J5ToXRGJKHUEJjuRnyJEeezF1R2fKQm5mb2MhRbvLcKuTDCnmSJwvzscbkKwnJczk/k41tSD6kPGzuQp7MG8UQG/IkbCxGwsxN2HQ4srnJNuRu5hzmQsKu5CYuNyVPirmbJ8nNUB7mJp+WitwcHTc5J5WWUNHROU4cKZx0jkrnSDqpFJ3jruMmlbtOOhFJRR6OCIXkprkLi+/8/Hf71/6d/9i3fvt3zosXnzGvvHjxGfIrvu837Of9vJ/ff/vH/pDKVQrL6+WSK2o2wpaa7Thmh4bysLncjY7KzIQ8nGMjzE1ZeW6JUEJDc428EaGOYShys9nITW6mGBISZs5hmyfz3DrkZ7fmZxX5ynKT5zNC5S5vzAfKPJl5KBvHTbEpD4vNQyFvxDXmJsYlhV3Kk2jZ3MQInZm5O2M7ysPmYeWuuIa8LzTk0xF15Elulk5qclRCpvOac4QcySlJUUelkuSoo5OiDiWphMopD4eKRYSJefglv/xX+Tf+4H/m677hm+fFi8+gV168+Iz5pd/zg/uZv//3+ok/8Z87J9d10bEmeT2uHedwbZhdnMN15TSX2HQyNCZCk5tNeZibJpnUbHNCnk9s5I3c5PXrXBcV5i5kJhtrimJoqdxlhItiQjTmJl8N81HlA/PQ8klsPt48m3xImCfHR23u8taE5o3MkDw5J9uEedLxMGyTOZhcQ+TJaeYmZizEPJwzM3ctdycPmzdCctNF82nJUeSmKJ2Um6OTSieno6VNvdbJOVQ6qaNyV8c5KcLrDlHkuEs4KkruYhGJyN18+y/8pf7Av/uf+Lpv+OZ58eIz6pUXLz6D/olf/YX97f/jb/RTf/5POo7L5W6x0tim4sLBxTlsx+vmEuNgJ2cMu1ByE3lSx93xZLk5ntPpcDBWjIxxjpsxT46bNHJ3vHViKG8cc3Nmo/IkIs8tR4R5X/K+PCyfSJuvJFSey+n4iOaLzV0+MA95EhvJzN05bBHDxnEzNxFhMTdxNkPzMJm7ySE3I2Y2N4d5cmYIleah5m5CPk0hUU5pbnJeu0l5cqIUvaZCOklOOVJHuUmlE+Z01HGiE6XcpEhIJ7nLjPG5n//1/vV/7z/1jd/8bfPixWfYKy9efEb92i/8Dn/zf/2f/J9/43/W4jUW16wUu3DmjPde03IO15UaMjfzMLw+2RCWC+HalJtMim2eVTQPmSE35cmIiaUQxS5PcpOat8obqbyVr5LoHA/5EvNh84mUj5Vns/JWmOSj2hRic5O7NW2e5O4gbGjMwynGypqh0uZhWDosD23ClqHYhdykwgixy03mjeZu7mLk03NOjE5IUul1cigVHcmJOo6jUkkU0skpdRTJ6ehER0JIkpzcRLkLk5CI3/UH/gPf8Z2/bF68+Ix75cWLz6jrvVf7wR/9l/oTf/g/UoddmEWyi86Ym7zevGfs6GBs6cwW5rWbqFybcIySKEaRm8jz2RAVm0LZOCXZqGjy1uGM0cHc5C65G06Ym1k+kGdX+WKVL7bNJ7L5SkKezykfljfmA4W567DNk1RsKhsrM4WlMw8bxSYcbExEMpe3ds2JlcLmYGWYm9iFsFSYh2L5iDOfrumkc+Tm5O6I0kknSaXSYTjROSqndPJwSOo4J3fJXdGh0kmeVO5OmYRi+O7v+yE/+Bt++7x48Q545cWLz7Bv/QW/ZP/4r/rhfvp/+LO8d9Tsuohesx1k5u415i5CWE4oybVhKoUdcpOHQzJ3medTbmKpGEZRDBXysNx13KSoiBnD5u6cvJXc5UnynEIoH9XczQdOPpnlKwmV51IehnxIbPNR+WK5KcLIXe4y12jjZEv5QBOaJ2XRKMKwTbGhZO4alXkjttwlmreKLZ+mzmsPw0mjk8kpuUsld8lxOirhnCin1JGj1+SmFOIUuUmSiEpuCgnlYdfln/9X/6AXL94Vr7x48Rn3fT/82/31v/qTfub/+7tcc07mZswbucld7mYXRYct2zgkT7JxyjY1hBjlIc+njtxEWCTKFpsOFTIXS3k4YqMocpMwHE+G8mS+Ks7Jlyh3oXnYRvlZNR8rz+Y47uYmDzMieRghbKPMG9dFTETYPCm5KeJgwmw0NHdrhhOTGeVgw9xkRuStZIbchNHmbkNYMvPpCaGTolJ5/TobdZwOpZPTUXTQUSGVu06SI53keHJU6qhUhuOmTI4nlbmJH/nx3+sXff575sWLd8QrL158xn3u675pv+L7f2N/+Sf+KzvHNu2y4rok4XI3p7w3OgwbDkeMjcqiwiQiGQqR51VJhHnfKZfpEHKTm6NiUwx15ANh5pzDuBCKbYTy7Dq+vHnIG/lk8pXkLs+lk7e2CTmezENsLJSNsF06R5i52xC5KRvGNiJ3sVkRhSWzazSVsMVrTy7O2DIkc7nLk4q8r43yJJ+q3IScQpK7c9KJEnKISiVUKkkdSYekUqPjHERIRKHkJib5wKuv/Vo/9jv/TS9evEteefHiHfDd3/+b/ZU/9yed8zPC5Lg5x4blGHJ3mo2DlcYa5cQkN3OTZPNG7spNyHNJisrCOE04pXLXPAnj9NpMkbsUYuNgpvLah5SQ53cK8xG5yYc1n8jmKwp5PsUQKh+Vh80pd3MTuyaHwzbJhqZFbkaHXc7Jxgw5r7PNhk15WCnC3I3NwRw7CNeEZHOTmbe6kJtshMp7Pj05RDGc6Bwhyd10jqKokEqlk6Q8VBSinEISpUiSJ0nuioXxT/2G3+Gbv/U75sWLd8grL168Az739d+0z3/vr+un/9KfZWmzjVFzbTqHzdyMzlhyN1uOaN7KTREtokUI86w6hFCsJG0qi8pdI+kwtIjkbnk4hckHio0TiTy7cpMPy5P5QPlElo9XnkvFPOQmDzMPi5OwTZg4YUJlozN5Y1iujaLJzRBDSJTF5PWZy2zelyhMaDNMHGw2jszNprLmrpGbSObTc5CckxxM5wiVUyqVpFJRFEsnyYmKUkmU3ORhcpfJMWQIMQ+/6Z/9/V68eNe88uLFO+J7f+C3+Om/+GecXa6SIXfnZBuSUTYPHXblRAdLuDY6tlGKQnM3lJt5LpWkMRQV0hKG4yaUIdElJEPN5mbOyZAYw8nN3CXPrY4vkYf8g2u+opA8m47yvpmQPORhm1M2ip0hLduIoYVZbqYOmwnTIWwedmIemptJchMrzDWKjZW7jGuKyxsNI4otcpN1YT4t57WbI+FQCsM5Tm6OHBVFuTulcqKoKOSUjI5ykyQpCuWumORuyPd+/4/4Rb/se+fFi3fMKy9evCO+5Tt+8b7tO7+rv/U3ftpBXru67EJDZpKHaGzTiWGx2euceUhIYeQmJs+t8lBC8lZF8yR3ITdRr9kMFaNDcpfc7eQgs8V8VZzyxZK7+UDmbj7e8vHybI48RJjchfmweYjLJE/mnGzMzM04cpWDFZti8yQSzXDcxLXjmMVG4ZojoriuKYwVEfJGISEfaHkvn57llKI4uUm9ViGFCJ2jUkdxjI6HohRDkrsUyl0SQvkiufvCj/1eL168i1558eId8l2/9kf8rT/217RhLL3GhdwkM2nITZK5OLSYmwyd3A0VMTRWyHNJkmJINIqRo4ZUHoaoTF4fjJUwd2EqjRqSyFdF52C+nHzIcpePl4+XPJfz+rhb2OTJ5kOmDpsOLTZvDTWWTtpsnMZi46RlxuYcjI1M8d5FRhiFsZKsdF1OueLErpkwQw55Y5RJbkL5tFTu6hCKDqFJKic6yZPjLjoSHcUpCqNjyE0MJ4Z8VN6ab/iWb/Orf/A3e/HiXfTKixfvkM9/z6/zk3/6j/j7f+/vGk5cV7iENZOzueTJ3HWOxhpLkQ8puUtuDslz6iR5kruE0ZGbQu5OLCp3J08Kw4QTQxgmxdBJeX65yftG+RLzCW2+kpDnUwy5KXkyI8xNhtMxFJexUYrMxjbraBclTIbcxApzd2LF5hw3sdE8yVsNZThoczoeDtu8taVyl5vNQz5F6aRyMDmoOR06OseTKEcUJSnyZOOMTopKnuQDQz5sJsYP/ejv9N6rr5kXL95Br7x48Q559TVfu1/2K3+on/oLf8rcTQeLzRlzl9eHYQthnJCDmdPx3i51FNtU7sqzS/JGczoMZUiKC6GSMDoY5u4IeatidHIaY5GQ55Xj+IgoD0N5svly5ossHyvPpnOEjTBzd8qGsAlzk5tprJyyzSSjaHIwi4wwQteQNZOGPNmsNOQmb23MnOJiMSmM46ZsOIR5UvnURYWZo0Oo5AgZHUrh5C4RK5WkorxVKB8xirnZPBSba/Prf/R3efHiXfXKixfvmO/+/t/kp/78n3LkulKXHHN3MTTCCCt3SZvFKcPpaBh1PElYkWeTdHIXhnMSJidWDo67GRKmMiQWzUYnjHKXiLyRZ1e+RHnIXZ6E+WL5qOXjledyyt21EcnDKDejDAfDxjkYQriykzZkLolIGA1Z0Rgti9xsSHEhzNwVTo7jGkLzGrtQFgpzRIRtkvKpOh1M57VwRKnj7pRCJMTopNg4o5D3Vb6c4TRDohgzyff82i/49n/s8/PixTvqlRcv3jHf8u3fuW//Jd/V3/zrP+Wcy7VjLgo5cS1MjZOGsVDMTdokc5d8IGmeVx4qGkul0qaQm9jUkbuxYzjlbid3yZMcbJw8XHKXPKfinIP5isrDhvxs8vHKM8rdOXnY3O14IzYNYVSYuYmuEZrcbDp5khqLzUx5SHZoGDu0cGkeKk+GuStmXndcQ2jyRrE8bI6QT1txxHBCkocyw/FailAxD+dEKHfzZMiXMRYWxqYTy8wXfuz3ePHiXfbKixfvoO/+vt/of/tf/qprOXE5tqmDyym7kIdhJWweTswh7xuSRfLczjlyU0gllzC5S0JlkRBRyVupPOxSMcTy0KZ8deQmH5YnQ+UfxHxlIXk25cnky8lK3mjukpm56bAhmTouk5uxIcKRYQhzIU66PGzphNk4ZleKmWSeFDNHJg/N3dyUIRTNp+uQVESRnNBxyuKEyE152FS2qZSPmpuZMA/juImJa8Q3fst3+FU/8Ju8ePEue+XFi3fQ57/3B/25/+a/8P/+P3/bdU3osI0dNk42lEZdVozXmycTkmtzSrjcDcnzqhg7qfBaG6VmqNx1sotTwpqHcbDRQcdDNDrZvDHy7CpfST4w+bnueKM8lIfN3ZC7yZO5S8IIS4YMR2zWHLlbYY65EI5Ds6Fsl8pDNC7UCMvGcRNG5X2bJxOSu3krn5bCjg6hWAmTYyanY8uRxclDhdxV3goby8MxD+VuYWTuhi/8+O/13quvmRcv3mGvvHjxDnrv1dfsV/7Aj/bf/5n/UgfDlWJm0VCGYh2NY1acGIk4c5MhnJN5XqdjOAfRpuKQJMpwJOxgHhJR7KKTu5C7LA+5eY35qshN+bDKl9h8Ett8rDybznF3mePDctfmbnnI3TRmlCRzeRLarORuhpa7RcuMpuVqQie7PGyjIxTXqKlsbJzYxhAVMRRbQpExn6IUlaHlSCcNJy3bdKjcbZyYu6lsE4Ztim3uLiTMw6jMrHzNz/s6P/zjv8eLF++6V168eEd9zw/8qL/0E3/M3/97f9eWNcyMsdJmbkobZWLTRWUmVIaEfFU0XVTuOnFFEZYjD7lJbg6GRjHOyd3yMJMnx01sbkKe2+lQfjbLJ1L5OJXnUrl7LXfb3JWHRW4uT8KoDKfYrByZi7DYHJmbTbkZQ0M2N/NarnCNMDqxGBtFuC6Gc7yRu/KwTSEKG7FFmE9FhQyV3DSVysMhN2Mo5CGEhjBqNhJGMTcXHRvFtTnF5od+9F/wDd/4rfPixTvulRcv3lFf+7mv23f9mh/pr/y5P+4crguh2LSsHPNQhtyUu41KxUV5sqljnlnpoORJByctQm7y0Fhyk5u0OLF568hKPipP8vxWzPsyb80Hko83n8g8o3krN3kyT+ZJOTFvjFAMzZPiGmVh01DmZtG0I3OdmIeMjplihikqGzOnLHa5mbAodlGZNGYSS2E+XZE8hHI3HBnyRh4ai2tzCtNYbJNohjZzU1wX5b3llJnruvzIb/19Xrz4R8ErL168w/7JX/dj/upf+FPO658hN3HR4dokk7uNmrc2zomxIcLQyczxvBodjOF0GMbMcRfmLlEKw/HQmBR5EpKHTSebr55RPiTykA+Zn0XmZvOV5LnlrSFvNA/l4Zr3Rd6YJ4dtutihceQyTpgjF87F1eQmNzFsxGt577pUVjY0NkdWds0p4rq8Mb2OjVFuwtzNc8g2pzxsdDBP8uVkiA1Zk8yQaxMul4p5Mk5zScsP/PBv822/8JfOixf/CHjlxYt32Nd/07ftV/7gj/c//nd/lLA5Z65xTrZRXJxY2SapMYqWmaRylyw3eS6dbDkRNk6I5kneyF3eiJaFyFsJl7up6GAqXy3n5BP5/9uDu5+978K+4+/P9/76KbbjOE9OnDgjIUmhSQjQwqJQCnT0YaGtum5FqtZ2q9Q9SOv+gB1XlXbQf2Ink6Zp2kF3sAchdZpgq9ja0dLSCloQTYIEoQ6JibPY/n12XdcdxzHQpAjf0cbv/XqVN1U2Wt5IWw5KW64qkHCdFjICLSk0gZSdBZpCoIFBYIGmpBDCkjIS2rJVIC0LMBoaNgoNUBIIYWmhhQQIBGgJoQldSthIaQMFskBCKGUjoVzTpdxIbSmhy8I1ZV+A0gEs7EvYSkNG4UoIBUJTIAxgyYCl7ASywBJISwmDQsKhQ0f58b/3z5DWYiJ9n3v0iaf40h//dy5eeB4oAQokoZSMQCEpDRsFSlu2EqBslLAVdloOXNgIULKUBiiUjQItobTQQFsClFcVykYglDZQIGFpgQUYUEjYGOyUg5dAeQNlJ+H/eeVV4ZqSsC9ACyMUSAuEspFCgUAItDQhLR0hhRQWyl5DA2WjbJSOkJYGQqBA2NdCQgJtSQZQWkjYCKUEaEqAslEgkLJRCLRAyg2XQMv1wnUKJNBCgUKB0bCkhFAglBBa9gXCRqEJoUCBEkJTPvTUr3D69ruDtBIT6fvc4SPH8uTH/lE/8W9+i1Ba9qXQ0LBR0hAWCNCQFgJdSoGRsLV0IUDLRjlIKZRCyxI2SgkF0rJVoAFawkahKZTXtIVCKUmgBUIIUJZwTYBw4MJGuF7LVWVfyl9Pwl+lbIWD0rATyiDsC2VfeFVLy04KYSNhZwFSmkDYCCk0kBYSGigwuKaUsK8shACDAmFjKcuAwaAtOwNSKCUJbUkDKSmQsrUUQkjZKQHKjRRKCwQorypJaEsSILAsFMgILDAYNAtcCQkMoAzKxiijCwuvE0iBhKUlgbP3v5Mf/elfRVqTibQCd933A3n0yZ/uZz/12xA2SgkB2rJVShoCNGWnUEIobSlbgUIp4WA10AKBELqwM4CykdJCKWGjsKSkoZSdFgJNoAttgBAKBBJSIEALhXLw2hLC65XwrRb2hTfR8sbKwQlbBQokQIECCQVCKftaIJBAgAYo17SQQNkohJ1SKJSNhBAoOwHKxgjtAoSMQYEWmgUIyQBKEyDQkgQoLVAIW4GUtjSBFgoUyo0USGHhmgYoDbQQQjMICxRIKZCGMWAphK1yzWAvpS1LSyhdoMBIuOn4LfzCP/4N5jwUpBWZSCvxrid/losvnufPPvtJApSNFAgByus0QIESAgQoAZYWAgPowoFLYFkCFChJ6FIIlH1ho9CwU0oS2lKghaRsBSjQhgxeVSiQ0JbTJ45w5+ljHJSjh/eAULbCVilXhWvCmwtv7pZXjnDvSyeZhw5z+dIrvBVKoJAEKBRI2Akb4aoECoRXFQoEaCFAEhhAw1ZbRgbNQggQ2kJCGtoFGsYIEEqgC2GQlBaaQEsSoOwUSEnZKYWEtBQIN1CABQikQKEBGgKEsrARNgItZDAoZWErhLIQBgRYFkhpAwljKaUwygjsHTrCL/76v+TWO+4J0spMpJXIxvt//Jd75colvvS53+U1hVIglEIDYd8AWq4qZQANdCmEA9VCAqGUrVA2EmhJ2AgLJQEKSdhpuSoD0rBV9iUwssdtZ9/GqdvOcvOtZzh8+BiHjx7jIz83uF6Ack2Ack14vVL+KuGtV+BH2bc3D3Hl8iWuCuF79ghvKmGnbBQSNsK3SsK3K0mAsK8koYUkQLkqCZcvvcKVy5d46cLzXDj/Nc5/7cu8fOE8UJKw0zASlpaG1yShlK0EKIQApWwEyo3TBTKAhgIdMApLC4GFMAJdQllYRqGBlhK2khJC2deEEEIphRFK6FIOHz3GL/yT3+Tc2x8L0gpNpBUZe3t58qlf67GbTvEn/+u/QPiOwkah4VsEUmh5K4RXJaTQFAoBGmhCKCmQkJatBkqgJQk7KVsnbr6VBx59kvvf8X7OnHuYQ4ePBH3fu/CNr/crX/xDnv7C7/PMFz9LlytshdCWhJ2FMnidsFEgJKUtN1ICJUChIUApjEBhFJYCo9CQZbAzBmNZWIAQygIJFMZgX8vSQoCWE6dv5+P/9De5+74fCNJKTaSVycZ7P/Jx7rjnwf7uf/5XvPLyRbYSaHlDAUoghYYDF2ghQAMUwkYgBQqUjUEpGYGlEPYFQijlzrMP8tgTH+Ohxz/I2JtBq3Li1G156N0f5qF3f5iXLpzvFz/7Kf709z7BxQvPs7W0jIStUpLQlhBIoaWUGy4BCg0ZQCGEpew0C0lggQIJG2VnDMaysABhACWBLoOthTJSts49+Dg/88v/gpO33B6kFZtIK3Xu4ffm9Jm/0f/5iX/Ns3/+B0DZaSGhvJFAOHAJG6EtYV8TKBBgARLSEkIpHSEBWsLgbe94P+/7Wx/ntrvuD9LGTSdO55EnPsY7fvgn+sU/+iR/+Kn/wMUX/5LrtISNsBEI0BLCjZQEllI2GhIokEICC4FCRxiFpZCwEcpCssdIaUtaCmSUsjCWcOTYSX7kqX/Auz/wM4wxgrRyE2nFTpy6LR/++X/O01/4TP/gk/+ebzz3LKEUKJDyhsLBKgNYSAItJLQQ9mUAhSZASUMCS8u5B9/D+z/6i9x5z4NB+g725qE8+PiHuf+RD/Tz//u/8sf/47d56aUXeE3CawpJaMuNFEITBoGUpWEn7IQQYGlhhFEo+waDphAIoQEaoIy9ySPv+wme/Mm/z4mbbwuSdiaSuPfBx3P2gcf69Bd+n8//3if46tNfICn7Ai3fJkA5UGlpQihlMFoyytKShgIJBGihgdvvfoAnfvKXuOeBx4L017A3D+UdP/xR3v6uH+nnPv0f+ZNP/ycuXXqZlGsKLWSEcGONhCstSRiUZrAsC/sGUMJGgAQoBFhKRimlKSkcOnacd77nx3jvh/4Op249EyRdZyJpZ4yR+x7+Ie57+Ic4/9W/6Jf/9NM882ef4fnnnmUrQLkqtCUcrCRAaUMCLbQwGhp2upStW8+c4z0f+rs88MiTZAPpu3To8NG86wM/x0Pv/kh/59/+Fue/+iylJNCwEdpyQwW6QEZIoQFaMoAGEljKSGkhe6WFAhnQhjkPce6hx7n/nX+Thx77AIeP3hQkfUcTSd/m9J3ncvrOczz+wZ/nmy881699+XN8/ZnP842vP82l/3MRKFsBnt2bXOJgnL3nXq4KoZQWQiCQhJtvv5cHHv8x7rzvB8kG0vfo2PFT+dv/8Dd48fxX+kf/7d/xjef+gpaNQuGVbx6iV7ghzp69FwhbIUBpApQQrpNAYYxw08k7OHXmPu687we57eyD7M3DQdKbmkh6Q8dvvj3HH/0gb3v0g2y9dOF8X3zuGV74+jN884XnGHuTt0SAQjI4eevd3HX/Y5y5/12cOHVHkA7AydN354mf/XUuv/Jy//wzv8NXvvQZXn7hL3lLFOaRoxw9foqjN93M0eO3cPLWuzl521lO3nqWeehIkPRdm0j6rtx04nRuOnGaM297lK2H3vPRXrlyia1XLl7gypVLXLl8ifYKy+XLLJcv80bKNeF6J07fxVUZe8wjRzl+8x3szUNBeovMw0fz8Pt+ioff91NsPfP5p/ri81/mysWLvJmFfYPv7K63f4StvcNHSAbz0FEyBkeOnWBvHg6SbqiJpO/J8VvOBGlF7nnoQ0HS/5cmkiRJWoWJJEmSVmEiSZKkVZhIkiRpFSaSJElahYkkSZJWYSJJkqRVmEiSJGkVJpIkSVqFiSRJklZhIkmSpFWYSJIkaRUmkiRJWoWJJEmSVmEiSZKkVZhIkiRpFSaSJElahYkkSZJWYSJJkqRVmEiSJGkVJpIkSVqFiSRJklZhIkmSpFWYSJIkaRUmkiRJWoWJJEmSVmEiSZKkVZhIkiRpFSaSJElahYkkSZJWYSJJkqRVmEiSJGkVJpIkSVqFiSRJklZhIkmSpFWYSJIkaRUmkiRJWoWJJEmSVmEiSZKkVZhIkiRpFSaSJElahYkkSZJWYSJJkqRVmEiSJGkVJpIkSVqFiSRJklZhIkmSpFWYSJIkaRUmkiRJWoWJJEmSVmEiSZKkVZhIkiRpFSaSJElahYkkSZJWYSJJkqRVmEiSJGkVJpIkSVqFiSRJklZhIkmSpFWYSJIkaRUmkiRJWoWJJEmSVmEiSZKkVZhIkiRpFSaSJElahYkkSZJWYSJJkqRVmEiSJGkVJpIkSVqFiSRJklZhIkmSpFWYSJIkaRUmkiRJWoWJJEmSVmEiSZKkVZhIkiRpFSaSJElahYkkSZJWYSJJkqRVmEiSJGkVJpIkSVqFiSRJklZhIkmSpFWYSJIkaRUmkiRJWoWJJEmSVmEiSZKkVZhIkiRpFSaSJElahYkkSZJWYSJJkqRVmEiSJGkVJpIkSVqFiSRJklZhIkmSpFWYSJIkaRUmkiRJWoWJJEmSVmEiSZKkVfi/QOvlver3zjAAAAAldEVYdGRhdGU6Y3JlYXRlADIwMjEtMDItMjFUMTM6MjM6NTQrMDE6MDCC2cf9AAAAJXRFWHRkYXRlOm1vZGlmeQAyMDIxLTAyLTI3VDA4OjQ5OjUwKzAxOjAw0Qs26QAAAABJRU5ErkJggg==</file>
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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>1.0MΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>100kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1.0kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>105Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17247  -->
  <question type="multichoice">
    <name>
      <text>Color code 12 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/2b7d33afd0c00cacd0dc.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>12Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1.2Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>12kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>120Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17248  -->
  <question type="multichoice">
    <name>
      <text>Color code 120 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>120Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>12Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>12kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>121Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17249  -->
  <question type="multichoice">
    <name>
      <text>Color code 1200 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/f3ec40ff6252f95a2d20.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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</file>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>1.2kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>12Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>12kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>122Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17250  -->
  <question type="multichoice">
    <name>
      <text>Color code 12000 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/743e35449ef828a3d0fe.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>12kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>12Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1.2MΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>123Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17251  -->
  <question type="multichoice">
    <name>
      <text>Color code 1200000 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/ff7eb1d14a7587f8d77a.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>1.2MΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>120kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1.2kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>125Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17252  -->
  <question type="multichoice">
    <name>
      <text>Color code 15 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the value of this resistance?</p> 
         <p><img src="@@PLUGINFILE@@/960067e5202eeb33fa9a.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" 
         width="320"></p>]]></text>
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    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>15Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1.5Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>15kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>150Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17253  -->
  <question type="multichoice">
    <name>
      <text>Color code 150 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/2f21bf7fcb0c9ab8b8aa.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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    <penalty>0.3333333</penalty>
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    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>150Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>15Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>15kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>151Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17254  -->
  <question type="multichoice">
    <name>
      <text>Color code 1500 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/18bae10a3275625d794d.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>1.5kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>15Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>15kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>152Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17255  -->
  <question type="multichoice">
    <name>
      <text>Color code 15000 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/d1c4b21ce0dfffb24439.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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uKByUhCZuqNtZCo6nuWNiJhb1qFaGtYoV6WtwKGhexUBctSSUeuCTiop7WxrMiaHxF4vnFg5XEL2cl7sQzShK3ghAUy1mQoFqSxaoUiaArsstaJLSsWEWoICKElagogiwUqQgNjSqJi5QkKI2GpCQOxxc5rso6SJbkIAlZ7gR1q1Wbbt1be9J9Y++T7hu5iUPi5KzBkmwRhxU3e1mprbIqp1hZrI3oji6yY2U55USWpKQuVpbmhCWqYiXe8jOv9hM/9r/5Hf/Mv2KMa3E0xkPu59/wap/6xAct0URChJCNEHfakFrioql2iWrd2VQkKPHgRLQESTQ0rNBNDwSrVB0aXc5ipVoSuhHqLBVUCKmzuLVQZ/EgJaw4C+Jp23MFSbT+oRLPq84SD8pa0TqLiyKJeFZSFy1JXLRuJRG1Vu2SkiwNEYk7a1GqcliUoIkIy60lboUqImq1InYRIhJkKVZJoruIO5GgRUgcjy9y796SHGUtyYEsSRDPqrZ0a7d26z5pb3Tf2KcbnghrWd12oyEW3VgO2XZqZemJtU5OjTSSaJalmmrqsJZ2W1n2Yp3YTrIWe1srdNl7I370z/9Xvu/7f3e/5mu/Psa4AkdjPMSe/Nxn+nN///+RLMKqWxFU4iwSWoQ0bqVWF6EiKBqWIqgHKrFCRJ11i4tIiLi1KsWK1J1iOYusSkJi7y0icRZdpSRRF0U8cFnuxK2Qeo6gSDyPeFpSzydI4sFZsjwjSEI9pRJPiYiLBCFKgljOgixRt7IkRO1EulxkEUQQUhsRSdlENBU0kcRadDsrliKtCqkc4lZLokXcCo73Hnd85BFZB8lB1kGyEEkQd6qtdtOT7q29sfeN7hv7dCMJwSmyWMWmK7pDayV2SUKXwzo5ZcmJZOuKtUtiN1Zir8iOhKwl3WSpuhMr9cRnP+XH/tJ/6w/8G3/CGNfgaIyH2M+/4e+6efLzVuIiiWaTSiNxq0hiid1K3Amts5JQVti74iIepCXqLG7FUsRZoq3EWRBEFt2btaizkiVhI4mECKE7LJQgK6IetLVC4lbrop4rqPhKJPF8inhwDot6rgRxFhVUEE9JXAQVFys0JGjtLomzSqIiSOIioSpISjkUKcWKuCgiomoJC0VIy4pbJaKKUGcVcVF1OL7I8ZFa6yjrIDlIFlkk4k5bVLt1n7Qn3Sd73+i+b5/uS2jDikPj1NrZ0pCylm5nJ4e1nNBdaa0VihW7S1bFklaQxDosPVVaVNayurF01wqv+Rt/0Q///j/Wr/26l8UYD7mjMR5SN/ef7C+8+SckQaRk1XIg1WAjLFRdJJHWbsiWLLdaQtVKfDVkoRFnKY04C3UnIaIu6iJrUbKC2kVIK2tpEeosJCTuFIkHbSWekbhoPCVulcTzqmfFP0w8OEuQOKt6VkJcxEUST2ujLmotlCQusuKg2iCEuAgqzlpJCBpCQpWERtXKUgRtNKVBpJVE66wipC4iKI0kqlbjcO9x9x5ZcjhKDrIOkoMkWMSdVrvp1p50n+x9o/vG3vft030RCTuLvSW10BV7IxXL2nWyrUSzrHXSHV1LdiVErNC1rF3UDisnTVjL2tsWa7Et9rbv3/d3//qf98/9y3/cGA+7ozEeUu952+vc//xnJBHRUCEUq5GwUxoLG4lba9GGkFJxsUpDPHgRUnUnygoloivSupVQigRhqzQOy1k0paxFnZUsFHEWVMQDtxbiC7XbF0qouFV34nnE8wmSeFCSKOoiLhKSeFYl0bpVJMRZnUVWPCsiqKQi6iylJCFx0RBxK7Usz0g0qFtLtSFBaUgJS1BtJEGlIQQRDYd7L3J85J4cjtY6Sg6yDmSJkNCi2mpPuk+6b+x9o/u+fbpvrycJKWkUay2nvRHJSctSO7EaG0nosp0ksbJ0VXZZWxqyZJ2kIUtW2UiosyCS6Kqf+Ot/3j/9e/9IH33R4zHGQ+xojIfQ3qf+whv/jmRZqog7EStUFMvZomLVrRYhzuoZaRVBXdQDlVAOoc4O0VYSW32hpRxi7yKSSDeLiGDXWVxEZGFvEkJbWfHVkCxfbFm+UFBPiS8riedTJB6YtaKeUncSzxVxFoqUCCoLQetWo6pBSJaLFbazOouqlbgVUppoK0LQipCIkoiLkhB2WYmqNC7SuijaEs84HB9zfOQx63BP1lHWUXKQLMnytCrduk/ak71v7NN93fft05P26Z6DJ5yyxVmX2lZit2QJuiqnLYm1yqZraWqfaqeSSpa2kqWprMVpWwliB4msJbskmmVtnvjsJ7z2b/+I3/nP/mvGeJgdjfEQ+uB73uqzn/wooSKJWyEuIs5CRVQaF+2WkFIXVQQNC0VU6sFKUBcRigQVEWdxFpRWnMVZJRFnQYmzVRFJFTuRuJW1KOKBi6fF8wkSZ3HRel7xKycJrVtxKymNO3WrcZEgaCXulLWWOqvnKCIuopIokqgi4k5KsrQkJUFQbSRUKVJLrBBPCWkJEVSCOiuJw73HHB95sXV4RNY9ax1lHSSLLBFVWu3WnnTf2Pu+fbpvn+7LOso6sp5waOyWRXcIUhFpJOxDrNNyQkJVuiTbIcspJCdrLXrShEaCtaxdsjXLVkLWYm9NpMvfeeX/7Ad/97/anBnjIXU0xkPo3W/5KWuhkSC0zoJKo3FWWhdRF1m0nJSSREpVRF1sF40HaqFZtCw0lIjYiIu6WKikCKkgokiQCIqirSwiLqqS+GqIi/hCiedRF4kvI37FhIgvlhV3gnpaUE8LWS52SSoI6ixxpyQ0hLRa1lpakhJaZ5UVGlRbSWSRupVFy1ZRWylZIdF6SqizkqVlHR9zuPdih8MjcrhnrXuyjrIOkuUZ3dqt+8beN/bpvr2etNeT9jo45YAoklJWltqIptZa9mkjrFqnOK3IrpVoKFaQOJUk1optWWrvqsiKqrWXbWOTSKPhIx/8RW9/40/5ru/9fmM8rI7GeMh89lMf60fe+3aEUKzSFdmVRMMKLStRVFEEtZBEW1oJLVHqKfVAJbSSUIqEoI1biXhaEAm7RQgRWhdtCEGyVAUNaWh9NSTxxVpfKvGVSOLLSeKBKUoSz1FfILI8I86ChnhWoiGbKK2LZNG6SGhiuais6I6khJYk2OIsRO1SrNASQREpCYoSRdRZUNK6OKxHHe89bh0ftQ6PWOuetY6yjpJFgmqr+6T7xt5P2qf79s3RaR0kC5GEshOKlFZWKFXrEN3BYm1rxymRELFW7L1ksXpyyhIkWxJJrbWcdhEJScSS1G7EWZaf/Jt/0Xd97/cb42F1NMZD5j1vfS3ZnhZRZJND2EHt1hI7RdlxkdZFsVOJp4SUInHReqC6K4lbYaEtQgjakrgVEtqIhdIQrCUtcSuiKi5iOQtNRPxKiLioO/HF4lbrOeJXVNbSUnfiop4Rt+qsJPGMoHVRRNwKbazlrNhiudglqZYkiKTiToJu20VItUREKYpU6lbCFhdJVcRZK0Kizlrr8IjDvRc5HB61jo9ah0eswz1Z9yRLEkq77X2j+759uue0npQsskTcKYvssLCpCNpaOJUV9iaJvWKdoiprsSshDStWq+KilqhmSyKJIiuyo8WKlGze/PpX+dTHP9yXfN3LYoyH0NEYD5F9OvW9b389JStahAgpO6pW0NipCCUpZa9Qt9ISGrQoQeiuxAOVFbeKUiVEaQhxEUI8JW5VCBpKUHHRoBFnIWhJEA9c4iy+UOtW3EmcxZdY8SXiV0xaX04EdSvO6mlZoXERF0E9bW/WWi62WmLFWWSh1VbRVlYUEWlF2YiziqiyoiWLtu4UJXHRIjQoSTWs4z2Hw6PWvcccDo85HB+1Do9ah3uyDlio9qSnG6fTk7KOZImndGu3JNI6BUViWbbKil1W0GWvTWs19gpindiWrG2J7thZ2k0iYa2lu5aSonYiCa0lNhpO++S1f/v/9MO/748a42F0NMZD5IPvfrMnn/i0rFCyIrsECa2VuNipCC2lCYvYhJa6k9KQRpVNRNWDlG5C4lbFrcStupMK2qizVkISQVUSFUFCixDPyqL1VRJfYvll1HPELyuJLysemCx36nkUkcQXKvYm6iKoetpai1bVRbCVljgLcRZpSdgkzkpJoqmKW6kiqu4k1FnroiUiqQoNapdgraN1eMTh8KjD8TGH42PW8TGH4yOy7kkO2Pa+sW+elHVwSmjp1n2yDzeybygSa5dEWw0pEkvtUES0IbUsO8hJVmTTRCzJSdaybFXdEdEDTpFGElHWoltOzqqJ1/2tH/FDv/ePdK0VYzxkjsZ4iLzn515Pi0jCLomL7GoQ2opYrSak6qxVd7IjQSmyqU3dKSsRD06FIjTOQiuttBJncdEQEWfLrW6KOmtJxFnRkqg7SeztTj1w8cso4iye0SLEnbpV/4jqgdk7kkic1a36Uq26k0SQuFNnlXjG7okikbgVtKHEnbbiKaHi1qrdSpyVFnHROisWZaUq1FlUqacUtUoTsWQdZR3lcLQOjzgcH3U4PmYdH7PWUbvtm887Wai9T3K4L/so6yg5yDoQlBzYO4R2E+wgLpJajSaI066LrOipYomTJJIlPaklqWCtpftkZdmrctqywq4K2Yjgox96n7e/6ad89/f+gDEeNkdjPCQ+86mP9iPv+zk5hKJIEGwSQetWujVxUUUUaURVKbvbWlGbIu6EqgdpxbNKFFEULZazuEhPhDaWsziLJaSoNoR4SoiLWiEJ8cAlzuKi6rnqGYlfTjxXPL96sNZyVtQz4k5Jgnquuqg7WaFRdyKixK1sT6mgCaLIoq2LhKhnhNZZJcvFatVZQ6m6aJ1VUilN3ClF3IqQiIhFQpasg7XuOdx7kX16UvdJssiSRAQhJHERZ2E3Eloigq7ttGOFip1NQ2Ot2jtSkrBwCqmsSCMpjazqJolm05AImrhIlqhdhNe+6v/w3d/7A8Z42ByN8ZB495teI8720lULDbERipDWrQRVxFkroupUErQS9i4hKIIqrXpwmmgr7hRBVEKRekYTisR21opqgrhoiJCQ0mpDENrtq6HOUs9VX6q+IonnEyQemKovlsStUBehtMSzgiitWwl1Vk9bi6IuIghqS+IioaWti2RRkhI0bGfVoGysVFoV4lbrVpy1isSttrZNt3ZrT9qT7hv7dB+f032j3fbpSXvf6L7Rbu2mm1ZbWhcNKUWExElprNSus1hipxK2kEoWa8up1lrsOm0kklhZdktJIlnWqot9OklitbZoiLPwpte/ykc++Iv9xpd/e4zxEDka4yFw/8nP9Rff/nqK9P9lD+9Cf9EX/L7r9fmtNcm0Y4qRKhgdMrQ0MFVBKAUhVYgP2AtTxQsRcyFeVBFSRL3qpRVEvTCCWL3wpootYm4kEm0NtlhjqalPCTM9SUmT5qE57UzK5GlO9l7r/337e1iPe+9z5mTnrH32Hv6vl53pEhEuaGjIWw2lZnJiy8VVaYiNIgynYwjzCZW5GkOoMIaSN8bFGKfMNHeTmpuLkJuaGUOuJt+UaD7SfNH8mPJDhfLpNPMFsflA7oZ8ZJubvDGUbW4KYyiSu01Yc7OFcUYkdxG2Q2SMFRGGys3mrkJuytWQzpNzXtt5ZU8vbS8wOs7TK9sFOee18/S58/SZ8/S5c14557VzXuu8Vk+26WRDnHHigkxjS5Gx2FxwTMuledo8zJaZhmGzy0XnmEluthnauLATUuT4l/4v/zv/ud/33/Xs2W8mLz179pvAX/iTf8zTq8/cbDM3k2ObMEMO5mqINeTERO4awhBzNYrLJqzk09nmJjkeNg/lZnOVzHFVbhJmo9xtU+7mavPWxMLMpzfzZfm6tvlR5tN5MR/JV5l35iOnmI/sMrnK3eRmG0ZTKBYhwhwbImOuUu6GvDGGCnkYZmPIVVSMzmvn6XPbMKSe9PTKLi/YiHpyzms9fe7p6TPn9WfO02fO0+fOeeU8vUIuF06TbLyINhVzNRsba552OAwzRy7yFDbbzMwMl43Rps3MNjaLbVbaMEPxr/zf/g/+U/+F/3p/x8/9tnn27DeJl549+4579fln/Zlf+qPINpVtyDbDQXLB5q6iMMWGkqtCtikPQ8zVcHIzn9BxN7OLu2SuNskJY67K3byTq+Umsdk8FJub4ypXyTchNR/KfGTIl83fkpBP57gK8yNkYz6Wq3nI1dw1D7lr7iJMJsKmeSPi5G6uStjc1fHeMFuYuzBXOa5iY5ukXnl6/TcpnaPz2uXF53Z5aXvBhug450lPr5zzufP6c09PnzmvP3Nef+Y8fY7JVcdlOJzhMFdNmFzGUzPjQsbJi82TuVzoaVy4PJExV8PczEO5GovYJjejbHz++Q/80X/2n/af/i/+Nzx79pvFS8+efcf963/8X/D5D/66bcJlU2wkzMYOuQqLmKkYk4YwZm6GPOSNcrORT6fl5oJzPIxcxcw8hG1uCnO3XM1GSGrITYXZMMo3Y7P5SCcfic2PZZsfZfPJJOZLNu/M3OWHyHKVhyx3bfLGMpSHMSySuzEUdbxVs83GUAgjD3M1kmF5iOZqnp4+8/Tq13WeXM5rl/PK5eml7QWXi5mbOjpP6rXz9Np5+tx5+tzT02fO6888vf6b5qo0cjVCaKPjMo5RLssxHbZZnM0u42QXepo2LrNzCJstNsdcLnNOFtuICWOpWfkX/8//a//Af+If6bf/3f/+efbsN4GXnj37Dvsbf/Uv92d/+V9y8UZsaYSZD20cuZmHjVAk26xpEWHIwySz5cR8egebu9zECENhUyzmKlqYmyLMMMIYGpqbyTchX7bNh1aYLxry7XGJXG3kvbyTH24iD3OXq7nbUG4KY/NOhbyVkatsM5Q3EsLmLseMPMxd8pHcnVefe3r16zqvnafPXV78jF1e2F7YLhhS0ZNznnReO+eV8/S58/S58/S5p9efyZGLbTrHsDCUs9HxMAzZ6LCx42rOonmYbWbCNtscM2QYGx3GjNJmOPLqs8/9s//7/5n/8n/zf+DZs98MXnr27Duqq3/1X/4/6umVY4YhWeOCg2UNYeaqIcldMZa7U4hcpVzlJleRmeSbkDAzV6O8s2FUGkOuRq5iGFqGzd057iaMfCN2Yq7mnXzByJfka8gnNHOVdzbvJHKXrzDMR4ZylcqHMnd5I0OYETYhb8xdsuat5q5yM5S7GZKHzd3T6x94/fnF5cUru7x0uby0y0vbhV28l3rSOTqvnfPKeXrlnFfO0+fO689w8RBDrobY7Bw2Ohoza1q2OcYSdhg2hg42FsfVXMZpNi442CZXxcZJZcbyJ/7lP+If+I//I/19/+H/2Dx79h330rNn31F/5pf+H37lz/1Je3ExbDNhkkvTXE1y2RwpJrkKc1eZudkQ+cBY5CG5mU8p7035CmHIRhHmKpK3chUtmcWGuUs234hc5SpvJV+0zY9j5qclxxeVH1vmLl+Qm3nIVSg3u8xNpti8k2NG7nI1d8mQq9wNIWweCnmYcvf69d/0+hV7+tzl8tIuL+3ywnbBbFMhdeg457XOa+e81tMr5+lz5+lzxFiEk4eNczA6mC2nEEVcNsdxMa/dDEN2mR1mtrk4XhuXcQ4bsWYdGWUbcpPp5A/+r/57/rF/4n/bv+vv+vfMs2ffYS89e/Yd9Ct/4U/1J/+V/5NdRtlGyU22CWG5O2PeyFXCIrnsotIJmeFgEqGY98qnNBcfGRvJTSVv5CPJzEaRh6FcJQzlYZNvxvztqfy4QvIpzY8nV/lYuduQm20yN8XGXM1dSGaWh8jV3FXmA6Fsk4fNQ67ClIewIeSt8+oHXn/+2i4/43J5aZcXtgu7mLG5qeioo550XjvntZ5eOeeV8/SK/RZObrYhjT3FhuMYHQmzXXC0lKupXC5zOtbIVWrsIG22o8Mass1ZmJWG2KbjKht/7a/8qn/qf/Lf9o/+4//Lfstv/Tvm2bPvqJeePfuO+Xe+/2f6f/9f/xkORpt5mGxT2WZNYhc6ztBsdNhQbpKbjaJiKORm48REbOTTSd4ZQ96IuXhrI3nvohg2b2TY5qao3MxDhXxqea/c5Wo+spO7+dYK+UBs89bmnbmar5DkQ8t7uWs+UpmHvBHzkIfNG5MwN+Wu2Ia8NVOuhpi7169/4PXnn9nlpV1e2l7YLrYLm3dKUofz5Jwn9VpPr53zynl6hZ9xucw5VIzhuMrVTM5wZnIwXMbTZnHZnEaYu8VlnDB2WAzNXWYbxZhJFolos/IX/+wv+6f/5/+43/f7/0f9zG/5rfPs2XfQS8+efYf8W3/+e/1//vl/Rq9f4eIhM4lR0STv5SEzyoZCmJuKZcYSwhBq5shD5ZMqd0PemLeSL8nV3MxNPnSaeW8bMg+7DPOpzXubuxr52PxYNj/SfDoX85H5WL5s5K18JJKvlHfmIe9tHiJ5mPIQNuStmbs8zF1LeWe5e3r9A68+z+Xy0vbCLi/YxYwN8xAdlXrSedJ57ZzXOq+d84p+u1yNRUgu48nVcTdDnlwVoxPlrVPuYuYMuZqF0eYucjUWB3lrGpYh5OFP/Yk/6n/zP/3v+K/8/v9hP/t3/rZ59uw75qVnz74DuvrTf/xf8L3/1z9nh8tlLMouFyd2uagnM8mMmGQsDyHFFqFs40JRsYhJbnKTGRLmk7q4W/OVylwNzVvJ3ZirXM3NMCTvTSjmm5F8aH6Y+fbLV8mPkC+ZL8vHNg+RmzzMTbkrtiHkrZlyNXdLkveWNzIU27z19PkPvPbaLi/s8sL2wnZhM/NWotRRh56c86TzWue1c14bQnHxcMJw6MLliSch83AOMxd5MsnlMk9PHobIvJW5jKcYNhZho4Zs9OSdudoo4U//q3/M/+K//1/z+37//7h/33/g75lnz75DXnr27Fvur/+Vv9wf/xf/oL/8/X/djI3ctYtLZJxwYblsjszkqmS2vLVRKEmRq7DchHkjlLu5yqe2Jkm+0lzNlxRDruYm+ZLmQ3MT8k0L+dhQ+dsV8mnlb83my/KB5K15q7xTbPOQt2bucjUPMVrK3VzlKm/NvDd3o0Xunl7/uvnMLi9sL9jFdrENw5CbCkcdnSf1pPPknNc6rxXDJA/bdA4b0uYSTxjOZlLJTZTKNmRjZjtyNURh5L1c5b3jKttUviT+8vf/nH/yn/iv+k/+5//R/qF/+Pe5XF7Ms2ffAS89e/Yt9erzv9m/9v/95/3p/9//nT63XZi7MGxhLHKVm0K0DGGLEDbKzTbKl+QqheWmDal8Eyof2XwsyUfmauZjQzJXzUPyMFdDvgVyk5v5tks+Nr+R8mV5b/NevmjGkDfmIS1GeWeucpW7sHmYeWiRL1mTh6dXP9D5G7YXthd2ueBiG8Y8FFKpo550ntSTzmud13K1OGNHZvNGNKSwURRys81MY02Or5Qv2XAYcpONvJX3cpd3Xr363D/3B/9Jf+L/+Uf8w/+lf6y/9+//B+fZs2+5lz6RP/yH/3B/6A/9Ic+efV3/mX/wP2if/Tsum13GmKswD02LyLw1NIahsNyNwrJI3lqp5ANDwyE22jgxn9Z8QW7mobwx5m6R5ANzNWu+LO8035z8aPPjmZ++echDvq6Zu8hb816MJF82V3kjNzPvzdBoKB9ac5M3yk2yuXv9+tddXv81u7xgL2wX2zA2DJGr1KGjjnrSeVJPznltPxNh0ZDCEC07NFaODMcQkqvlrSE3kffCcHy1xvJOQ+7y3sgb4/t//l/zT/2B/5a/6+/9z/an/43ve/bs6/oDf+AP+Nmf/dn5hF76RH71V3/V9773Pc+efV3/0H/k3+vnFi4MYbG5K83dDBmWq8wbZaPGcLAUCrkJ25CFIXctNZPKTWNu8qksX2FuWswbmQ/kaszdIskXbNb8VDRfki+b30B+6vLGfD25G8k7kS9b7uatiFxt3pp5q0U+sibzTkk25qF5p5g5T6+c8+tutovtwi6Ybd5LRclRh/KxyaGx7Ew7KjV3Q2TuFidKhzpuElEhuRp5Y3Gw3JwwOh6WCrlb5GHIXWWbuzB3/9a//Su+973vefbs63p6evKpvfTs2bdYbqKZtFkYbYaZZIbDpjJTNGpcjmKuQtjcdHIZlXdKYSlWjGKx+eSaj+Uqw/KBuWm5G5O3ytWYD0TJB4Z8I5K7uZuvNvPjmB9tPqHlq+QD+Q0tXzI3uclV2HxsjCFXi3wsZvJGJDebu+YuD2vmJm8lH6qjjq8vM0+yXOVmTRgqN6djOGXmmGSmUuRqdBjKVXKVu46PbHSQq7GI8kZErsbyBWGePfsueOkT+fmf/3m/+3f/bs+efV0/93M/p1//6x7CCIswlDaXw14gijVdwhSWnbFsU4fNOsKWjDB3IVkzR65iaAzJJ1WYL8rVkDdys3xgWu7mKvNQ3hhzN1eRfBPmjbyXL2n+toV8QvlK8+NIriLvbfPe3MzV3OWtfEnM5AMludkw8pCrmCFvJe/MQ36iWpg1k9BhQxRJGM7JTTK5W+Qq5WpuKsmHko1zolRuGhudvJdMeSjMXZi7DfG7ftfv8lv/zn+3Z8++rhcvXvjUXvpEfuEXfsHv+T2/x7NnX9uvfc9f+RvfN+nQhSGxuZk3NudkrpZchXIXyU1lqISNc7hIS7mbqw2pmSRDrmI+sbnKh4oZ+djIGzFZruZuJHdjbnJT5GZsvgnlS07HR4bmI/OV1vwwuconk9zlI9v8xmau5ivlarnLDzWT98pVNg8jD3lY85Cb5G4e8l7ukp+sUTKVxZZONBsdLMlGZh1Pxp5ocmxMcoQZRSGVlVM+VCEdisLSGeUjoxgquwxj/OIv/qK/5+/7D3n27Ot6+fKlT+2lT+QXfuEX/M7f+Ts9e/Z1/bE/8m/6te/Tsl0Mk7q4jIqNg+UmzNVYc2SY3CR5yBuxTR42d4XyVh6KjYZ8WnmYdzZXuSkURh7mLle5ys3yxiTNR+YmHeSnYpvfUL7S/BTlK1V+I7maq8jdNh/JR2bysXKVmw0j5Ati3ko+MA/5QMLmbn7CiphsU8fBmi2nw1hsc05ynDzEOYcoKoVySiWUu+NhKIaDIhHJ8jCUvFG2eSu5mfnFX/xFv/3v/h2ePfu6LpfLfGIvfSK/9mu/5q/+1b/q2bOv67Mf/IDCLBJmF3cXoxinaVykprgsG4swV2cszkxObK7CzBxRhFFMjBqSMNt8UrmrvDMfm6vcNfLePEQeJnOVq2m5yRvzjWj5ouRhxFxt3qp8lfnpy9Vc5UfKl+UjlY/Nh5Jt7srN5p18bM1D3sob8xDyTthyM59Q5KEojEalRkmcGDsow8FGRWnTOUjD0MhVbpLE6GTlplxlUe4KsWEeSthmKHf/9ve/76//4MmzZ1/Xz//8z3e5XOYTeukT+Ut/6S/55V/+Zc+efV2/7ekHXKicS16YHKIuDMsQtunMxgXJzHGsMUIyN9lcJSyODHlvrsJcxTyUTy1vzTxU3pmPLXe5GnmYd8rd3GTNXI3kG1O+aHkjd2PHO3M1X2350fLJLHOVu3x9M2/lK5Sbys3mrrD50Ixc5a28Me/lAzHmK+STyHAwu8zOUROGI8XZOMcpN5WiyFURw4kdKkpSI0RFJHmYHKnkJspb5W7DEMXmKn/uL/wFf+1P/VnPnn1dv+N3/A6Xy8Wn9NIn8iu/8it+6Zd+ybNnX9d/9Bd+K2e6ZCctczVXyRuxsZPMTDvuctdQZkKLw+YhV/lhwrw3k3x6YW7yMHOTyN1GeaeYMHdhHvIFycjVtHwj5scz33odPxGXzc3xFcqHNh/JVXlrTbJ5J2/Me/lAzJflnZmfrMwwleQhk4aDmOQhJOSuhMqRm0qR5KokFc3pqJBKrqLhkDykkLvMJDNUmL/4F/+iP/9v/qpnz76u3/t7f69P7aVnz77FKpdoKBmluZpLMTI3LYV5I8Kw6eSduSsfqZhvkTByF+Zj+cDYkI/NR3KThzA3Lcknly9Jvq41Py0tX2XmxzEjinyFcrMRNh/JF+Sdylthm3fykTDfrJlKyEOoFGHLieOqVEhRqSSVRCRJIldJFFKZLJ4OYiVRchWJyHsrmS3FNvPs2XfDS8+efUtVyMFFanYhqblIxjLJVdNYQxrDKV/UIoaDea8y81OXq3lnviQxHynmR5sPzTct+UlKfpj8dCQ/jsSYuZnJBzaiclPuNowhHxjyxpCbofKR2OZmvnmhsZNkpWLkqtTkUBIlqTxE7laSTlaEoigVkVSObElOyc2QFpFsaAy5C/OQZ8++G1569uxbqjhyiUricLlckIPLhRWmMSkWXZC7eRhOzNUwxNwMeatCxHws+UZs3stNkjfmKy1X886Qh5gPzU3LsJhPb76svDd/SzY/NUPeyN+6uUtukpmbvDGMNeQmLHfzkDcWRj4yFOZhVB4idpmPzEOcjp+4OEshV6NMchOlcpOrmFSSUyoHRZIkR05JwnETopzDKUqlUEixyE3ENmRm3liePfsueOnZs2+xztGLi5Vkm4MXc9eJyxSTzAUHC4uDuUqbS65GrtJYHqIh7+QmotwlzKeXm+Qr5QMj5r2Wd3I3H5p2vBXmm5EvGnKzkLvkZn60Nj9MrvLpxDzkat7IV8rdzE35kuStbfLQ8qHKzOZuEcpVbtZsJDdDeRiGXM1Nx8PyqVXkKpc45YxKoikPpTKccspBB3FK56golU4qiuJEUSq5iVIoDylEUt4YMpPsMmF59uw74aVnz76lEqWTc5mXFyo76eJul4tTXoxiw3Kzhkkmi7ODmYN5q+GELGySecgoyWKbUPmUKu/M3TwkN8W8l6tRON6ZqxFyNVd5ax5O5BuQL0i5y5flR5v8MCH5VPIFeWPeyZeEzcNQvmim8qGZXA2bUK5yszFzE5JcxQy52SgP814echc2D/MTlauRq8ZC5qEOoYiTq+QqnKNSUUgnlSRH51AqieUcTnRSIUmmc7yVKAwxMsZQ2ebZs++Kl549+5YqV5mrjs54gY5cWCobNe1YhJkjTnaZcrfmyLASNnK1yNV0Mpxml4h5Yxg75BNbvigPnbkbuZqHcJiHeS8PwyJ5q1yN+WY0X5bK3Txsfjzzw+RmPpU63sndNvPD5aGwkau5yzsNy13ukhkRZm4yRpHcbBgzRiKEZnIXIeziobmZq0g2P1klEUoe6ijvHEkmJ1epECVHQkhFyFUOKkknnUNJknNyV0hSKGFLhy3L1SSajeTZs++Cl549+7YqnZyOvbh4clzO2EUnlwt1eDF1bClXU9kLVyMay902nRg7yU0yJMc2HTY6s468Vyyf3DlsFHO1ucvDmIdOmHlrbs5SHmIob4zNW0NFPrkczEdi5i5vzI9lfnq6+KIiX5TNl1TEPGzkjVzNXe5yNSwiuZkpZjI3uSrJzYbRvBdrJnN1yBvzEDNCfnJGuTtSES3l7nQolTpEJ5UTOTqpnMPpUDo5JycU5RzqSIjSSRISeSiVjcLIxc1kG6Iwz559F7z07Nm3VTl4sZCZiuhFTmO5HDZX03JxtXFcpeFMCxEb4WxWil0IG4pLKjaG2CYsLMynNCOGeUgMjShvXNyElhzDsFHuMi6IIcdbeWM+uXKVD+VqzJfNj7b8BvLJLG/ljTzMR/JGhJmbIQ/F5iqkMiOMucrV3OWuYanczJS7mVCucrfcNFreunQxN3mreRiG/EScskjeSjrDcU4Ueed0JLlJx1UUohzk4FAqx00qmnOOExYHRUmUxOYUhgwti8zF1Zir8uzZt91Ln8jP/MzP+Nmf/VnPnn1deaVyDhc5l1xcXQ5dMEqXEZ6yyxzZXM2MjpvCRv9/9uAv9P/+sev67fG6vps/939s0+afn+XcZuoca8bcb6LONpTQKE0lSyKk6KDOIhLqvI6DiA49CTHoTBI17UCMhtNITVwyKAksrQzDzH2f997v9+f7vf78/ly7lOvzY9fXz+122FTuGkPnuDanqRg2pGgpN3lfnlkMzQm5maGFsRjK3TA3eTgH8zDkkIfczM2IeSPPbvny8lHLXf7h5SbPpuMhzBfJF8ndNnOzvG8eiuPJutyFYfIki+MmNjfjzPsuT0oykycz5Y3cbR7OjvfFzJPIp+qKSnKOm+TYptcklZCconTiHJVK5UQldFLU1KE46RyVSqKjyF2IQgplcxNRx65Lc5OMcsarV+/53Oc+58WLf1jbPLdXnskXvvCFfeELX/DixT+sv/N//63+4p/9o376L/+3jmOhy7W01GszO4dN1xTvjQ5bkm0MRW6mMpNUHjankKFmUpMwQ+WrpqmQbe6SPKljbvJQHGxzNzeLPOTmQswbuckpzRt5bmf5EuVLNJ9Em68k5Pm042PlozbJGpEvdW2e5OFCHHejudvY8lCG4yY0cjMPcxOjcjcTZsqTcrd5I3keB5UwKYo6iJipo9d5K0kSUm7SOSo56qh0ciQHeRISks6RVBIlMzl52OahGGtavv4bv9Vv+ef+gB/6Lf+i9957NS9e/Bz2yosXP0d9wzd92379b/39fvmv+UI/8cf/kL/zf/3vDIfKrtnmLMPVJK8369jmrli4cLDc1XF3IWksaiaEKDNbimsTOod5Vi1vnY63hvJQmIeNJLkLGzXzxvFwyobCDOWhPL+D+YjyJbZ8EvOzybM53pebzZeVhyEkmye5ycMm+bCdKbZ536jY3BWbmxjKkCcnZuRho6Ek7xszD3kYNpLkU1NsSIccD+OctHRyCseJDkXSySl1dBI66aRSSTo55ZROKud1lDoIIWtyU06ZaSiMoTG+8M/8br/1d//bPvfzv35evPgMeOXFi5/jfsEv/q79tn/l3+8n//Qf8df+4p9hl8uT1473zsXcZGOHTOVu4+A62IiwTSeNYdFIHuK4m2spQoUYeWblrjwJo9GYm6U8lJto5knucpa5m7ukPGx5aL5qdjAfNjFfZD6JfGV5ZstHRZ5s3rcU8r7ChmG+2EIc2TU53hfbLO8r5kIaRuVu7vLWiRnNW40tlYd5Y0JNzXw6QqVoh+MmnSgOFSV3R0XHiUQ5UUfldJDinCNHpdJJcoqlcpd0cndEqczN8hDm4eu/8Vv9y//Wf+hX/OofmhcvPkNeefHiM+C9V1+zf/rHfp9v/YWf7yf/6z/syHVwzdmxLjnm0rIRhlOucZpLzrhKjeHktVzDZu7SEJazSVbCNoXynAqjMSQPoYTGcjPkSY48mbuisuUhNzM3sZGj3OS5VciHFfIkTxbmY43JVxKS53J+JhvbkHxIedjchTyZN4ohNuRJ2FiMhJmbsOlwZHOTbcjdzDnMhYRdyU1cbkqeFHM3T5KboTzMTT4tFbk5Om5yTiotoaKjc5w4UjjpHJXOkXRSKTrHXcdNKneddCKSijwcEQrJTXMXFt/5+e/2r/07/7Fv/fbvnBcvPmNeefHiM+RXfN9v2M/7eT+///aP/SGVqxSW18slV9RshC0123HMDg3lYXO5Gx2VmQl5OMdGmJuy8twSoYSG5hp5I0Idw1DkZrORm9xMMSQkzJzDNk/muXXIz27NzyryleUmz2eEyl3emA+UeTLzUDaOm2JTHhabh0LeiGvMTYxLCruUJ9GyuYkROjNzd8Z2lIfNw8pdcQ15X2jIpyPqyJPcLJ3U5KiETOc15wg5klOSoo5KJclRRydFHUpSCZVTHg4ViwgT8/BLfvmv8m/8wf/M133DN8+LF59Br7x48RnzS7/nB/czf//v9RN/4j93Tq7romNN8npcO87h2jC7OIfrymkuselkaEyEJjeb8jA3TTKp2eaEPJ/YyBu5yevXuS4qzF3ITDbWFMXQUrnLCBfFhGjMTb4a5qPKB+ah5ZPYfLx5NvmQME+Oj9rc5a0JzRuZIXlyTrYJ86TjYdgmczC5hsiT08xNzFiIeThnZu5a7k4eNm+E5KaL5tOSo8hNUTopN0cnlU5OR0ubeq2Tc6h0Ukflro5zUoTXHaLIcZdwVJTcxSISkbv59l/4S/2Bf/c/8XXf8M3z4sVn1CsvXnwG/RO/+gv72//H3+in/vyfdByXy91ipbFNxYWDi3PYjtfNJcbBTs4YdqHkJvKkjrvjyXJzPKfT4WCsGBnjHDdjnhw3aeTueOvEUN445ubMRuVJRJ5bjgjzvuR9eVg+kTZfSag8l9PxEc0Xm7t8YB7yJDaSmbtz2CKGjeNmbiLCYm7ibIbmYTJ3k0NuRsxsbg7z5MwQKs1Dzd2EfJpCopzS3OS8dpPy5EQpek2FdJKccqSOcpNKJ8zpqONEJ0q5SZGQTnKXGeNzP//r/ev/3n/qG7/52+bFi8+wV168+Iz6tV/4Hf7m//o/+T//xv+sxWssrlkpduHMGe+9puUcris1ZG7mYXh9siEsF8K1KTeZFNs8q2geMkNuypMRE0shil2e5CY1b5U3UnkrXyXROR7yJebD5hMpHyvPZuWtMMlHtSnE5iZ3a9o8yd1B2NCYh1OMlTVDpc3DsHRYHtqELUOxC7lJhRFil5vMG83d3MXIp+ecGJ2QpNLr5FAqOpITdRxHpZIopJNT6iiS09GJjoSQJDm5iXIXJiERv+sP/Ae+4zt/2bx48Rn3yosXn1HXe6/2gz/6L/Un/vB/pA67MItkF50xN3m9ec/Y0cHY0pktzGs3Ubk24RglUYwiN5HnsyEqNoWycUqyUdHkrcMZo4O5yV1yN5wwN7N8IM+u8sUqX2ybT2TzlYQ8n1M+LG/MBwpz12GbJ6nYVDZWZgpLZx42ik042JiIZC5v7ZoTK4XNwcowN7ELYakwD8XyEWc+XdNJ58jNyd0RpZNOkkqlw3Cic1RO6eThkNRxTu6Su6JDpZM8qdydMgnF8N3f90N+8Df89nnx4h3wyosXn2Hf+gt+yf7xX/XD/fT/8Gd576jZdRG9ZjvIzN1rzF2EsJxQkmvDVAo75CYPh2TuMs+n3MRSMYyiGCrkYbnruElRETOGzd05eSu5y5PkOYVQPqq5mw+cfDLLVxIqz6U8DPmQ2Oaj8sVyU4SRu9xlrtHGyZbygSY0T8qiUYRhm2JDydw1KvNGbLlLNG8VWz5NndcehpNGJ5NTcpdK7pLjdFTCOVFOqSNHr8lNKcQpcpMkEZXcFBLKw67LP/+v/kEvXrwrXnnx4jPu+374t/vrf/Un/cz/93e55pzMzZg3cpO73M0uig5btnFInmTjlG1qCDHKQ55PHbmJsEiULTYdKmQulvJwxEZR5CZhOJ4M5cl8VZyTL1HuQvOwjfKzaj5Wns1x3M1NHmZE8jBC2EaZN66LmIiweVJyU8TBhNloaO7WDCcmM8rBhrnJjMhbyQy5CaPN3YawZObTE0InRaXy+nU26jgdSieno+igo0Iqd50kRzrJ8eSo1FGpDMdNmRxPKnMTP/Ljv9cv+vz3zIsX74hXXrz4jPvc133TfsX3/8b+8k/8V3aObdplxXVJwuVuTnlvdBg2HI4YG5VFhUlEMhQiz6uSCPO+Uy7TIeQmN0fFphjqyAfCzDmHcSEU2wjl2XV8efOQN/LJ5CvJXZ5LJ29tE3I8mYfYWCgbYbt0jjBztyFyUzaMbUTuYrMiCktm12gqYYvXnlycsWVI5nKXJxV5XxvlST5VuQk5hSR356QTJeQQlUqoVJI6kg5JpUbHOYiQiELJTUzygVdf+7V+7Hf+m168eJe88uLFO+C7v/83+yt/7k8652eEyXFzjg3LMeTuNBsHK401yolJbuYmyeaN3JWbkOeSFJWFcZpwSuWueRLG6bWZIncpxMbBTOW1Dykhz+8U5iNykw9rPpHNVxTyfIohVD4qD5tT7uYmdk0Oh22SDU2L3IwOu5yTjRlyXmebDZvysFKEuRubgzl2EK4JyeYmM291ITfZCJX3fHpyiGI40TlCkrvpHEVRIZVKJ0l5qChEOYUkSpEkT5LcFQvjn/oNv8M3f+t3zIsX75BXXrx4B3zu679pn//eX9dP/6U/y9JmG6Pm2nQOm7kZnbHkbrYc0byVmyJaRIsQ5ll1CKFYSdpUFpW7RtJhaBHJ3fJwCpMPFBsnEnl25SYflifzgfKJLB+vPJeKechNHmYeFidhmzBxwoTKRmfyxrBcG0WTmyGGkCiLyeszl9m8L1GY0GaYONhsHJmbTWXNXSM3kcyn5yA5JzmYzhEqp1QqSaWiKJZOkhMVpZIoucnD5C6TY8gQYh5+0z/7+7148a555cWLd8T3/sBv8dN/8c84u1wlQ+7OyTYko2weOuzKiQ6WcG10bKMUheZuKDfzXCpJYygqpCUMx00oQ6JLSIaazc2ckyExhpObuUueWx1fIg/5B9d8RSF5Nh3lfTMhecjDNqdsFDtDWrYRQwuz3EwdNhOmQ9g87MQ8NDeT5CZWmGsUGyt3GdcUlzcaRhRb5Cbrwnxazms3R8KhFIZznNwcOSqKcndK5URRUcgpGR3lJklSFMpdMcndkO/9/h/xi37Z986LF++YV168eEd8y3f84n3bd35Xf+tv/LSDvHZ12YWGzCQP0dimE8Nis9c585CQwshNTJ5b5aGE5K2K5knuQm6iXrMZKkaH5C6528lBZov5qjjliyV384HM3Xy85ePl2Rx5iDC5C/Nh8xCXSZ7MOdmYmZtx5CoHKzbF5kkkmuG4iWvHMYuNwjVHRHFdUxgrIuSNQkI+0PJePj3LKUVxcpN6rUIKETpHpY7iGB0PRSmGJHcplLskhPJFcveFH/u9Xrx4F73y4sU75Lt+7Y/4W3/sr2nDWHqNC7lJZtKQmyRzcWgxNxk6uRsqYmiskOeSJMWQaBQjRw2pPAxRmbw+GCth7sJUGjUkka+KzsF8OfmQ5S4fLx8veS7n9XG3sMmTzYdMHTYdWmzeGmosnbTZOI3FxknLjM05GBuZ4r2LjDAKYyVZ6bqccsWJXTNhhhzyxiiT3ITyaanc1SEUHUKTVE50kifHXXQkOopTFEbHkJsYTgz5qLw13/At3+ZX/+Bv9uLFu+iVFy/eIZ//nl/nJ//0H/H3/97fNZy4rnAJayZnc8mTuescjTWWIh9ScpfcHJLn1EnyJHcJoyM3hdydWFTuTp4UhgknhjBMiqGT8vxyk/eN8iXmE9p8JSHPpxhyU/JkRpibDKdjKC5joxSZjW3W0S5KmAy5iRXm7sSKzTluYqN5krcaynDQ5nQ8HLZ5a0vlLjebh3yK0knlYHJQczp0dI4nUY4oSlLkycYZnRSVPMkHhnzYTIwf+tHf6b1XXzMvXryDXnnx4h3y6mu+dr/sV/5QP/UX/pS5mw4WmzPmLq8PwxbCOCEHM6fjvV3qKLap3JVnl+SN5nQYypAUF0IlYXQwzN0R8lbF6OQ0xiIhzyvH8RFRHobyZPPlzBdZPlaeTecIG2Hm7pQNYRPmJjfTWDllm0lG0eRgFhlhhK4hayYNebJZachN3tqYOcXFYlIYx03ZcAjzpPKpiwozR4dQyREyOpTCyV0iVipJRXmrUD5iFHOzeSg21+bX/+jv8uLFu+qVFy/eMd/9/b/JT/35P+XIdaUuOebuYmiEEVbukjaLU4bT0TDqeJKwIs8m6eQuDOckTE6sHBx3MyRMZUgsmo1OGOUuEXkjz658ifKQuzwJ88XyUcvHK8/llLtrI5KHUW5GGQ6GjXMwhHBlJ23IXBKRMBqyojFaFrnZkOJCmLkrnBzHNYTmNXahLBTmiAjbJOVTdTqYzmvhiFLH3SmFSIjRSbFxRiHvq3w5w2mGRDFmku/5tV/w7f/Y5+fFi3fUKy9evGO+5du/c9/+S76rv/nXf8o5l2vHXBRy4lqYGicNY6GYm7RJ5i75QNI8rzxUNJZKpU0hN7GpI3djx3DK3U7ukic52Dh5uOQueU7FOQfzFZWHDfnZ5OOVZ5S7c/KwudvxRmwawqgwcxNdIzS52XTyJDUWm5nykOzQMHZo4dI8VJ4Mc1fMvO64htDkjWJ52Bwhn7biiOGEJA9lhuO1FKFiHs6JUO7myZAvYywsjE0nlpkv/Njv8eLFu+yVFy/eQd/9fb/R//a//FXXcuJybFMHl1N2IQ/DStg8nJhD3jcki+S5nXPkppBKLmFyl4TKIiGikrdSedilYojloU356shNPixPhso/iPnKQvJsypPJl5OVvNHcJTNz02FDMnVcJj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    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>15kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>15Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1.5MΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>153Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17256  -->
  <question type="multichoice">
    <name>
      <text>Color code 150000 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/a8b9e203c07a44c67b5c.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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</file>
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      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>150kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>15kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>150Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>154Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17257  -->
  <question type="multichoice">
    <name>
      <text>Color code 1500000 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/b418db3d147d2cfea14b.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>1.5MΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>150kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1.5kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>155Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17258  -->
  <question type="multichoice">
    <name>
      <text>Color code 18 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
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    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>18Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1.8Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>18kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>180Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17259  -->
  <question type="multichoice">
    <name>
      <text>Color code 180 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/592586fad6437b4d4b8b.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>180Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>18Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>18kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>181Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17260  -->
  <question type="multichoice">
    <name>
      <text>Color code 1800 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/26f0e62c45d22242625b.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>1.8kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>18Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>18kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>182Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17261  -->
  <question type="multichoice">
    <name>
      <text>Color code 18000 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/7c4a81a822fb4da30380.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>18kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>18Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1.8MΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>183Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17262  -->
  <question type="multichoice">
    <name>
      <text>Color code 180000 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>180kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>18kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>180Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>184Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17263  -->
  <question type="multichoice">
    <name>
      <text>Color code 1800000 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/332bf0b8430341b965b6.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>1.8MΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>180kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1.8kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>185Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17264  -->
  <question type="multichoice">
    <name>
      <text>Color code 2.2 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/8f085d101c909938284d.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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</file>
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      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>2.2Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>22Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>2.2kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>221Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17265  -->
  <question type="multichoice">
    <name>
      <text>Color code 2.7 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/a8f1378ac515ee409964.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>2.7Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>27Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>2.7kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>271Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17266  -->
  <question type="multichoice">
    <name>
      <text>Color code 22 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
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JSrEXFw5KQhE1VG2uh0VR3LOzEwl61itBWsUI9JW4FjYtYqIuWpBIPXRJxUU9p4xkRNL4s8dzi4UriF7MSd+JpJYlbQQiK5SxIUC3JYlWKRNAV2WUtElpWrCJUEBHCSlQUQRaKVISGRpXERUoSlEZDUhKH4wscV2UdJEtykIQsd4K61apNt+6tPem+sfdJ943cxCFxctZgSbaIw4qbvazUVlmVU6ws1kZ0RxfZsbKcciJLUlIXK0tzwhJVsRJvfv2r/OgP/69+6z/7B41xLY7GeMT9zBte5VOf+KAlmkiIELIR4k4bUktcNNUuUa07m4oEJR6eiJYgiYaGFbrpgWCVqkOjy1msVEtCN0KdpYIKIXUWtxbqLB6mhBVnQTxle7YgidY/VOI51VniYVkrWmdxUSQRz0jqoiWJi9atJKLWql1SkqUhInFnLUpVDosSNBFhubXErVBFRK1WxC5CRIIsxSpJdBdxJxK0CInj8QXu3VuSo6wlOZAlCeIZ1ZZu7dZu3Sftje4b+3TDZ8JaVrfdaIhFN5ZDtp1aWXpirZNTI40kmmWpppo6rKXdVpa9WCe2k6zF3tYKXfbeiB/68/+V73757+xXffXXxhhX4GiMR9gTn/2F/vTf/38ki7DqVgSVOIuEFiGNW6nVRagIioalCOqhSqwQUWfd4iISIm6tSrEidadYziKrkpDYe4tInEVXKUnURREPXZY7cSukniUoEs8hnpLUcwmSeHiWLE8LklBPqsSTIuIiQYiSIJazIEvUrSwJUTuRLhdZBBGE1EZEUjYRTQVNJLEW3c6KpUirQiqHuNWSaBG3guO9Fzrevy/rIDnIOkgWIgniTrXVbnrSvbU39r7RfWOfbiQhOEUWq9h0RXdorcQuSehyWCenLDmRbF2xdknsxkrsFdmRkLWkmyxVd2KlPvPpT/nhv/Tf+v3/5p8wxjU4GuMR9jNv+LtunviclbhIotmk0kjcKpJYYrcSd0LrrCSUFfauuIiHaYk6i1uxFHGWaCtxFgSRRfdmLeqsZEnYSCIhQugOCyXIiqiHba2QuNW6qGcLKr4cSTyXIh6ew6KeLUGcRQUVxJMSF0HFxQoNCVq7S+KskqgIkrhIqAqSUg5FSrEiLoqIqFrCQhHSsuJWiagi1FlFXFQdji9wvF9rHWUdJAfJIotE3GmLarfuk/ak+2TvG90P7NMDCW1YcWicWjtbGlLW0u3s5LCWE7orrbVCsWJ3yapY0gqSWIelp0qLylpWN5buWuHVf+Mv+oHf90f71V/zshjjEXc0xiPq5sETfeebflQSREpWLQdSDTbCQtVFEmnthmzJcqslVK3EV0IWGnGW0oizUHcSIuqiLrIWJSuoXYS0spYWoc5CQuJOkXjYVuJpiYvGk+JWSTynekb8w8TDswSJs6pnJMRFXCTxlDbqotZCSeIiKw6qDUKIi6DirJWEoCEkVEloVK0sRdBGUxpEWkm0zipC6iKC0kiiajUO917o3v0lh6PkIOsgOUiCRdxptZtu7Un3yd43um/s/cA+PRCRsLPYW1ILXbE3UrGsXSfbSjTLWifd0bVkV0LECl3L2kXtsHLShLWsvW2xFttib/vBA3/3r/95/9y/8seM8ag7GuMR9Z63vtaDz/2CJCIaKoRiNRJ2SmNhI3FrLdoQUiouVmmIhy9Cqu5EWaFEdEVatxJKkSBslcZhOYumlLWos5KFIs6Cinjo1kJ8vnb7fAkVt+pOPId4LkESD0sSRV3ERUISz6gkWreKhDirs8iKZ0QElVREnaWUJCQuGiJupZblaYkGdWupNiQoDSlhCaqNJKg0hCCi4XDvBY7378nhaK2j5CDrQJYICS2qrfak+6T7xt43uh/Ypwf2eoKQkkax1nLaG5GctCy1E6uxkYQu20kSK0tXZZe1pSFL1kkasmSVjYQ6CyKJrvrRv/7n/Y7f84f72AteGGM8wo7GeATtfeo7f+rvSJalirgTsUJFsZwtKlbdahHirJ6WVhHURT1UCeUQ6uwQbSWx1edbyiH2LiKJdLOICHadxUVEFvYmIbSVFV8JyfKFluXzBfWk+JKSeC5F4qFZK+pJdSfxbBFnoUiJoLIQtG41qhqEZLlYYTurs6haiVshpYm2IgStCIkoibgoCWGXlahK4yKti6It8bTD8XHH+49bh3uyjrKOkoNkSZanVOnWfdKe7H1jnx7ofmCfnrBP9xx8xilbnHWpbSV2S5agq3LaklirbLqWpvapdiqpZGkrWZrKWpy2lSB2kMhaskuiWdbmM5/+hNf87R/0237Xv26MR9nRGI+gD77nLT79yY8SKpK4FeIi4ixURKVx0W4JKXVRRdCwUESlHq4EdRGhSFARcRZnQWnFWZxVEnEWlDhbFZFUsROJW1mLIh66eEo8lyBxFhet5xS/dJLQuhW3ktK4U7caFwmCVuJOWWups3qWIuIiKokiiSoi7qQkS0tSEgTVRkKVIrXECvGkkJYQQSWos5I43Hvc8f6LrMN9WfesdZR1kCyyRFRptVt70n1j7wf26YF9eiDrKOvI+oxDY7csukOQikgjYR9inZYTEqrSJdkOWU4hOVlr0ZMmNBKsZe2SrVm2ErIWe2siXf7OK/4n3/c7/7XmzBiPqKMxHkHvfvOPWwuNBKF1FlQajbPSuoi6yKLlpJQkUqoi6mK7aDxUC82iZaGhRMRGXNTFQiVFSAURRYJEUBRtZRFxUZXEV0JcxOdLPIe6SHwJ8UsmRHyhrLgT1FOCekrIcrFLUkFQZ4k7JaEhpNWy1tKSlNA6q6zQoNpKIovUrSxatoraSskKidaTQp2VLC3r+LjDvRc5HO7L4Z617sk6yjpIlqd1a7fuG3vf2KcH9nrCXk/Y6+CUA6JISllZaiOaWmvZp42wap3itCK7VqKhWEHiVJJYK7Zlqb2rIiuq1l62jU0ijYaPfPBnve2nfty3fefLjfGoOhrjEfPpT32sH3nv2xBCsUpXZFcSDSu0rERRRRHUQhJtaSW0RKkn1UOV0EpCKRKCNm4l4ilBJOwWIURoXbQhBMlSFTSkofWVkMQXan2xxJcjiS8liYemKEk8S32eyPK0OAsa4hmJhmyitC6SResioYnlorKiO5ISWpJgi7MQtUuxQksERaQkKEoUUWdBSevisB5zvPdC6/iYdbhvrXvWOso6ShYJqq3uk+4bez9hnx7YN0endZAsRBLKTihSWlmhVK1DdAeLta0dp0RCxFqx95LF6skpS5BsSSS11nLaRSQkEUtSuxFnWX7sb/5F3/adLzfGo+pojEfMe97yGrI9JaLIJoewg9qtJXaKsuMirYtipxJPCilF4qL1UHVXErfCQluEELQlcSsktBELpSFYS1riVkRVXMRyFpqI+KUQcVF34gvFrdazxC+prKWl7sRFPS1u1VlJ4mlB66KIuBXaWMtZscVysUtSLUkQScWdBN22i5BqiYhSFKnUrYQtLpKqiLNWhESdtdbhvsO9FzgcHrOOj1mH+9bhnqx7kiUJpd32vtH9wD7dc1pPSBZZIu6URXZY2FQEbS2cygp7k8ResU5RlbXYlZCGFatVcVFLVLMlkUSRFdnRYkVKNm963St96uMf7ou/5mUxxiPoaIxHyD6d+t63vY6SFS1ChJQdVSto7FSEkpSyV6hbaQkNWpQgdFfiocqKW0WpEqI0hLgIIZ4UtyoEDSWouGjQiLMQtCSIhy5xFp+vdSvuJM7ii6z4IvFLJq0vJYK6FWf1lKzQuIiLoJ6yN2stF1stseIsstBqq2grK4qItKJsxFlFVFnRkkVbd4qSuGgRGpSkGtbxnsPhMeve4w6Hxx2Oj1mHx6zDPVkHLFR70tON0+kJWUeyxJO6tVsSaZ2CIrEsW2XFLivostemtRp7BbFObEvWtkR37CztJpGw1tJdS0lRO5GE1hIbDad98pq//X/4gd/7R4zxKDoa4xHywXe/yROf+XlZoWRFdgkSWitxsVMRWkoTFrEJLXUnpSGNKpuIqocp3YTErYpbiVt1JxW0UWethCSCqiQqgoQWIZ6RResrJL7I8ouoZ4lfVBJfUjw0We7Ucygiic9X7E3URVD1lLUWraqLYCstcRbiLNKSsEmclZJEUxW3UkVU3Umos9ZFS0RSFRrULsFaR+tw3+HwmMPxcYfj49bxcYfjfVn3JAdse9/YN0/IOjgltHTrPtmHG9k3FIm1S6KthhSJpXYoItqQWpYd5CQrsmkiluQka1m2qu6I6AGnSCOJKGvRLSdn1cRr/9YP+v7f84e71ooxHjFHYzxC3vPTr6NFJGGXxEV2NQhtRaxWE1J11qo72ZGgFNnUpu6UlYiHp0IRGmehlVZaibO4aIiIs+VWN0WdtSTirGhJ1J0k9nanHrr4RRRxFk9rEeJO3ap/RPXQ7B1JJM7qVn2xVt1JIkjcqbNKPG33RJFI3AraUOJOW/GkUHFr1W4lzkqLuGidFYuyUhXqLKrUk4papYlYso6yjnI4Wof7DsfHHI6PW8fHrXXUbvvmc04Wau+THB7IPso6Sg6yDgQlB/YOod0EO4iLpFajCeK06yIreqpY4iSJZElPakkqWGvpPllZ9qqctqywq0I2Ivjoh97nbW/8cd/+nd9rjEfN0RiPiF/41Ef7kff9tBxCUSQINomgdSvdmrioIoo0oqqU3W2tqE0Rd0LVw7TiGSWKKIoWy1lcpCdCG8tZnMUSUlQbQjwpxEWtkIR46BJncVH1bPW0xC8mni2eWz1cazkr6mlxpyRBPVtd1J2s0Kg7EVHiVrYnVdAEUWTR1kVC1NNC66yS5WK16qyhVF20ziqplCbulCJuRUhExCIhS9bBWvcc7r3APj2h+yRZZEkighCSuIizsBsJLRFB13basULFzqahsVbtHSlJWDiFVFakkZRGVnWTRLNpSARNXCRL1C7Ca175v/v27/xeYzxqjsZ4RLz7ja8WZ3vpqoWG2AhFSOtWgirirBVRdSoJWgl7lxAUQZVWPTxNtBV3iiAqoUg9rQlFYjtrRTVBXDRESEhptSEI7faVUGepZ6svVl+WxHMJEg9N1RdK4laoi1Ba4hlBlNathDqrp6xFURcRBLUlcZHQ0tZFsihJCRq2s2pQNlYqrQpxq3UrzlpF4lZb26Zbu7Un7Un3jX16gM/qvtFu+/SEvW9032i3dtNNqy2ti4aUIkLipDRWatdZLLFTCVtIJYu15VRrLXadNhJJrCy7pSSRLGvVxT6dJLFaWzTEWXjj617pIx/82b70G745xniEHI3xCHjwxGf7s297HUX6/7KHd6G/6At+3/X6/NaaZNoxxUgVjA4ZWhqYqiCUgpAqxAfshanihYi5EC+qCCmiXvXSCqJeGEGsXnhTxRYxNxKJtgZbrLHU1KeEmZ6kpEnz0Jx2JmXyNCd7r/X/vv09rMe99zlzsnPWPnsP/9fLznSJCBc0NOSthlIzObHl4qo0xEYRhtMxhPmEylyNIVQYQ8kb42KMU2aau0nNzUXITc2MIVeTb0o0H2m+aH5M+aFC+XSa+YLYfCB3Qz6yzU3eGMo2N4UxFMndJqy52cI4I5K7CNshMsaKCEPlZnNXITflakjnyTmv7byyp5e2Fxgd5+mV7YKc89p5+tx5+sx5+tw5r5zz2jmvdV6rJ9t0siHOOHFBprGlyFhsLjim5dI8bR5my0zDsNnlonPMJDfbDG1c2AkpcvxL/5f/nf/c7/vvevbsN5OXnj37TeAv/Mk/5unVZ262mZvJsU2YIQdzNcQacmIidw1hiLkaxWUTVvLpbHOTHA+bh3KzuUrmuCo3CbNR7rYpd3O1eWtiYebTm/myfF3b/Cjz6byYj+SrzDvzkVPMR3aZXOVucrMNoykUixBhjg2RMVcpd0PeGEOFPAyzMeQqKkbntfP0uW0YUk96emWXF2xEPTnntZ4+9/T0mfP6M+fpM+fpc+e8cp5eIZcLp0k2XkSbirmajY01TzschpkjF3kKm21mZobLxmjTZmYbm8U2K22YofhX/m//B/+p/8J/vb/j537bPHv2m8RLz559x736/LP+zC/9UWSbyjZkm+EguWBzV1GYYkPJVSHblIch5mo4uZlP6Lib2cVdMleb5IQxV+Vu3snVcpPYbB6Kzc1xlavkm5CaD2U+MuTL5m9JyKdzXIX5EbIxH8vVPORq7pqH3DV3ESYTYdO8EXFyN1clbO7qeG+YLcxdmKscV7GxTVKvPL3+m5TO0Xnt8uJzu7y0vWBDdJzzpKdXzvncef25p6fPnNefOa8/c54+x+Sq4zIcznCYqyZMLuOpmXEh4+TF5slcLvQ0LlyeyJirYW7moVyNRWyTm1E2Pv/8B/7oP/tP+0//F/8bnj37zeKlZ8++4/71P/4v+PwHf9024bIpNhJmY4dchUXMVIxJQxgzN0Me8ka52cin03JzwTkeRq5iZh7CNjeFuVuuZiMkNeSmwmwY5Zux2Xykk4/E5seyzY+y+WQS8yWbd2bu8kNkucpDlrs2eWMZysMYFsndGIo63qrZZmMohJGHuRrJsDxEczVPT595evXrOk8u57XLeeXy9NL2gsvFzE0dnSf12nl67Tx97jx97unpM+f1Z55e/01zVRq5GiG00XEZxyiX5ZgO2yzOZpdxsgs9TRuX2TmEzRabYy6XOSeLbcSEsdSs/Iv/5/+1f+A/8Y/02//uf/88e/abwEvPnn2H/Y2/+pf7s7/8L7l4I7Y0wsyHNo7czMNGKJJt1rSIMORhktlyYj69g81dbmKEobApFnMVLcxNEWYYYQwNzc3km5Av2+ZDK8wXDfn2uESuNvJe3skPN5GHucvV3G0oN4WxeadC3srIVbYZyhsJYXOXY0Ye5i75SO7Oq889vfp1ndfO0+cuL37GLi9sL2wXDKnoyTlPOq+d88p5+tx5+tx5+tzT68/kyMU2nWNYGMrZ6HgYhmx02NhxNWfRPMw2M2GbbY4ZMoyNDmNGaTMcefXZ5/7Z//3/zH/5v/k/8OzZbwYvPXv2HdXVv/ov/x/19Moxw5CsccHBsoYwc9WQ5K4Yy90pRK5SrnKTq8hM8k1ImJmrUd7ZMCqNIVcjVzEMLcPm7hx3E0a+ETsxV/NOvmDkS/I15BOauco7m3cSuctXGOYjQ7lK5UOZu7yRIcwIm5A35i5Z81ZzV7kZyt0MycPm7un1D7z+/OLy4pVdXrpcXtrlpe3CLt5LPekcndfOeeU8vXLOK+fpc+f1Z7h4iCFXQ2x2DhsdjZk1LdscYwk7DBtDBxuL42ou4zQbFxxsk6ti46QyY/kT//If8Q/8x/+R/r7/8H9snj37jnvp2bPvqD/zS/8Pv/Ln/qS9uBi2mTDJpWmuJrlsjhSTXIW5q8zcbIh8YCzykNzMp5T3pnyFMGSjCHMVyVu5ipbMYsPcJZtvRK5ylbeSL9rmxzHz05Lji8qPLXOXL8jNPOQqlJtd5iZTbN7JMSN3uZq7ZMhV7oYQNg+FPEy5e/36b3r9ij197nJ5aZeXdnlhu2C2qZA6dJzzWue1c17r6ZXz9Lnz9DliLMLJw8Y5GB3MllOIIi6b47iY126GIbvMDjPbXByvjcs4h41Ys46Msg25yXTyB/9X/z3/2D/xv+3f9Xf9e+bZs++wl549+w76lb/wp/qT/8r/yS6jbKPkJtuEsNydMW/kKmGRXHZR6YTMcDCJUMx75VOai4+MjeSmkjfykWRmo8jDUK4ShvKwyTdj/vZUflwh+ZTmx5OrfKzcbcjNNpmbYmOu5i4kM8tD5GruKvOBULbJw+YhV2HKQ9gQ8tZ59QOvP39tl59xuby0ywvbhV3M2NxUdNRRTzqvnfNaT6+c88p5esV+Cyc325DGnmLDcYyOhNkuOFrK1VQulzkda+QqNXaQNtvRYQ3Z5izMSkNs03GVjb/2V37VP/U/+W/7R//x/2W/5bf+HfPs2XfUS8+efcf8O9//M/2//6//DAejzTxMtqlssyaxCx1naDY6bCg3yc1GUTEUcrNxYiI28ukk74whb8RcvLWRvHdRDJs3MmxzU1Ru5qFCPrW8V+5yNR/Zyd18a4V8ILZ5a/POXM1XSPKh5b3cNR+pzEPeiHnIw+aNSZibcldsQ96aKVdDzN3r1z/w+vPP7PLSLi9tL2wX24XNOyWpw3lyzpN6rafXznnlPL3Cz7hc5hwqxnBc5WomZzgzORgu42mzuGxOI8zd4jJOGDsshuYus41izCSLRLRZ+Yt/9pf90//zf9zv+/3/o37mt/zWefbsO+ilZ8++Q/6tP/+9/j///D+j169w8ZCZxKhokvfykBllQyHMTcUyYwlhCDVz5KHySZW7IW/MW8mX5Gpu5iYfOs28tw2Zh12G+dTmvc1djXxsfiybH2k+nYv5yHwsXzbyVj4SyVfKO/OQ9zYPkTxMeQgb8tbMXR7mrqW8s9w9vf6BV5/ncnlpe2GXF+xixoZ5iI5KPek86bx2zmud1855Rb9drsYiJJfx5Oq4myFProrRifLWKXcxc4ZczcJocxe5GouDvDUNyxDy8Kf+xB/1v/mf/nf8V37//7Cf/Tt/2zx79h3z0rNn3wFd/ek//i/43v/rn7PD5TIWZZeLE7tc1JOZZEZMMpaHkGKLULZxoahYxCQ3uckMCfNJXdyt+UplrobmreRuzFWu5mYYkvcmFPPNSD40P8x8++Wr5EfIl8yX5WObh8hNHuam3BXbEPLWTLmauyXJe8sbGYpt3nr6/Adee22XF3Z5YXthu7CZeStR6qhDT8550nmt89o5rw2huHg4YTh04fLEk5B5OIeZizyZ5HKZpycPQ2TeylzGUwwbi7BRQzZ68s5cbZTwp//VP+Z/8d//r/l9v/9/3L/vP/D3zLNn3yEvPXv2LffX/8pf7o//i3/QX/7+v27GRu7axSUyTriwXDZHZnJVMlve2iiUpMhVWG7CvBHK3VzlU1uTJF9pruZLiiFXc5N8SfOhuQn5poV8bKj87Qr5tPK3ZvNl+UDy1rxV3im2echbM3e5mocYLeVurnKVt2bem7vRIndPr3/dfGaXF7YX7GK72IZhyE2Fo47Ok3rSeXLOa53XimGSh206hw1pc4knDGczqeQmSmUbsjGzHbkaojDyXq7y3nGVbSpfEn/5+3/OP/lP/Ff9J//z/2j/0D/8+1wuL+bZs++Al549+5Z69fnf7F/7//7z/vT/7/9On9suzF0YtjAWucpNIVqGsEUIG+VmG+VLcpXCctOGVL4JlY9sPpbkI3M187EhmavmIXmYqyHfArnJzXzbJR+b30j5sry3eS9fNGPIG/OQFqO8M1e5yl3YPMw8tMiXrMnD06sf6PwN2wvbC7tccLENYx4KqdRRTzpP6knntc5ruVqcsSOzeSMaUtgoCrnZZqaxJsdXypdsOAy5yUbeynu5yzuvXn3un/uD/6Q/8f/8I/7h/9I/1t/79/+D8+zZt9xLn8gf/sN/uD/0h/6QZ8++rv/MP/gftM/+HZfNLmPMVZiHpkVk3hoaw1BY7kZhWSRvrVTygaHhEBttnJhPa74gN/NQ3hhzt0jygbmaNV+Wd5pvTn60+fHMT9885CFf18xd5K15L0aSL5urvJGbmfdmaDSUD625yRvlJtncvX796y6v/5pdXrAXtottGBuGyFXq0FFHPek8qSfnvLafibBoSGGIlh0aK0eGYwjJ1fLWkJvIe2E4vlpjeachd3lv5I3x/T//r/mn/sB/y9/19/5n+9P/xvc9e/Z1/YE/8Af87M/+7HxCL30iv/qrv+p73/ueZ8++rn/oP/Lv9XMLF4aw2NyV5m6GDMtV5o2yUWM4WAqF3IRtyMKQu5aaSeWmMTf5VJavMDct5o3MB3I15m6R5As2a34qmi/Jl81vID91eWO+ntyN5J3Ily1381ZErjZvzbzVIh9Zk3mnJBvz0LxTzJynV875dTfbxXZhF8w276Wi5KhD+djk0Fh2ph2VmrshMneLE6VDHTeJqJBcjbyxOFhuThgdD0uF3C3yMOSuss1dmLt/69/+Fd/73vc8e/Z1PT09+dReevbsWyw30UzaLIw2w0wyw2FTmSkaNS5HMVchbG46uYzKO6WwFCtGsdh8cs3HcpVh+cDctNyNyVvlaswHouQDQ74Ryd3czVeb+XHMjzaf0PJV8oH8hpYvmZvc5CpsPjbGkKtFPhYzeSOSm81dc5eHNXOTt5IP1VHH15eZJ1mucrMmDJWb0zGcMnNMMlMpcjU6DOUqucpdx0c2OsjVWER5IyJXY/mCMM+efRe89In8/M//vN/9u3+3Z8++rp/7uZ/Tr/91D2GERRhKm8thLxDFmi5hCsvOWLapw2YdYUtGmLuQrJkjVzE0huSTKswX5WrIG7lZPjAtd3OVeShvjLmbq0i+CfNG3suXNH/bQj6hfKX5cSRXkfe2eW9u5mru8la+JGbygZLcbBh5yFXMkLeSd+YhP1EtzJpJ6LAhiiQM5+QmmdwtcpVyNTeV5EPJxjlRKjeNjU7eS6Y8FOYuzN2G+F2/63f5rX/nv9uzZ1/XixcvfGovfSK/8Au/4Pf8nt/j2bOv7de+56/8je+bdOjCkNjczBubczJXS65CuYvkpjJUwsY5XKSl3M3VhtRMkiFXMZ/YXOVDxYx8bOSNmCxXczeSuzE3uSlyMzbfhPIlp+MjQ/OR+Uprfphc5ZNJ7vKRbX5jM1fzlXK13OWHmsl75Sqbh5GHPKx5yE1yNw95L3fJT9YomcpiSyeajQ6WZCOzjidjTzQ5NiY5woyikMrKKR+qkA5FYemM8pFRDJVdhjF+8Rd/0d/z9/2HPHv2db18+dKn9tIn8gu/8At+5+/8nZ49+7r+2B/5N/3a92nZLoZJXVxGxcbBchPmaqw5MkxukjzkjdgmD5u7QnkrD8VGQz6tPMw7m6vcFAojD3OXq1zlZnljkuYjc5MO8lOxzW8oX2l+ivKVKr+RXM1V5G6bj+QjM/lYucrNhhHyBTFvJR+Yh3wgYXM3P2FFTLap42DNltNhLLY5JzlOHuKcQxSVQjmlEsrd8TAUw0GRiGR5GEreKNu8ldzM/OIv/qLf/nf/Ds+efV2Xy2U+sZc+kV/7tV/zV//qX/Xs2df12Q9+QGEWCbOLu4tRjNM0LlJTXJaNRZirMxZnJic2V2FmjijCKCZGDUmYbT6p3FXemY/NVe4aeW8eIg+TucrVtNzkjflGtHxR8jBirjZvVb7K/PTlaq7yI+XL8pHKx+ZDyTZ35WbzTj625iFv5Y15CHknbLmZTyjyUBRGo1KjJE6MHZThYKOitOkcpGFo5Co3SWJ0snJTrrIod4XYMA8lbDOUu3/7+9/313/w5Nmzr+vnf/7nu1wu8wm99In8pb/0l/zyL/+yZ8++rt/29AMuVM4lL0wOUReGZQjbdGbjgmTmONYYIZmbbK4SFkeGvDdXYa5iHsqnlrdmHirvzMeWu1yNPMw75W5usmauRvKNKV+0vJG7seOduZqvtvxo+WSWucpdvr6Zt/IVyk3lZnNX2HxoRq7yVt6Y9/KBGPMV8klkOJhdZueoCcOR4myc45SbSlHkqojhxA4VJakRoiKSPEyOVHIT5a1yt2GIYnOVP/cX/oK/9qf+rGfPvq7f8Tt+h8vl4lN66RP5lV/5Fb/0S7/k2bOv6z/6C7+VM12yk5a5mqvkjdjYSWamHXe5aygzocVh85Cr/DBh3ptJPr0wN3mYuUnkbqO8U0yYuzAP+YJk5GpavhHz45lvvY6fiMvm5vgK5UObj+SqvLUm2byTN+a9fCDmy/LOzE9WZphK8pBJw0FM8hAScldC5chNpUhyVZKK5nRUSCVX0XBIHlLIXWaSGSrMX/yLf9Gf/zd/1bNnX9fv/b2/16f20rNn32KVSzSUjNJczaUYmZuWwrwRYdh08s7clY9UzLdIGLkL87F8YGzIx+YjuclDmJuW5JPLlyRf15qflpavMvPjmBFFvkK52Qibj+QL8k7lrbDNO/lImG/WTCXkIVSKsOXEcVUqpKhUkkoikiSRqyQKqUwWTwexkii5ikTkvZXMlmKbefbsu+GlZ8++pSrk4CI1u5DUXCRjmeSqaawhjeGUL2oRw8G8V5n5qcvVvDNfkpiPFPOjzYfmm5b8JCU/TH46kh9HYszczOQDG1G5KXcbxpAPDHljyM1Q+UhsczPfvNDYSbJSMXJVanIoiZJUHiJ3K0knK0JRlIpIKke2JKfkZkiLSDY0htyFecizZ98NLz179i1VHLlEJXG4XC7IweXCCtOYFIsuyN08DCfmahhiboa8VSFiPpZ8Izbv5SbJG/OVlqt5Z8hDzIfmpmVYzKc3X1bem78lm5+aIW/kb93cJTfJzE3eGMYachOWu3nIGwsjHxkK8zAqDxG7zEfmIU7HT1ycpZCrUSa5iVK5yVVMKskplYMiSZIjpyThuAlRzuEUpVIopFjkJmIbMjNvLM+efRe89OzZt1jn6MXFSrLNwYu568RliknmgoOFxcFcpc0lVyNXaSwP0ZB3chNR7hLm08tN8pXygRHzXss7uZsPTTveCvPNyBcNuVnIXXIzP1qbHyZX+XRiHnI1b+Qr5W7mpnxJ8tY2eWj5UGVmc7cI5So3azaSm6E8DEOu5qbjYfnUKnKVS5xyRiXRlIdSGU455aCDOKVzVJRKJxVFcaIoldxEKZSHFCIpbwyZSXaZsDx79p3w0rNn31KJ0sm5zMsLlZ10cbfLxSkvRrFhuVnDJJPF2cHMwbzVcEIWNsk8ZJRksU2ofEqVd+ZuHpKbYt7L1Sgc78zVCLmaq7w1DyfyDcgXpNzly/KjTX6YkHwq+YK8Me/kS8LmYShfNFP50Eyuhk0oV7nZmLkJSa5ihtxslId5Lw+5C5uH+YnK1chVYyHzUIdQxMlVchXOUakopJNKkqNzKJXEcg4nOqmQJNM53koUhhgZY6hs8+zZd8VLz559S5WrzFVHZ7xARy4slY2adizCzBEnu0y5W3NkWAkbuVrkajoZTrNLxLwxjB3yiS1flIfO3I1czUM4zMO8l4dhkbxVrsZ8M5ovS+VuHjY/nvlhcjOfSh3v5G6b+eHyUNjI1dzlnYblLnfJjAgzNxmjSG42jBkjEUIzuYsQdvHQ3MxVJJufrJIIJQ91lHeOJJOTq1SIkiMhpCLkKgeVpJPOoSTJObkrJCmUsKXDluVqEs1G8uzZd8FLz559W5VOTsdeXDw5LmfsopPLhTq8mDq2lKup7IWrEY3lbptOjJ3kJhmSY5sOG51ZR94rlk/uHDaKudrc5WHMQyfMvDU3ZykPMZQ3xuatoSKfXA7mIzFzlzfmxzI/PV18UZEvyuZLKmIeNvJGruYud7kaFpHczBQzmZtcleRmw2jeizWTuTrkjXmIGSE/OaPcHamIlnJ3OpRKHaKTyokcnVTO4XQonZyTE4pyDnUkROkkCYk8lMpGYeTiZrINUZhnz74LXnr27NuqHLxYyExF9CKnsVwOm6tpubjaOK7ScKaFiI1wNivFLoQNxSUVG0NsExYW5lOaEcM8JIZGlDcubkJLjmHYKHcZF8SQ4628MZ9cucqHcjXmy+ZHW34D+WSWt/JGHuYjeSPCzM2Qh2JzFVKZEcZc5WructewVG5myt1MKFe5W24aLW9dupibvNU8DEN+Ik5ZJG8lneE4J4q8czqS3KTjKgpRDnJwKJXjJhXNOccJi4OiJEpicwpDhpZF5uJqzFV59uzb7qVP5Gd+5mf87M/+rGfPvq68UjmHi5xLLq4uhy4YpcsIT9lljmyuZkbHTWGj/z978Bf6f//Ydf32eF3fzZ/7P7Zp88/Pcm4zdY41Y+43UWcbSmiUppIlEVJ0UGcRCXVex0FEh56EGHQmiZp2IEbDaaQmLhmUBJZWhmHmvs977/f78/1ef35/rl3K9fmx6+vndjtsKneNoXNcm9NUDBtStJSbvC/PLIbmhNzM0MJYDOVumJs8nIN5GHLIQ27mZsS8kWe3fHn5qOUu//Byk2fT8RDmi+SL5G6buVneNw/F8WRd7sIweZLFcRObm3HmfZcnJZnJk5nyRu42D2fH+2LmSeRTdUUlOcdNcmzTa5JKSE5ROnGOSqVyohI6KWrqUJx0jkol0VHkLkQhhbK5iahj16W5SUY549Wr93zuc5/z4sU/rG2e2yvP5Atf+MK+8IUvePHiH9bf+b//Vn/xz/5RP/2X/1vHsdDlWlrqtZmdw6ZrivdGhy3JNoYiN1OZSSoPm1PIUDOpSZih8lXTVMg2d0me1DE3eSgOtrmbm0UecnMh5o3c5JTmjTy3s3yJ8iWaT6LNVxLyfNrxsfJRm2SNyJe6Nk/ycCGOu9HcbWx5KMNxExq5mYe5iVG5mwkz5Um527yRPI+DSpgURR1EzNTR67yVJAkpN+kclRx1VDo5koM8CQlJ50gqiZKZnDxs81CMNS1f/43f6rf8c3/AD/2Wf9F7772aFy9+DnvlxYufo77hm75tv/63/n6//Nd8oZ/443/I3/m//neGQ2XXbHOW4WqS15t1bHNXLFw4WO7quLuQNBY1E0KUmS3FtQmdwzyrlrdOx1tDeSjMw0aS3IWNmnnjeDhlQ2GG8lCe38F8RPkSWz6J+dnk2Rzvy83my8rDEJLNk9zkYZN82M4U27xvVGzuis1NDGXIkxMz8rDRUJL3jZmHPAwbSfKpKTakQ46HcU5aOjmF40SHIunklDo6CZ10UqkknZxySieV8zpKHYSQNbkpp8w0FMbQGF/4Z3633/q7/22f+/lfPy9efAa88uLFz3G/4Bd/137bv/Lv95N/+o/4a3/xz7DL5clrx3vnYm6ysUOmcrdxcB1sRNimk8awaCQPcdzNtRShQow8s3JXnoTRaMzNUh7KTTTzJHc5y9zNXVIetjw0XzU7mA+bmC8yn0S+sjyz5aMiTzbvWwp5X2HDMF9sIY7smhzvi22W9xVzIQ2jcjd3eevEjOatxpbKw7wxoaZmPh2hUrTDcZNOFIeKkrujouNEopyoo3I6SHHOkaNS6SQ5xVK5Szq5O6JU5mZ5CPPw9d/4rf7lf+s/9Ct+9Q/NixefIa+8ePEZ8N6rr9k//WO/z7f+ws/3k//1H3bkOrjm7FiXHHNp2QjDKdc4zSVnXKXGcPJarmEzd2kIy9kkK2GbQnlOhdEYkodQQmO5GfIkR57MXVHZ8pCbmZvYyFFu8twq5MMKeZInC/OxxuQrCclzOT+TjW1IPqQ8bO5CnswbxRAb8iRsLEbCzE3YdDiyuck25G7mHOZCwq7kJi43JU+KuZsnyc1QHuYmn5aK3BwdNzknlZZQ0dE5ThwpnHSOSudIOqkUneOu4yaVu046EUlFHo4IheSmuQuL7/z8d/vX/p3/2Ld++3fOixefMa+8ePEZ8iu+7zfs5/28n99/+8f+kMpVCsvr5ZIrajbClprtOGaHhvKwudyNjsrMhDycYyPMTVl5bolQQkNzjbwRoY5hKHKz2chNbqYYEhJmzmGbJ/PcOuRnt+ZnFfnKcpPnM0LlLm/MB8o8mXkoG8dNsSkPi81DIW/ENeYmxiWFXcqTaNncxAidmbk7YzvKw+Zh5a64hrwvNOTTEXXkSW6WTmpyVEKm85pzhBzJKUlRR6WS5Kijk6IOJamEyikPh4pFhIl5+CW//Ff5N/7gf+brvuGb58WLz6BXXrz4jPml3/OD+5m///f6iT/xnzsn13XRsSZ5Pa4d53BtmF2cw3XlNJfYdDI0JkKTm015mJsmmdRsc0KeT2zkjdzk9etcFxXmLmQmG2uKYmip3GWEi2JCNOYmXw3zUeUD89DySWw+3jybfEiYJ8dHbe7y1oTmjcyQPDkn24R50vEwbJM5mFxD5Mlp5iZmLMQ8nDMzdy13Jw+bN0Jy00XzaclR5KYonZSbo5NKJ6ejpU291sk5VDqpo3JXxzkpwusOUeS4SzgqSu5iEYnI3Xz7L/yl/sC/+5/4um/45nnx4jPqlRcvPoP+iV/9hf3t/+Nv9FN//k86jsvlbrHS2KbiwsHFOWzH6+YS42AnZwy7UHITeVLH3fFkuTme0+lwMFaMjHGOmzFPjps0cne8dWIobxxzc2aj8iQizy1HhHlf8r48LJ9Im68kVJ7L6fiI5ovNXT4wD3kSG8nM3TlsEcPGcTM3EWExN3E2Q/MwmbvJITcjZjY3h3lyZgiV5qHmbkI+TSFRTmlucl67SXlyohS9pkI6SU45Uke5SaUT5nTUcaITpdykSEgnucuM8bmf//X+9X/vP/WN3/xt8+LFZ9grL158Rv3aL/wOf/N//Z/8n3/jf9biNRbXrBS7cOaM917Tcg7XlRoyN/MwvD7ZEJYL4dqUm0yKbZ5VNA+ZITflyYiJpRDFLk9yk5q3yhupvJWvkugcD/kS82HziZSPlWez8laY5KPaFGJzk7s1bZ7k7iBsaMzDKcbKmqHS5mFYOiwPbcKWodiF3KTCCLHLTeaN5m7uYuTTc06MTkhS6XVyKBUdyYk6jqNSSRTSySl1FMnp6ERHQkiSnNxEuQuTkIjf9Qf+A9/xnb9sXrz4jHvlxYvPqOu9V/vBH/2X+hN/+D9Sh12YRbKLzpibvN68Z+zoYGzpzBbmtZuoXJtwjJIoRpGbyPPZEBWbQtk4JdmoaPLW4YzRwdzkLrkbTpibWT6QZ1f5YpUvts0nsvlKQp7PKR+WN+YDhbnrsM2TVGwqGyszhaUzDxvFJhxsTEQyl7d2zYmVwuZgZZib2IWwVJiHYvmIM5+u6aRz5Obk7ojSSSdJpdJhONE5Kqd08nBI6jgnd8ld0aHSSZ5U7k6ZhGL47u/7IT/4G377vHjxDnjlxYvPsG/9Bb9k//iv+uF++n/4s7x31Oy6iF6zHWTm7jXmLkJYTijJtWEqhR1yk4dDMneZ51NuYqkYRlEMFfKw3HXcpKiIGcPm7py8ldzlSfKcQigf1dzNB04+meUrCZXnUh6GfEhs81H5Yrkpwshd7jLXaONkS/lAE5onZdEowrBNsaFk7hqVeSO23CWat4otn6bOaw/DSaOTySm5SyV3yXE6KuGcKKfUkaPX5KYU4hS5SZKISm4KCeVh1+Wf/1f/oBcv3hWvvHjxGfd9P/zb/fW/+pN+5v/7u1xzTuZmzBu5yV3uZhdFhy3bOCRPsnHKNjWEGOUhz6eO3ERYJMoWmw4VMhdLeThioyhykzAcT4byZL4qzsmXKHehedhG+Vk1HyvP5jju5iYPMyJ5GCFso8wb10VMRNg8Kbkp4mDCbDQ0d2uGE5MZ5WDD3GRG5K1khtyE0eZuQ1gy8+kJoZOiUnn9Oht1nA6lk9NRdNBRIZW7TpIjneR4clTqqFSG46ZMjieVuYkf+fHf6xd9/nvmxYt3xCsvXnzGfe7rvmm/4vt/Y3/5J/4rO8c27bLiuiThcjenvDc6DBsOR4yNyqLCJCIZCpHnVUmEed8pl+kQcpObo2JTDHXkA2HmnMO4EIpthPLsOr68ecgb+WTyleQuz6WTt7YJOZ7MQ2wslI2wXTpHmLnbELkpG8Y2InexWRGFJbNrNJWwxWtPLs7YMiRzucuTiryvjfIkn6rchJxCkrtz0okScohKJVQqSR1Jh6RSo+McREhEoeQmJvnAq6/9Wj/2O/9NL168S1558eId8N3f/5v9lT/3J53zM8LkuDnHhuUYcneajYOVxhrlxCQ3c5Nk80buyk3Ic0mKysI4TTilctc8CeP02kyRuxRi42Cm8tqHlJDndwrzEbnJhzWfyOYrCnk+xRAqH5WHzSl3cxO7JofDNsmGpkVuRoddzsnGDDmvs82GTXlYKcLcjc3BHDsI14Rkc5OZt7qQm2yEyns+PTlEMZzoHCHJ3XSOoqiQSqWTpDxUFKKcQhKlSJInSe6KhfFP/Ybf4Zu/9TvmxYt3yCsvXrwDPvf137TPf++v66f/0p9labONUXNtOofN3IzOWHI3W45o3spNES2iRQjzrDqEUKwkbSqLyl0j6TC0iORueTiFyQeKjROJPLtykw/Lk/lA+USWj1eeS8U85CYPMw+Lk7BNmDhhQmWjM3ljWK6NosnNEENIlMXk9ZnLbN6XKExoM0wcbDaOzM2msuaukZtI5tNzkJyTHEznCJVTKpWkUlEUSyfJiYpSSZTc5GFyl8kxZAgxD7/pn/39Xrx417zy4sU74nt/4Lf46b/4Z5xdrpIhd+dkG5JRNg8dduVEB0u4Njq2UYpCczeUm3kulaQxFBXSEobjJpQh0SUkQ83mZs7JkBjDyc3cJc+tji+Rh/yDa76ikDybjvK+mZA85GGbUzaKnSEt24ihhVlupg6bCdMhbB52Yh6am0lyEyvMNYqNlbuMa4rLGw0jii1yk3VhPi3ntZsj4VAKwzlObo4cFUW5O6Vyoqgo5JSMjnKTJCkK5a6Y5G7I937/j/hFv+x758WLd8wrL168I77lO37xvu07v6u/9Td+2kFeu7rsQkNmkodobNOJYbHZ65x5SEhh5CYmz63yUELyVkXzJHchN1Gv2QwVo0Nyl9zt5CCzxXxVnPLFkrv5QOZuPt7y8fJsjjxEmNyF+bB5iMskT+acbMzMzThylYMVm2LzJBLNcNzEteOYxUbhmiOiuK4pjBUR8kYhIR9oeS+fnuWUoji5Sb1WIYUInaNSR3GMjoeiFEOSuxTKXRJC+SK5+8KP/V4vXryLXnnx4h3yXb/2R/ytP/bXtGEsvcaF3CQzachNkrk4tJibDJ3cDRUxNFbIc0mSYkg0ipGjhlQehqhMXh+MlTB3YSqNGpLIV0XnYL6cfMhyl4+Xj5c8l/P6uFvY5MnmQ6YOmw4tNm8NNZZO2mycxmLjpGXG5hyMjUzx3kVGGIWxkqx0XU654sSumTBDDnljlEluQvm0VO7qEIoOoUkqJzrJk+MuOhIdxSkKo2PITQwnhnxU3ppv+JZv86t/8Dd78eJd9MqLF++Qz3/Pr/OTf/qP+Pt/7+8aTlxXuIQ1k7O55MncdY7GGkuRDym5S24OyXPqJHmSu4TRkZtC7k4sKncnTwrDhBNDGCbF0El5frnJ+0b5EvMJbb6SkOdTDLkpeTIjzE2G0zEUl7FRiszGNutoFyVMhtzECnN3YsXmHDex0TzJWw1lOGhzOh4O27y1pXKXm81DPkXppHIwOag5HTo6x5MoRxQlKfJk44xOikqe5ANDPmwmxg/96O/03quvmRcv3kGvvHjxDnn1NV+7X/Yrf6if+gt/ytxNB4vNGXOX14dhC2GckIOZ0/HeLnUU21TuyrNL8kZzOgxlSIoLoZIwOhjm7gh5q2J0chpjkZDnleP4iCgPQ3my+XLmiywfK8+mc4SNMHN3yoawCXOTm2msnLLNJKNocjCLjDBC15A1k4Y82aw05CZvbcyc4mIxKYzjpmw4hHlS+dRFhZmjQ6jkCBkdSuHkLhErlaSivFUoHzGKudk8FJtr8+t/9Hd58eJd9cqLF++Y7/7+3+Sn/vyfcuS6Upccc3cxNMIIK3dJm8Upw+loGHU8SViRZ5N0cheGcxImJ1YOjrsZEqYyJBbNRieMcpeIvJFnV75EechdnoT5Yvmo5eOV53LK3bURycMoN6MMB8PGORhCuLKTNmQuiUgYDVnRGC2L3GxIcSHM3BVOjuMaQvMau1AWCnNEhG2S8qk6HUzntXBEqePulEIkxOik2DijkPdVvpzhNEOiGDPJ9/zaL/j2f+zz8+LFO+qVFy/eMd/y7d+5b/8l39Xf/Os/5ZzLtWMuCjlxLUyNk4axUMxN2iRzl3wgaZ5XHioaS6XSppCb2NSRu7FjOOVuJ3fJkxxsnDxccpc8p+Kcg/mKysOG/Gzy8cozyt05edjc7XgjNg1hVJi5ia4RmtxsOnmSGovNTHlIdmgYO7RwaR4qT4a5K2Zed1xDaPJGsTxsjpBPW3HEcEKShzLD8VqKUDEP50Qod/NkyJcxFhbGphPLzBd+7Pd48eJd9sqLF++g7/6+3+h/+1/+qms5cTm2qYPLKbuQh2ElbB5OzCHvG5JF8tzOOXJTSCWXMLlLQmWREFHJW6k87FIxxPLQpnx15CYflidD5R/EfGUheTblyeTLyUreaO6SmbnpsCGZOi6Tm7EhwpFhCHMhTro8bOmE2ThmV4qZZJ4UM0cmD83d3JQhFM2n65BURJGc0HHK4oTITXnYVLaplI+am5kwD+O4iYlrxDd+y3f4VT/wm7x48S575cWLd9Dnv/cH/bn/5r/w//4/f9t1TeiwjR02TjaURl1WjNebJxOSa3NKuNwNyfOqGDup8FobpWao3HWyi1PCmodxsNFBx0M0Otm8MfLsKl9JPjD5ue54ozyUh83dkLvJk7lLwghLhgxHbNYcuVthjrkQjkOzoWyXykM0LtQIy8ZxE0blfZsnE5K7eSuflsKODqFYCZNjJqdjy5HFyUOF3FXeChvLwzEP5W5hZO6GL/z47/Xeq6+ZFy/eYa+8ePEOeu/V1+xX/sCP9t//mf9SB8OVYmbRUIZiHY1jVpwYiThzkyGck3lep2M4B9Gm4pAkynAk7GAeElHsopO7kLssD7l5jfmqyE35sMqX2HwS23ysPJvOcXeZ48Ny1+ZuecjdNGaUJHN5Etqs5G6GlrtFy4ym5WpCJ7s8bKMjFNeoqWxsnNjGEBUxFFtCkTGfohSVoeVIJw0nLdt0qNxtnJi7qWwThm2Kbe4uJMzDqMysfM3P+zo//OO/x4sX77pXXrx4R33PD/yov/QTf8zf/3t/15Y1zIyx0mZuShtlYtNFZSZUhoR8VTRdVO46cUURliMPuUluDoZGMc7J3fIwkyfHTWxuQp7b6VB+NssnUvk4ledSuXstd9vclYdFbi5PwqgMp9isHJmLsNgcmZtNuRlDQzY381qucI0wOrEYG0W4LoZzvJG78rBNIQobsUWYT0WFDJXcNJXKwyE3YyjkIYSGMGo2EkYxNxcdG8W1OcXmh370X/AN3/it8+LFO+6VFy/eUV/7ua/bd/2aH+mv/Lk/7hyuC6HYtKwc81CG3JS7jUrFRXmyqWOeWemg5EkHJy1CbvLQWHKTm7Q4sXnryEo+Kk/y/FbM+zJvzQeSjzefyDyjeSs3eTJP5kk5MW+MUAzNk+IaZWHTUOZm0bQjc52Yh4yOmWKGKSobM6csdrmZsCh2UZk0ZhJLYT5dkTyEcjccGfJGHhqLa3MK01hsk2iGNnNTXBflveWUmeu6/Mhv/X1evPhHwSsvXrzD/slf92P+6l/4U87rnyE3cdHh2iSTu42atzbOibEhwtDJzPG8Gh2M4XQYxsxxF+YuUQrD8dCYFHkSkodNJ5uvnlE+JPKQD5mfReZm85XkueWtIW80D+XhmvdF3pgnh2262KFx5DJOmCMXzsXV5CY3MWzEa3nvulRWNjQ2R1Z2zSniurwxvY6NUW7C3M1zyDanPGx0ME/y5WSIDVmTzJBrEy6XinkyTnNJyw/88G/zbb/wl86LF/8IeOXFi3fY13/Tt+1X/uCP9z/+d3+UsDlnrnFOtlFcnFjZJqkxipaZpHKXLDd5Lp1sORE2TojmSd7IXd6IloXIWwmXu6noYCpfLefkE/n/24Pbn73Pg77Dn+95n36249p5cOPUWZMmoaVJ0xbSRSmlKYPCUkCMjUpogw2JPUhjf8BeI6S94J/Ym0nTNO0FmzQ2VWKa2g11gxUKBbXQqiSt1KY4D26cxfbvy3VddxwnbUmo8B1t/X2Oo7yhstHyetpyUNpyXYGE12ghI9CSQhNI2VmgKQQaGAQWaEoKISwpI6EtWwXSsgCjoWGj0AAlgRCWFlpIgECAlhCa0KWEjZQ2UCALJIRSNhLKDV3KzdSWEros3FD2BSgdwMK+hK00ZBSuhVAgNAXCAJYMWMpOIAssgbSUMCgkHDp0lB/7e/8caS0m0ve4Bx99gi/94f/g8qVngBKgQBJKyQgUktKwUaC0ZSsBykYJW2Gn5cCFjQAlS2mAQtko0BJKCw20JUB5WaFsBEJpAwUSlhZYgAGFhI3BTjl4CZTXUXYS/p9XXhZuKAn7ArQwQoG0QCgbKRQIhEBLE9LSEVJIYaHsNTRQNspG6QhpaSAECoR9LSQk0JZkAKWFhI1QSoCmBCgbBQIpG4VAC6TcdAm0vFZ4jQIJtFCgUGA0LCkhFAglhJZ9gbBRaEIoUKCE0JQPP/GLnLntziCtxET6Hnf4yLE89rF/3E/8218nlJZ9KTQ0bJQ0hAUCNKSFQJdSYCRsLV0I0LJRDlIKpdCyhI1SQoG0bBVogJawUWgK5RVtoVBKEmiBEAKUJdwQIBy4sBFeq+W6si/lrybhL1O2wkFp2AllEPaFsi+8rKVlJ4WwkbCzAClNIGyEFBpICwkNFBjcUErYVxZCgEGBsLGUZcBg0JadASmUkoS2pIGUFEjZWgohpOyUAOVmCqUFApSXlSS0JQkQWBYKZAQWGAyaBa6FBAZQBmVjlNGFhVcJpEDC0pLA+XvexQ//5C8hrclEWoG33v19efCxn+xnP/UbEDZKCQHaslVKGgI0ZadQQihtKVuBQinhYDXQAoEQurAzgLKR0kIpYaOwpKShlJ0WAk2gC22AEAoEElIgQAuFcvDaEsKrlfCtFvaFN9Dy+srBCVsFCiRAgQIJBUIp+1ogkECABig3tJBA2SiEnVIolI2EECg7AcrGCO0ChIxBgRaaBQjJAEoTINCSBCgtUAhbgZS2NIEWChTKzRRIYeGGBigNtBBCMwgLFEgpkIYxYCmErXLDYC+lLUtLKF2gwEg4fuIt/Nw/+VXmPBSkFZlIK/Gex36ay89f5E8++0kClI0UCAHKqzRAgRICBCgBlhYCA+jCgUtgWQIUKEnoUgiUfWGj0LBTShLaUqCFpGwFKNCGDF5WKJDQlm+eOsqzZ49zUF46MoFQtsJWKdeFG8IbC2/sLSePcP62E8xDh7l65SXeDCVQSAIUCiTshI1wXQIFwssKBQK0ECAJDKBhqy0jg2YhBAhtISEN7QINYwQIJdCFMEhKC02gJQlQdgqkpOyUQkJaCoSbKMACBFKg0AANAUJZ2AgbgRYyGJSysBVCWQgDAiwLpLSBhLGUUhhlBPYOHeHnf+Vfcfb2u4K0MhNpJbLxgR/7hV67doUvfe63eUWhFAil0EDYN4CW60oZQANdCuFAtZBAKGUrlI0EWhI2wkJJgEISdlquy4A0bJV9CYzscev5t3P61vPccvYchw8f4/DRY+RnBtd4tQDlhgDlhvBqpfxlAuwBj/PmKfDD7Nubh7h29QrXhfBmSNgpG4WEjfCtkvDtShIg7CtJaCEJUK5LwtUrL3Ht6hVeuPQMly5+nYtf/zIvXroIlCTsNIyEpaXhFUkoZSsBCiFAKRuBcvN0gQygoUAHjMLSQmAhjECXUBaWUWigpYStpIRQ9jUhhFBKYYQSupTDR4/xc//017jwjoeCtEITaUXG3l4ee+KXe+z4af7of/9XCN9R2Cg0fItACi1vhvCyhBSaQiFAA00IJQUS0rLVQAm0JGEnZevkLWe598HHuOedH+DchQc4dPhI0Pe8S89+o1/94u/z5Bd+l6e++Fm6XGMrhLYk7CyUwauEjQIhKW25mRIoAQoNAUphBAqjsBQYhYYsg50xGMvCAoRQFkigMAb7WpYWArScPHMbH/9nv8add39fkFZqIq1MNt7/kY9z+1339bf/y7/mpRcvs5VAy+sKUAIpNBy4QAsBGqAQNgIpUKBsDErJCCyFsC8QQil3nL+Phx79GPc//CHG3gxalZOnb839732c+9/7OC9cutgvfvZT/PHvfILLl55ha2kZCVulJKEtIZBCSyk3XQIUGjKAQghL2WkWksACBRI2ys4YjGVhAcIASgJdBlsLZaRsXbjvYX7qF/4lp95yW5BWbCKt1IUH3p8z5/5G/9cn/g1f+dPfA8pOCwnl9QTCgUvYCG0J+5pAgQALkJCWEErpCAnQEgZvf+cHeORvfZxb33pPkDaOnzyTdz/6Md75gx/tF//gk/z+p/4jl5//c16jJWyEjUCAlhBupiSwlLLRkECBFBJYCBQ6wigshYSNUBaSPUZKW9JSIKOUhbGEI8dO8UNP/EPe+8GfYowRpJWbSCt28vStefxn/wVPfuEz/b1P/geefforhFKgQMrrCgerDGAhCbSQ0ELYlwEUmgAlDQksLRfuex8f+NGf54677gvSd7A3D+W+hx/nnnd/sJ//P/+NP/yfv8ELLzzHKxJeUUhCW26mEJowCKQsDTthJ4QASwsjjELZNxg0hUAIDdAAZexN3v3IR3nsx/8+J2+5NUjamUjibfc9nPP3PtQnv/C7fP53PsHXnvwCSdkXaPk2AcqBSksTQimD0ZJRlpY0FEggQAsN3HbnvTz64/+Au+59KEh/BXvzUN75gz/KO97zQ/3cp/8zf/Tp3+TKlRdJuaHQQkYIN9dIuNaShEFpBsuysG8AJWwESIBCgKVklFKaksKhYyd41/t+hPd/+O9w+uy5IOk1JpJ2xhi5+4Ef4O4HfoCLX/uzfvmPP81Tf/IZnnn6K2wFKNeFtoSDlQQobUighRZGQ8NOl7J19twF3vfhv8u9736MbCB9lw4dPpr3fPBnuP+9H+lv/btf5+LXvkIpCTRshLbcVIEukBFSaICWDKCBBJYyUlrIXmmhQAa0Yc5DXLj/Ye5519/k/oc+yOGjx4Ok72gi6ducueNCztxxgYc/9LN887mn+/Uvf45vPPV5nv3Gk1z5v5eBshVgb29yUM7f9TauC6GUFkIgkIRbbnsb9z78I9xx9/eTDaS/pmMnTudv/6Nf5fmLX+0f/Pd/z7NP/xktG4XCS988RK9xU5w//zYgbIUApQlQQniNBApjhOOnbuf0ubu54+7v59bz97E3DwdJb2gi6XWduOW2nHjwQ7z9wQ+x9cKli33+6ad47htP8c3nnmbs/SfeFAEKyeDU2Tt56z0Pce6e93Dy9O1BOgCnztyZR3/6V7j60ov908/8Fl/90md48bk/501RmEeOcvTEaY4ev4WjJ97CqbN3curW85w6e5556EiQ9F2bSPquHD95JsdPnuHc2x9ka/nNj7ZXr7L10uVLXLt2hWtXr9BeY7l6leXqVV5PuSG81iPnbu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    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>22Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>2.2Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>22kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>220Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17267  -->
  <question type="multichoice">
    <name>
      <text>Color code 220 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/0361e1000accabf18051.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>220Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>22Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>22kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>221Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17268  -->
  <question type="multichoice">
    <name>
      <text>Color code 2200 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/91510c08d7f207b377d8.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>2.2kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>22Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>22kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>222Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17269  -->
  <question type="multichoice">
    <name>
      <text>Color code 22000 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/102dd494ac7089a939e5.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>22kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>22Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>2.2MΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>223Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17270  -->
  <question type="multichoice">
    <name>
      <text>Color code 220000 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/6784c11c1ce78b639717.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>220kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>22kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>220Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>224Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17271  -->
  <question type="multichoice">
    <name>
      <text>Color code 2200000 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/83a42e15ccc2adaf2c45.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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oVlGItKh6WhCRsqtpYC42mumNhJxb2qlWEtooV6ilxK2hcxEJdtCSVeOiSiIt6ShvPiKDxZYnnFg9XEr+UlbgTTytJ3ApCUCxnQYJqSRarUiSCrsgua5HQsmIVoYKIEFaiogiyUKQiNDSqJC5SkqA0GpKSOBxf4Lgq6yBZkoMkZLkT1K1Wbbp1b+1J9429T7pv5CYOiZOzBkuyRRxW3OxlpbbKqpxiZbE2oju6yI6V5ZQTWZKSulhZmhOWqIqVePNPvtqP/ND/6nf8M/+qMa7F0RiPuJ99w6t96hMftEQTCRFCNkLcaUNqiYum2iWqdWdTkaDEwxPREiTR0LBCNz0QrFJ1aHQ5i5VqSehGqLNUUCGkzuLWQp3Fw5Sw4iyIp2zPFiTR+odKPKc6Szwsa0XrLC6KJOIZSV20JHHRupVE1Fq1S0qyNEQk7qxFqcphUYImIiy3lrgVqoio1YrYRYhIkKVYJYnuIu5EghYhcTy+wL17S3KUtSQHsiRBPKPa0q3d2q37pL3RfWOfbvhMWMvqthsNsejGcsi2UytLT6x1cmqkkUSzLNVUU4e1tNvKshfrxHaStdjbWqHL3hvxg9//X/nOV/yevvirvibGuAJHYzzCnvjsL/Zn/v7/I1mEVbciqMRZJLQIadxKrS5CRVA0LEVQD1VihYg66xYXkRBxa1WKFak7xXIWWZWExN5bROIsukpJoi6KeOiy3IlbIfUsQZF4DvGUpJ5LkMTDs2R5WpCEelIlnhQRFwlClASxnAVZom5lSYjaiXS5yCKIIKQ2IpKyiWgqaCKJteh2VixFWhVSOcStlkSLuBUc773Q8f59WQfJQdZBshBJEHeqrXbTk+6tvbH3je4b+3QjCcEpsljFpiu6Q2sldklCl8M6OWXJiWTrirVLYjdWYq/IjoSsJd1kqboTK/WZT3/KD/3l/9Yf/Df/lDGuwdEYj7CffcPfc/PE56zERRLNJpVG4laRxBK7lbgTWmcloaywd8VFPExL1FnciqWIs0RbibMgiCy6N2tRZyVLwkYSCRFCd1goQVZEPWxrhcSt1kU9W1Dx5UjiuRTx8BwW9WwJ4iwqqCCelLgIKi5WaEjQ2l0SZ5VERZDERUJVkJRyKFKKFXFRRETVEhaKkJYVt0pEFaHOKuKi6nB8geP9Wuso6yA5SBZZJOJOW1S7dZ+0J90ne9/ofmCfHkhow4pD49Ta2dKQspZuZyeHtZzQXWmtFYoVu0tWxZJWkMQ6LD1VWlTWsrqxdNcKr/mbf8n3/YE/3q/66pfHGI+4ozEeUTcPnujPvelHJEGkZNVyINVgIyxUXSSR1m7Iliy3WkLVSnwlZKERZymNOAt1JyGiLuoia1GygtpFSCtraRHqLCQk7hSJh20lnpa4aDwpbpXEc6pnxD9MPDxLkDirekZCXMRFEk9poy5qLZQkLrLioNoghLgIKs5aSQgaQkKVhEbVylIEbTSlQaSVROusIqQuIiiNJKpW43Dvhe7dX3I4Sg6yDpKDJFjEnVa76daedJ/sfaP7xt4P7NMDEQk7i70ltdAVeyMVy9p1sq1Es6x10h1dS3YlRKzQtaxd1A4rJ01Yy9rbFmuxLfa2Hzzw9/7G9/vn/uU/YYxH3dEYj6h3v/V1HnzuFyUR0VAhFKuRsFMaCxuJW2vRhpBScbFKQzx8EVJ1J8oKJaIr0rqVUIoEYas0DstZNKWsRZ2VLBRxFlTEQ7cW4vO12+dLqLhVd+I5xHMJknhYkijqIi4SknhGJdG6VSTEWZ1FVjwjIqikIuospSQhcdEQcSu1LE9LNKhbS7UhQWlICUtQbSRBpSEEEQ2Hey9wvH9PDkdrHSUHWQeyREhoUW21J90n3Tf2vtH9wD49sNcThJQ0irWW096I5KRlqZ1YjY0kdNlOklhZuiq7rC0NWbJO0pAlq2wk1FkQSXTVj/yN7/e7f98f7WMveGGM8Qg7GuMRtPepP/fTf1eyLFXEnYgVKorlbFGx6laLEGf1tLSKoC7qoUooh1Bnh2gria0+31IOsXcRSaSbRUSw6ywuIrKwNwmhraz4SkiWL7Qsny+oJ8WXlMRzKRIPzVpRT6o7iWeLOAtFSgSVhaB1q1HVICTLxQrbWZ1F1UrcCilNtBUhaEVIREnERUkIu6xEVRoXaV0UbYmnHY6PO95/3Drck3WUdZQcJEuyPKVKt+6T9mTvG/v0QPcD+/SEfbrn4DNO2eKsS20rsVuyBF2V05bEWmXTtTS1T7VTSSVLW8nSVNbitK0EsYNE1pJdEs2yNp/59Ce89u/8gN/5z/5rxniUHY3xCPrgu9/i05/8KKEiiVshLiLOQkVUGhftlpBSF1UEDQtFVOrhSlAXEYoEFRFncRaUVpzFWSURZ0GJs1URSRU7kbiVtSjioYunxHMJEmdx0XpO8csnCa1bcSspjTt1q3GRIGgl7pS1ljqrZykiLqKSKJKoIuJOSrK0JCVBUG0kVClSS6wQTwppCRFUgjoricO9xx3vv8g63Jd1z1pHWQfJIktElVa7tSfdN/Z+YJ8e2KcHso6yjqzPODR2y6I7BKmINBL2IdZpOSGhKl2S7ZDlFJKTtRY9aUIjwVrWLtmaZSsha7G3JtLl777yf/I9v+cPN2fGeEQdjfEIetebf8xaaCQIrbOg0micldZF1EUWLSelJJFSFVEX20XjoVpoFi0LDSUiNuKiLhYqKUIqiCgSJIKiaCuLiIuqJL4S4iI+X+I51EXiS4hfNiHiC2XFnaCeEtRTQpaLXZIKgjpL3CkJDSGtlrWWlqSE1lllhQbVVhJZpG5l0bJV1FZKVki0nhTqrGRpWcfHHe69yOFwXw73rHVP1lHWQbI8rVu7dd/Y+8Y+PbDXE/Z6wl4HpxwQRVLKylIb0dRayz5thFXrFKcV2bUSDcUKEqeSxFqxLUvtXRVZUbX2sm1sEmk0fOSDP+9tP/1jvvU7XmGMR9XRGI+YT3/qY/3Ie96GEIpVuiK7kmhYoWUliiqKoBaSaEsroSVKPakeqoRWEkqRELRxKxFPCSJhtwghQuuiDSFIlqqgIQ2tr4QkvlDriyW+HEl8KUk8NEVJ4lnq80SWp8VZ0BDPSDRkE6V1kSxaFwlNLBeVFd2RlNCSBFuchahdihVaIigiJUFRoog6C0paF4f1mOO9F1rHx6zDfWvds9ZR1lGySFBtdZ9039j7Cfv0wL45Oq2DZCGSUHZCkdLKCqVqHaI7WKxt7TglEiLWir2XLFZPTlmCZEsiqbWW0y4iIYlYktqNOMvyo3/rL/nW73iFMR5VR2M8Yt79lteS7SkRRTY5hB3Ubi2xU5QdF2ldFDuVeFJIKRIXrYequ5K4FRbaIoSgLYlbIaGNWCgNwVrSErciquIilrPQRMQvh4iLuhNfKG61niV+WWUtLXUnLuppcavOShJPC1oXRcSt0MZazootlotdkmpJgkgq7iTotl2EVEtElKJIpW4lbHGRVEWctSIk6qy1Dvcd7r3A4fCYdXzMOty3Dvdk3ZMsSSjttveN7gf26Z7TekKyyBJxpyyyw8KmImhr4VRW2Jsk9op1iqqsxa6ENKxYrYqLWqKaLYkkiqzIjhYrUrJ50+tf5VMf/3Bf8tUvjzEeQUdjPEL26dT3vO31lKxoESKk7KhaQWOnIpSklL1C3UpLaNCiBKG7Eg9VVtwqSpUQpSHERQjxpLhVIWgoQcVFg0achaAlQTx0ibP4fK1bcSdxFl9kxReJXzZpfSkR1K04q6dkhcZFXAT1lL1Za7nYaokVZ5GFVltFW1lRRKQVZSPOKqLKipYs2rpTlMRFi9CgJNWwjvccDo9Z9x53ODzucHzMOjxmHe7JOmCh2pOebpxOT8g6kiWe1K3dkkjrFBSJZdkqK3ZZQZe9Nq3V2CuIdWJbsrYlumNnaTeJhLWW7lpKitqJJLSW2Gg47ZPX/p3/w/f9/j9mjEfR0RiPkA++602e+MwvyAolK7JLkNBaiYuditBSmrCITWipOykNaVTZRFQ9TOkmJG5V3ErcqjupoI06ayUkEVQlUREktAjxjCxaXyHxRZZfQj1L/JKS+JLioclyp55DEUl8vmJvoi6CqqestWhVXQRbaYmzEGeRloRN4qyUJJqquJUqoupOQp21LloikqrQoHYJ1jpah/sOh8ccjo87HB+3jo87HO/Luic5YNv7xr55QtbBKaGlW/fJPtzIvqFIrF0SbTWkSCy1QxHRhtSy7CAnWZFNE7EkJ1nLslV1R0QPOEUaSURZi245OasmXve3f8D3/r4/2rVWjPGIORrjEfLun3k9LSIJuyQusqtBaCtitZqQqrNW3cmOBKXIpjZ1p6xEPDwVitA4C6200kqcxUVDRJwtt7op6qwlEWdFS6LuJLG3O/XQxS+hiLN4WosQd+pW/SOqh2bvSCJxVrfqi7XqThJB4k6dVeJpuyeKROJW0IYSd9qKJ4WKW6t2K3FWWsRF66xYlJWqUGdRpZ5U1CpNxJJ1lHWUw9E63Hc4PuZwfNw6Pm6to3bbN59zslB7n+TwQPZR1lFykHUgKDmwdwjtJthBXCS1Gk0Qp10XWdFTxRInSSRLelJLUsFaS/fJyrJX5bRlhV0VshHBRz/0Xm9744/5tu/4bmM8ao7GeET84qc+2o+892fkEIoiQbBJBK1b6dbERRVRpBFVpexua0VtirgTqh6mFc8oUURRtFjO4iI9EdpYzuIslpCi2hDiSSEuaoUkxEOXOIuLqmerpyV+KfFs8dzq4VrLWVFPizslCerZ6qLuZIVG3YmIEreyPamCJogii7YuEqKeFlpnlSwXq1VnDaXqonVWSaU0cacUcStCIiIWCVmyDta653DvBfbpCd0nySJLEhGEkMRFnIXdSGiJCLq2044VKnY2DY21au9IScLCKaSyIo2kNLKqmySaTUMiaOIiWaJ2EV77qv/dt33HdxvjUXM0xiPiXW98jTjbS1ctNMRGKEJatxJUEWetiKpTSdBK2LuEoAiqtOrhaaKtuFMEUQlF6mlNKBLbWSuqCeKiIUJCSqsNQWi3r4Q6Sz1bfbH6siSeS5B4aKq+UBK3Ql2E0hLPCKK0biXUWT1lLYq6iCCoLYmLhJa2LpJFSUrQsJ1Vg7KxUmlViFutW3HWKhK32to23dqtPWlPum/s0wN8VveNdtunJ+x9o/tGu7WbblptaV00pBQREielsVK7zmKJnUrYQipZrC2nWmux67SRSGJl2S0liWRZqy726SSJ1dqiIc7CG1//Kh/54M/3ZV//TTHGI+RojEfAgyc+259/2+sp/y97eBf6i77g912vz2+tSaYdU4xUweiQoaWBqQpCKQipQnzAXpgqXoiYC/GiipAi6lUvrSDqhRHE6oU3VWwRcyORaGuwxRpLTX1KmOlJSpo0D81pZ1ImT3Oy91r/79vfw3rce58zJztn7bP38H+9LDvTJSJc0NCQtxpKzeTElour0hAbRRhOxxDmEypzNYZQYQwlb4yLMU6Zae4mNTcXITc1M4ZcTb4p0Xyk+aL5MeWHCuXTaeYLYvOB3A35yDY3eWMo29wUxlAkd5uw5mYL44xI7iJsh8gYKyIMlZvNXYXclKshnSfnvLbzyp5e2l5gdJynV7YLcs5r5+lz5+kz5+lz57xyzmvnvNZ5rZ5s08mGOOPEBZnGliJjsbngmJZL87R5mC0zDcNml4vOMZPcbDO0cWEnpMjxL/1f/nf+c7/vv+vZs99MXnr27DeBv/An/5inV5+52WZuJsc2YYYczNUQa8iJidw1hCHmahSXTVjJp7PNTXI8bB7KzeYqmeOq3CTMRrnbptzN1eatiYWZT2/my/J1bfOjzKfzYj6SrzLvzEdOMR/ZZXKVu8nNNoymUCxChDk2RMZcpdwNeWMMFfIwzMaQq6gYndfO0+e2YUg96emVXV6wEfXknNd6+tzT02fO68+cp8+cp8+d88p5eoVcLpwm2XgRbSrmajY21jztcBhmjlzkKWy2mZkZLhujTZuZbWwW26y0YYbiX/m//R/8p/4L//X+jp/7bfPs2W8SLz179h336vPP+jO/9EeRbSrbkG2Gg+SCzV1FYYoNJVeFbFMehpir4eRmPqHjbmYXd8lcbZITxlyVu3knV8tNYrN5KDY3x1Wukm9Caj6U+ciQL5u/JSGfznEV5kfIxnwsV/OQq7lrHnLX3EWYTIRN80bEyd1clbC5q+O9YbYwd2GuclzFxjZJvfL0+m9SOkfntcuLz+3y0vaCDdFxzpOeXjnnc+f1556ePnNef+a8/sx5+hyTq47LcDjDYa6aMLmMp2bGhYyTF5snc7nQ07hweSJjroa5mYdyNRaxTW5G2fj88x/4o//sP+0//V/8b3j27DeLl549+4771//4v+DzH/x124TLpthImI0dchUWMVMxJg1hzNwMecgb5WYjn07LzQXneBi5ipl5CNvcFOZuuZqNkNSQmwqzYZRvxmbzkU4+EpsfyzY/yuaTScyXbN6ZucsPkeUqD1nu2uSNZSgPY1gkd2Mo6nirZpuNoRBGHuZqJMPyEM3VPD195unVr+s8uZzXLueVy9NL2wsuFzM3dXSe1Gvn6bXz9Lnz9Lmnp8+c1595ev03zVVp5GqE0EbHZRyjXJZjOmyzOJtdxsku9DRtXGbnEDZbbI65XOacLLYRE8ZSs/Iv/p//1/6B/8Q/0m//u//98+zZbwIvPXv2HfY3/upf7s/+8r/k4o3Y0ggzH9o4cjMPG6FItlnTIsKQh0lmy4n59A42d7mJEYbCpljMVbQwN0WYYYQxNDQ3k29CvmybD60wXzTk2+MSudrIe3knP9xEHuYuV3O3odwUxuadCnkrI1fZZihvJITNXY4ZeZi75CO5O68+9/Tq13VeO0+fu7z4Gbu8sL2wXTCkoifnPOm8ds4r5+lz5+lz5+lzT68/kyMX23SOYWEoZ6PjYRiy0WFjx9WcRfMw28yEbbY5ZsgwNjqMGaXNcOTVZ5/7Z//3/zP/5f/m/8CzZ78ZvPTs2XdUV//qv/x/1NMrxwxDssYFB8sawsxVQ5K7Yix3pxC5SrnKTa4iM8k3IWFmrkZ5Z8OoNIZcjVzFMLQMm7tz3E0Y+UbsxFzNO/mCkS/J15BPaOYq72zeSeQuX2GYjwzlKpUPZe7yRoYwI2xC3pi7ZM1bzV3lZih3MyQPm7un1z/w+vOLy4tXdnnpcnlpl5e2C7t4L/Wkc3ReO+eV8/TKOa+cp8+d15/h4iGGXA2x2TlsdDRm1rRsc4wl7DBsDB1sLI6ruYzTbFxwsE2uio2TyozlT/zLf8Q/8B//R/r7/sP/sXn27DvupWfPvqP+zC/9P/zKn/uT9uJi2GbCJJemuZrksjlSTHIV5q4yc7Mh8oGxyENyM59S3pvyFcKQjSLMVSRv5SpaMosNc5dsvhG5ylXeSr5omx/HzE9Lji8qP7bMXb4gN/OQq1BudpmbTLF5J8eM3OVq7pIhV7kbQtg8FPIw5e7167/p9Sv29LnL5aVdXtrlhe2C2aZC6tBxzmud1855radXztPnztPniLEIJw8b52B0MFtOIYq4bI7jYl67GYbsMjvMbHNxvDYu4xw2Ys06Mso25CbTyR/8X/33/GP/xP+2f9ff9e+ZZ8++w1569uw76Ff+wp/qT/4r/ye7jLKNkptsE8Jyd8a8kauERXLZRaUTMsPBJEIx75VPaS4+MjaSm0reyEeSmY0iD0O5ShjKwybfjPnbU/lxheRTmh9PrvKxcrchN9tkboqNuZq7kMwsD5GruavMB0LZJg+bh1yFKQ9hQ8hb59UPvP78tV1+xuXy0i4vbBd2MWNzU9FRRz3pvHbOaz29cs4r5+kV+y2c3GxDGnuKDccxOhJmu+BoKVdTuVzmdKyRq9TYQdpsR4c1ZJuzMCsNsU3HVTb+2l/5Vf/U/+S/7R/9x/+X/Zbf+nfMs2ffUS89e/Yd8+98/8/0//6//jMcjDbzMNmmss2axC50nKHZ6LCh3CQ3G0XFUMjNxomJ2Mink7wzhrwRc/HWRvLeRTFs3siwzU1RuZmHCvnU8l65y9V8ZCd3860V8oHY5q3NO3M1XyHJh5b3ctd8pDIPeSPmIQ+bNyZhbspdsQ15a6ZcDTF3r1//wOvPP7PLS7u8tL2wXWwXNu+UpA7nyTlP6rWeXjvnlfP0Cj/jcplzqBjDcZWrmZzhzORguIynzeKyOY0wd4vLOGHssBiau8w2ijGTLBLRZuUv/tlf9k//z/9xv+/3/4/6md/yW+fZs++gl549+w75t/789/r//PP/jF6/wsVDZhKjokney0NmlA2FMDcVy4wlhCHUzJGHyidV7oa8MW8lX5KruZmbfOg08942ZB52GeZTm/c2dzXysfmxbH6k+XQu5iPzsXzZyFv5SCRfKe/MQ97bPETyMOUhbMhbM3d5mLuW8s5y9/T6B159nsvlpe2FXV6wixkb5iE6KvWk86Tz2jmvdV475xX9drkai5BcxpOr426GPLkqRifKW6fcxcwZcjULo81d5GosDvLWNCxDyMOf+hN/1P/mf/rf8V/5/f/Dfvbv/G3z7Nl3zEvPnn0HdPWn//i/4Hv/r3/ODpfLWJRdLk7sclFPZpIZMclYHkKKLULZxoWiYhGT3OQmMyTMJ3Vxt+YrlbkamreSuzFXuZqbYUjem1DMNyP50Pww8+2Xr5IfIV8yX5aPbR4iN3mYm3JXbEPIWzPlau6WJO8tb2Qotnnr6fMfeO21XV7Y5YXthe3CZuatRKmjDj0550nntc5r57w2hOLi4YTh0IXLE09C5uEcZi7yZJLLZZ6ePAyReStzGU8xbCzCRg3Z6Mk7c7VRwp/+V/+Y/8V//7/m9/3+/3H/vv/A3zPPnn2HvPTs2bfcX/8rf7k//i/+QX/5+/+6GRu5axeXyDjhwnLZHJnJVclseWujUJIiV2G5CfNGKHdzlU9tTZJ8pbmaLymGXM1N8iXNh+Ym5JsW8rGh8rcr5NPK35rNl+UDyVvzVnmn2OYhb83c5WoeYrSUu7nKVd6aeW/uRovcPb3+dfOZXV7YXrCL7WIbhiE3FY46Ok/qSefJOa91XiuGSR626Rw2pM0lnjCczaSSmyiVbcjGzHbkaojCyHu5ynvHVbapfEn85e//Of/kP/Ff9Z/8z/+j/UP/8O9zubyYZ8++A1569uxb6tXnf7N/7f/7z/vT/7//O31uuzB3YdjCWOQqN4VoGcIWIWyUm22UL8lVCstNG1L5JlQ+svlYko/M1czHhmSumofkYa6GfAvkJjfzbZd8bH4j5cvy3ua9fNGMIW/MQ1qM8s5c5Sp3YfMw89AiX7ImD0+vfqDzN2wvbC/scsHFNox5KKRSRz3pPKknndc6r+VqccaOzOaNaEhhoyjkZpuZxpocXylfsuEw5CYbeSvv5S7vvHr1uX/uD/6T/sT/84/4h/9L/1h/79//D86zZ99yL30if/gP/+H+0B/6Q549+7r+M//gf9A++3dcNruMMVdhHpoWkXlraAxDYbkbhWWRvLVSyQeGhkNstHFiPq35gtzMQ3ljzN0iyQfmatZ8Wd5pvjn50ebHMz9985CHfF0zd5G35r0YSb5srvJGbmbem6HRUD605iZvlJtkc/f69a+7vP5rdnnBXtgutmFsGCJXqUNHHfWk86SenPPafibCoiGFIVp2aKwcGY4hJFfLW0NuIu+F4fhqjeWdhtzlvZE3xvf//L/mn/oD/y1/19/7n+1P/xvf9+zZ1/UH/sAf8LM/+7PzCb30ifzqr/6q733ve549+7r+of/Iv9fPLVwYwmJzV5q7GTIsV5k3ykaN4WApFHITtiELQ+5aaiaVm8bc5FNZvsLctJg3Mh/I1Zi7RZIv2Kz5qWi+JF82v4H81OWN+XpyN5J3Il+23M1bEbnavDXzVot8ZE3mnZJszEPzTjFznl4559fdbBfbhV0w27yXipKjDuVjk0Nj2Zl2VGruhsjcLU6UDnXcJKJCcjXyxuJguTlhdDwsFXK3yMOQu8o2d2Hu/q1/+1d873vf8+zZ1/X09ORTe+nZs2+x3EQzabMw2gwzyQyHTWWmaNS4HMVchbC56eQyKu+UwlKsGMVi88k1H8tVhuUDc9NyNyZvlasxH4iSDwz5RiR3czdfbebHMT/afELLV8kH8htavmRucpOrsPnYGEOuFvlYzOSNSG42d81dHtbMTd5KPlRHHV9fZp5kucrNmjBUbk7HcMrMMclMpcjV6DCUq+Qqdx0f2eggV2MR5Y2IXI3lC8I8e/Zd8NIn8vM///N+9+/+3Z49+7p+7ud+Tr/+1z2EERZhKG0uh71AFGu6hCksO2PZpg6bdYQtGWHuQrJmjlzF0BiST6owX5SrIW/kZvnAtNzNVeahvDHmbq4i+SbMG3kvX9L8bQv5hPKV5seRXEXe2+a9uZmructb+ZKYyQdKcrNh5CFXMUPeSt6Zh/xEtTBrJqHDhiiSMJyTm2Ryt8hVytXcVJIPJRvnRKncNDY6eS+Z8lCYuzB3G+J3/a7f5bf+nf9uz559XS9evPCpvfSJ/MIv/ILf83t+j2fPvrZf+56/8je+b9KhC0NiczNvbM7JXC25CuUukpvKUAkb53CRlnI3VxtSM0mGXMV8YnOVDxUz8rGRN2KyXM3dSO7G3OSmyM3YfBPKl5yOjwzNR+YrrflhcpVPJrnLR7b5jc1czVfK1XKXH2om75WrbB5GHvKw5iE3yd085L3cJT9Zo2Qqiy2daDY6WJKNzDqejD3R5NiY5AgzikIqK6d8qEI6FIWlM8pHRjFUdhnG+MVf/EV/z9/3H/Ls2df18uVLn9pLn8gv/MIv+J2/83d69uzr+mN/5N/0a9+nZbsYJnVxGRUbB8tNmKux5sgwuUnykDdimzxs7grlrTwUGw35tPIw72yuclMojDzMXa5ylZvljUmaj8xNOshPxTa/oXyl+SnKV6r8RnI1V5G7bT6Sj8zkY+UqNxtGyBfEvJV8YB7ygYTN3fyEFTHZpo6DNVtOh7HY5pzkOHmIcw5RVArllEood8fDUAwHRSKS5WEoeaNs81ZyM/OLv/iLfvvf/Ts8e/Z1XS6X+cRe+kR+7dd+zV/9q3/Vs2df12c/+AGFWSTMLu4uRjFO07hITXFZNhZhrs5YnJmc2FyFmTmiCKOYGDUkYbb5pHJXeWc+Nle5a+S9eYg8TOYqV9NykzfmG9HyRcnDiLnavFX5KvPTl6u5yo+UL8tHKh+bDyXb3JWbzTv52JqHvJU35iHknbDlZj6hyENRGI1KjZI4MXZQhoONitKmc5CGoZGr3CSJ0cnKTbnKotwVYsM8lLDNUO7+7e9/31//wZNnz76un//5n+9yucwn9NIn8pf+0l/yy7/8y549+7p+29MPuFA5l7wwOURdGJYhbNOZjQuSmeNYY4RkbrK5SlgcGfLeXIW5inkon1remnmovDMfW+5yNfIw75S7ucmauRrJN6Z80fJG7saOd+Zqvtryo+WTWeYqd/n6Zt7KVyg3lZvNXWHzoRm5ylt5Y97LB2LMV8gnkeFgdpmdoyYMR4qzcY5TbipFkasihhM7VJSkRoiKSPIwOVLJTZS3yt2GIYrNVf7cX/gL/tqf+rOePfu6fsfv+B0ul4tP6aVP5Fd+5Vf80i/9kmfPvq7/6C/8Vs50yU5a5mqukjdiYyeZmXbc5a6hzIQWh81DrvLDhHlvJvn0wtzkYeYmkbuN8k4xYe7CPOQLkpGraflGzI9nvvU6fiIum5vjK5QPbT6Sq/LWmmTzTt6Y9/KBmC/LOzM/WZlhKslDJg0HMclDSMhdCZUjN5UiyVVJKprTUSGVXEXDIXlIIXeZSWaoMH/xL/5Ff/7f/FXPnn1dv/f3/l6f2kvPnn2LVS7RUDJKczWXYmRuWgrzRoRh08k7c1c+UjHfImHkLszH8oGxIR+bj+QmD2FuWpJPLl+SfF1rflpavsrMj2NGFPkK5WYjbD6SL8g7lbfCNu/kI2G+WTOVkIdQKcKWE8dVqZCiUkkqiUiSRK6SKKQyWTwdxEqi5CoSkfdWMluKbebZs++Gl549+5aqkIOL1OxCUnORjGWSq6axhjSGU76oRQwH815l5qcuV/POfEliPlLMjzYfmm9a8pOU/DD56Uh+HIkxczOTD2xE5abcbRhDPjDkjSE3Q+Ujsc3NfPNCYyfJSsXIVanJoSRKUnmI3K0knawIRVEqIqkc2ZKckpshLSLZ0BhyF+Yhz559N7z07Nm3VHHkEpXE4XK5IAeXCytMY1IsuiB38zCcmKthiLkZ8laFiPlY8o3YvJebJG/MV1qu5p0hDzEfmpuWYTGf3nxZeW/+lmx+aoa8kb91c5fcJDM3eWMYa8hNWO7mIW8sjHxkKMzDqDxE7DIfmYc4HT9xcZZCrkaZ5CZK5SZXMakkp1QOiiRJjpyShOMmRDmHU5RKoZBikZuIbcjMvLE8e/Zd8NKzZ99inaMXFyvJNgcv5q4TlykmmQsOFhYHc5U2l1yNXKWxPERD3slNRLlLmE8vN8lXygdGzHst7+RuPjTteCvMNyNfNORmIXfJzfxobX6YXOXTiXnI1byRr5S7mZvyJclb2+Sh5UOVmc3dIpSr3KzZSG6G8jAMuZqbjoflU6vIVS5xyhmVRFMeSmU45ZSDDuKUzlFRKp1UFMWJolRyE6VQHlKIpLwxZCbZZcLy7Nl3wkvPnn1LJUon5zIvL1R20sXdLhenvBjFhuVmDZNMFmcHMwfzVsMJWdgk85BRksU2ofIpVd6Zu3lIbop5L1ejcLwzVyPkaq7y1jycyDcgX5Byly/Ljzb5YULyqeQL8sa8ky8Jm4ehfNFM5UMzuRo2oVzlZmPmJiS5ihlys1Ee5r085C5sHuYnKlcjV42FzEMdQhEnV8lVOEelopBOKkmOzqFUEss5nOikQpJM53grURhiZIyhss2zZ98VLz179i1VrjJXHZ3xAh25sFQ2atqxCDNHnOwy5W7NkWElbORqkavpZDjNLhHzxjB2yCe2fFEeOnM3cjUP4TAP814ehkXyVrka881oviyVu3nY/Hjmh8nNfCp1vJO7beaHy0NhI1dzl3calrvcJTMizNxkjCK52TBmjEQIzeQuQtjFQ3MzV5FsfrJKIpQ81FHeOZJMTq5SIUqOhJCKkKscVJJOOoeSJOfkrpCkUMKWDluWq0k0G8mzZ98FLz179m1VOjkde3Hx5LicsYtOLhfq8GLq2FKuprIXrkY0lrttOjF2kptkSI5tOmx0Zh15r1g+uXPYKOZqc5eHMQ+dMPPW3JylPMRQ3hibt4aKfHI5mI/EzF3emB/L/PR08UVFviibL6mIedjIG7mau9zlalhEcjNTzGRuclWSmw2jeS/WTObqkDfmIWaE/OSMcnekIlrK3elQKnWITioncnRSOYfToXRyTk4oyjnUkRClkyQk8lAqG4WRi5vJNkRhnj37Lnjp2bNvq3LwYiEzFdGLnMZyOWyupuXiauO4SsOZFiI2wtmsFLsQNhSXVGwMsU1YWJhPaUYM85AYGlHeuLgJLTmGYaPcZVwQQ4638sZ8cuUqH8rVmC+bH235DeSTWd7KG3mYj+SNCDM3Qx6KzVVIZUYYc5Wructdw1K5mSl3M6Fc5W65abS8delibvJW8zAM+Yk4ZZG8lXSG45wo8s7pSHKTjqsoRDnIwaFUjptUNOccJywOipIoic0pDBlaFpmLqzFX5dmzb7uXPpGf+Zmf8bM/+7OePfu68krlHC5yLrm4uhy6YJQuIzxllzmyuZoZHTeF7f/PHtzE7L4vdl2+vv+9Wg59b9qC5eWglLYIlKYWU3pKgGIbiAGjIBBRYgzRONCZMZLoXMcmxjhkYggmzogEEBwQjA0FIyChkiZKTFBQMRhEun4f7/t+1tov55y9eyD7OelePNdFh03lrjF0jmtzmophQ4qWcpP35ZnF0JyQmxlaGIuh3A1zk4dzMA9DDnnIzdyMmDfy7JYvLx+13OUfXm7ybDoewnyRfJHcbTM3y/vmoTierMtdGCZPsjhuYnMzzrzv8qQkM3kyU97I3ebh7HhfzDyJfKquqCTnuEmObXpNUgnJKUonzlGpVE5UQidFTR2Kk85RqSQ6ityFKKRQNjcRdey6NDfJKGe8evWez33uc168+Ie1zXN75Zl84Qtf2Be+8AUvXvzD+jv/99/qL/7ZP+qn//J/6zgWulxLS702s3PYdE3x3uiwJdnGUORmKjNJ5WFzChlqJjUJM1S+apoK2eYuyZM65iYPxcE2d3OzyENuLsS8kZuc0ryR53aWL1G+RPOVaPNxQp5POz5RPmqTrBH5UtfmSR4uxHE3mruNLQ9lOG5CIzfzMDcxKnczYaY8KXebN5LncVAJk6Kog4iZOnqdt5IkIeUmnaOSo45KJ0dykCchIekcSSVRMpOTh20eirGm5eu/8Vv9ln/uD/ih3/Iveu+9V/Pixc9hr7x48XPUN3zTt+3X/9bf75f/mi/0E3/8D/k7/9f/znCo7JptzjJcTfJ6s45t7oqFCwfLXR13F5LGomZCiDKzpbg2oXOYZ9Xy1ul4aygPhXnYSJK7sFEzbxwPp2wozFAeyvM7mI8oX2LLV2J+Nnk2x/tys/my8jCEZPMkN3nYJB+2M8U27xsVm7ticxNDGfLkxIw8bDSU5H1j5iEPw0aSfGqKDemQ42Gck5ZOTuE40aFIOjmljk5CJ51UKkknp5zSSeW8jlIHIWRNbsopMw2FMTTGF/6Z3+23/u5/2+d+/tfPixefAa+8ePFz3C/4xd+13/av/Pv95J/+I/7aX/wz7HJ58trx3rmYm2zskKncbRxcBxsRtumkMSwayUMcd3MtRagQI8+s3JUnYTQac7OUh3ITzTzJXc4yd3OXlIctD81XzQ7mwybmi8xXIh8vz2z5qMiTzfuWQt5X2DDMF1uII7smx/tim+V9xVxIw6jczV3eOjGjeauxpfIwb0yoqZlPR6gU7XDcpBPFoaLk7qjoOJEoJ+qonA5SnHPkqFQ6SU6xVO6STu6OKJW5WR7CPHz9N36rf/nf+g/9il/9Q/PixWfIKy9efAa89+pr9k//2O/zrb/w8/3kf/2HHbkOrjk71iXHXFo2wnDKNU5zyRlXqTGcvJZr2MxdGsJyNslK2KZQnlNhNIbkIZTQWG6GPMmRJ3NXVLY85GbmJjZylJs8twr5sEKe5MnCfKIx+TgheS7nZ7KxDcmHlIfNXciTeaMYYkOehI3FSJi5CZsORzY32YbczZzDXEjYldzE5abkSTF38yS5GcrD3OTTUpGbo+Mm56TSEio6OseJI4WTzlHpHEknlaJz3HXcpHLXSSciqcjDEaGQ3DR3YfGdn/9u/9q/8x/71m//znnx4jPmlRcvPkN+xff9hv28n/fz+2//2B9SuUpheb1cckXNRthSsx3H7NBQHjaXu9FRmZmQh3NshLkpK88tEUpoaK6RNyLUMQxFbjYbucnNFENCwsw5bPNknluH/OzW/KwiHy83eT4jVO7yxnygzJOZh7Jx3BSb8rDYPBTyRlxjbmJcUtilPImWzU2M0JmZuzO2ozxsHlbuimvI+0JDPh1RR57kZumkJkclZDqvOUfIkZySFHVUKkmOOjop6lCSSqic8nCoWESYmIdf8st/lX/jD/5nvu4bvnlevPgMeuXFi8+YX/o9P7if+ft/r5/4E/+5c3JdFx1rktfj2nEO14bZxTlcV05ziU0nQ2MiNLnZlIe5aZJJzTYn5PnERt7ITV6/znVRYe5CZrKxpiiGlspdRrgoJkRjbvLVMB9VPjAPLV+JzSebZ5MPCfPk+KjNXd6a0LyRGZIn52SbME86HoZtMgeTa4g8Oc3cxIyFmIdzZuau5e7kYfNGSG66aD4tOYrcFKWTcnN0UunkdLS0qdc6OYdKJ3VU7uo4J0V43SGKHHcJR0XJXSwiEbmbb/+Fv9Qf+Hf/E1/3Dd88L158Rr3y4sVn0D/xq7+wv/1//I1+6s//ScdxudwtVhrbVFw4uDiH7XjdXGIc7OSMYRdKbiJP6rg7niw3x3M6HQ7GipExznEz5slxk0bujrdODOWNY27ObFSeROS55Ygw70vel4flK9Lm44TKczkdH9F8sbnLB+YhT2Ijmbk7hy1i2Dhu5iYiLOYmzmZoHiZzNznkZsTM5uYwT84ModI81NxNyKcpJMopzU3OazcpT06UotdUSCfJKUfqKDepdMKcjjpOdKKUmxQJ6SR3mTE+9/O/3r/+7/2nvvGbv21evPgMe+XFi8+oX/uF3+Fv/q//k//zb/zPWrzG4pqVYhfOnPHea1rO4bpSQ+ZmHobXJxvCciFcm3KTSbHNs4rmITPkpjwZMbEUotjlSW5S81Z5I5W38lUSneMhX2I+bL4i5RPl2ay8FSb5qDaF2Nzkbk2bJ7k7CBsa83CKsbJmqLR5GJYOy0ObsGUodiE3qTBC7HKTeaO5m7sY+fScE6MTklR6nRxKRUdyoo7jqFQShXRySh1Fcjo60ZEQkiQnN1HuwiQk4nf9gf/Ad3znL5sXLz7jXnnx4jPqeu/VfvBH/6X+xB/+j9RhF2aR7KIz5iavN+8ZOzoYWzqzhXntJirXJhyjJIpR5CbyfDZExaZQNk5JNiqavHU4Y3QwN7lL7oYT5maWD+TZVb5Y5Ytt8xXZfJyQ53PKh+WN+UBh7jps8yQVm8rGykxh6czDRrEJBxsTkczlrV1zYqWwOVgZ5iZ2ISwV5qFYPuLMp2s66Ry5Obk7onTSSVKpdBhOdI7KKZ08HJI6zsldcld0qHSSJ5W7UyahGL77+37ID/6G3z4vXrwDXnnx4jPsW3/BL9k//qt+uJ/+H/4s7x01uy6i12wHmbl7jbmLEJYTSnJtmEphh9zk4ZDMXeb5lJtYKoZRFEOFPCx3HTcpKmLGsLk7J28ld3mSPKcQykc1d/OBk6/M8nFC5bmUhyEfEtt8VL5Yboowcpe7zDXaONlSPtCE5klZNIowbFNsKJm7RmXeiC13ieatYsunqfPaw3DS6GRySu5SyV1ynI5KOCfKKXXk6DW5KYU4RW6SJKKSm0JCedh1+ef/1T/oxYt3xSsvXnzGfd8P/3Z//a/+pJ/5//4u15yTuRnzRm5yl7vZRdFhyzYOyZNsnLJNDSFGecjzqSM3ERaJssWmQ4XMxVIejtgoitwkDMeToTyZr4pz8iXKXWgetlF+Vs0nyrM5jru5ycOMSB5GCNso88Z1ERMRNk9Kboo4mDAbDc3dmuHEZEY52DA3mRF5K5khN2G0udsQlsx8ekLopKhUXr/ORh2nQ+nkdBQddFRI5a6T5EgnOZ4clToqleG4KZPjSWVu4kd+/Pf6RZ//nnnx4h3xyosXn3Gf+7pv2q/4/t/YX/6J/8rOsU27rLguSbjczSnvjQ7DhsMRY6OyqDCJSIZC5HlVEmHed8plOoTc5Oao2BRDHflAmDnnMC6EYhuhPLuOL28e8ka+Mvk4uctz6eStbUKOJ/MQGwtlI2yXzhFm7jZEbsqGsY3IXWxWRGHJ7BpNJWzx2pOLM7YMyVzu8qQi72ujPMmnKjchp5Dk7px0ooQcolIJlUpSR9IhqdToOAcRElEouYlJPvDqa7/Wj/3Of9OLF++SV168eAd89/f/Zn/lz/1J5/yMMDluzrFhOYbcnWbjYKWxRjkxyc3cJNm8kbtyE/JckqKyME4TTqncNU/COL02U+Quhdg4mKm89iEl5PmdwnxEbvJhzVdk87FCnk8xhMpH5WFzyt3cxK7J4bBNsqFpkZvRYZdzsjFDzutss2FTHlaKMHdjczDHDsI1IdncZOatLuQmG6Hynk9PDlEMJzpHSHI3naMoKqRS6SQpDxWFKKeQRCmS5EmSu2Jh/FO/4Xf45m/9jnnx4h3yyosX74DPff037fPf++v66b/0Z1nabGPUXJvOYTM3ozOW3M2WI5q3clNEi2gRwjyrDiEUK0mbyqJy10g6DC0iuVseTmHygWLjRCLPrtzkw/JkPlC+IssnK8+lYh5yk4eZh8VJ2CZMnDChstGZvDEs10bR5GaIISTKYvL6zGU270sUJrQZJg42G0fmZlNZc9fITSTz6TlIzkkOpnOEyimVSlKpKIqlk+RERakkSm7yMLnL5BgyhJiH3/TP/n4vXrxrXnnx4h3xvT/wW/z0X/wzzi5XyZC7c7INySibhw67cqKDJVwbHdsoRaG5G8rNPJdK0hiKCmkJw3ETypDoEpKhZnMz52RIjOHkZu6S51bHl8hD/sE1Hyskz6ajvG8mJA952OaUjWJnSMs2Ymhhlpupw2bCdAibh52Yh+ZmktzECnONYmPlLuOa4vJGw4hii9xkXZhPy3nt5kg4lMJwjpObI0dFUe5OqZwoKgo5JaOj3CRJikK5Kya5G/K93/8jftEv+9558eId88qLF++Ib/mOX7xv+87v6m/9jZ92kNeuLrvQkJnkIRrbdGJYbPY6Zx4SUhi5iclzqzyUkLxV0TzJXchN1Gs2Q8XokNwldzs5yGwxXxWnfLHkbj6QuZtPtnyyPJsjDxEmd2E+bB7iMsmTOScbM3MzjlzlYMWm2DyJRDMcN3HtOGaxUbjmiCiuawpjRYS8UUjIB1rey6dnOaUoTm5Sr1VIIULnqNRRHKPjoSjFkOQuhXKXhFC+SO6+8GO/14sX76JXXrx4h3zXr/0Rf+uP/TVtGEuvcSE3yUwacpNkLg4t5iZDJ3dDRQyNFfJckqQYEo1i5KghlYchKpPXB2MlzF2YSqOGJPJV0TmYLycfstzlk+WTJc/lvD7uFjZ5svmQqcOmQ4vNW0ONpZM2G6ex2DhpmbE5B2MjU7x3kRFGYawkK12XU644sWsmzJBD3hhlkptQPi2VuzqEokNoksqJTvLkuIuOREdxisLoGHITw4khH5W35hu+5dv86h/8zV68eBe98uLFO+Tz3/Pr/OSf/iP+/t/7u4YT1xUuYc3kbC55Mnedo7HGUuRDSu6Sm0PynDpJnuQuYXTkppC7E4vK3cmTwjDhxBCGSTF0Up5fbvK+Ub7EfIU2Hyfk+RRDbkqezAhzk+F0DMVlbJQis7HNOtpFCZMhN7HC3J1YsTnHTWw0T/JWQxkO2pyOh8M2b22p3OVm85BPUTqpHEwOak6Hjs7xJMoRRUmKPNk4o5Oikif5wJAPm4nxQz/6O7336mvmxYt30CsvXrxDXn3N1+6X/cof6qf+wp8yd9PBYnPG3OX1YdhCGCfkYOZ0vLdLHcU2lbvy7JK80ZwOQxmS4kKoJIwOhrk7Qt6qGJ2cxlgk5HnlOD4iysNQnmy+nPkiyyfKs+kcYSPM3J2yIWzC3ORmGiunbDPJKJoczCIjjNA1ZM2kIU82Kw25yVsbM6e4WEwK47gpGw5hnlQ+dVFh5ugQKjlCRodSOLlLxEolqShvFcpHjGJuNg/F5tr8+h/9XV68eFe98uLFO+a7v/83+ak//6ccua7UJcfcXQyNMMLKXdJmccpwOhpGHU8SVuTZJJ3cheGchMmJlYPjboaEqQyJRbPRCaPcJSJv5NmVL1EecpcnYb5YPmr5ZOW5nHJ3bUTyMMrNKMPBsHEOhhCu7KQNmUsiEkZDVjRGyyI3G1JcCDN3hZPjuIbQvMYulIXCHBFhm6R8qk4H03ktHFHquDulEAkxOik2zijkfZUvZzjNkCjGTPI9v/YLvv0f+/y8ePGOeuXFi3fMt3z7d+7bf8l39Tf/+k8553LtmItCTlwLU+OkYSwUc5M2ydwlH0ia55WHisZSqbQp5CY2deRu7BhOudvJXfIkBxsnD5fcJc+pOOdgPlZ52JCfTT5ZeUa5OycPm7sdb8SmIYwKMzfRNUKTm00nT1JjsZkpD8kODWOHFi7NQ+XJMHfFzOuOawhN3iiWh80R8mkrjhhOSPJQZjheSxEq5uGcCOVungz5MsbCwth0Ypn5wo/9Hi9evMteefHiHfTd3/cb/W//y191LScuxzZ1cDllF/IwrITNw4k55H1Dskie2zlHbgqp5BImd0moLBIiKnkrlYddKoZYHtqUr47c5MPyZKj8g5iPF5JnU55Mvpys5I3mLpmZmw4bkq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    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>2.2MΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>220kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>2.2kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>225Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17272  -->
  <question type="multichoice">
    <name>
      <text>Color code 27 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/060f63bcb7085f1627e1.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>27Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>2.7Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>27kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>270Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17273  -->
  <question type="multichoice">
    <name>
      <text>Color code 270 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/9458a1ef89edf48a40a8.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>270Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>27Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>27kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>271Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17274  -->
  <question type="multichoice">
    <name>
      <text>Color code 2700 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>2.7kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>27Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>27kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>272Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17275  -->
  <question type="multichoice">
    <name>
      <text>Color code 27000 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/ba681280811de0a1f3cd.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>27kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>27Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>2.7MΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>273Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17276  -->
  <question type="multichoice">
    <name>
      <text>Color code 270000 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/55d214f71b2523e69bce.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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</file>
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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>270kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>27kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>270Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>274Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17277  -->
  <question type="multichoice">
    <name>
      <text>Color code 2700000 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/e81664940738bcb7532f.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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</file>
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    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>2.7MΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>270kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>2.7kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>275Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17278  -->
  <question type="multichoice">
    <name>
      <text>Color code 3.3 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/9baa89149a9aa68c4ac3.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>3.3Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>33Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3.3kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>331Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17279  -->
  <question type="multichoice">
    <name>
      <text>Color code 3.9 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/7e56377c0a72f3c13fd2.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>3.9Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>39Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3.9kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>391Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17280  -->
  <question type="multichoice">
    <name>
      <text>Color code 33 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/f2d6e83e1b3cf8a161f3.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>33Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3.3Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>33kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>330Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17281  -->
  <question type="multichoice">
    <name>
      <text>Color code 330 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/129274d6004e1ce12ba4.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>330Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>33Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>33kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>331Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17282  -->
  <question type="multichoice">
    <name>
      <text>Color code 3300 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
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    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>3.3kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>33Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>33kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>332Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17283  -->
  <question type="multichoice">
    <name>
      <text>Color code 33000 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/6268d82d02c32d84d967.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>33kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>33Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3.3MΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>333Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17284  -->
  <question type="multichoice">
    <name>
      <text>Color code 330000 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/9e39d40966345266d48f.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>330kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>33kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>330Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>334Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17285  -->
  <question type="multichoice">
    <name>
      <text>Color code 3300000 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/a37d9a0c55dfcfedbd42.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>3.3MΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>330kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3.3kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>335Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17286  -->
  <question type="multichoice">
    <name>
      <text>Color code 39 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/4d85a267b5757b03124b.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>39Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3.9Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>39kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>390Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17287  -->
  <question type="multichoice">
    <name>
      <text>Color code 390 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/c68d27251ea9453293b7.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>390Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>39Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>39kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>391Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17288  -->
  <question type="multichoice">
    <name>
      <text>Color code 3900 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/1ebc9d60b166814b16fa.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>3.9kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>39Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>39kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>392Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17289  -->
  <question type="multichoice">
    <name>
      <text>Color code 39000 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/0904e8e5f5904c339aff.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>39kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>39Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3.9MΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>393Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17290  -->
  <question type="multichoice">
    <name>
      <text>Color code 390000 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/e4cbcb7852d380899199.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>390kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>39kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>390Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>394Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17291  -->
  <question type="multichoice">
    <name>
      <text>Color code 3900000 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/2ca971fcc79135659f51.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>3.9MΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>390kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3.9kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>395Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17292  -->
  <question type="multichoice">
    <name>
      <text>Color code 4.7 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/5b09935f2e3008bd9893.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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</file>
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      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>4.7Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>47Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>4.7kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>471Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17293  -->
  <question type="multichoice">
    <name>
      <text>Color code 47 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/7e97c5c46c9a2e4de909.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>47Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>4.7Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>47kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>470Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17294  -->
  <question type="multichoice">
    <name>
      <text>Color code 470 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/d856515662c91affa67d.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>470Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>47Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>47kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>471Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17295  -->
  <question type="multichoice">
    <name>
      <text>Color code 4700 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/31ecbe8db79dd1e52dc7.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>4.7kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>47Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>47kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>472Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17296  -->
  <question type="multichoice">
    <name>
      <text>Color code 47000 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/a8819e2c306eb5d0cc95.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>47kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>47Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>4.7MΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>473Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17297  -->
  <question type="multichoice">
    <name>
      <text>Color code 470000 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/e059a0b378b5109560bc.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>470kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>47kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>470Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>474Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17298  -->
  <question type="multichoice">
    <name>
      <text>Color code 4700000 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
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    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>4.7MΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>470kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>4.7kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>475Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17299  -->
  <question type="multichoice">
    <name>
      <text>Color code 5.6 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/7c827e9aed7891372a58.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>5.6Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>56Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>5.6kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>561Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17300  -->
  <question type="multichoice">
    <name>
      <text>Color code 56 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/0e9307129751583a9319.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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</file>
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    <penalty>0.3333333</penalty>
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    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>56Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>5.6Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>56kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>560Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17301  -->
  <question type="multichoice">
    <name>
      <text>Color code 560 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/7b3f0bec839c91ecc277.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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Ep1qLiQUlIwqaqjbXQaKo7FnZiYa9aRWirWKGeEreCxkUs1EVLUokHLom4qKe08YwIGl+ReG7xYCXxy1mJO/G0ksStIATFchYkqJZksSpFIuiK7LIWCS0rVhEqiAhhJSqKIAtFKkJDo0riIiUJSqMhKYnD8QWOq7IOkiU5SEKWO0HdatWmW/fWnnTf2Puk+0Zu4pA4OWuwJFvEYcXNXlZqq6zKKVYWayO6o4vsWFlOOZElKamLlaU5YYmqWIk3/+yr/OSP/29++z/1LxnjWhyN8ZD7hde/yqc+8UFLNJEQIWQjxJ02pJa4aKpdolp3NhUJSjw4ES1BEg0NK3TTA8EqVYdGl7NYqZaEboQ6SwUVQuosbi3UWTxICSvOgnjK9mxBEq1/qMRzqrPEg7JWtM7iokginpHURUsSF61bSUStVbukJEtDROLOWpSqHBYlaCLCcmuJW6GKiFqtiF2EiARZilWS6C7iTiRoERLH4wvcu7ckR1lLciBLEsQzqi3d2q3duk/aG9039umGx8NaVrfdaIhFN5ZDtp1aWXpirZNTI40kmmWpppo6rKXdVpa9WCe2k6zF3tYKXfbeiB/78/+V7/uB39Ov+dqvjzGuwNEYD7EnPveZ/vzf/38ki7DqVgSVOIuEFiGNW6nVRagIioalCOqBSqwQUWfd4iISIm6tSrEidadYziKrkpDYe4tInEVXKUnURREPXJY7cSukniUoEs8hnpLUcwmSeHCWLE8LklBPqsSTIuIiQYiSIJazIEvUrSwJUTuRLhdZBBGE1EZEUjYRTQVNJLEW3c6KpUirQiqHuNWSaBG3guO9Fzo+8oisg+Qg6yBZiCSIO9VWu+lJ99be2PtG9419upGE4BRZrGLTFd2htRK7JKHLYZ2csuREsnXF2iWxGyuxV2RHQtaSbrJU3YmVevyzn/Ljf+m/9Qf/tT9pjGtwNMZD7Bde/3fdPPF5K3GRRLNJpZG4VSSxxG4l7oTWWUkoK+xdcREP0hJ1FrdiKeIs0VbiLAgii+7NWtRZyZKwkURChNAdFkqQFVEP2lohcat1Uc8WVHwlknguRTw4h0U9W4I4iwoqiCclLoKKixUaErR2l8RZJVERJHGRUBUkpRyKlGJFXBQRUbWEhSKkZcWtElFFqLOKuKg6HF/g+EitdZR1kBwkiywScactqt26T9qT7pO9b3Tft0/3JbRhxaFxau1saUhZS7ezk8NaTuiutNYKxYrdJatiSStIYh2WniotKmtZ3Vi6a4VX/42/6Ef+wB/v137dS2OMh9zRGA+pm/tP9Bff9JOSIFKyajmQarARFqoukkhrN2RLllstoWolvhqy0IizlEachbqTEFEXdZG1KFlB7SKklbW0CHUWEhJ3isSDthJPS1w0nhS3SuI51TPiHyYenCVInFU9IyEu4iKJp7RRF7UWShIXWXFQbRBCXAQVZ60kBA0hoUpCo2plKYI2mtIg0kqidVYRUhcRlEYSVatxuPdC9x5ZcjhKDrIOkoMkWMSdVrvp1p50n+x9o/vG3vft030RCTuLvSW10BV7IxXL2nWyrUSzrHXSHV1LdiVErNC1rF3UDisnTVjL2tsWa7Et9rbv3/d3//qf98/8i3/CGA+7ozEeUu9+62vd//xnJBHRUCEUq5GwUxoLG4lba9GGkFJxsUpDPHgRUnUnygoloivSupVQigRhqzQOy1k0paxFnZUsFHEWVMQDtxbiC7XbF0qouFV34jnEcwmSeFCSKOoiLhKSeEYl0bpVJMRZnUVWPCMiqKQi6iylJCFx0RBxK7UsT0s0qFtLtSFBaUgJS1BtJEGlIQQRDYd7L3B85J4cjtY6Sg6yDmSJkNCi2mpPuk+6b+x9o/u+fbpvrycIKWkUay2nvRHJSctSO7EaG0nosp0ksbJ0VXZZWxqyZJ2kIUtW2UiosyCS6Kqf/Ot/3u/+fX+0j77ghTHGQ+xojIfQ3qf+4hv+jmRZqog7EStUFMvZomLVrRYhzuppaRVBXdQDlVAOoc4O0VYSW32hpRxi7yKSSDeLiGDXWVxEZGFvEkJbWfHVkCxfbFm+UFBPii8riedSJB6YtaKeVHcSzxZxFoqUCCoLQetWo6pBSJaLFbazOouqlbgVUppoK0LQipCIkoiLkhB2WYmqNC7SuijaEk87HB9zfOQx63BP1lHWUXKQLMnylCrduk/ak71v7NN93fft0xP26Z6Dx52yxVmX2lZit2QJuiqnLYm1yqZraWqfaqeSSpa2kqWprMVpWwliB4msJbskmmVtHv/sJ7zmb/+o3/FP/yvGeJgdjfEQ+uC73+Kzn/wooSKJWyEuIs5CRVQaF+2WkFIXVQQNC0VU6sFKUBcRigQVEWdxFpRWnMVZJRFnQYmzVRFJFTuRuJW1KOKBi6fEcwkSZ3HRek7xKycJrVtxKymNO3WrcZEgaCXulLWWOqtnKSIuopIokqgi4k5KsrQkJUFQbSRUKVJLrBBPCmkJEVSCOiuJw73HHB95kXV4RNY9ax1lHSSLLBFVWu3WnnTf2Pu+fbpvn+7LOso6sh53aOyWRXcIUhFpJOxDrNNyQkJVuiTbIcspJCdrLXrShEaCtaxdsjXLVkLWYm9NpMvfecX/7Id+z7/cnBnjIXU0xkPoXW/+aWuhkSC0zoJKo3FWWhdRF1m0nJSSREpVRF1sF40HaqFZtCw0lIjYiIu6WKikCKkgokiQCIqirSwiLqqS+GqIi/hCiedQF4kvI37FhIgvlhV3gnpKUE8JWS52SSoI6ixxpyQ0hLRa1lpakhJaZ5UVGlRbSWSRupVFy1ZRWylZIdF6UqizkqVlHR9zuPcih8MjcrhnrXuyjrIOkuVp3dqt+8beN/bpvr2esNcT9jo45YAoklJWltqIptZa9mkjrFqnOK3IrpVoKFaQOJUk1optWWrvqsiKqrWXbWOTSKPhIx98j7e94ad99/f+gDEeVkdjPGQ++6mP9SPvfRtCKFbpiuxKomGFlpUoqiiCWkiiLa2Elij1pHqgElpJKEVC0MatRDwliITdIoQIrYs2hCBZqoKGNLS+GpL4Yq0vlfhKJPHlJPHAFCWJZ6kvEFmeFmdBQzwj0ZBNlNZFsmhdJDSxXFRWdEdSQksSbHEWonYpVmiJoIiUBEWJIuosKGldHNajjvdeaB0ftQ6PWOuetY6yjpJFgmqr+6T7xt5P2Kf79s3RaR0kC5GEshOKlFZWKFXrEN3BYm1rxymRELFW7L1ksXpyyhIkWxJJrbWcdhEJScSS1G7EWZaf+pt/0Xd/7w8Y42F1NMZD5t1veQ3ZnhJRZJND2EHt1hI7RdlxkdZFsVOJJ4WUInHReqC6K4lbYaEtQgjakrgVEtqIhdIQrCUtcSuiKi5iOQtNRPxKiLioO/HF4lbrWeJXVNbSUnfiop4Wt+qsJPG0oHVRRNwKbazlrNhiudglqZYkiKTiToJu20VItUREKYpU6lbCFhdJVcRZK0Kizlrr8IjDvRc4HB61jo9ah0eswz1Z9yRLEkq77X2j+759uue0npAsskTcKYvssLCpCNpaOJUV9iaJvWKdoiprsSshDStWq+KilqhmSyKJIiuyo8WKlGze9LpX+tTHP9wXf91LY4yH0NEYD5F9OvW9b3sdJStahAgpO6pW0NipCCUpZa9Qt9ISGrQoQeiuxAOVFbeKUiVEaQhxEUI8KW5VCBpKUHHRoBFnIWhJEA9c4iy+UOtW3EmcxZdY8SXiV0xaX04EdSvO6ilZoXERF0E9ZW/WWi62WmLFWWSh1VbRVlYUEWlF2YiziqiyoiWLtu4UJXHRIjQoSTWs4z2Hw6PWvcccDo85HB+1Do9ah3uyDlio9qSnG6fTE7KOZIkndWu3JNI6BUViWbbKil1W0GWvTWs19gpindiWrG2J7thZ2k0iYa2lu5aSonYiCa0lNhpO++Q1f/v/9CO//48Z42F0NMZD5IPvepMnHv+0rFCyIrsECa2VuNipCC2lCYvYhJa6k9KQRpVNRNWDlG5C4lbFrcStupMK2qizVkISQVUSFUFCixDPyKL1VRJfYvll1LPELyuJLysemCx36jkUkcQXKvYm6iKoespai1bVRbCVljgLcRZpSdgkzkpJoqmKW6kiqu4k1FnroiUiqQoNapdgraN1eMTh8KjD8TGH42PW8TGH4yOy7kkO2Pa+sW+ekHVwSmjp1n2yDzeybygSa5dEWw0pEkvtUES0IbUsO8hJVmTTRCzJSdaybFXdEdEDTpFGElHWoltOzqqJ1/6tH/XDv++Pdq0VYzxkjsZ4iLz7519Hi0jCLomL7GoQ2opYrSak6qxVd7IjQSmyqU3dKSsRD06FIjTOQiuttBJncdEQEWfLrW6KOmtJxFnRkqg7SeztTj1w8cso4iye1iLEnbpV/4jqgdk7kkic1a36Uq26k0SQuFNnlXja7okikbgVtKHEnbbiSaHi1qrdSpyVFnHROisWZaUq1FlUqScVtUoTsWQdZR3lcLQOjzgcH3U4PmYdH7PWUbvtm887Wai9T3K4L/so6yg5yDoQlBzYO4R2E+wgLpJajSaI066LrOipYomTJJIlPaklqWCtpftkZdmrctqywq4K2Yjgox96n7e98ae9/Ht/0BgPm6MxHhKf+dRH+5H3/bwcQlEkCDaJoHUr3Zq4qCKKNKKqlN1trahNEXdC1YO04hkliiiKFstZXKQnQhvLWZzFElJUG0I8KcRFrZCEeOASZ3FR9Wz1tMQvJ54tnls9WGs5K+ppcackQT1bXdSdrNCoOxFR4la2J1XQBFFk0dZFQtTTQuuskuViteqsoVRdtM4qqZQm7pQibkVIRMQiIUvWwVr3HO69wD49ofskWWRJIoIQkriIs7AbCS0RQdd22rFCxc6mobFW7R0pSVg4hVRWpJGURlZ1k0SzaUgETVwkS9Quwmte+X94+ff+oDEeNkdjPCTe9cZXi7O9dNVCQ2yEIqR1K0EVcdaKqDqVBK2EvUsIiqBKqx6cJtqKO0UQlVCkntaEIrGdtaKaIC4aIiSktNoQhHb7aqiz1LPVl6qvSOK5BIkHpuqLJXEr1EUoLfGMIErrVkKd1VPWoqiLCILakrhIaGnrIlmUpAQN21k1KBsrlVaFuNW6FWetInGrrW3Trd3ak/ak+8Y+3cfndN9ot316wt43um+0W7vpptWW1kVDShEhcVIaK7XrLJbYqYQtpJLF2nKqtRa7ThuJJFaW3VKSSJa16mKfTpJYrS0a4iy88XWv9JEPvqff+M3fEWM8RI7GeAjcf+Jzfc/bXuf/ZQ/vQn/RF/y+6/X5rTXJtGOKkSoYHTK0NDBVQSgFIVWID9gLU8ULEXMhXlQRUkS96qUVRL0wgli98KaKLWJuJBJtDbZYY6mpTwkzPUlJk+ahOe1MyuRpTvZe6/99+3tYj3vvc+Zk56x99h7+r5ew7EyXiHBBQ0Peaig1kxNbLq5KQ2wUYTgdQ5hPqMzVGEKFMZS8MS7GOGWmuZvU3FyE3NTMGHI1+aZE85Hmi+bHlB8qlE+nmS+IzQdyN+Qj29zkjaFsc1MYQ5HcbcKamy2MMyK5i7AdImOsiDBUbjZ3FXJTroZ0npzz2s4re3ppe4HRcZ5e2S7IOa+dp8+dp8+cp8+d88o5r53zWue1erJNJxvijBMXZBpbiozF5oJjWi7N0+Zhtsw0DJtdLjrHTHKzzdDGhZ2QIse/9H/53/nP/b7/rmfPfjN56dmz3wT+wp/8Y55efeZmm7mZHNuEGXIwV0OsIScmctcQhpirUVw2YSWfzjY3yfGweSg3m6tkjqtykzAb5W6bcjdXm7cmFmY+vZkvy9e1zY8yn86L+Ui+yrwzHznFfGSXyVXuJjfbMJpCsQgR5tgQGXOVcjfkjTFUyMMwG0OuomJ0XjtPn9uGIfWkp1d2ecFG1JNzXuvpc09PnzmvP3OePnOePnfOK+fpFXK5cJpk40W0qZir2dhY87TDYZg5cpGnsNlmZma4bIw2bWa2sVlss9KGGYp/5f/2f/Cf+i/81/s7fu63zbNnv0m89OzZd9yrzz/rz/zSH0W2qWxDthkOkgs2dxWFKTaUXBWyTXkYYq6Gk5v5hI67mV3cJXO1SU4Yc1Xu5p1cLTeJzeah2NwcV7lKvgmp+VDmI0O+bP6WhHw6x1WYHyEb87FczUOu5q55yF1zF2EyETbNGxEnd3NVwuaujveG2cLchbnKcRUb2yT1ytPrv0npHJ3XLi8+t8tL2ws2RMc5T3p65ZzPndefe3r6zHn9mfP6M+fpc0yuOi7D4QyHuWrC5DKemhkXMk5ebJ7M5UJP48LliYy5GuZmHsrVWMQ2uRll4/PPf+CP/rP/tP/0f/G/4dmz3yxeevbsO+5f/+P/gs9/8NdtEy6bYiNhNnbIVVjETMWYNIQxczPkIW+Um418Oi03F5zjYeQqZuYhbHNTmLvlajZCUkNuKsyGUb4Zm81HOvlIbH4s2/wom08mMV+yeWfmLj9Elqs8ZLlrkzeWoTyMYZHcjaGo462abTaGQhh5mKuRDMtDNFfz9PSZp1e/rvPkcl67nFcuTy9tL7hczNzU0XlSr52n187T587T556ePnNef+bp9d80V6WRqxFCGx2XcYxyWY7psM3ibHYZJ7vQ07RxmZ1D2GyxOeZymXOy2EZMGEvNyr/4f/5f+wf+E/9Iv/3v/vfPs2e/Cbz07Nl32N/4q3+5P/vL/5KLN2JLI8x8aOPIzTxshCLZZk2LCEMeJpktJ+bTO9jc5SZGGAqbYjFX0cLcFGGGEcbQ0NxMvgn5sm0+tMJ80ZBvj0vkaiPv5Z38cBN5mLtczd2GclMYm3cq5K2MXGWbobyREDZ3OWbkYe6Sj+TuvPrc06tf13ntPH3u8uJn7PLC9sJ2wZCKnpzzpPPaOa+cp8+dp8+dp889vf5Mjlxs0zmGhaGcjY6HYchGh40dV3MWzcNsMxO22eaYIcPY6DBmlDbDkVeffe6f/d//z/yX/5v/A8+e/Wbw0rNn31Fd/av/8v9RT68cMwzJGhccLGsIM1cNSe6KsdydQuQq5So3uYrMJN+EhJm5GuWdDaPSGHI1chXD0DJs7s5xN2HkG7ETczXv5AtGviRfQz6hmau8s3knkbt8hWE+MpSrVD6UucsbGcKMsAl5Y+6SNW81d5WbodzNkDxs7p5e/8Drzy8uL17Z5aXL5aVdXtou7OK91JPO0XntnFfO0yvnvHKePndef4aLhxhyNcRm57DR0ZhZ07LNMZaww7AxdLCxOK7mMk6zccHBNrkqNk4qM5Y/8S//Ef/Af/wf6e/7D//H5tmz77iXnj37jvozv/T/8Ct/7k/ai4thmwmTXJrmapLL5kgxyVWYu8rMzYbIB8YiD8nNfEp5b8pXCEM2ijBXkbyVq2jJLDbMXbL5RuQqV3kr+aJtfhwzPy05vqj82DJ3+YLczEOuQrnZZW4yxeadHDNyl6u5S4Zc5W4IYfNQyMOUu9ev/6bXr9jT5y6Xl3Z5aZcXtgtmmwqpQ8c5r3VeO+e1nl45T587T58jxiKcPGycg9HBbDmFKOKyOY6Lee1mGLLL7DCzzcXx2riMc9iINevIKNuQm0wnf/B/9d/zj/0T/9v+XX/Xv2eePfsOe+nZs++gX/kLf6o/+a/8n+wyyjZKbrJNCMvdGfNGrhIWyWUXlU7IDAeTCMW8Vz6lufjI2EhuKnkjH0lmNoo8DOUqYSgPm3wz5m9P5ccVkk9pfjy5ysfK3YbcbJO5KTbmau5CMrM8RK7mrjIfCGWbPGwechWmPIQNIW+dVz/w+vPXdvkZl8tLu7ywXdjFjM1NRUcd9aTz2jmv9fTKOa+cp1fst3Bysw1p7Ck2HMfoSJjtgqOlXE3lcpnTsUauUmMHabMdHdaQbc7CrDTENh1X2fhrf+VX/VP/k/+2f/Qf/1/2W37r3zHPnn1HvfTs2XfMv/P9P9P/+//6z3Aw2szDZJvKNmsSu9Bxhmajw4Zyk9xsFBVDITcbJyZiI59O8s4Y8kbMxVsbyXsXxbB5I8M2N0XlZh4q5FPLe+UuV/ORndzNt1bIB2KbtzbvzNV8hSQfWt7LXfORyjzkjZiHPGzemIS5KXfFNuStmXI1xNy9fv0Drz//zC4v7fLS9sJ2sV3YvFOSOpwn5zyp13p67ZxXztMr/IzLZc6hYgzHVa5mcoYzk4PhMp42i8vmNMLcLS7jhLHDYmjuMtsoxkyySESblb/4Z3/ZP/0//8f9vt//P+pnfstvnWfPvoNeevbsO+Tf+vPf6//zz/8zev0KFw+ZSYyKJnkvD5lRNhTC3FQsM5YQhlAzRx4qn1S5G/LGvJV8Sa7mZm7yodPMe9uQedhlmE9t3tvc1cjH5sey+ZHm07mYj8zH8mUjb+UjkXylvDMPeW/zEMnDlIewIW/N3OVh7lrKO8vd0+sfePV5LpeXthd2ecEuZmyYh+io1JPOk85r57zWee2cV/Tb5WosQnIZT66Ouxny5KoYnShvnXIXM2fI1SyMNneRq7E4yFvTsAwhD3/qT/xR/5v/6X/Hf+X3/w/72b/zt82zZ98xLz179h3Q1Z/+4/+C7/2//jk7XC5jUXa5OLHLRT2ZSWbEJGN5CCm2CGUbF4qKRUxyk5vMkDCf1MXdmq9U5mpo3kruxlzlam6GIXlvQjHfjORD88PMt1++Sn6EfMl8WT62eYjc5GFuyl2xDSFvzZSruVuSvLe8kaHY5q2nz3/gtdd2eWGXF7YXtgubmbcSpY469OScJ53XOq+d89oQiouHE4ZDFy5PPAmZh3OYuciTSS6XeXryMETmrcxlPMWwsQgbNWSjJ+/M1UYJf/pf/WP+F//9/5rf9/v/x/37/gN/zzx79h3y0rNn33J//a/85f74v/gH/eXv/+tmbOSuXVwi44QLy2VzZCZXJbPlrY1CSYpcheUmzBuh3M1VPrU1SfKV5mq+pBhyNTfJlzQfmpuQb1rIx4bK366QTyt/azZflg8kb81b5Z1im4e8NXOXq3mI0VLu5ipXeWvmvbkbLXL39PrXzWd2eWF7wS62i20YhtxUOOroPKknnSfnvNZ5rRgmedimc9iQNpd4wnA2k0puolS2IRsz25GrIQoj7+Uq7x1X2abyJfGXv//n/JP/xH/Vf/I//4/2D/3Dv8/l8mKePfsOeOnZs2+pV5//zf61/+8/70////7v9LntwtyFYQtjkavcFKJlCFuEsFFutlG+JFcpLDdtSOWbUPnI5mNJPjJXMx8bkrlqHpKHuRryLZCb3My3XfKx+Y2UL8t7m/fyRTOGvDEPaTHKO3OVq9yFzcPMQ4t8yZo8PL36gc7fsL2wvbDLBRfbMOahkEod9aTzpJ50Xuu8lqvFGTsymzeiIYWNopCbbWYaa3J8pXzJhsOQm2zkrbyXu7zz6tXn/rk/+E/6E//PP+If/i/9Y/29f/8/OM+efcu99In84T/8h/tDf+gPefbs6/rP/IP/Qfvs33HZ7DLGXIV5aFpE5q2hMQyF5W4UlkXy1kolHxgaDrHRxon5tOYLcjMP5Y0xd4skH5irWfNleaf55uRHmx/P/PTNQx7ydc3cRd6a92Ik+bK5yhu5mXlvhkZD+dCam7xRbpLN3evXv+7y+q/Z5QV7YbvYhrFhiFylDh111JPOk3pyzmv7mQiLhhSGaNmhsXJkOIaQXC1vDbmJvBeG46s1lncacpf3Rt4Y3//z/5p/6g/8t/xdf+9/tj/9b3zfs2df1x/4A3/Az/7sz84n9NIn8qu/+qu+973vefbs6/qH/iP/Xj+3cGEIi81dae5myLBcZd4oGzWGg6VQyE3YhiwMuWupmVRuGnOTT2X5CnPTYt7IfCBXY+4WSb5gs+anovmSfNn8BvJTlzfm68ndSN6JfNlyN29F5Grz1sxbLfKRNZl3SrIxD807xcx5euWcX3ezXWwXdsFs814qSo46lI9NDo1lZ9pRqbkbInO3OFE61HGTiArJ1cgbi4Pl5oTR8bBUyN0iD0PuKtvchbn7t/7tX/G9733Ps2df19PTk0/tpWfPvsVyE82kzcJoM8wkMxw2lZmiUeNyFHMVwuamk8uovFMKS7FiFIvNJ9d8LFcZlg/MTcvdmLxVrsZ8IEo+MOQbkdzN3Xy1mR/H/GjzCS1fJR/Ib2j5krnJTa7C5mNjDLla5GMxkzciudncNXd5WDM3eSv5UB11fH2ZeZLlKjdrwlC5OR3DKTPHJDOVIlejw1CukqvcdXxko4NcjUWUNyJyNZYvCPPs2XfBS5/Iz//8z/vdv/t3e/bs6/q5n/s5/fpf9xBGWIShtLkc9gJRrOkSprDsjGWbOmzWEbZkhLkLyZo5chVDY0g+qcJ8Ua6GvJGb5QPTcjdXmYfyxpi7uYrkmzBv5L18SfO3LeQTyleaH0dyFXlvm/fmZq7mLm/lS2ImHyjJzYaRh1zFDHkreWce8hPVwqyZhA4bokjCcE5uksndIlcpV3NTST6UbJwTpXLT2OjkvWTKQ2HuwtxtiN/1u36X3/p3/rs9e/Z1vXjxwqf20ifyC7/wC37P7/k9nj372n7te/7K3/i+SYcuDInNzbyxOSdzteQqlLtIbipDJWycw0Vayt1cbUjNJBlyFfOJzVU+VMzIx0beiMlyNXcjuRtzk5siN2PzTShfcjo+MjQfma+05ofJVT6Z5C4f2eY3NnM1XylXy11+qJm8V66yeRh5yMOah9wkd/OQ93KX/GSNkqkstnSi2ehgSTYy63gy9kSTY2OSI8woCqmsnPKhCulQFJbOKB8ZxVDZZRjjF3/xF/09f99/yLNnX9fLly99ai99Ir/wC7/gd/7O3+nZs6/rj/2Rf9OvfZ+W7WKY1MVlVGwcLDdhrsaaI8PkJslD3oht8rC5K5S38lBsNOTTysO8s7nKTaEw8jB3ucpVbpY3Jmk+MjfpID8V2/yG8pXmpyhfqfIbydVcRe62+Ug+MpOPlavcbBghXxDzVvKBecgHEjZ38xNWxGSbOg7WbDkdxmKbc5Lj5CHOOURRKZRTKqHcHQ9DMRwUiUiWh6HkjbLNW8nNzC/+4i/67X/37/Ds2dd1uVzmE3vpE/m1X/s1f/Wv/lXPnn1dn/3gBxRmkTC7uLsYxThN4yI1xWXZWIS5OmNxZnJicxVm5ogijGJi1JCE2eaTyl3lnfnYXOWukffmIfIwmatcTctN3phvRMsXJQ8j5mrzVuWrzE9fruYqP1K+LB+pfGw+lGxzV2427+Rjax7yVt6Yh5B3wpab+YQiD0VhNCo1SuLE2EEZDjYqSpvOQRqGRq5ykyRGJys35SqLcleIDfNQwjZDufu3v/99f/0HT549+7p+/ud/vsvlMp/QS5/IX/pLf8kv//Ive/bs6/ptTz/gQuVc8sLkEHVhWIawTWc2LkhmjmONEZK5yeYqYXFkyHtzFeYq5qF8anlr5qHyznxsucvVyMO8U+7mJmvmaiTfmPJFyxu5Gzvemav5asuPlk9mmavc5eubeStfodxUbjZ3hc2HZuQqb+WNeS8fiDFfIZ9EhoPZZXaOmjAcKc7GOU65qRRFrooYTuxQUZIaISoiycPkSCU3Ud4qdxuGKDZX+XN/4S/4a3/qz3r27Ov6Hb/jd7hcLj6llz6RX/mVX/FLv/RLnj37uv6jv/BbOdMlO2mZq7lK3oiNnWRm2nGXu4YyE1ocNg+5yg8T5r2Z5NMLc5OHmZtE7jbKO8WEuQvzkC9IRq6m5RsxP5751uv4ibhsbo6vUD60+Uiuyltrks07eWPeywdivizvzPxkZYapJA+ZNBzEJA8hIXclVI7cVIokVyWpaE5HhVRyFQ2H5CGF3GUmmaHC/MW/+Bf9+X/zVz179nX93t/7e31qLz179i1WuURDySjN1VyKkblpKcwbEYZNJ+/MXflIxXyLhJG7MB/LB8aGfGw+kps8hLlpST65fEnyda35aWn5KjM/jhlR5CuUm42w+Ui+IO9U3grbvJOPhPlmzVRCHkKlCFtOHFelQopKJakkIkkSuUqikMpk8XQQK4mSq0hE3lvJbCm2mWfPvhteevbsW6pCDi5SswtJzUUylkmumsYa0hhO+aIWMRzMe5WZn7pczTvzJYn5SDE/2nxovmnJT1Lyw+SnI/lxJMbMzUw+sBGVm3K3YQz5wJA3htwMlY/ENjfzzQuNnSQrFSNXpSaHkihJ5SFyt5J0siIURamIpHJkS3JKboa0iGRDY8hdmIc8e/bd8NKzZ99SxZFLVBKHy+WCHFwurDCNSbHogtzNw3BiroYh5mbIWxUi5mPJN2LzXm6SvDFfabmad4Y8xHxoblqGxXx682XlvflbsvmpGfJG/tbNXXKTzNzkjWGsITdhuZuHvLEw8pGhMA+j8hCxy3xkHuJ0/MTFWQq5GmWSmyiVm1zFpJKcUjkokiQ5ckoSjpsQ5RxOUSqFQopFbiK2ITPzxvLs2XfBS8+efYt1jl5crCTbHLyYu05cpphkLjhYWBzMVdpccjVylcbyEA15JzcR5S5hPr3cJF8pHxgx77W8k7v50LTjrTDfjHzRkJuF3CU386O1+WFylU8n5iFX80a+Uu5mbsqXJG9tk4eWD1VmNneLUK5ys2YjuRnKwzDkam46HpZPrSJXucQpZ1QSTXkoleGUUw46iFM6R0WpdFJRFCeKUslNlEJ5SCGS8saQmWSXCcuzZ98JLz179i2VKJ2cy7y8UNlJF3e7XJzyYhQblps1TDJZnB3MHMxbDSdkYZPMQ0ZJFtuEyqdUeWfu5iG5Kea9XI3C8c5cjZCrucpb83Ai34B8Qcpdviw/2uSHCcmnki/IG/NOviRsHobyRTOVD83katiEcpWbjZmbkOQqZsjNRnmY9/KQu7B5mJ+oXI1cNRYyD3UIRZxcJVfhHJWKQjqpJDk6h1JJLOdwopMKSTKd461EYYiRMYbKNs+efVe89OzZt1S5ylx1dMYLdOTCUtmoaccizBxxssuUuzVHhpWwkatFrqaT4TS7RMwbw9ghn9jyRXnozN3I1TyEwzzMe3kYFslb5WrMN6P5slTu5mHz45kfJjfzqdTxTu62mR8uD4WNXM1d3mlY7nKXzIgwc5MxiuRmw5gxEiE0k7sIYRcPzc1cRbL5ySqJUPJQR3nnSDI5uUqFKDkSQipCrnJQSTrpHEqSnJO7QpJCCVs6bFmuJtFsJM+efRe89OzZt1Xp5HTsxcWT43LGLjq5XKjDi6ljS7mayl64GtFY7rbpxNhJbpIhObbpsNGZdeS9YvnkzmGjmKvNXR7GPHTCzFtzc5byEEN5Y2zeGiryyeVgPhIzd3ljfizz09PFFxX5omy+pCLmYSNv5GrucperYRHJzUwxk7nJVUluNozmvVgzmatD3piHmBHykzPK3ZGKaCl3p0Op1CE6qZzI0UnlHE6H0sk5OaEo51BHQpROkpDIQ6lsFEYubibbEIV59uy74KVnz76tysGLhcxURC9yGsvlsLmalourjeMqDWdaiNgIZ7NS7ELYUFxSsTHENmFhYT6lGTHMQ2JoRHnj4ia05BiGjXKXcUEMOd7KG/PJlat8KFdjvmx+tOU3kE9meStv5GE+kjcizNwMeSg2VyGVGWHMVa7mLncNS+VmptzNhHKVu+Wm0fLWpYu5yVvNwzDkJ+KURfJW0hmOc6LIO6cjyU06rqIQ5SAHh1I5blLRnHOcsDgoSqIkNqcwZGhZZC6uxlyVZ8++7V76RH7mZ37Gz/7sz3r27OvKK5VzuMi55OLqcuiCUbqM8JRd5sjmamZ03JT/P3twE7P7vth1+fr+92o59L1pC5aXg1LaIlCaWkzpKQGKbSAGjIJARIkxRONAZ8ZIonMdmxjjkIkhmDgjEkBwQDA2FIyAhEqaKDFBQcVgEOn6fbzv+1lrv5xz9u6B7Oeke/FcFxsdNpW7xtA5rs1pKoYNKVrKTd6XZxZDc0JuZmhhLIZyN8xNHs7BPAw55CE3czNi3sizW768fNRyl394ucmz6XgI80XyRXK3zdws75uH4niyLndhmDzJ4riJzc04877Lk5LM5MlMeSN3m4ez430x8yTyqbqikpzjJjm26TVJJSSnKJ04R6VSOVEJnRQ1dShOOkelkugocheikELZ3ETUsevS3CSjnPHq1Xs+97nPefHiH9Y2z+2VZ/KFL3xhX/jCF7x48Q/r7/zff6u/+Gf/qJ/+y/+t41joci0t9drMzmHTNcV7o8OWZBtDkZupzCSVh80pZKiZ1CTMUPmqaSpkm7skT+qYmzwUB9vczc0iD7m5EPNGbnJK80ae21m+RPkSzVeizccJeT7t+ET5qE2yRuRLXZsnebgQx91o7ja2PJThuAmN3MzD3MSo3M2EmfKk3G3eSJ7HQSVMiqIOImbq6HXeSpKElJt0jkqOOiqdHMlBnoSEpHMklUTJTE4etnkoxpqWr//Gb/Vb/rk/4Id+y7/ovfdezYsXP4e98uLFz1Hf8E3ftl//W3+/X/5rvtBP/PE/5O/8X/87w6Gya7Y5y3A1yevNOra5KxYuHCx3ddxdSBqLmgkhysyW4tqEzmGeVctbp+OtoTwU5mEjSe7CRs28cTycsqEwQ3koz+9gPqJ8iS1fifnZ5Nkc78vN5svKwxCSzZPc5GGTfNjOFNu8b1Rs7orNTQxlyJMTM/Kw0VCS942ZhzwMG0nyqSk2pEOOh3FOWjo5heNEhyLp5JQ6OgmddFKpJJ2cckonlfM6Sh2EkDW5KafMNBTG0Bhf+Gd+t9/6u/9tn/v5Xz8vXnwGvPLixc9xv+AXf9d+27/y7/eTf/qP+Gt/8c+wy+XJa8d752JusrFDpnK3cXAdbETYppPGsGgkD3HczbUUoUKMPLNyV56E0WjMzVIeyk008yR3OcvczV1SHrY8NF81O5gPm5gvMl+JfLw8s+WjIk8271sKeV9hwzBfbCGO7Joc74ttlvcVcyENo3I3d3nrxIzmrcaWysO8MaGmZj4doVK0w3GTThSHipK7o6LjRKKcqKNyOkhxzpGjUukkOcVSuUs6uTuiVOZmeQjz8PXf+K3+5X/rP/QrfvUPzYsXnyGvvHjxGfDeq6/ZP/1jv8+3/sLP95P/9R925Dq45uxYlxxzadkIwynXOM0lZ1ylxnDyWq5hM3dpCMvZJCthm0J5ToXRGJKHUEJjuRnyJEeezF1R2fKQm5mb2MhRbvLcKuTDCnmSJwvzicbk44TkuZyfycY2JB9SHjZ3IU/mjWKIDXkSNhYjYeYmbDoc2dxkG3I3cw5zIWFXchOXm5InxdzNk+RmKA9zk09LRW6Ojpuck0pLqOjoHCeOFE46R6VzJJ1Uis5x13GTyl0nnYikIg9HhEJy09yFxXd+/rv9a//Of+xbv/0758WLz5hXXrz4DPkV3/cb9vN+3s/vv/1jf0jlKoXl9XLJFTUbYUvNdhyzQ0N52FzuRkdlZkIezrER5qasPLdEKKGhuUbeiFDHMBS52WzkJjdTDAkJM+ewzZN5bh3ys1vzs4p8vNzk+YxQucsb84EyT2YeysZxU2zKw2LzUMgbcY25iXFJYZfyJFo2NzFCZ2buztiO8rB5WLkrriHvCw35dEQdeZKbpZOaHJWQ6bzmHCFHckpS1FGpJDnq6KSoQ0kqoXLKw6FiEWFiHn7JL/9V/o0/+J/5um/45nnx4jPolRcvPmN+6ff84H7m7/+9fuJP/OfOyXVddKxJXo9rxzlcG2YX53BdOc0lNp0MjYnQ5GZTHuamSSY125yQ5xMbeSM3ef0610WFuQuZycaaohhaKncZ4aKYEI25yVfDfFT5wDy0fCU2n2yeTT4kzJPjozZ3eWtC80ZmSJ6ck23CPOl4GLbJHEyuIfLkNHMTMxZiHs6ZmbuWu5OHzRshuemi+bTkKHJTlE7KzdFJpZPT0dKmXuvkHCqd1FG5q+OcFOF1hyhy3CUcFSV3sYhE5G6+/Rf+Un/g3/1PfN03fPO8ePEZ9cqLF59B/8Sv/sL+9v/xN/qpP/8nHcflcrdYaWxTceHg4hy243VziXGwkzOGXSi5iTyp4+54stwcz+l0OBgrRsY4x82YJ8dNGrk73joxlDeOuTmzUXkSkeeWI8K8L3lfHpavSJuPEyrP5XR8RPPF5i4fmIc8iY1k5u4ctohh47iZm4iwmJs4m6F5mMzd5JCbETObm8M8OTOESvNQczchn6aQKKc0Nzmv3aQ8OVGKXlMhnSSnHKmj3KTSCXM66jjRiVJuUiSkk9xlxvjcz/96//q/95/6xm/+tnnx4jPslRcvPqN+7Rd+h7/5v/5P/s+/8T9r8RqLa1aKXThzxnuvaTmH60oNmZt5GF6fbAjLhXBtyk0mxTbPKpqHzJCb8mTExFKIYpcnuUnNW+WNVN7KV0l0jod8ifmw+YqUT5Rns/JWmOSj2hRic5O7NW2e5O4gbGjMwynGypqh0uZhWDosD23ClqHYhdykwgixy03mjeZu7mLk03NOjE5IUul1cigVHcmJOo6jUkkU0skpdRTJ6ehER0JIkpzcRLkLk5CI3/UH/gPf8Z2/bF68+Ix75cWLz6jrvVf7wR/9l/oTf/g/UoddmEWyi86Ym7zevGfs6GBs6cwW5rWbqFybcIySKEaRm8jz2RAVm0LZOCXZqGjy1uGM0cHc5C65G06Ym1k+kGdX+WKVL7bNV2TzcUKezykfljfmA4W567DNk1RsKhsrM4WlMw8bxSYcbExEMpe3ds2JlcLmYGWYm9iFsFSYh2L5iDOfrumkc+Tm5O6I0kknSaXSYTjROSqndPJwSOo4J3fJXdGh0kmeVO5OmYRi+O7v+yE/+Bt++7x48Q545cWLz7Bv/QW/ZP/4r/rhfvp/+LO8d9Tsuohesx1k5u415i5CWE4oybVhKoUdcpOHQzJ3medTbmKpGEZRDBXysNx13KSoiBnD5u6cvJXc5UnynEIoH9XczQdOvjLLxwmV51IehnxIbPNR+WK5KcLIXe4y12jjZEv5QBOaJ2XRKMKwTbGhZO4alXkjttwlmreKLZ+mzmsPw0mjk8kpuUsld8lxOirhnCin1JGj1+SmFOIUuUmSiEpuCgnlYdfln/9X/6AXL94Vr7x48Rn3fT/82/31v/qTfub/+7tcc07mZswbucld7mYXRYct2zgkT7JxyjY1hBjlIc+njtxEWCTKFpsOFTIXS3k4YqMocpMwHE+G8mS+Ks7Jlyh3oXnYRvlZNZ8oz+Y47uYmDzMieRghbKPMG9dFTETYPCm5KeJgwmw0NHdrhhOTGeVgw9xkRuStZIbchNHmbkNYMvPpCaGTolJ5/TobdZwOpZPTUXTQUSGVu06SI53keHJU6qhUhuOmTI4nlbmJH/nx3+sXff575sWLd8QrL158xn3u675pv+L7f2N/+Sf+KzvHNu2y4rok4XI3p7w3OgwbDkeMjcqiwiQiGQqR51VJhHnfKZfpEHKTm6NiUwx15ANh5pzDuBCKbYTy7Dq+vHnIG/nK5OPkLs+lk7e2CTmezENsLJSNsF06R5i52xC5KRvGNiJ3sVkRhSWzazSVsMVrTy7O2DIkc7nLk4q8r43yJJ+q3IScQpK7c9KJEnKISiVUKkkdSYekUqPjHERIRKHkJib5wKuv/Vo/9jv/TS9evEteefHiHfDd3/+b/ZU/9yed8zPC5Lg5x4blGHJ3mo2DlcYa5cQkN3OTZPNG7spNyHNJisrCOE04pXLXPAnj9NpMkbsUYuNgpvLah5SQ53cK8xG5yYc1X5HNxwp5PsUQKh+Vh80pd3MTuyaHwzbJhqZFbkaHXc7Jxgw5r7PNhk15WCnC3I3NwRw7CNeEZHOTmbe6kJtshMp7Pj05RDGc6Bwhyd10jqKokEqlk6Q8VBSinEISpUiSJ0nuioXxT/2G3+Gbv/U75sWLd8grL168Az739d+0z3/vr+un/9KfZWmzjVFzbTqHzdyMzlhyN1uOaN7KTREtokUI86w6hFCsJG0qi8pdI+kwtIjkbnk4hckHio0TiTy7cpMPy5P5QPmKLJ+sPJeKechNHmYeFidhmzBxwoTKRmfyxrBcG0WTmyGGkCiLyeszl9m8L1GY0GaYONhsHJmbTWXNXSM3kcyn5yA5JzmYzhEqp1QqSaWiKJZOkhMVpZIoucnD5C6TY8gQYh5+0z/7+7148a555cWLd8T3/sBv8dN/8c84u1wlQ+7OyTYko2weOuzKiQ6WcG10bKMUheZuKDfzXCpJYygqpCUMx00oQ6JLSIaazc2ckyExhpObuUueWx1fIg/5B9d8rJA8m47yvpmQPORhm1M2ip0hLduIoYVZbqYOmwnTIWwedmIemptJchMrzDWKjZW7jGuKyxsNI4otcpN1YT4t57WbI+FQCsM5Tm6OHBVFuTulcqKoKOSUjI5ykyQpCuWumORuyPd+/4/4Rb/se+fFi3fMKy9evCO+5Tt+8b7tO7+rv/U3ftpBXru67EJDZpKHaGzTiWGx2euceUhIYeQmJs+t8lBC8lZF8yR3ITdRr9kMFaNDcpfc7eQgs8V8VZzyxZK7+UDmbj7Z8snybI48RJjchfmweYjLJE/mnGzMzM04cpWDFZti8yQSzXDcxLXjmMVG4ZojoriuKYwVEfJGISEfaHkvn57llKI4uUm9ViGFCJ2jUkdxjI6HohRDkrsUyl0SQvkiufvCj/1eL168i1558eId8l2/9kf8rT/217RhLL3GhdwkM2nITZK5OLSYmwyd3A0VMTRWyHNJkmJINIqRo4ZUHoaoTF4fjJUwd2EqjRqSyFdF52C+nHzIcpdPlk+WPJfz+rhb2OTJ5kOmDpsOLTZvDTWWTtpsnMZi46RlxuYcjI1M8d5FRhiFsZKsdF1OueLErpkwQw55Y5RJbkL5tFTu6hCKDqFJKic6yZPjLjoSHcUpCqNjyE0MJ4Z8VN6ab/iWb/Orf/A3e/HiXfTKixfvkM9/z6/zk3/6j/j7f+/vGk5cV7iENZOzueTJ3HWOxhpLkQ8puUtuDslz6iR5kruE0ZGbQu5OLCp3J08Kw4QTQxgmxdBJeX65yftG+RLzFdp8nJDnUwy5KXkyI8xNhtMxFJexUYrMxjbraBclTIbcxApzd2LF5hw3sdE8yVsNZThoczoeDtu8taVyl5vNQz5F6aRyMDmoOR06OseTKEcUJSnyZOOMTopKnuQDQz5sJsYP/ejv9N6rr5kXL95Br7x48Q559TVfu1/2K3+on/oLf8rcTQeLzRlzl9eHYQthnJCDmdPx3i51FNtU7sqzS/JGczoMZUiKC6GSMDoY5u4IeatidHIaY5GQ55Xj+IgoD0N5svly5ossnyjPpnOEjTBzd8qGsAlzk5tprJyyzSSjaHIwi4wwQteQNZOGPNmsNOQmb23MnOJiMSmM46ZsOIR5UvnURYWZo0Oo5AgZHUrh5C4RK5WkorxVKB8xirnZPBSba/Prf/R3efHiXfXKixfvmO/+/t/kp/78n3LkulKXHHN3MTTCCCt3SZvFKcPpaBh1PElYkWeTdHIXhnMSJidWDo67GRKmMiQWzUYnjHKXiLyRZ1e+RHnIXZ6E+WL5qOWTledyyt21EcnDKDejDAfDxjkYQriykzZkLolIGA1Z0Rgti9xsSHEhzNwVTo7jGkLzGrtQFgpzRIRtkvKpOh1M57VwRKnj7pRCJMTopNg4o5D3Vb6c4TRDohgzyff82i/49n/s8/PixTvqlRcv3jHf8u3fuW//Jd/V3/zrP+Wcy7VjLgo5cS1MjZOGsVDMTdokc5d8IGmeVx4qGkul0qaQm9jUkbuxYzjlbid3yZMcbJw8XHKXPKfinIP5WOVhQ342+WTlGeXunDxs7na8EZuGMCrM3ETXCE1uNp08SY3FZqY8JDs0jB1auDQPlSfD3BUzrzuuITR5o1geNkfIp604YjghyUOZ4XgtRaiYh3MilLt5MuTLGAsLY9OJZeYLP/Z7vHjxLnvlxYt30Hd/32/0v/0vf9W1nLgc29TB5ZRdyMOwEjYPJ+aQ9w3JInlu5xy5KaSSS5jcJaGySIio5K1UHnapGGJ5aFO+OnKTD8uTofIPYj5eSJ5NeTL5crKSN5q7ZGZuOmxIpo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    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>560Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>56Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>56kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>561Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17302  -->
  <question type="multichoice">
    <name>
      <text>Color code 5600 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/35eb6f9ef0eb67f83106.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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WlWIuKByUhCZuqNtZCo6nuWNiJhb1qFaGtYoV6WtwKGhexUBctSSUeuCTiop7WxrMiaHxJ4vnFg5XEL2Ul7sQzShK3ghAUy1mQoFqSxaoUiaArsstaJLSsWEWoICKElagogiwUqQgNjSqJi5QkKI2GpCQOxxc5rso6SJbkIAlZ7gR1q1Wbbt1be9J9Y++T7hu5iUPi5KzBkmwRhxU3e1mprbIqp1hZrI3oji6yY2U55USWpKQuVpbmhCWqYiXe/JOv9qM//Bf91n/uXzHGtTga4yH3s294tU994oOWaCIhQshGiDttSC1x0VS7RLXubCoSlHhwIlqCJBoaVuimB4JVqg6NLmexUi0J3Qh1lgoqhNRZ3Fqos3iQElacBfG07bmCJFr/WInnVWeJB2WtaJ3FRZFEPCupi5YkLlq3kohaq3ZJSZaGiMSdtShVOSxK0ESE5dYSt0IVEbVaEbsIEQmyFKsk0V3EnUjQIiSOxxe5d29JjrKW5ECWJIhnVVu6tVu7dZ+0N7pv7NMNT4S1rG670RCLbiyHbDu1svTEWienRhpJNMtSTTV1WEu7rSx7sU5sJ1mLva0Vuuy9ET/0F/4b3/U9v6tf8dKvijGuwNEYD7EnP/OL/Zl/+P9IFmHVrQgqcRYJLUIat1Kri1ARFA1LEdQDlVghos66xUUkRNxalWJF6k6xnEVWJSGx9xaROIuuUpKoiyIeuCx34lZIPUdQJJ5HPC2p5xMk8eAsWZ4RJKGeUomnRMRFghAlQSxnQZaoW1kSonYiXS6yCCIIqY2IpGwimgqaSGItup0VS5FWhVQOcasl0SJuBcd7jzs+8oisg+Qg6yBZiCSIO9VWu+lJ99be2PtG9419upGE4BRZrGLTFd2htRK7JKHLYZ2csuREsnXF2iWxGyuxV2RHQtaSbrJU3YmVeuLTn/LDf+W/9wf/jT9pjGtwNMZD7Gff8PfdPPlZK3GRRLNJpZG4VSSxxG4l7oTWWUkoK+xdcREP0hJ1FrdiKeIs0VbiLAgii+7NWtRZyZKwkURChNAdFkqQFVEP2lohcat1Uc8VVHwpkng+RTw4h0U9V4I4iwoqiKckLoKKixUaErR2l8RZJVERJHGRUBUkpRyKlGJFXBQRUbWEhSKkZcWtElFFqLOKuKg6HF/k+EitdZR1kBwkiywScactqt26T9qT7pO9b3Tft0/3JbRhxaFxau1saUhZS7ezk8NaTuiutNYKxYrdJatiSStIYh2WniotKmtZ3Vi6a4XX/K2/7Af+wB/vS7/y5THGQ+5ojIfUzf0n+3Nv+lFJEClZtRxINdgIC1UXSaS1G7Ily62WULUSXw5ZaMRZSiPOQt1JiKiLushalKygdhHSylpahDoLCYk7ReJBW4lnJC4aT4lbJfG86lnxjxMPzhIkzqqelRAXcZHE09qoi1oLJYmLrDioNgghLoKKs1YSgoaQUCWhUbWyFEEbTWkQaSXROqsIqYsISiOJqtU43HvcvUeWHI6Sg6yD5CAJFnGn1W66tSfdJ3vf6L6x9337dF9Ews5ib0ktdMXeSMWydp1sK9Esa510R9eSXQkRK3Qtaxe1w8pJE9ay9rbFWmyLve379/39v/kX/O5/+U8Y42F3NMZD6t1vfZ37n/1FSUQ0VAjFaiTslMbCRuLWWrQhpFRcrNIQD16EVN2JskKJ6Iq0biWUIkHYKo3DchZNKWtRZyULRZwFFfHArYX4XO32uRIqbtWdeB7xfIIkHpQkirqIi4QknlVJtG4VCXFWZ5EVz4oIKqmIOkspSUhcNETcSi3LMxIN6tZSbUhQGlLCElQbSVBpCEFEw+HeixwfuSeHo7WOkoOsA1kiJLSottqT7pPuG3vf6L5vn+7b60lCShrFWstpb0Ry0rLUTqzGRhK6bCdJrCxdlV3WloYsWSdpyJJVNhLqLIgkuupH/+Zf8Dt/3x/toy96PMZ4iB2N8RDa+9Sfe+PfkyxLFXEnYoWKYjlbVKy61SLEWT0jrSKoi3qgEsoh1Nkh2kpiq8+1lEPsXUQS6WYREew6i4uILOxNQmgrK74ckuXzLcvnCuop8UUl8XyKxAOzVtRT6k7iuSLOQpESQWUhaN1qVDUIyXKxwnZWZ1G1ErdCShNtRQhaERJREnFREsIuK1GVxkVaF0Vb4hmH42OOjzxmHe7JOso6Sg6SJVmeVqVb90l7sveNfbqv+759etI+3XPwhFO2OOtS20rslixBV+W0JbFW2XQtTe1T7VRSydJWsjSVtThtK0HsIJG1ZJdEs6zNE5/+hNf+3R/02/75f80YD7OjMR5CH3z3W3z6kx8lVCRxK8RFxFmoiErjot0SUuqiiqBhoYhKPVgJ6iJCkaAi4izOgtKKszirJOIsKHG2KiKpYicSt7IWRTxw8bR4PkHiLC5azyt++SShdStuJaVxp241LhIErcSdstZSZ/UcRcRFVBJFElVE3ElJlpakJAiqjYQqRWqJFeIpIS0hgkpQZyVxuPeY4yMvtg6PyLpnraOsg2SRJaJKq93ak+4be9+3T/ft031ZR1lH1hMOjd2y6A5BKiKNhH2IdVpOSKhKl2Q7ZDmF5GStRU+a0EiwlrVLtmbZSsha7K2JdPl7r/xffN/v+lebM2M8pI7GeAi9680/bi00EoTWWVBpNM5K6yLqIouWk1KSSKmKqIvtovFALTSLloWGEhEbcVEXC5UUIRVEFAkSQVG0lUXERVUSXw5xEZ8r8TzqIvFFxC+bEPH5suJOUE8L6mkhy8UuSQVBnSXulISGkFbLWktLUkLrrLJCg2oriSxSt7Jo2SpqKyUrJFpPCXVWsrSs42MO917scHhEDvesdU/WUdZBsjyjW7t139j7xj7dt9eT9nrSXgenHBBFUsrKUhvR1FrLPm2EVesUpxXZtRINxQoSp5LEWrEtS+1dFVlRtfaybWwSaTR85IPv8bY3/rhv+87vMcbD6miMh8ynP/WxfuS9b0MIxSpdkV1JNKzQshJFFUVQC0m0pZXQEqWeUg9UQisJpUgI2riViKcFkbBbhBChddGGECRLVdCQhtaXQxKfr/WFEl+KJL6YJB6YoiTxHPU5Issz4ixoiGclGrKJ0rpIFq2LhCaWi8qK7khKaEmCLc5C1C7FCi0RFJGSoChRRJ0FJa2Lw3rU8d7j1vFR6/CIte5Z6yjrKFkkqLa6T7pv7P2kfbpv3xyd1kGyEEkoO6FIaWWFUrUO0R0s1rZ2nBIJEWvF3ksWqyenLEGyJZHUWstpF5GQRCxJ7UacZfmxv/2Xfdt3fo8xHlZHYzxk3v2W15LtaRFFNjmEHdRuLbFTlB0XaV0UO5V4SkgpEhetB6q7krgVFtoihKAtiVshoY1YKA3BWtIStyKq4iKWs9BExC+HiIu6E58vbrWeI35ZZS0tdScu6hlxq85KEs8IWhdFxK3QxlrOii2Wi12SakmCSCruJOi2XYRUS0SUokilbiVscZFURZy1IiTqrLUOjzjce5HD4VHr+Kh1eMQ63JN1T7IkobTb3je679une07rSckiS8SdssgOC5uKoK2FU1lhb5LYK9YpqrIWuxLSsGK1Ki5qiWq2JJIosiI7WqxIyeZNr3+VT338w33JV748xngIHY3xENmnU9/7ttdTsqJFiJCyo2oFjZ2KUJJS9gp1Ky2hQYsShO5KPFBZcasoVUKUhhAXIcRT4laFoKEEFRcNGnEWgpYE8cAlzuJztW7FncRZfIEVXyB+2aT1xURQt+KsnpYVGhdxEdTT9mat5WKrJVacRRZabRVtZUURkVaUjTiriCorWrJo605REhctQoOSVMM63nM4PGrde8zh8JjD8VHr8Kh1uCfrgIVqT3q6cTo9KetIlnhKt3ZLIq1TUCSWZaus2GUFXfbatFZjryDWiW3J2pbojp2l3SQS1lq6aykpaieS0Fpio+G0T177d/9PP/D7/5gxHkZHYzxEPviuN3nyiV+QFUpWZJcgobUSFzsVoaU0YRGb0FJ3UhrSqLKJqHqQ0k1I3Kq4lbhVd1JBG3XWSkgiqEqiIkhoEeJZWbS+TOILLL+Eeo74JSXxRcUDk+VOPY8ikvhcxd5EXQRVT1tr0aq6CLbSEmchziItCZvEWSlJNFVxK1VE1Z2EOmtdtEQkVaFB7RKsdbQOjzgcHnU4PuZwfMw6PuZwfETWPckB29439s2Tsg5OCS3duk/24Ub2DUVi7ZJoqyFFYqkdiog2pJZlBznJimyaiCU5yVqWrao7InrAKdJIIspadMvJWTXxur/zg77/9/3RrrVijIfM0RgPkXf/zOtpEUnYJXGRXQ1CWxGr1YRUnbXqTnYkKEU2tak7ZSXiwalQhMZZaKWVVuIsLhoi4my51U1RZy2JOCtaEnUnib3dqQcufglFnMUzWoS4U7fqn1A9MHtHEomzulVfqFV3kggSd+qsEs/YPVEkEreCNpS401Y8JVTcWrVbibPSIi5aZ8WirFSFOosq9ZSiVmkilqyjrKMcjtbhEYfjow7Hx6zjY9Y6ard981knC7X3SQ73ZR9lHSUHWQeCkgN7h9Bugh3ERVKr0QRx2nWRFT1VLHGSRLKkJ7UkFay1dJ+sLHtVTltW2FUhGxF89EPv87af/nHf/p3fa4yHzdEYD4lf/NRH+5H3/YwcQlEkCDaJoHUr3Zq4qCKKNKKqlN1trahNEXdC1YO04lkliiiKFstZXKQnQhvLWZzFElJUG0I8JcRFrZCEeOASZ3FR9Vz1jMQvJZ4rnl89WGs5K+oZcackQT1XXdSdrNCoOxFR4la2p1TQBFFk0dZFQtQzQuuskuViteqsoVRdtM4qqZQm7pQibkVIRMQiIUvWwVr3HO69yD49qfskWWRJIoIQkriIs7AbCS0RQdd22rFCxc6mobFW7R0pSVg4hVRWpJGURlZ1k0SzaUgETVwkS9Quwmtf9X/49u/8XmM8bI7GeEi866dfI8720lULDbERipDWrQRVxFkroupUErQS9i4hKIIqrXpwmmgr7hRBVEKRekYTisR21opqgrhoiJCQ0mpDENrty6HOUs9VX6i+JInnEyQemKrPl8StUBehtMSzgiitWwl1Vk9bi6IuIghqS+IioaWti2RRkhI0bGfVoGysVFoV4lbrVpy1isSttrZNt3ZrT9qT7hv7dB+f0X2j3fbpSXvf6L7Rbu2mm1ZbWhcNKUWExElprNSus1hipxK2kEoWa8up1lrsOm0kklhZdktJIlnWqot9OklitbZoiLPw069/lY988D39mq/75hjjIXI0xkPg/pOf6Xve9nr6/7KHd6G/6At+3/X6/NaaZNoxxUgVjA4ZWhqYqiCUgpAqxAfshanihYi5EC+qCCmiXvXSCqJeGEGsXnhTxRYxNxKJtgZbrLHU1KeEmZ6kpEnz0Jx2JmXyNCd7r/X/vv09rMe99zlzsnPWPnsP/9cLy850iQgXNDTkrYZSMzmx5eKqNMRGEYbTMYT5hMpcjSFUGEPJG+NijFNmmrtJzc1FyE3NjCFXk29KNB9pvmh+TPmhQvl0mvmC2Hwgd0M+ss1N3hjKNjeFMRTJ3SasudnCOCOSuwjbITLGighD5WZzVyE35WpI58k5r+28sqeXthcYHefple2CnPPaefrcefrMefrcOa+c89o5r3VeqyfbdLIhzjhxQaaxpchYbC44puXSPG0eZstMw7DZ5aJzzCQ32wxtXNgJKXL8S/+X/53/3O/773r27DeTl549+03gL/zJP+bp1WdutpmbybFNmCEHczXEGnJiIncNYYi5GsVlE1by6WxzkxwPm4dys7lK5rgqNwmzUe62KXdztXlrYmHm05v5snxd2/wo8+m8mI/kq8w785FTzEd2mVzlbnKzDaMpFIsQYY4NkTFXKXdD3hhDhTwMszHkKipG57Xz9LltGFJPenpllxdsRD0557WePvf09Jnz+jPn6TPn6XPnvHKeXiGXC6dJNl5Em4q5mo2NNU87HIaZIxd5CpttZmaGy8Zo02ZmG5vFNittmKH4V/5v/wf/qf/Cf72/4+d+2zx79pvES8+efce9+vyz/swv/VFkm8o2ZJvhILlgc1dRmGJDyVUh25SHIeZqOLmZT+i4m9nFXTJXm+SEMVflbt7J1XKT2Gweis3NcZWr5JuQmg9lPjLky+ZvScinc1yF+RGyMR/L1Tzkau6ah9w1dxEmE2HTvBFxcjdXJWzu6nhvmC3MXZirHFexsU1Srzy9/puUztF57fLic7u8tL1gQ3Sc86SnV8753Hn9uaenz5zXnzmvP3OePsfkquMyHM5wmKsmTC7jqZlxIePkxebJXC70NC5cnsiYq2Fu5qFcjUVsk5tRNj7//Af+6D/7T/tP/xf/G549+83ipWfPvuP+9T/+L/j8B3/dNuGyKTYSZmOHXIVFzFSMSUMYMzdDHvJGudnIp9Nyc8E5HkauYmYewjY3hblbrmYjJDXkpsJsGOWbsdl8pJOPxObHss2PsvlkEvMlm3dm7vJDZLnKQ5a7NnljGcrDGBbJ3RiKOt6q2WZjKISRh7kaybA8RHM1T0+feXr16zpPLue1y3nl8vTS9oLLxcxNHZ0n9dp5eu08fe48fe7p6TPn9WeeXv9Nc1UauRohtNFxGccol+WYDtsszmaXcbILPU0bl9k5hM0Wm2Mulzkni23EhLHUrPyL/+f/tX/gP/GP9Nv/7n//PHv2m8BLz559h/2Nv/qX+7O//C+5eCO2NMLMhzaO3MzDRiiSbda0iDDkYZLZcmI+vYPNXW5ihKGwKRZzFS3MTRFmGGEMDc3N5JuQL9vmQyvMFw359rhErjbyXt7JDzeRh7nL1dxtKDeFsXmnQt7KyFW2GcobCWFzl2NGHuYu+UjuzqvPPb36dZ3XztPnLi9+xi4vbC9sFwyp6Mk5TzqvnfPKefrcefrcefrc0+vP5MjFNp1jWBjK2eh4GIZsdNjYcTVn0TzMNjNhm22OGTKMjQ5jRmkzHHn12ef+2f/9/8x/+b/5P/Ds2W8GLz179h3V1b/6L/8f9fTKMcOQrHHBwbKGMHPVkOSuGMvdKUSuUq5yk6vITPJNSJiZq1He2TAqjSFXI1cxDC3D5u4cdxNGvhE7MVfzTr5g5EvyNeQTmrnKO5t3ErnLVxjmI0O5SuVDmbu8kSHMCJuQN+YuWfNWc1e5GcrdDMnD5u7p9Q+8/vzi8uKVXV66XF7a5aXtwi7eSz3pHJ3XznnlPL1yzivn6XPn9We4eIghV0Nsdg4bHY2ZNS3bHGMJOwwbQwcbi+NqLuM0GxccbJOrYuOkMmP5E//yH/EP/Mf/kf6+//B/bJ49+4576dmz76g/80v/D7/y5/6kvbgYtpkwyaVpria5bI4Uk1yFuavM3GyIfGAs8pDczKeU96Z8hTBkowhzFclbuYqWzGLD3CWbb0SucpW3ki/a5scx89OS44vKjy1zly/IzTzkKpSbXeYmU2zeyTEjd7mau2TIVe6GEDYPhTxMuXv9+m96/Yo9fe5yeWmXl3Z5YbtgtqmQOnSc81rntXNe6+mV8/S58/Q5YizCycPGORgdzJZTiCIum+O4mNduhiG7zA4z21wcr43LOIeNWLOOjLINucl08gf/V/89/9g/8b/t3/V3/Xvm2bPvsJeePfsO+pW/8Kf6k//K/8kuo2yj5CbbhLDcnTFv5CphkVx2UemEzHAwiVDMe+VTmouPjI3kppI38pFkZqPIw1CuEobysMk3Y/72VH5cIfmU5seTq3ys3G3IzTaZm2JjruYuJDPLQ+Rq7irzgVC2ycPmIVdhykPYEPLWefUDrz9/bZefcbm8tMsL24VdzNjcVHTUUU86r53zWk+vnPPKeXrFfgsnN9uQxp5iw3GMjoTZLjhaytVULpc5HWvkKjV2kDbb0WEN2eYszEpDbNNxlY2/9ld+1T/1P/lv+0f/8f9lv+W3/h3z7Nl31EvPnn3H/Dvf/zP9v/+v/wwHo808TLapbLMmsQsdZ2g2OmwoN8nNRlExFHKzcWIiNvLpJO+MIW/EXLy1kbx3UQybNzJsc1NUbuahQj61vFfucjUf2cndfGuFfCC2eWvzzlzNV0jyoeW93DUfqcxD3oh5yMPmjUmYm3JXbEPemilXQ8zd69c/8Przz+zy0i4vbS9sF9uFzTslqcN5cs6Teq2n18555Ty9ws+4XOYcKsZwXOVqJmc4MzkYLuNps7hsTiPM3eIyThg7LIbmLrONYswki0S0WfmLf/aX/dP/83/c7/v9/6N+5rf81nn27DvopWfPvkP+rT//vf4///w/o9evcPGQmcSoaJL38pAZZUMhzE3FMmMJYQg1c+Sh8kmVuyFvzFvJl+RqbuYmHzrNvLcNmYddhvnU5r3NXY18bH4smx9pPp2L+ch8LF828lY+EslXyjvzkPc2D5E8THkIG/LWzF0e5q6lvLPcPb3+gVef53J5aXthlxfsYsaGeYiOSj3pPOm8ds5rndfOeUW/Xa7GIiSX8eTquJshT66K0Yny1il3MXOGXM3CaHMXuRqLg7w1DcsQ8vCn/sQf9b/5n/53/Fd+//+wn/07f9s8e/Yd89KzZ98BXf3pP/4v+N7/65+zw+UyFmWXixO7XNSTmWRGTDKWh5Bii1C2caGoWMQkN7nJDAnzSV3crflKZa6G5q3kbsxVruZmGJL3JhTzzUg+ND/MfPvlq+RHyJfMl+Vjm4fITR7mptwV2xDy1ky5mrslyXvLGxmKbd56+vwHXnttlxd2eWF7YbuwmXkrUeqoQ0/OedJ5rfPaOa8Nobh4OGE4dOHyxJOQeTiHmYs8meRymacnD0Nk3spcxlMMG4uwUUM2evLOXG2U8Kf/1T/mf/Hf/6/5fb//f9y/7z/w98yzZ98hLz179i331//KX+6P/4t/0F/+/r9uxkbu2sUlMk64sFw2R2ZyVTJb3toolKTIVVhuwrwRyt1c5VNbkyRfaa7mS4ohV3OTfEnzobkJ+aaFfGyo/O0K+bTyt2bzZflA8ta8Vd4ptnnIWzN3uZqHGC3lbq5ylbdm3pu70SJ3T69/3Xxmlxe2F+xiu9iGYchNhaOOzpN60nlyzmud14phkodtOocNaXOJJwxnM6nkJkplG7Ixsx25GqIw8l6u8t5xlW0qXxJ/+ft/zj/5T/xX/Sf/8/9o/9A//PtcLi/m2bPvgJeePfuWevX53+xf+//+8/70/+//Tp/bLsxdGLYwFrnKTSFahrBFCBvlZhvlS3KVwnLThlS+CZWPbD6W5CNzNfOxIZmr5iF5mKsh3wK5yc182yUfm99I+bK8t3kvXzRjyBvzkBajvDNXucpd2DzMPLTIl6zJw9OrH+j8DdsL2wu7XHCxDWMeCqnUUU86T+pJ57XOa7lanLEjs3kjGlLYKAq52WamsSbHV8qXbDgMuclG3sp7ucs7r1597p/7g/+kP/H//CP+4f/SP9bf+/f/g/Ps2bfcS5/IH/7Df7g/9If+kGfPvq7/zD/4H7TP/h2XzS5jzFWYh6ZFZN4aGsNQWO5GYVkkb61U8oGh4RAbbZyYT2u+IDfzUN4Yc7dI8oG5mjVflneab05+tPnxzE/fPOQhX9fMXeSteS9Gki+bq7yRm5n3Zmg0lA+tuckb5SbZ3L1+/esur/+aXV6wF7aLbRgbhshV6tBRRz3pPKkn57y2n4mwaEhhiJYdGitHhmMIydXy1pCbyHthOL5aY3mnIXd5b+SN8f0//6/5p/7Af8vf9ff+Z/vT/8b3PXv2df2BP/AH/OzP/ux8Qi99Ir/6q7/qe9/7nmfPvq5/6D/y7/VzCxeGsNjcleZuhgzLVeaNslFjOFgKhdyEbcjCkLuWmknlpjE3+VSWrzA3LeaNzAdyNeZukeQLNmt+KpovyZfNbyA/dXljvp7cjeSdyJctd/NWRK42b8281SIfWZN5pyQb89C8U8ycp1fO+XU328V2YRfMNu+louSoQ/nY5NBYdqYdlZq7ITJ3ixOlQx03iaiQXI28sThYbk4YHQ9Lhdwt8jDkrrLNXZi7f+vf/hXf+973PHv2dT09PfnUXnr27FssN9FM2iyMNsNMMsNhU5kpGjUuRzFXIWxuOrmMyjulsBQrRrHYfHLNx3KVYfnA3LTcjclb5WrMB6LkA0O+Ecnd3M1Xm/lxzI82n9DyVfKB/IaWL5mb3OQqbD42xpCrRT4WM3kjkpvNXXOXhzVzk7eSD9VRx9eXmSdZrnKzJgyVm9MxnDJzTDJTKXI1OgzlKrnKXcdHNjrI1VhEeSMiV2P5gjDPnn0XvPSJ/PzP/7zf/bt/t2fPvq6f+7mf06//dQ9hhEUYSpvLYS8QxZouYQrLzli2qcNmHWFLRpi7kKyZI1cxNIbkkyrMF+VqyBu5WT4wLXdzlXkob4y5m6tIvgnzRt7LlzR/20I+oXyl+XEkV5H3tnlvbuZq7vJWviRm8oGS3GwYechVzJC3knfmIT9RLcyaSeiwIYokDOfkJpncLXKVcjU3leRDycY5USo3jY1O3kumPBTmLszdhvhdv+t3+a1/57/bs2df14sXL3xqL30iv/ALv+D3/J7f49mzr+3Xvuev/I3vm3TowpDY3Mwbm3MyV0uuQrmL5KYyVMLGOVykpdzN1YbUTJIhVzGf2FzlQ8WMfGzkjZgsV3M3krsxN7kpcjM234TyJafjI0PzkflKa36YXOWTSe7ykW1+YzNX85Vytdzlh5rJe+Uqm4eRhzysechNcjcPeS93yU/WKJnKYksnmo0OlmQjs44nY080OTYmOcKMopDKyikfqpAORWHpjPKRUQyVXYYxfvEXf9Hf8/f9hzx79nW9fPnSp/bSJ/ILv/ALfufv/J2ePfu6/tgf+Tf92vdp2S6GSV1cRsXGwXIT5mqsOTJMbpI85I3YJg+bu0J5Kw/FRkM+rTzMO5ur3BQKIw9zl6tc5WZ5Y5LmI3OTDvJTsc1vKF9pforylSq/kVzNVeRum4/kIzP5WLnKzYYR8gUxbyUfmId8IGFzNz9hRUy2qeNgzZbTYSy2OSc5Th7inEMUlUI5pRLK3fEwFMNBkYhkeRhK3ijbvJXczPziL/6i3/53/w7Pnn1dl8tlPrGXPpFf+7Vf81f/6l/17NnX9dkPfkBhFgmzi7uLUYzTNC5SU1yWjUWYqzMWZyYnNldhZo4owigmRg1JmG0+qdxV3pmPzVXuGnlvHiIPk7nK1bTc5I35RrR8UfIwYq42b1W+yvz05Wqu8iPly/KRysfmQ8k2d+Vm804+tuYhb+WNeQh5J2y5mU8o8lAURqNSoyROjB2U4WCjorTpHKRhaOQqN0lidLJyU66yKHeF2DAPJWwzlLt/+/vf99d/8OTZs6/r53/+57tcLvMJvfSJ/KW/9Jf88i//smfPvq7f9vQDLlTOJS9MDlEXhmUI23Rm44Jk5jjWGCGZm2yuEhZHhrw3V2GuYh7Kp5a3Zh4q78zHlrtcjTzMO+VubrJmrkbyjSlftLyRu7Hjnbmar7b8aPlklrnKXb6+mbfyFcpN5WZzV9h8aEau8lbemPfygRjzFfJJZDiYXWbnqAnDkeJsnOOUm0pR5KqI4cQOFSWpEaIikjxMjlRyE+WtcrdhiGJzlT/3F/6Cv/an/qxnz76u3/E7fofL5eJTeukT+ZVf+RW/9Eu/5Nmzr+s/+gu/lTNdspOWuZqr5I3Y2Elmph13uWsoM6HFYfOQq/wwYd6bST69MDd5mLlJ5G6jvFNMmLswD/mCZORqWr4R8+OZb72On4jL5ub4CuVDm4/kqry1Jtm8kzfmvXwg5svyzsxPVmaYSvKQScNBTPIQEnJXQuXITaVIclWSiuZ0VEglV9FwSB5SyF1mkhkqzF/8i3/Rn/83f9WzZ1/X7/29v9en9tKzZ99ilUs0lIzSXM2lGJmblsK8EWHYdPLO3JWPVMy3SBi5C/OxfGBsyMfmI7nJQ5ibluSTy5ckX9ean5aWrzLz45gRRb5CudkIm4/kC/JO5a2wzTv5SJhv1kwl5CFUirDlxHFVKqSoVJJKIpIkkaskCqlMFk8HsZIouYpE5L2VzJZim3n27LvhpWfPvqUq5OAiNbuQ1FwkY5nkqmmsIY3hlC9qEcPBvFeZ+anL1bwzX5KYjxTzo82H5puW/CQlP0x+OpIfR2LM3MzkAxtRuSl3G8aQDwx5Y8jNUPlIbHMz37zQ2EmyUjFyVWpyKImSVB4idytJJytCUZSKSCpHtiSn5GZIi0g2NIbchXnIs2ffDS89e/YtVRy5RCVxuFwuyMHlwgrTmBSLLsjdPAwn5moYYm6GvFUhYj6WfCM27+UmyRvzlZareWfIQ8yH5qZlWMynN19W3pu/JZufmiFv5G/d3CU3ycxN3hjGGnITlrt5yBsLIx8ZCvMwKg8Ru8xH5iFOx09cnKWQq1EmuYlSuclVTCrJKZWDIkmSI6ck4bgJUc7hFKVSKKRY5CZiGzIzbyzPnn0XvPTs2bdY5+jFxUqyzcGLuevEZYpJ5oKDhcXBXKXNJVcjV2ksD9GQd3ITUe4S5tPLTfKV8oER817LO7mbD0073grzzcgXDblZyF1yMz9amx8mV/l0Yh5yNW/kK+Vu5qZ8SfLWNnlo+VBlZnO3COUqN2s2kpuhPAxDruam42H51CpylUucckYl0ZSHUhlOOeWggzilc1SUSicVRXGiKJXcRCmUhxQiKW8MmUl2mbA8e/ad8NKzZ99SidLJuczLC5WddHG3y8UpL0axYblZwySTxdnBzMG81XBCFjbJPGSUZLFNqHxKlXfmbh6Sm2Ley9UoHO/M1Qi5mqu8NQ8n8g3IF6Tc5cvyo01+mJB8KvmCvDHv5EvC5mEoXzRT+dBMroZNKFe52Zi5CUmuYobcbJSHeS8PuQubh/mJytXIVWMh81CHUMTJVXIVzlGpKKSTSpKjcyiVxHIOJzqpkCTTOd5KFIYYGWOobPPs2XfFS8+efUuVq8xVR2e8QEcuLJWNmnYswswRJ7tMuVtzZFgJG7la5Go6GU6zS8S8MYwd8oktX5SHztyNXM1DOMzDvJeHYZG8Va7GfDOaL0vlbh42P575YXIzn0od7+Rum/nh8lDYyNXc5Z2G5S53yYwIMzcZo0huNowZIxFCM7mLEHbx0NzMVSSbn6ySCCUPdZR3jiSTk6tUiJIjIaQi5CoHlaSTzqEkyTm5KyQplLClw5blahLNRvLs2XfBS8+efVuVTk7HXlw8OS5n7KKTy4U6vJg6tpSrqeyFqxGN5W6bToyd5CYZkmObDhudWUfeK5ZP7hw2irna3OVhzEMnzLw1N2cpDzGUN8bmraEin1wO5iMxc5c35scyPz1dfFGRL8rmSypiHjbyRq7mLne5GhaR3MwUM5mbXJXkZsNo3os1k7k65I15iBkhPzmj3B2piJZydzqUSh2ik8qJHJ1UzuF0KJ2ckxOKcg51JETpJAmJPJTKRmHk4mayDVGYZ8++C1569uzbqhy8WMhMRfQip7FcDpurabm42jiu0nCmhYiNcDYrxS6EDcUlFRtDbBMWFuZTmhHDPCSGRpQ3Lm5CS45h2Ch3GRfEkOOtvDGfXLnKh3I15svmR1t+A/lklrfyRh7mI3kjwszNkIdicxVSmRHGXOVq7nLXsFRuZsrdTChXuVtuGi1vXbqYm7zVPAxDfiJOWSRvJZ3hOCeKvHM6ktyk4yoKUQ5ycCiV4yYVzTnHCYuDoiRKYnMKQ4aWRebiasxVefbs2+6lT+RnfuZn/OzP/qxnz76uvFI5h4ucSy6uLocuGKXLCE/ZZY5srmZGx03h/88e3MTsvi92Xb6+/71aDn1v2oLl5aCUtgiUphZTekqAYhuIAaMgEFFiDNE40JkxkuhcxybGOGRiCCbOiAQQHBCMDQUjIKGSJkpMUFAxGES6fh/v+37W2i/nnL17IPs56V4817XRYVO5awyd49qcpmLYkKKl3OR9eWYxNCfkZoYWxmIod8Pc5OEczMOQQx5yMzcj5o08u+XLy0ctd/mHl5s8m46HMF8kXyR328zN8r55KI4n63IXhsmTLI6b2NyMM++7PCnJTJ7MlDdyt3k4O94XM08in6orKsk5bpJjm16TVEJyitKJc1QqlROV0ElRU4fipHNUKomOInchCimUzU1EHbsuzU0yyhmvXr3nc5/7nBcv/mFt89xeeSZf+MIX9oUvfMGLF/+w/s7//bf6i3/2j/rpv/zfOo6FLtfSUq/N7Bw2XVO8NzpsSbYxFLmZykxSedicQoaaSU3CDJWvmqZCtrlL8qSOuclDcbDN3dws8pCbCzFv5CanNG/kuZ3lS5Qv0Xwl2nyckOfTjk+Uj9oka0S+1LV5kocLcdyN5m5jy0MZjpvQyM08zE2Myt1MmClPyt3mjeR5HFTCpCjqIGKmjl7nrSRJSLlJ56jkqKPSyZEc5ElISDpHUkmUzOTkYZuHYqxp+fpv/Fa/5Z/7A37ot/yL3nvv1bx48XPYKy9e/Bz1Dd/0bfv1v/X3++W/5gv9xB//Q/7O//W/Mxwqu2abswxXk7zerGObu2LhwsFyV8fdhaSxqJkQosxsKa5N6BzmWbW8dTreGspDYR42kuQubNTMG8fDKRsKM5SH8vwO5iPKl9jylZifTZ7N8b7cbL6sPAwh2TzJTR42yYftTLHN+0bF5q7Y3MRQhjw5MSMPGw0led+YecjDsJEkn5piQzrkeBjnpKWTUzhOdCiSTk6po5PQSSeVStLJKad0Ujmvo9RBCFmTm3LKTENhDI3xhX/md/utv/vf9rmf//Xz4sVnwCsvXvwc9wt+8Xftt/0r/34/+af/iL/2F/8Mu1yevHa8dy7mJhs7ZCp3GwfXwUaEbTppDItG8hDH3VxLESrEyDMrd+VJGI3G3CzlodxEM09yl7PM3dwl5WHLQ/NVs4P5sIn5IvOVyMfLM1s+KvJk876lkPcVNgzzxRbiyK7J8b7YZnlfMRfSMCp3c5e3Tsxo3mpsqTzMGxNqaubTESpFOxw36URxqCi5Oyo6TiTKiToqp4MU5xw5KpVOklMslbukk7sjSmVulocwD1//jd/qX/63/kO/4lf/0Lx48RnyyosXnwHvvfqa/dM/9vt86y/8fD/5X/9hR66Da86Odckxl5aNMJxyjdNccsZVagwnr+UaNnOXhrCcTbIStimU51QYjSF5CCU0lpshT3LkydwVlS0PuZm5iY0c5SbPrUI+rJAnebIwn2hMPk5Insv5mWxsQ/Ih5WFzF/Jk3iiG2JAnYWMxEmZuwqbDkc1NtiF3M+cwFxJ2JTdxuSl5UszdPEluhvIwN/m0VOTm6LjJOam0hIqOznHiSOGkc1Q6R9JJpegcdx03qdx10olIKvJwRCgkN81dWHzn57/bv/bv/Me+9du/c168+Ix55cWLz5Bf8X2/YT/v5/38/ts/9odUrlJYXi+XXFGzEbbUbMcxOzSUh83lbnRUZibk4RwbYW7KynNLhBIammvkjQh1DEORm81GbnIzxZCQMHMO2zyZ59YhP7s1P6vIx8tNns8Ilbu8MR8o82TmoWwcN8WmPCw2D4W8EdeYmxiXFHYpT6JlcxMjdGbm7oztKA+bh5W74hryvtCQT0fUkSe5WTqpyVEJmc5rzhFyJKckRR2VSpKjjk6KOpSkEiqnPBwqFhEm5uGX/PJf5d/4g/+Zr/uGb54XLz6DXnnx4jPml37PD+5n/v7f6yf+xH/unFzXRcea5PW4dpzDtWF2cQ7XldNcYtPJ0JgITW425WFummRSs80JeT6xkTdyk9evc11UmLuQmWysKYqhpXKXES6KCdGYm3w1zEeVD8xDy1di88nm2eRDwjw5Pmpzl7cmNG9khuTJOdkmzJOOh2GbzMHkGiJPTjM3MWMh5uGcmblruTt52LwRkpsumk9LjiI3Remk3BydVDo5HS1t6rVOzqHSSR2VuzrOSRFed4gix13CUVFyF4tIRO7m23/hL/UH/t3/xNd9wzfPixefUa+8ePEZ9E/86i/sb/8ff6Of+vN/0nFcLneLlcY2FRcOLs5hO143lxgHOzlj2IWSm8iTOu6OJ8vN8ZxOh4OxYmSMc9yMeXLcpJG7460TQ3njmJszG5UnEXluOSLM+5L35WH5irT5OKHyXE7HRzRfbO7ygXnIk9hIZu7OYYsYNo6buYkIi7mJsxmah8ncTQ65GTGzuTnMkzNDqDQPNXcT8mkKiXJKc5Pz2k3KkxOl6DUV0klyypE6yk0qnTCno44TnSjlJkVCOsldZozP/fyv96//e/+pb/zmb5sXLz7DXnnx4jPq137hd/ib/+v/5P/8G/+zFq+xuGal2IUzZ7z3mpZzuK7UkLmZh+H1yYawXAjXptxkUmzzrKJ5yAy5KU9GTCyFKHZ5kpvUvFXeSOWtfJVE53jIl5gPm69I+UR5NitvhUk+qk0hNje5W9PmSe4OwobGPJxirKwZKm0ehqXD8tAmbBmKXchNKowQu9xk3mju5i5GPj3nxOiEJJVeJ4dS0ZGcqOM4KpVEIZ2cUkeRnI5OdCSEJMnJTZS7MAmJ+F1/4D/wHd/5y+bFi8+4V168+Iy63nu1H/zRf6k/8Yf/I3XYhVkku+iMucnrzXvGjg7Gls5sYV67icq1CccoiWIUuYk8nw1RsSmUjVOSjYombx3OGB3MTe6Su+GEuZnlA3l2lS9W+WLbfEU2Hyfk+ZzyYXljPlCYuw7bPEnFprKxMlNYOvOwUWzCwcZEJHN5a9ecWClsDlaGuYldCEuFeSiWjzjz6ZpOOkduTu6OKJ10klQqHYYTnaNySicPh6SOc3KX3BUdKp3kSeXulEkohu/+vh/yg7/ht8+LF++AV168+Az71l/wS/aP/6of7qf/hz/Le0fNrovoNdtBZu5eY+4ihOWEklwbplLYITd5OCRzl3k+5SaWimEUxVAhD8tdx02KipgxbO7OyVvJXZ4kzymE8lHN3Xzg5CuzfJxQeS7lYciHxDYflS+WmyKM3OUuc402TraUDzSheVIWjSIM2xQbSuauUZk3Ystdonmr2PJp6rz2MJw0OpmckrtUcpccp6MSzolySh05ek1uSiFOkZskiajkppBQHnZd/vl/9Q968eJd8cqLF59x3/fDv91f/6s/6Wf+v7/LNedkbsa8kZvc5W52UXTYso1D8iQbp2xTQ4hRHvJ86shNhEWibLHpUCFzsZSHIzaKIjcJw/FkKE/mq+KcfIlyF5qHbZSfVfOJ8myO425u8jAjkocRwjbKvHFdxESEzZOSmyIOJsxGQ3O3ZjgxmVEONsxNZkTeSmbITRht7jaEJTOfnhA6KSqV16+zUcfpUDo5HUUHHRVSueskOdJJjidHpY5KZThuyuR4Upmb+JEf/71+0ee/Z168eEe88uLFZ9znvu6b9iu+/zf2l3/iv7JzbNMuK65LEi53c8p7o8Ow4XDE2KgsKkwikqEQeV6VRJj3nXKZDiE3uTkqNsVQRz4QZs45jAuh2EYoz67jy5uHvJGvTD5O7vJcOnlrm5DjyTzExkLZCNulc4SZuw2Rm7JhbCNyF5sVUVgyu0ZTCVu89uTijC1DMpe7PKnI+9ooT/Kpyk3IKSS5OyedKCGHqFRCpZLUkXRIKjU6zkGERBRKbmKSD7z62q/1Y7/z3/TixbvklRcv3gHf/f2/2V/5c3/SOT8jTI6bc2xYjiF3p9k4WGmsUU5McjM3STZv5K7chDyXpKgsjNOEUyp3zZMwTq/NFLlLITYOZiqvfUgJeX6nMB+Rm3xY8xXZfKyQ51MMofJRediccjc3sWtyOGyTbGha5GZ02OWcbMyQ8zrbbNiUh5UizN3YHMyxg3BNSDY3mXmrC7nJRqi859OTQxTDic4RktxN5yiKCqlUOknKQ0UhyikkUYokeZLkrlgY/9Rv+B2++Vu/Y168eIe88uLFO+BzX/9N+/z3/rp++i/9WZY22xg116Zz2MzN6Iwld7PliOat3BTRIlqEMM+qQwjFStKmsqjcNZIOQ4tI7paHU5h8oNg4kcizKzf5sDyZD5SvyPLJynOpmIfc5GHmYXEStgkTJ0yobHQmbwzLtVE0uRliCImymLw+c5nN+xKFCW2GiYPNxpG52VTW3DVyE8l8eg6Sc5KD6RyhckqlklQqimLpJDlRUSqJkps8TO4yOYYMIebhN/2zv9+LF++aV168eEd87w/8Fj/9F/+Ms8tVMuTunGxDMsrmocOunOhgCddGxzZKUWjuhnIzz6WSNIaiQlrCcNyEMiS6hGSo2dzMORkSYzi5mbvkudXxJfKQf3DNxwrJs+ko75sJyUMetjllo9gZ0rKNGFqY5WbqsJkwHcLmYSfmobmZJDexwlyj2Fi5y7imuLzRMKLYIjdZF+bTcl67ORIOpTCc4+TmyFFRlLtTKieKikJOyegoN0mSolDuiknuhnzv9/+IX/TLvndevHjHvPLixTviW77jF+/bvvO7+lt/46cd5LWryy40ZCZ5iMY2nRgWm73OmYeEFEZuYvLcKg8lJG9VNE9yF3IT9ZrNUDE6JHfJ3U4OMlvMV8UpXyy5mw9k7uaTLZ8sz+bIQ4TJXZgPm4e4TPJkzsnGzNyMI1c5WLEpNk8i0QzHTVw7jllsFK45IorrmsJYESFvFBLygZb38ulZTimKk5vUaxVSiNA5KnUUx+h4KEoxJLlLodwlIZQvkrsv/Njv9eLFu+iVFy/eId/1a3/E3/pjf00bxtJrXMhNMpOG3CSZi0OLucnQyd1QEUNjhTyXJCmGRKMYOWpI5WGIyuT1wVgJcxem0qghiXxVdA7my8mHLHf5ZPlkyXM5r4+7hU2ebD5k6rDp0GLz1lBj6aTNxmksNk5aZmzOwdjIFO9dZIRRGCvJStfllCtO7JoJM+SQN0aZ5CaUT0vlrg6h6BCapHKikzw57qIj0VGcojA6htzEcGLIR+Wt+YZv+Ta/+gd/sxcv3kWvvHjxDvn89/w6P/mn/4i///f+ruHEdYVLWDM5m0uezF3naKyxFPmQkrvk5pA8p06SJ7lLGB25KeTuxKJyd/KkMEw4MYRhUgydlOeXm7xvlC8xX6HNxwl5PsWQm5InM8LcZDgdQ3EZG6XIbGyzjnZRwmTITawwdydWbM5xExvNk7zVUIaDNqfj4bDNW1sqd7nZPORTlE4qB5ODmtOho3M8iXJEUZIiTzbO6KSo5Ek+MOTDZmL80I/+Tu+9+pp58eId9MqLF++QV1/ztftlv/KH+qm/8KfM3XSw2Jwxd3l9GLYQxgk5mDkd7+1SR7FN5a48uyRvNKfDUIakuBAqCaODYe6OkLcqRienMRYJeV45jo+I8jCUJ5svZ77I8onybDpH2Agzd6dsCJswN7mZxsop20wyiiYHs8gII3QNWTNpyJPNSkNu8tbGzCkuFpPCOG7KhkOYJ5VPXVSYOTqESo6Q0aEUTu4SsVJJKspbhfIRo5ibzUOxuTa//kd/lxcv3lWvvHjxjvnu7/9NfurP/ylHrit1yTF3F0MjjLByl7RZnDKcjoZRx5OEFXk2SSd3YTgnYXJi5eC4myFhKkNi0Wx0wih3icgbeXblS5SH3OVJmC+Wj1o+WXkup9xdG5E8jHIzynAwbJyDIYQrO2lD5pKIhNGQFY3RssjNhhQXwsxd4eQ4riE0r7ELZaEwR0TYJimfqtPBdF4LR5Q67k4pREKMToqNMwp5X+XLGU4zJIoxk3zPr/2Cb//HPj8vXryjXnnx4h3zLd/+nfv2X/Jd/c2//lPOuVw75qKQE9fC1DhpGAvF3KRNMnfJB5LmeeWhorFUKm0KuYlNHbkbO4ZT7nZylzzJwcbJwyV3yXMqzjmYj1UeNuRnk09WnlHuzsnD5m7HG7FpCKPCzE10jdDkZtPJk9RYbGbKQ7JDw9ihhUvzUHkyzF0x87rjGkKTN4rlYXOEfNqKI4YTkjyUGY7XUoSKeTgnQrmbJ0O+jLGwMDadWGa+8GO/x4sX77JXXrx4B3339/1G/9v/8lddy4nLsU0dXE7ZhTwMK2HzcGIOed+QLJLnds6Rm0IquYTJXRIqi4SISt5K5WGXiiGWhzblqyM3+bA8GSr/IObjheTZlCeTLycreaO5S2bmpsOGZOq4TG7GhghHhiHMhTjp8rClE2bjmF0pZpJ5UswcmTw0d3NThlA0n65DUhFFckLHKYsTIjflYVPZplI+am5mwjyM4yYmrhHf+C3f4Vf9wG/y4sW77JUXL95Bn//eH/Tn/pv/wv/7//xt1zWhwzZ22DjZUBp1WTFeb55MSK7NKeFyNyTPq2LspMJrbZSaoXLXyS5OCWsexsFGBx0P0ehk88bIs6t8nHxg8nPd8UZ5KA+buyF3kydzl4QRlgwZjtisOXK3whxzIRyHZkPZLpWHaFyoEZaN4yaMyvs2TyYkd/NWPi2FHR1CsRImx0xOx5Yji5OHCrmrvBU2lodjHsrdwsjcDV/48d/rvVdfMy9evMNeefHiHfTeq6/Zr/yBH+2//zP/pQ6GK8XMoqEMxToax6w4MRJx5iZDOCfzvE7HcA6iTcUhSZThSNjBPCSi2EUndyF3WR5y8xrzVZGb8mGVL7H5SmzzifJsOsfdZY4Py12bu+Uhd9OYUZLM5Ulos5K7GVruFi0zmparCZ3s8rCNjlBco6aysXFiG0NUxFBsCUXGfIpSVIaWI500nLRs06Fyt3Fi7qayTRi2Kba5u5AwD6Mys/I1P+/r/PCP/x4vXrzrXnnx4h31PT/wo/7ST/wxf//v/V1b1jAzxkqbuSltlIlNF5WZUBkS8lXRdFG568QVRViOPOQmuTkYGsU4J3fLw0yeHDexuQl5bqdD+dksX5HKJ6k8l8rda7nb5q48LHJzeRJGZTjFZuXIXITF5sjcbMrNGBqyuZnXcoVrhNGJxdgownUxnOON3JWHbQpR2IgtwnwqKmSo5KapVB4OuRlDIQ8hNIRRs5Ewirm56Ngors0pNj/0o/+Cb/jGb50XL95xr7x48Y762s993b7r1/xIf+XP/XHncF0IxaZl5ZiHMuSm3G1UKi7Kk00d88xKByVPOjhpEXKTh8aSm9ykxYnNW0dW8lF5kue3Yt6XeWs+kHyy+YrMM5q3cpMn82SelBPzxgjF0DwprlEWNg1lbhZNOzLXiXnI6JgpZpiisjFzymKXmwmLYheVSWMmsRTm0xXJQyh3w5Ehb+Shsbg2pzCNxTaJZmgzN8V1Ud5bTpm5rsuP/Nbf58WLfxS88uLFO+yf/HU/5q/+hT/lvP4ZchMXHa5NMrnbqHlr45wYGyIMncwcz6vRwRhOh2HMHHdh7hKlMBwPjUmRJyF52HSy+eoZ5UMiD/mQ+VlkbjYfJ88tbw15o3koD9e8L/LGPDls08UOjSOXccIcuXAuriY3uYlhI17Le9elsrKhsTmysmtOEdfljel1bIxyE+ZunkO2OeVho4N5ki8nQ2zImmSGXJtwuVTMk3GaS1p+4Id/m2/7hb90Xrz4R8ArL168w77+m75tv/IHf7z/8b/7o4TNOXONc7KN4uLEyjZJjVG0zCSVu2S5yXPpZMuJsHFCNE/yRu7yRrQsRN5KuNxNRQdT+Wr5/9uD15+978K+4+/P9/7ePsWOcU4mDs5ISFIoCQFaWBTKCF1Lu9BWW7ciVVt3kHaotO4P2OOq0h70n9iTSdM07UEr7SSkThNsFV07WlraQRtEE5gg4JCYOIvt32fXdd1xnABNQPiONn7v12tZynelvK6y0fJa2nJY2nJNgYRXaSEj0JJCE0jZWaApBBoYBBZoSgohLCkjoS1bBdKyAKOhYaPQACWBEJYWWkiAQICWEJrQpYSNlDZQIAskhFI2Esp1XcqN1JYSuixcVw4EKB3AwoGErTRkFK6GUCA0BcIAlgxYyk4gCyyBtJQwKCTs7x/jJ//WP0Vai4n0A+7BRx7nC3/037h08RmgBCiQhFIyAoWkNGwUKG3ZSoCyUcJW2Gk5dGEjQMlSGqBQNgq0hNJCA20JUF5SKBuBUNpAgYSlBRZgQCFhY7BTDl8C5TWUnYT/55WXhOtKwoEALYxQIC0QykYKBQIh0NKEtHSEFFJYKHsNDZSNslE6QloaCIEC4UALCQm0JRlAaSFhI5QSoCkBykaBQMpGIdACKTdcAi2vFl6lQAItFCgUGA1LSggFQgmh5UAgbBSaEAoUKCE05UOP/13O3HZnkFZiIv2AO3L0eB796D/qx//1rxNKy4EUGho2ShrCAgEa0kKgSykwEraWLgRo2SiHKYVSaFnCRimhQFq2CjRAS9goNIXysrZQKCUJtEAIAcoSrgsQDl3YCK/Wck05kPLdSfiLlK1wWBp2QhmEA6EcCC9padlJIWwk7CxAShMIGyGFBtJCQgMFBteVEg6UhRBgUCBsLGUZMBi0ZWdACqUkoS1pICUFUraWQggpOyVAuZFCaYEA5SUlCW1JAgSWhQIZgQUGg2aBqyGBAZRB2RhldGHhFQIpkLC0JHDunnfwV37mHyCtyURagTff/UN58NGf6Wc++RsQNkoJAdqyVUoaAjRlp1BCKG0pW4FCKeFwNdACgRC6sDOAspHSQilho7CkpKGUnRYCTaALbYAQCgQSUiBAC4Vy+NoSwiuV8K0WDoTX0fLayuEJWwUKJECBAgkFQikHWiCQQIAGKNe1kEDZKISdUiiUjYQQKDsBysYI7QKEjEGBFpoFCMkAShMg0JIEKC1QCFuBlLY0gRYKFMqNFEhh4boGKA20EEIzCAsUSCmQhjFgKYStct1gL6UtS0soXaDASDhx05v4hX/8q8y5H6QVmUgr8a5Hf45Lz13gTz/zCQKUjRQIAcorNECBEgIEKAGWFgID6MKhS2BZAhQoSehSCJQDYaPQsFNKEtpSoIWkbAUo0IYMXlIokNCWM/v/m7PHnuCwHN+7CISyFbZKuSZcF15feH2XTh7l63ecYu4f4crlF3kjlEAhCVAokLATNsI1CRQILykUCNBCgCQwgIattowMmoUQILSFhDS0CzSMESCUQBfCICktNIGWJEDZKZCSslMKCWkpEG6gAAsQSIFCAzQECGVhI2wEWshgUMrCVghlIQwIsCyQ0gYSxlJKYZQR2Ns/yi/+yr/gltvvCtLKTKSVyMb7f/KXevXqZb7w2d/mZYVSIJRCA+HAAFquKWUADXQphEPVQgKhlK1QNhJoSdgICyUBCknYabkmA9KwVQ4kMLLHrefeyulbz3HzLWc5cuQ4R44d58MZwP/iugDlugDluvBKpfxFwjW/zBulHCiwzH165TLXhPD9eozXl7BTNgoJG+FbJeHblSRAOFCS0EISoFyThCuXX+Tqlcs8f/EZLl74Khe++kVeuHgBKEnYaRgJS0vDy5JQylYCFEKAUjYC5cbpAhlAQ4EOGIWlhcBCGIEuoSwso9BASwlbSQmhHGhCCKGUwggldClHjh3nF/7Jr3H+bQ8FaYUm0oqMvb08+vg/7PETp/nj//GfIXxHYaPQ8C0CKbS8EcJLElJoCoUADTQhlBRISMtWAyXQkoSdlK2TN9/CvQ8+yj1vfz9nzz/A/pGjQT/wLn7ja/3yE3/Ak5//PZ564jN0ucpWCG1J2Fkog1cIGwVCUtpyIyVQAhQaApTCCBRGYSkwCg1ZBjtjMJaFBQihLJBAYQwOtCwtBGg5eeY2PvbLv8add/9QkFZqIq1MNt774Y9x+1339bf/07/kxRcusZVAy2sKUAIpNBy6QAsBGqAQNgIpUKBsDErJCCyFcCAQQil3nLuPhx75KPc//EHG3gxalZOnb839736M+9/9GM9fvNAnPvNJ/uR3P86li8+wtbSMhK1SktCWEEihpZQbLgEKDRlAIYSl7DQLSWCBAgkbZWcMxrKwAGEAJYEug62FMlK2zt/3MD/7S/+cU2+6LUgrNpFW6vwD782Zs3+pv/Pxf8WX/uz3gbLTQkJ5LYFw6BI2QlvCgSZQIMACJKQlhFI6QgK0hMFb3/5+3vdXP8atb74nSBsnTp7JOx/5KG//0Y/0iT/8BH/wyd/k0nNf51VawkbYCARoCeFGSgJLKRsNCRRIIYGFQKEjjMJSSNgIZSHZY6S0JS0FMkpZGEs4evwUP/b43+PdH/hZxhhBWrmJtGInT9+ax37+n/Hk5z/d3//Ev+MbT3+JUAoUSHlN4XCVASwkgRYSWggHMoBCE6CkIYGl5fx97+H9P/GL3HHXfUH6Dvbmfu57+DHueecH+rn/+V/4o//+Gzz//LO8LOFlhSS05UYKoQmDQMrSsBN2QgiwtDDCKJQDg0FTCITQAA1Qxt7kne/7CI/+1N/m5M23Bkk7E0m85b6Hc+7eh/rk53+Pz/3ux/nKk58nKQcCLd8mQDlUaWlCKGUwWjLK0pKGAgkEaKGB2+68l0d+6u9w170PBem7sDf38/Yf/Qne9q4f62c/9R/440/9Ry5ffoGU6wotZIRwY42Eqy1JGJRmsCwLBwZQwkaABCgEWEpGKaUpKewfv4l3vOfHee+H/ganbzkbJL3KRNLOGCN3P/Aj3P3Aj3DhK3/eL/7Jp3jqTz/NM09/ia0A5ZrQlnC4kgClDQm00MJoaNjpUrZuOXue93zob3LvOx8lG0jfo/0jx/KuD/x17n/3h/tb/+bXufCVL1FKAg0boS03VKALZIQUGqAlA2gggaWMlBayV1ookAFtmHOf8/c/zD3v+Mvc/9AHOHLsRJD0HU0kfZszd5zPmTvO8/AHf55vPvt0v/rFz/K1pz7HN772JJf/zyWgbAXY25sclnN3vYVrQiilhRAIJOHm297CvQ//OHfc/cNkA+n7dPym0/lrf/9Xee7Cl/uH//Xf8o2n/5yWjULhxW/u06vcEOfOvQUIWyFAaQKUEF4lgcIY4cSp2zl99m7uuPuHufXcfezNI0HS65pIek033Xxbbnrwg7z1wQ+y9fzFC33u6ad49mtP8c1nn2Y8/ZuwcPgCFJLBqVvu5M33PMTZe97FydO3B+kQnDpzZx75uV/hyosv9M8+/Vt8+Quf5oVnv84bojCPHuPYTac5duJmjt30Jk7dcienbj3HqVvOMfePBknfs4mk78mJk2dy4uQZzr71Qbb+/Qsf6ZXlClsvXrrI1auXuXrlMu1VlitXWK5c4bWU68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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>5.6kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>56Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>56kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>562Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17303  -->
  <question type="multichoice">
    <name>
      <text>Color code 56000 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/43afe0400bd1fb9a9eac.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>56kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>56Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>5.6MΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>563Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17304  -->
  <question type="multichoice">
    <name>
      <text>Color code 560000 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/2ded8eabb170305dfb3c.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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    <penalty>0.3333333</penalty>
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    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>560kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>56kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>560Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>564Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17305  -->
  <question type="multichoice">
    <name>
      <text>Color code 5600000 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/46387365c3325393b3a7.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>5.6MΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>560kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>5.6kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>565Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17306  -->
  <question type="multichoice">
    <name>
      <text>Color code 6.8 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/c78730c6976ca1643857.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>6.8Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>68Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>6.8kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>681Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17307  -->
  <question type="multichoice">
    <name>
      <text>Color code 68 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/3b90698bee28914585d5.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>68Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>6.8Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>68kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>680Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17308  -->
  <question type="multichoice">
    <name>
      <text>Color code 680 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/2bc06fe64d1cc717b1cc.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>680Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>68Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>68kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>681Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17309  -->
  <question type="multichoice">
    <name>
      <text>Color code 6800 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/19a9e5851064117ea059.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>6.8kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>68Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>68kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>682Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17310  -->
  <question type="multichoice">
    <name>
      <text>Color code 68000 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/6a15f8bf91a867b60272.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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</file>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>68kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>68Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>6.8MΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>683Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17311  -->
  <question type="multichoice">
    <name>
      <text>Color code 680000 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/702c3455753853fc5073.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>680kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>68kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>680Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>684Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17312  -->
  <question type="multichoice">
    <name>
      <text>Color code 6800000 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/ac375c1bfe818c7d310d.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" 
         width="320"></p>]]></text>
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</file>
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      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>6.8MΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>680kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>6.8kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>685Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17313  -->
  <question type="multichoice">
    <name>
      <text>Color code 8.2 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/7306e1eebe1390d0c124.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" 
         width="320"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>8.2Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>82Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>8.2kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>821Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17314  -->
  <question type="multichoice">
    <name>
      <text>Color code 82 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/daf591a28249eb3d7870.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" 
         width="320"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>82Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>8.2Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>82kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>820Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17315  -->
  <question type="multichoice">
    <name>
      <text>Color code 820 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/f8711018340f47eb3056.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" 
         width="320"></p>]]></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>820Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>82Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>82kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>821Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17316  -->
  <question type="multichoice">
    <name>
      <text>Color code 8200 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/7f999369513813e6ed8f.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" 
         width="320"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>8.2kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>82Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>82kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>822Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17317  -->
  <question type="multichoice">
    <name>
      <text>Color code 82000 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/8b021d70c7857ebdacfb.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" 
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>82kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>82Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>8.2MΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>823Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17318  -->
  <question type="multichoice">
    <name>
      <text>Color code 820000 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/e7bcb63df5c29f342b4f.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" 
         width="320"></p>]]></text>
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    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>820kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>82kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>820Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>824Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17319  -->
  <question type="multichoice">
    <name>
      <text>Color code 8200000 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é o valor desta resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/35adaaaf72c78e5eecff.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="320"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>8.2MΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>820kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>8.2kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>825Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/$cat1$/Electricidade/Elementos do circuíto/Dar cores a partir valor Resistencia (inglés)</text>
    </category>
    <info format="moodle_auto_format">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 17320  -->
  <question type="multichoice">
    <name>
      <text>Color code 1.0 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 1.0Ω resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Brown, Black, Gold, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Black, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Black, Brown, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Black, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17321  -->
  <question type="multichoice">
    <name>
      <text>Color code 1.0k Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 1.0kΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Brown, Black, Red, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Black, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Black, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Black, Green, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17322  -->
  <question type="multichoice">
    <name>
      <text>Color code 1.0M Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 1.0MΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Brown, Black, Green, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Black, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Black, Orange, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Black, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17323  -->
  <question type="multichoice">
    <name>
      <text>Color code 1.2 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 1.2Ω resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Brown, Red, Gold, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Red, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Red, Brown, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Red, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17324  -->
  <question type="multichoice">
    <name>
      <text>Color code 1.2k Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 1.2kΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Brown, Red, Red, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Red, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Red, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Red, Green, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17325  -->
  <question type="multichoice">
    <name>
      <text>Color code 1.2M Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 1.2MΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Brown, Red, Green, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Red, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Red, Orange, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Red, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17326  -->
  <question type="multichoice">
    <name>
      <text>Color code 1.5 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 1.5Ω resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Brown, Green, Gold, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Green, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Green, Brown, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Green, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17327  -->
  <question type="multichoice">
    <name>
      <text>Color code 1.5k Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 1.5kΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Brown, Green, Red, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Green, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Green, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Green, Green, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17328  -->
  <question type="multichoice">
    <name>
      <text>Color code 1.5M Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 1.5MΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Brown, Green, Green, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Green, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Green, Orange, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Green, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17329  -->
  <question type="multichoice">
    <name>
      <text>Color code 1.8 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 1.8Ω resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Brown, Gray, Gold, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Gray, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Gray, Brown, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Gray, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17330  -->
  <question type="multichoice">
    <name>
      <text>Color code 1.8k Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 1.8kΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Brown, Gray, Red, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Gray, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Gray, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Gray, Green, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17331  -->
  <question type="multichoice">
    <name>
      <text>Color code 1.8M Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 1.8MΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Brown, Gray, Green, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Gray, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Gray, Orange, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Gray, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17332  -->
  <question type="multichoice">
    <name>
      <text>Color code 10 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 10Ω resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Brown, Black, Black, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Black, Gold, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Black, Brown, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Black, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17333  -->
  <question type="multichoice">
    <name>
      <text>Color code 100 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 100Ω resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Brown, Black, Brown, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Black, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Black, Orange, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Black, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17334  -->
  <question type="multichoice">
    <name>
      <text>Color code 100k Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 100kΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Brown, Black, Yellow, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Black, Orange, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Black, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Black, Brown, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17335  -->
  <question type="multichoice">
    <name>
      <text>Color code 10k Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 10kΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Brown, Black, Orange, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Black, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Black, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Black, Green, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17336  -->
  <question type="multichoice">
    <name>
      <text>Color code 12 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 12Ω resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Brown, Red, Black, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Red, Gold, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Red, Brown, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Red, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17337  -->
  <question type="multichoice">
    <name>
      <text>Color code 120 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 120Ω resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Brown, Red, Brown, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Red, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Red, Orange, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Red, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17338  -->
  <question type="multichoice">
    <name>
      <text>Color code 120k Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 120kΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Brown, Red, Yellow, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Red, Orange, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Red, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Red, Brown, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17339  -->
  <question type="multichoice">
    <name>
      <text>Color code 12k Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 12kΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Brown, Red, Orange, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Red, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Red, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Red, Green, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17340  -->
  <question type="multichoice">
    <name>
      <text>Color code 15 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 15Ω resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Brown, Green, Black, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Green, Gold, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Green, Brown, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Green, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17341  -->
  <question type="multichoice">
    <name>
      <text>Color code 150 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 150Ω resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Brown, Green, Brown, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Green, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Green, Orange, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Green, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17342  -->
  <question type="multichoice">
    <name>
      <text>Color code 150k Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 150kΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Brown, Green, Yellow, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Green, Orange, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Green, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Green, Brown, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17343  -->
  <question type="multichoice">
    <name>
      <text>Color code 15k Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 15kΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Brown, Green, Orange, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Green, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Green, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Green, Green, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17344  -->
  <question type="multichoice">
    <name>
      <text>Color code 18 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 18Ω resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Brown, Gray, Black, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Gray, Gold, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Gray, Brown, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Gray, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17345  -->
  <question type="multichoice">
    <name>
      <text>Color code 180 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 180Ω resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Brown, Gray, Brown, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Gray, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Gray, Orange, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Gray, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17346  -->
  <question type="multichoice">
    <name>
      <text>Color code 180k Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 180kΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Brown, Gray, Yellow, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Gray, Orange, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Gray, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Gray, Brown, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17347  -->
  <question type="multichoice">
    <name>
      <text>Color code 18k Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 18kΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Brown, Gray, Orange, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Gray, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Gray, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Brown, Gray, Green, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17348  -->
  <question type="multichoice">
    <name>
      <text>Color code 2.2 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 2.2Ω resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Red, Red, Gold, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Red, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Red, Brown, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Red, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17349  -->
  <question type="multichoice">
    <name>
      <text>Color code 2.2k Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 2.2kΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Red, Red, Red, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Red, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Red, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Red, Green, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17350  -->
  <question type="multichoice">
    <name>
      <text>Color code 2.2M Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 2.2MΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Red, Red, Green, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Red, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Red, Orange, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Red, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17351  -->
  <question type="multichoice">
    <name>
      <text>Color code 2.7 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 2.7Ω resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Red, Violet, Gold, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Violet, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Violet, Brown, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Violet, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17352  -->
  <question type="multichoice">
    <name>
      <text>Color code 2.7k Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 2.7kΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Red, Violet, Red, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Violet, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Violet, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Violet, Green, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17353  -->
  <question type="multichoice">
    <name>
      <text>Color code 2.7M Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 2.7MΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Red, Violet, Green, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Violet, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Violet, Orange, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Violet, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17354  -->
  <question type="multichoice">
    <name>
      <text>Color code 22 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 22Ω resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Red, Red, Black, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Red, Gold, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Red, Brown, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Red, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17355  -->
  <question type="multichoice">
    <name>
      <text>Color code 220 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 220Ω resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Red, Red, Brown, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Red, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Red, Orange, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Red, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17356  -->
  <question type="multichoice">
    <name>
      <text>Color code 220k Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 220kΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Red, Red, Yellow, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Red, Orange, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Red, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Red, Brown, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17357  -->
  <question type="multichoice">
    <name>
      <text>Color code 22k Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 22kΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Red, Red, Orange, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Red, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Red, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Red, Green, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17358  -->
  <question type="multichoice">
    <name>
      <text>Color code 27 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 27Ω resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Red, Violet, Black, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Violet, Gold, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Violet, Brown, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Violet, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17359  -->
  <question type="multichoice">
    <name>
      <text>Color code 270 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 270Ω resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Red, Violet, Brown, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Violet, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Violet, Orange, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Violet, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17360  -->
  <question type="multichoice">
    <name>
      <text>Color code 270k Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 270kΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Red, Violet, Yellow, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Violet, Orange, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Violet, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Violet, Brown, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17361  -->
  <question type="multichoice">
    <name>
      <text>Color code 27k Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 27kΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Red, Violet, Orange, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Violet, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Violet, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Red, Violet, Green, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17362  -->
  <question type="multichoice">
    <name>
      <text>Color code 3.3 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 3.3Ω resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Orange, Orange, Gold, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, Orange, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, Orange, Brown, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, Orange, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17363  -->
  <question type="multichoice">
    <name>
      <text>Color code 3.3k Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 3.3kΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Orange, Orange, Red, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, Orange, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, Orange, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, Orange, Green, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17364  -->
  <question type="multichoice">
    <name>
      <text>Color code 3.3M Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 3.3MΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Orange, Orange, Green, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, Orange, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, Orange, Orange, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, Orange, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17365  -->
  <question type="multichoice">
    <name>
      <text>Color code 3.9 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 3.9Ω resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Orange, White, Gold, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, White, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, White, Brown, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, White, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17366  -->
  <question type="multichoice">
    <name>
      <text>Color code 3.9k Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 3.9kΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Orange, White, Red, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, White, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, White, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, White, Green, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17367  -->
  <question type="multichoice">
    <name>
      <text>Color code 3.9M Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 3.9MΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Orange, White, Green, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, White, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, White, Orange, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, White, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17368  -->
  <question type="multichoice">
    <name>
      <text>Color code 33 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 33Ω resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Orange, Orange, Black, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, Orange, Gold, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, Orange, Brown, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, Orange, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17369  -->
  <question type="multichoice">
    <name>
      <text>Color code 330 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 330Ω resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Orange, Orange, Brown, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, Orange, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, Orange, Orange, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, Orange, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17370  -->
  <question type="multichoice">
    <name>
      <text>Color code 330k Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 330kΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Orange, Orange, Yellow, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, Orange, Orange, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, Orange, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, Orange, Brown, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17371  -->
  <question type="multichoice">
    <name>
      <text>Color code 33k Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 33kΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Orange, Orange, Orange, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, Orange, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, Orange, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, Orange, Green, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17372  -->
  <question type="multichoice">
    <name>
      <text>Color code 39 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 39Ω resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Orange, White, Black, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, White, Gold, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, White, Brown, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, White, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17373  -->
  <question type="multichoice">
    <name>
      <text>Color code 390 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 390Ω resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Orange, White, Brown, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, White, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, White, Orange, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, White, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17374  -->
  <question type="multichoice">
    <name>
      <text>Color code 390k Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 390kΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Orange, White, Yellow, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, White, Orange, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, White, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, White, Brown, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17375  -->
  <question type="multichoice">
    <name>
      <text>Color code 39k Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 39kΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Orange, White, Orange, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, White, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, White, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Orange, White, Green, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17376  -->
  <question type="multichoice">
    <name>
      <text>Color code 4.7 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 4.7Ω resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Yellow, Violet, Gold, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Yellow, Violet, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Yellow, Violet, Brown, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Yellow, Violet, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17377  -->
  <question type="multichoice">
    <name>
      <text>Color code 4.7k Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 4.7kΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Yellow, Violet, Red, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Yellow, Violet, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Yellow, Violet, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Yellow, Violet, Green, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17378  -->
  <question type="multichoice">
    <name>
      <text>Color code 4.7M Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 4.7MΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Yellow, Violet, Green, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Yellow, Violet, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Yellow, Violet, Orange, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Yellow, Violet, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17379  -->
  <question type="multichoice">
    <name>
      <text>Color code 47 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 47Ω resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Yellow, Violet, Black, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Yellow, Violet, Gold, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Yellow, Violet, Brown, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Yellow, Violet, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17380  -->
  <question type="multichoice">
    <name>
      <text>Color code 470 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 470Ω resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Yellow, Violet, Brown, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Yellow, Violet, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Yellow, Violet, Orange, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Yellow, Violet, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17381  -->
  <question type="multichoice">
    <name>
      <text>Color code 470k Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 470kΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Yellow, Violet, Yellow, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Yellow, Violet, Orange, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Yellow, Violet, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Yellow, Violet, Brown, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17382  -->
  <question type="multichoice">
    <name>
      <text>Color code 47k Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 47kΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Yellow, Violet, Orange, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Yellow, Violet, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Yellow, Violet, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Yellow, Violet, Green, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17383  -->
  <question type="multichoice">
    <name>
      <text>Color code 5.6 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 5.6Ω resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Green, Blue, Gold, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Green, Blue, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Green, Blue, Brown, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Green, Blue, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17384  -->
  <question type="multichoice">
    <name>
      <text>Color code 5.6k Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 5.6kΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Green, Blue, Red, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Green, Blue, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Green, Blue, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Green, Blue, Green, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17385  -->
  <question type="multichoice">
    <name>
      <text>Color code 5.6M Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 5.6MΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Green, Blue, Green, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Green, Blue, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Green, Blue, Orange, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Green, Blue, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17386  -->
  <question type="multichoice">
    <name>
      <text>Color code 56 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 56Ω resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Green, Blue, Black, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Green, Blue, Gold, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Green, Blue, Brown, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Green, Blue, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17387  -->
  <question type="multichoice">
    <name>
      <text>Color code 560 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 560Ω resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Green, Blue, Brown, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Green, Blue, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Green, Blue, Orange, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Green, Blue, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17388  -->
  <question type="multichoice">
    <name>
      <text>Color code 560k Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 560kΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Green, Blue, Yellow, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Green, Blue, Orange, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Green, Blue, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Green, Blue, Brown, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17389  -->
  <question type="multichoice">
    <name>
      <text>Color code 56k Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 56kΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Green, Blue, Orange, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Green, Blue, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Green, Blue, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Green, Blue, Green, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17390  -->
  <question type="multichoice">
    <name>
      <text>Color code 6.8 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 6.8Ω resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Blue, Gray, Gold, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Blue, Gray, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Blue, Gray, Brown, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Blue, Gray, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17391  -->
  <question type="multichoice">
    <name>
      <text>Color code 6.8k Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 6.8kΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Blue, Gray, Red, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Blue, Gray, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Blue, Gray, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Blue, Gray, Green, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17392  -->
  <question type="multichoice">
    <name>
      <text>Color code 6.8M Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 6.8MΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Blue, Gray, Green, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Blue, Gray, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Blue, Gray, Orange, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Blue, Gray, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17393  -->
  <question type="multichoice">
    <name>
      <text>Color code 68 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 68Ω resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Blue, Gray, Black, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Blue, Gray, Gold, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Blue, Gray, Brown, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Blue, Gray, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17394  -->
  <question type="multichoice">
    <name>
      <text>Color code 680 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 680Ω resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Blue, Gray, Brown, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Blue, Gray, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Blue, Gray, Orange, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Blue, Gray, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17395  -->
  <question type="multichoice">
    <name>
      <text>Color code 680k Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 680kΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Blue, Gray, Yellow, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Blue, Gray, Orange, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Blue, Gray, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Blue, Gray, Brown, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17396  -->
  <question type="multichoice">
    <name>
      <text>Color code 68k Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 68kΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Blue, Gray, Orange, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Blue, Gray, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Blue, Gray, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Blue, Gray, Green, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17397  -->
  <question type="multichoice">
    <name>
      <text>Color code 8.2 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 8.2Ω resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Gray, Red, Gold, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Gray, Red, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Gray, Red, Brown, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Gray, Red, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17398  -->
  <question type="multichoice">
    <name>
      <text>Color code 8.2k Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 8.2kΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Gray, Red, Red, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Gray, Red, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Gray, Red, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Gray, Red, Green, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17399  -->
  <question type="multichoice">
    <name>
      <text>Color code 8.2M Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 8.2MΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Gray, Red, Green, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Gray, Red, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Gray, Red, Orange, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Gray, Red, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17400  -->
  <question type="multichoice">
    <name>
      <text>Color code 82 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 82Ω resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Gray, Red, Black, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Gray, Red, Gold, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Gray, Red, Brown, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Gray, Red, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17401  -->
  <question type="multichoice">
    <name>
      <text>Color code 820 Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 820Ω resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Gray, Red, Brown, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Gray, Red, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Gray, Red, Orange, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Gray, Red, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17402  -->
  <question type="multichoice">
    <name>
      <text>Color code 820k Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 820kΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Gray, Red, Yellow, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Gray, Red, Orange, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Gray, Red, Red, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Gray, Red, Brown, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17403  -->
  <question type="multichoice">
    <name>
      <text>Color code 82k Ohms</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What colors will a 82kΩ resistor have?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Gray, Red, Orange, Gold</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Gray, Red, Black, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Gray, Red, Yellow, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Gray, Red, Green, Gold</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/$cat1$/Electricidade/Conceptos funcionamento circuítos</text>
    </category>
    <info format="moodle_auto_format">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/$cat1$/Electricidade/Conceptos funcionamento circuítos/Identifica circuíto serie//paralelo//curtocircuíto</text>
    </category>
    <info format="moodle_auto_format">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 17404  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 01</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
         <p><img src="@@PLUGINFILE@@/11d84d9b4faf949eab62.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="240"></p>]]></text>
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AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAJjI/wPoid/lwzXvMwAAACV0RVh0ZGF0ZTpjcmVhdGUAMjAxOS0xMi0xM1QxNDoyODoxMyswMTowMDhcULoAAAAldEVYdGRhdGU6bW9kaWZ5ADIwMTktMTItMTNUMTg6MTg6MzgrMDE6MDAKe2R7AAAAAElFTkSuQmCC</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na lámpada</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17405  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 02</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na lámpada</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17406  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 03</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na lámpara</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17407  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 04</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na lámpara</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17408  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 05</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na lámpara</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17409  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 06</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
         <p><img src="@@PLUGINFILE@@/d299fe13304a699ae9a6.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="240"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na lámpara</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17410  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 07</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
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    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na lámpara</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17411  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 08</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
         <p><img src="@@PLUGINFILE@@/384fe8b6536dffbb96c6.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="240"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na lámpara</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17412  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 09</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na lámpara</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17413  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 10</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na lámpara</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17414  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 11</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na lámpara</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17415  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 12</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na lámpara</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17416  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 13</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na lámpara</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17417  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 14</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na lámpara</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17418  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 15</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Curtocircuíto na lámpara</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17419  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 16</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na lámpara</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17420  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 17</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
         <p><img src="@@PLUGINFILE@@/9e62b6a3c7e9c3b7f609.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="240"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na lámpara</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17421  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 18</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na lámpara</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17422  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 19</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na lámpara</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17423  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 20</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Curtocircuíto na lámpara</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17424  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 21</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na lámpara</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17425  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 22</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na lámpara</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17426  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 24</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na lámpara</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17427  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 25</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curto circuíto na lámpara</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17428  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 26</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Curtocircuíto na lámpara</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17429  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 27</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
         <p><img src="@@PLUGINFILE@@/e745a241ceb9f3f83862.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="240"></p>]]></text>
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baZ/5m+JlLAYeCoFeL6U+3/479RiU32/ahTP84nJv4rsTr2dLHh5/4sYBDu3coGpgtV7Ms6n6U6cXYe0IfmbhUrXwpNgH26YBDe+FQuOZQNcOyfSnTylZsqv3aT30l/rfv/PaZ2B9PbnNoTxwK1z6rZli2P2VajkvU7T71K5/9+zs3UTv/+tLvPDvyh5M3Aw7tiUPhwGxyfc8DXKbFjW4Bjl8LOLQ3DoVrwZ6v5v2YfSrT4ma+Qif2W6EGORQOzCraAG6/yrT0gTyF3nYj4NBeORQMxynbzSlT52PZCr19J+DQ3jk06IEeb1SZvpSl0Efq8Ms1yKHr/cKealaZvvnDaQZ9z+cCDu2pQ/f0S/uWhpVp5HZi5o1HDu3SoaP94p5rXJmW/+Cd4wa99advBgGH9tihwdo9lxpYps5f/GIsjFZ/9Pd3goBDe+5Qf2C2ut3MMnX+7g9//YNnz37wl3/vr2okUMMcigZmJxpdphrSJIeuV7duAYdqXJzOpxJHre/emeJ0o4HZExxql0MvpNz6eGSK0z1a2bCMQ3UuzpkUh9amON1wM8tKNqLkUH2Ls5h6F/9a+dMNF2Jc3eFQqxw6kurQuSlOd6uyvd051BaHrla2cgGHWnItC1difIJD+tRT96nD96QvcKhlDn0hxaH3THW6Z/Z+BTQO1b44nRcTFXp6Z6rT/UKqfBxqrkNDdv+s4w5f/HDAIQ7V8nQ5xCEOcYhDHOIQhzjEIQ5xiEMc4hCHOMQhDnGIQxziEIc4xCEO0YVDHOIQhziUyUaRFcw4xKEMrhZ5J4NDHMrgUJEtNDnEoQzurMWcv9QyhziUxfL/vBlwiENNPV0OcYhDisMhPwqHOMQhDnGIQ4rDIT8KhzjEIQ5xiEOKwyE/Coc4xCG6cIhDTS1OyrYve8K7dzjUBode6FbIIxxqg0NnqnRojUMtcGixWynXONR8h45U69A5DnGIQxxyLeOQPjWHal+cL1Tp0Hs41AaHUrZ92ROedo+xFQ4pk+Iok+IojjIpjjIpjjIpjjIpjuIok+Iok+Iok+Iok+JAmRRHmRRHmRRHmRQHyqQ4yqQ4yqQ4yqQ4UCbFUSbFUSbFUSbFgTIpjjIpjjIpjjIpDpRJcZRJcZRJcZRJcaBMiqNMiqNMiqNMigNlakhx3ii1XuzaZzjEoTGOrZdbvXP1Eoc4NMqhskvAvoNDHBrlelmHHuQQh0bZLOvQCQ5xiEMcci3jkD41h5pVnIWS2wmtXeEQh8b4drl7jJ8POMShOp8uhzjEIcXhkB+FQxziEIc4xCHF4ZAfhUMc4hCHOMQhxbnL4bun+4wycWh6Fu6e7hVl4tAuuPMgdk2ZOLQb/l+3+zPKxKFd8f//lzJxSJkUR5mgOMqkOMqkOMqkOPtI5//8jx1l4tBu+GS3+7AycWg3MXRnRZnVHWXi0PTM3z3dC8rEoek5VPlb0RxqenHMH/KjcIhDHAKHOMQhDvlROMQhDoFDHOIQh/woHOIQh8AhDnFImfwoHOIQh3Bwi2PdDw7tFut+cGjXWPeDQ7vFuh8c2jXW/eCQMimOMkFxlElxlElxlElx9hXrfnBot1j3g0O7jSHrfnBol1j3g0O7xbofHDqop8shDnFIcTjkR+EQhzjEIQ5xSHE45EfhEIc4xCEOcai5xel8qlsZ797hUBsceqFbIY9wqA0OnanSoTUOtcChxW6lXONQ8x06Uq1D5zjEIQ5xyLWMQ/rUHKp9cb5QpUPv4VAbHOq8WJ1CT7vH2AqHlElxlElxFEeZFEeZFEeZFEeZFEdxlElxlElxlElxlElxoEyKo0yKo0yKo0yKA2VSHGVSHGVSHGWqlM7XPv1LP/LkQw89+QM/+Rtf3lEcDpXlXz7xzvgc37d+6K8Vh0Nl+Nqzk1PFn/qy4nCoKN/5heQXDn7wK4rDoUL8+XraWyurv8ohDuWz/PGsd5/edZNDHMphcSP7Bbrj1zjEoUzeyH2RfO0zHOLQrhSqg0QcqnGZ3hjvTT/05NmzTz403rP+DIc4lMKxkRRa+9Bnt8P/vvLSJ0b/colDHMrvTj/1R6N//Ntn69Ox5lBdy7Ty80NJ3va5yb9/8wPDv3/vNoc4NMkfDzs8H058xNr54rC79H0c4tAE3xheqa6kfWZheLX7KIc4NN4ZGvSa355xK3r5Y4N+9TUOcWj0OnWx2G4Rw30q7t/hEIfi/NNgMcC8Tw4WIvxxDk3wRqn1Yiu+WzvjMi312/5Ibrp0+tudrN3g0BjH1sut3rl6qUFl6o/J7itwgeqc3++xWW0dOlR2Cdh3NKdM8/0RWaGZHcv90dkFDo1yvaxDDzanTFtRtF4p9vGFKLJPcmiUzbIOnWhMmf4jatHPFv3CP0df+DUOcSjs4GyW3r4v6lef2OGQa9ldXo/GWSWmuS5H47if45A+9d0BaXcKH741gyw+eA4tlNxOaO1KQ8p0T3Tfudy3orHZcxyK8+1y9xg/35QybZQak43dDbiPQ7U93dkdN7LhsXLfGjxeu8AhDl2d5qI0P8jjBzjUeoeW1qfpDl0cPvK5waG2O/T1aS5K87GO4fs41HaHBrdWywTRxVndauXQAThuLFEulP3Sw+v71KvmUK2OG7s7XzyIwhhavXa9+vv1HKr9cVfi98SKBkoUQ48GC+Gdsm0OtdmhubBLs14qiPox1P+n5znUZofCm0Pn/rRMEA1iKAiO7M8tIg7V6Lid3qVsbWexTBANY2jwfQ6116G5/mOOEkEUi6EgeGVfLmYcqtFxX+mbUyKIYjHUF+oxDrXXoY3BTcLCQTQSQ9EtyuMcaq1D4dj8++/+Y+EgGomhIHit969XONRWh/69J0D4nlzBIBqLoWgS5E9wqK0OXY5diAoG0VgMRZfDUxxqqUPhyPzN0b8VCqLxGAqCl/dhdM+h2hx3fmTyWaEgmoih4Og+PHflUG2O23uTZXU7KB5EkzEUrKxX/o4Lh+p73MujuVMgiCZjKPpvpzjUTod63eEnhv+eG0QJMRQEt2d/h4hDdTnu0rgxuUGUFEORWDc41EaHeg/dV+MjqpwgSoyhoNMz7xyH2ujQqxOhkxNEiTEU/ee3cKiNDl0cPOgoFkTJMRQ97rifQ210aGPy1cTMIEqJofAO0XEOtdChpaS+cEYQpcVQ8v8Qh9rg0FxSfGQEUVoMRYH2PIfa59ChxHuDqUGUGkPRvcp3cKh9Dn01cTiVGkTpMRQO8B7nUPscuph8WycliDJiKLzRdD+H2ufQxnD+WYEgyoihcB7acQ61zqGVnhQJ834SgygrhoJO72/bHGqbQ4tp4ZEYRFkxFEXaNQ61zaG51E5MQhBlxlBk2PMcaptDh+PzYPOCKDuGwvmwz3CobQ71pv2cDgoFUU4MhasTP8GhtjmUkR0TQZQTQxmZxqEmO3Q5ow8zFkR5MRT2rU5xqGan+2rVk3K2MsZSY0GUF0PhGO8kh+p1uv8ZLsryW9UdYSPrns5IEOXGUHiv6TiHanW6/U3mSm6AUIa7kq6mBks8iHJjKAjufnyNQ3U63c5Wf4nEk1W9QNrJjo5YEOXHUBRqOxyq0el+a7jOZlUbhC1ld2FiQVQghsLO1Q0O1eh0zw8dqmpfnoWcZ+2DICoSQ6FnVzhUn9NdjO9xVdFjqGM5w/FBEBWJofBGwSUO1ed0X4879P5qjjGXtzp5FES/WySGwpXSn+dQfU43vhtGVXO7ei9jfFeQG0TdIjEU3Jrtloocyh0yjeznWNHSPr25h98d5AdRkRgK/m22r7pyqFR3qFJOB8WCKC+G+lvClt3cfZtDFTFfD4diQZQXQ1M6NPW2VRwq1FWpgUODIMqNoWkdmva2JIfyOFQThwZBlBtDUzv0HIeq4Z66OLRY+BbVPdWcAIcOvEPzhfc1m/aU7+VQNRyui0MXC9+i4pA+dc748AKHDphDx2ri0MXi98o5VLPTXZqZQ/cWvU11oUiVOFSj092Il7miKaZHcudrXyzx0O7V8s863sShKrkcd6ii1yVyn7mO3i3PCaIpnrlyaHYDs2eqOUbu3I9o3tBfFtpOaIq5HxyqlOXYtIvVmxV23E/lxtCjxbYTmmIOGodmdjGr6s2/hZyJtoPpi4W2Ezpffi4sh6plbuhQVZMDl7Pn5MdmURcJot6c/JscqtPpvtBX6JHKDpE95ovNoi4SRL2RZMChOp3uyuYuZ2nlk/mO4sjLHAWCaIp3FDlUNQs9iU5cqe4Im1mXn5GXOfKDaHmKCWUcOvjHzeoGj71TlhtEeR10DrVv7Zixd8pyg2iatWM4dPCPeyv9BubEq615QXQ476Y3hxrpUMb6dxOvtuYF0e0p5iRy6OAf90jqw46EN+xzguj6FK+XcejgH3cutR+c8IZ9ThCdn+JuKIcO/nF7s5TWisVQXhCdmWLpGA4d/OOGW/neLBRDOUG0PLG5MIda4VB4k/FCsRjKDqL5ad5Z5VADjns5eXCfst5QVhAdnmaCAYcacNzXEm/qpC57lhFEtyY3qOZQKxw6nJgrqcue5e30+gyH2ufQfNLALGP1xfQgOlPsZVgONe64y0nv0mesvpgaROFr+Tc51D6HwoHZuaIxlB5ER6ZaSohDTTju5clOdeYisGlBdGuqed8casJxb09Mqc5ZizoliLam2r2MQ004bu+J2ep20RhKC6KV9aneHeBQE467PP7iSO6S+IlBNDdVl5pDzTju5ti9wfx9ypKC6LXpVufkUCOOe320Q1RgZ46kINrKe+uaQw126MjoVajAzhwJQRReEc9xqJ0OLYz8/IU2CJoMolDEKxxqp0Ph66kPFo+hpCC6PuUiSRxqxnGvxzYEKRRDk0EUbi7yIIfa6tCR2Oi+UAxNBtHclN0hDjXkuOHKj28uEUMTQfRyd8ptODnUkONuDS5mBWNoPIjCS9nJgEOtdejr/V0zCsfQWBCFa2m/j0PtdShcCvuBEjE0FkRXu9Pu5Mqhphx3I1zzsUQMjQRRuHLk8YBDLXYo7BK/v0QMjQTR68NOOYfa6lB4MVsrE0PxINqc+lLGoeYcd6P45tGTQTS3i5X8OdSY4361+ObRk0EUroH8OIfa7dBi+RgaBNGJotsscqjRDoXrvpSLofiW06XXYeRQ8457uHwMxbacnn5DEQ4157grZ8rHUDyI1rY51HaHglem2dRhGESPBRxqvUOLRTf+TQ6iaxziUL9XPV0QnQo4xKH+hr4nSi2G19kouOU0h9rg0FLUq35vmS/9w1RXQA419bhHo9H9leJfWVjf7fZqHGrWcaMtpE8Wvpp1tnYbQxxq2HH7e0j/UNEv/Fl3l70hDjXuuFcjJz5a7OPfiD7+QMAhDo2N1NcKdYkWzkzxeIRDTT9uNMzqHr9RYBzXn3P03oBDHBqw0vfiZO5CQstbfd+2OcShGIPt0PMkGii0y23TOdS84w4egJ3IvJwtbU4z34hDrXBoZSDH8T9J/9R/DeZf73bbdA418LjHBtM5Vn8z7TN/M/zMpYBDHBrnH4dzE9+VeD1b+vjwEz8WcIhDk7wYe0/oIxOXqpUvxSbAPh1wiENJXaKt2FT7tZ/6Svxv3/ntM7E/ntzmEIdyxu09nvqVz/79ncewnX996XeeHfnDyZsBhziUzOJGtwDHrwUc4lCqRJv5Cp24FnCIQ+ksfSBPobfdCDjEoSw6H8tW6O07AYc4lMOXshT6SB0ayKHal+mbP5xm0Pd8LuAQh4owcjsx88YjhziUxvIfvHPcoLf+9M26NJBDB6NMnb/4xVgYrf7o7+/Up4EcOjBl6vzdH/76B8+e/eAv/95f7dSqgRxqYpk4xCEOcYhDHOIQhzjEIQ5xiEMc4hCHOMQhDnGIQxziEIc4xCEOcYhDHOIQhzjEIQ5xiEMc4hCHOMQhDnGIQxziEIc4xCEOcYhDHOIQhzjEIQ5xiEMc4hCHOMQhDnGIQxziEIc4xCEOcYhDHOIQhzjEIQ5xiEMc4hCHOMQhDnGIQxziEIc4xCEOcYhDHOIQhzjEIQ5xiEMc4hCHOMQhDnGIQxziEIc4xCEOcYhDHOIQhzjEIQ5xiEMc4hCHOMQhDnGIQxziEIc4xCEOcYhDHOIQhzjEIQ5xiEMc4hCHOMQhDnGIQxziEIc4xCEOcYhDHOIQhzjEIQ5xiEMc4hCHOMQhDnGIQxziEIc4xCEOcYhDHOIQhzjEIQ5xiEMcKn5cZMAhDnGIQxziEIc4xCEOZXMPSXI4zaEc5kiSw/McyoMkOQQcyuM8SzK5j0O5dD7Jkwwe3uFQ62lRYTmksJqqsJqqsJoKDnFIYTVVYTVVYTUVHOKQwmqqwmqqwmoqOOQnV1hNVVhNVVhNBYegsJqqsJqqsJoKDkFhNVVhNVVhNRUcgsJqqsJqqsJqKjgEhdVUhdVUhdVUcAgKq6kKq6kKq6ngEBRWUxVWUxVWU8EhKKymKqymKqymgkNQWE1VWE1VWE3lEIegsJqqsJqqsJrKIQ5BYTVVYTVVYTWVQxyCwmqqwmqqwmoqhzQVCqupCqupCqupHNJUKKymKqymKqymckhTobCaqrCaqrCayiFNhcJqqsJqqsJqKoc0FQqrqQqrqQqrqRzSVCispiqspiqspnJIU6GwHFJYTVVYTeWQpkJhOaSwmqqwmsohTYXCckhhNVVhNZVDmgqF5ZDCaqrCaiqHNBUKyyGF1VSF1VSF1VQoLIcUVlMVVlMVVlOhsGNNRUVwCBziEIc4xCEOcagN3OOHrpDTrXBozg9dIc+34z6GH7pCWnIv7LxfujLua4lDnU/6rSvi4R236wEAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAACg9vw3klgv1MAxcC4AAAAldEVYdGRhdGU6Y3JlYXRlADIwMTktMTItMTNUMTQ6Mjg6MTUrMDE6MDBbjGWAAAAAJXRFWHRkYXRlOm1vZGlmeQAyMDE5LTEyLTEzVDE0OjI5OjE0KzAxOjAwY2S9tgAAAABJRU5ErkJggg==</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Curtocircuíto na lámpara</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17430  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 28</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na lámpara</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17431  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 29</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na lámpara</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17432  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 30</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na lámpara</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17433  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 31</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na lámpara</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17434  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 32</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na lámpara</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17435  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 33</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na lámpara</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17436  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 34</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto<br></p> 
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na lámpara</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17437  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 35</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na lámpara</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17438  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 36</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
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99B1lklby832ld9nLtM2SRVerydu7pWeQ+oGSRlbu8je6lVsPvA0oWWfnL+2bvWhRPk0VWect7sSfrCFlklba8B5PXZdoii6yylveNpKzHySKrrOW9nJR1lCyySlreRvIWLs21avcOG59Nvbbr+3dnXZaGqnZD67kRz+J+sm65LlUq69SIZ7FG1i3XuSphHSw4Osma4U5WKWv/yKdxhqxbreNk3WS3QzR9Wbfk2nABotSesAVfyqE5TXULPvrSiGfxgVmWdZGitK5Ue6T0+dQn8dgsHymNGs9glNJ1n+6opFey7z7Y6z43VFmv5NWkrGNkqaxXct/0dg3JuqVlLSfvnLdNlkp7Ja/WYGVI1q0oK3HQ+AJZKvGVfC7ntCiyNN4ruXI2hrWxQ5ZKfSWXWrQ2NiOyVO4r6Vo0IossssgiiyyRRRZZZJE1/df5dMgpPGSRVbgXbjyBu8giq/TuCPmuI1lkFe7g2ebGFllkld/y/9qOyCKrjgtBFllkkUWWyCKLLLLIIktkkUUWWWSRJbLIIossssgSWWSRRRZZk2/ETZ1KadSdociaB1nPTfKqq/eTNb+yTk1S1hpZcyvr4JRuqkfWrS5r/2RlnSGLLLLIsjaULXiy5lbWlyYp6wNkza+sETd1KqVRd4Yiax5k1fL1EFlkkUUWWV4PkUUWWWSR5fUQWWSRRRZZXg+RRRZZZJHl9RBZZJFFFlleD5FFFllkkeX1EFlkkUUWWV4PkUUWWWSR5fUQWWSRRRZZXg+RRRZZZJHl9RBZZJFFFlleD5FFFlnFeqvQNZfXniWLrKAOnCh2rdvVK2SRFdIdRS+jfJIsskK6VlTW3WSRFdLZorI2yCKLLLKsDWULniyyQloqeAuxtU2yyArqu8WOlH4xIousSS0EWWSRRRZZIossssgiiyyRRRZZZJFFlsgii6xx27f3NJ8gi6yyW9p7mptkkVV6Nz6mXovIIqv0/l+z+fNkkTWB/uV/R2SRNSe7mWSRRRZZZJFFFllkkUXWiBp/+BO7ZJFVfs80m/dN8vX4v/9ne+iRL35uG59bXVbjxrWPVncn93osNJsPDj5wsdl8Dz63uqzFvad5aWKvR+PG1STWdgYe+MINzJv83OKy7hjne/bhS3xo79/ODPzbidJOryBrLnbo0v7Uwb1/e/vQCrIszGTNrazWSTpHU8bkcX7Iupk/dWDv39b7/+0lssi66T+13Lr6SP8xhosp214iq+CfOj2879m6JM4Vfsi6qT91eeg8+9ZGfUmH0MiaX1mv7P3jO5L/cuc410Ali6yBf9w3tHN4+96/3IUPWTf3pxaHdg5bV+J9GB+ybu5PxTuHO4l/OW/XkKwy/tTQzuGJ8r7hSNY8yxrcObRrSFY5f2pw57C1a3iYHrJu9k8N7hy+bteQrFL+1ODO4Qt2DedD1sSvRTO4c9jaNTxHzy0va/LXojnd9zFho7VruEXPLS9r8teiudg3FVuSV+GZA1kTvxZN/87hfruG8yJr4teiaZ1Ceqxv1/BueOZB1qRfj4W+cxtecEIpWSW9Hof6dg7P2jUkq6zXI3kOqV1Dssp7PZLnvbe+cbHGDlllvB4vJXYOW7uGR9iZB1mTvxZNcuewtWt4DzvzIGvS16Lp3zm86vvR8yJr0tei6ewctv8/WruGF9iZA1kTvhbNwM7hSusIxHV25kDWhK9FM7BzaNdwfmRVca+wl7qnZO2za0hWiX+qt3P4ql1Dskr8U72dw8t2Dckq8U/1dg5P2zUkq8w/dap94upKyjWPRNb4f6qzc7iYcp02kTX+n+rsHO5LubakyBr/T93R/o7hKynXwxVZ4/+pzs7h5abrdZNV5p/qXMvhdHkfJZE1jRqfbU6s9++O83rEO4fLdg1nXNZzzQl2/zivR3zNLLuGsy7r1CRlrY3zesTX+bNrOOOyDjYn2tYYSxzvHA5fDVczJWv/ZGWdGWOJ4+spX7RrSFbJsuKdw1N2Da0NS14bxhcnHboYrmzB3+QWfLxzaNdw1mV9aZKyPjDW63Gt8+vHuJlhWY3nJwfrsd2xXo/bO79v13CWZdXw9bgzd/tfZI2zxN29iivckFXq69HeOVy1a0hWua9He+fQ3efIKvn1uGbXkKyJvB7tnUO3GCCr5NfjTruGZE3k9ViKZW1iQ1a5r0d8gVJ3nyOr9NfjvF1Dsibyerzg7nNkTeT1eN2uIVkTeT0WnfZH1kRejxJvSkYWWcm+lHVul8gaW1b05Y8xQ9YkZIksssgiiyyyRBZZZJFFFlkiiyyyyCKLLJFFFllkkUWWyCKLLLLIIktkkUUWWWSRpVtV1luFrrm89ixZZAV14ESxa92uXiGLrJDuKHoZ5ZNkkRXStaKy7iaLrJDOFpW1QRZZZJFlbShb8GSRFdJSwVuIrW2SRVZQ3y12pPSLEVlkTWohyCKLLLLIqkmNb3zuV37skXvvfeSHfua3vrpLFlnl9O+ffm9ys/KdH/1bssi6+b7x1PA+y6NfJYusm+t7v5S+P/zDXyOLrJvoL0eeT7T662SRNW7Ln8o6jPe+bbLIGquDp7OPEK9vkUXWGOWfsl38NG2yyAr6LsD0aZE1c0v81uC2+72PPPnkI/cObsc/SxZZhTrQN7HWPvr5nfjfV178dP9PrpBF1rgb74/+Sf8P//6p+mzGkzVbS7zyiz067/rC8M+//eHez39ghyyyQvvT3obUx3bTHtD4cm8z7AfJIiuwb/XWdZujHrPUW19+giyywjayutvo794e/ajlT3a34rfIIiugxuUOmffvZj7us53HHd0li6z8/rUD5rG8Rz7feeRPkUVWboc668L7cydR47nO+vA6WWSF7hceCVjFNS5Oe/+QrJlZ4sXOXuF2yKOXO3uIl8giK7vz7eNYm2EPX2of1zpMFlmZ/Xd7Bv1C6C/8W/sXfoMssrI2nNqX4bk//FfaW/Ebu2SRNbo32vt62+G/stzel3yaLLJGdqA5hpI3x7uGGFnzJOv29jH1Yr/V3j88RxZZ2UZC9wsHjlMcIYusbCMPFPut7seMl8giK70XxlmtLXbPprmLLLJSO3RinM2sy72zBK+TRVZa3xxntbaYOCf+Q2SRlVb3YuVFhtblm7h4OVnzISsxfS4V/aX7TkxpG56sGVjixFXww4dWPLJWt66NdV18suZB1kryG6qhw6c9st4TLcWfCu2QRdZgC/Gm0olCQ6szsjr/6wJZZA0WH8w68+dFhlZ3ZEXR/ukc0iKr9kvcaK0M13YPFhlavZHV/X2yyEpbGd74YKfA0EqMrCh6eSqrQ7Jqv8QvdzwVGFqJkdVh9gBZZPV3unuoM3ho9Y2s9oHWdbLI6is+avDQ3v8MHlp9IyuKXmv95yZZZCX7rxaLK1GBoTUwstonpP40WWQlu5pYlQUOrYGR1V6hHiOLrKFjDve0/ytoaA2OrCh6aQrHHciq+RIv9p3yFzS0hkZWdOcUPpUmq+ZL3Lpz9upOFD60hkdWtHJinHtqk3VLy7raP6MChtbwyGr/2zGyyIr6N74f7v137tBKGVlR9Hr1R7TIqvcSHxp0lDu00kZWm9t1ssjq1DpRYTW5V5cztFJHVtRoeTxDFlmdXh0aUDlDK3Vktf/5HWSR1Sfiob5/yhxa6SOr/QHPUbLI6tuAPxcFD60RIys+orVOFll9G/ADW94ZQ2vUyEr/Q2TNr6yFtFGTMbRGjaz28LtAFllxd6Qe4Rw5tEaOrPYR15NkkRX39dRdupFDa/TIincyHySLrASVM1Hg0MoYWfGBsaNkkZXYOroSBQ6tjJEVn/23ThZZrVZaVHajsKGVNbKiRutnO2SR1ZpNowZN6tDKGlnt8bdFFlndgw6pG0cpQytzZLXdXSCLrL32Jc9Uzhta2SMrPmP5CbLI2qt1WtXxKGho5Yys+LrfD5NFVs6cGRpaOSMrY/6RNX+yrmZsGw0MrbyRFW+zHSOLrL3OZ+zPDQytvJEV72dWeEu6VzPPCCNrup3OOgbVN7RyR1Z8bKy6Q6Xfia+t9BmyarnEe+/O6sghlBxauSMrivYevlbVM+/ct3PU/VzImmqN7DGTGFr5I6s9AHcreubnO9dVPbxLVv2W+FD2plFiaAWMrHij7Xo1z/zN3iV7nyarfku8lHN+QndohYysWN9mNc/8Yk/WEbLqt8QHcg4UdIdWyMiKD2FcqeSJH0xcZjx935asqbaQd4+A9tD6vZCRFd+v4EIlT/yNpKzHyardEre+cPP2KHdoNUNGVvRKdbdnTd7yJ311TtZUa50H+n1R/tAKGVnRf1b2NelG8qYb6dftIqvEVs42x+l4FDa08kZW51bU1bdF1mSXeDxY2bISQytvZE1P1iWyJrrEjeYkZHWHVu7Imp6sc2RNdInvnIis7tDKHVnTk3WSrIku8W2TkXUw66hRPWQdJ2sWZS0G3/eQLLKKyLocfLPWqcl6gqwZlLUYfrNWW/BkFZB1OfwO01OTdYWsWsp6W9jIyh9at01L1nWyJi+r2F/en3tx0ct5n88lerW6i+CeTsJaj8iqm6zcT6QXc491J6rwE+mryad1jKzayco9i6Z9XtZfB91CrMKzaPbl7RqSNd0nmXfmX/dU0qBbiFV45t9y4uye1W2yaidrafTZvsmRtRV2C7GLFZ6tfDVnZUjWdJ/kcvY3LBJnv4cMrdY3LLareUcWerIukFU/WVH2t8ISZ7+HDK3WDltVb8lzHVj3R2TVUFbmN1n7vrATMLQq/SZr5zTHjR2y6ijrbNYKrO8LO/lDq7Vq3ajsPVlqPfeNzYisOsrK2uge+I5h7tDK2x2odnnJmu6TzLrK0cB3DHOHlqsckdXrldFXZhv6WnTe0NqXd0CfrDmSlXEFyKGvRecNrdcDTvYia15k7R/58U7KlRxyhta1iu/KSladZS2M3OpOuZJDztC66KrdZHVrXeZoLWxk5Q2tUxXf4JCsOsuKbyy+HTSycobW8tCtzsmaY1nxodJLYSMre2gtVnuglKyay7qafthhxPWysobWvooPZ5FVb1mvpR6EGnmJv4yh1To09hBZZCUmzdHAkZV/h+knyCIrMZ3WQkdW1tA6FfZFarLmRNZy2jUbMq5KOnJoxZd/2CaLrOTO4ZnQkTV6aO2veteQrJrLujq8CZ95IeVRQ+uVqncNyaq5rNeHToXPufb7iKF1vuK7G5JVd1mtTw5Xd0JH1qihtXKi4k8Nyaq7rOXB77/k3q4idWgtVL4BT1bNZcWb8A8Fj6wRQ+u1yjfgyaq7rGv9G1oBd9hJG1rn877HT9bcydrfvx4LuMNOytCK16lnyCKr11IfiqCbgg0PrZjnJllkJTqdXJEF3RRseGhdq/ZOv2TNhKxriXvXBI2s4aEV3wfnbrLIGt7QuhA+soaH1sIUNrPIqr2s1rnwzXsKjKyhofVSs+Jz4MmaBVnxEYPW6jBwZA0OrXhleDgii6y+vtm5qHrwyBoYWvEdfz5EFln9ta4p2byrwMgaGFovNKu7jiRZMyQrPu6wul1gZPUNrfiioesRWWQNFG+AP15gZPUNrTd6uwBkkTW8OlwrMrKSQ+vsVFaGZM2ArOQtIQJHVmJoLTSnsjIkaxZkfT38BvfDQyu+gPaDZJGVMn+Kj6zu0NoIvWUrWXMoK75CUbGR1bvDdMXXJyVrlmTtKz6yukOrWfWXo8maIVkrp4qPrOTQWtshi6zUXs6600j+0HogIousrG34o8V+qzu0tsgiK3sbfryhdSwii6wRtW8vvrFb5Jcap8PuME3WHMs61N6G/2CRX/qnsdahZM2VrPZJVs3VzfBfWToxziqUrDmT1bnN/eHg9WHj/DRHFlkzI6tzn/sfCf2Fv2hOcSuLrNmR1T41tNn8RNjDv9V++F0RWWQFHUNYC9rUWjo1xgdCZM2lrM6uXnP9esC+ZOecrg9GZJGV00pHy+HtvIcun+8o3CGLrNwWmoG0urCmdMSBrBmT1fsgcCNzhXjo7Djnc5E1x7JWumTW/2z0o/6ne978xg5ZZAV1oHtizOpvj3rM3/UecyUii6yw/rl3nuj7UteIhz7Ve8RPRmSRFdrziW+IfXxoZbfylcQpyo9FZJEVvql1PvHFibWf/VryZ9/7nVOJHx7eIYusAi0naTWbj/7a5/9x98bHz//x4u8+1feD/INeZJHV18HTzYDWtyKyyCpI62w+rI2tiCyyinbow3mw3nU9Ious4jU+mQ3r3bsRWWSN1VeyYH28/m8KWXWVFX37R0e5+v4vRGSRNX59B0UzD5+SRVaxlv/ovYOu3vlz27PxppBVZ1k3tuT/6pcTg2v1x/9gd1beFLLqLWsP1z/88W9+5MknP/Krv/83uzP0ppBVe1kz+qaQRRZZZJFFFllkkUUWWWSRRRZZZJFFFllkkUUWWWSRRRZZZJFFFllkkUUWWWSRRRZZZJFFFllkkUUWWWSRRRZZk1neV/d++g6yyCp5eb/Tuuzl2mfIIqvU5e3c07PIfUDJIit3eRvdS62G3weULLLyl/fN3rUoniaLrPKW92JP1hGyyCpteQ8mr8u0RRZZZS3vG0lZj5NFVlnLezkp6yhZZJW0vI3kLVyaa7tklfGXNdQWWWRNpEtkkTWRzpFF1kQ6SRZZE+k4WTfZ7RCRNRFZCxCl9gRZNxtEtuAnI+siRWldIetmazyDUUrXyVJJr2TffbDXI7JU0it5NSnrGFkq65XcNzO7hmTN1puynLxz3jZZKu2VvDorK0OyZuxNSRw0vkCWSnwln+vAuj8iSyW+kitnY1gbO2Sp1FdyqUVrYzMiS+W+kq5FI7LIIossssgSWWSRRRZZZIksssgiiyyyRBZZZJFFFlkiiyyyyCKLLJFFFllkkUWWyCKLLLLIIktkkUUWWWSRJbLIIossssgSWWSRRRZZZIksssgiiyyyRBZZZJFFFlkiiyyyyCKLLJFFFllkkUWWyCKLLLLIIktkkUUWWWSRJbLIIossssgSWWSRRRZZZIksssgiiyyyRBZZZJFFFlkiiyyyyCKLLJFFFllkkUWWyCKLLLLIIktkkUUWWWSRJbLIIossssgSWWSRRRZZZIksssgiiyyyRBZZZJFFFlkiiyyyyCKLLJFFFllkkUWWyCKLLLLIIktkkUUWWWSRJbLIIossssgSWSXKUlmRRRZZZJFFlsgii6wJP83baSiz42R1WqChzC6Q1Y2GMovI6nYRh/I6QlavxjNAlNV9u2TJW0YWWZ6myJK3jCyyPE2RJW8ZWWR5miJL3jKyyPI0RZa8ZWSR5WmKLHnLyCLL0xRZ8paRRZanKbLkLSOLLE9TZMlbRhZZnqbIkreMLLI8TZElbxlZZHmaIkveMrLI8jRFlrxlZJHlaYosecvIIsvTFFnylpFFlqcpsuQtI4ssT1NkyVtGFlkVP03NXGSJLJFFlsjSvMq63Zs0kx2vvawFb9JMdqH+R0e8STPZDBx3u+hdmsGOzICsxjPep5nrvl0fRUiSJEmSJEmSJEmSJEmSJEmSJEmSJEmSJEmSJEmSJEmSJEmSJEmSJEmSJEmSJEmSJEmSJEmSJEmSJEmSJEmSJEmSJEmSJEmSJEmSJEmSJEmSJEmSJEmSJEmSJEmSVIv+PzrtkAAzpn7GAAAAJXRFWHRkYXRlOmNyZWF0ZQAyMDE5LTEyLTEzVDE0OjI4OjE1KzAxOjAwW4xlgAAAACV0RVh0ZGF0ZTptb2RpZnkAMjAxOS0xMi0xM1QxNDoyOToxNCswMTowMGNkvbYAAAAASUVORK5CYII=</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na lámpara</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17439  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 37</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na lámpara</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17440  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 38</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na lámpara</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17441  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 39</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na lámpara</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17442  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto 40</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na lámpara</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17443  -->
  <question type="multichoice">
    <name>
      <text>Identifica como está conectado o circuíto23</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica como está conectado o circuíto</p> 
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na batería</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Curtocircuíto na lámpara</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/$cat1$/Electricidade/Elementos do circuíto/Simboloxía</text>
    </category>
    <info format="moodle_auto_format">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 17444  -->
  <question type="cloze">
    <name>
      <text>Identificar Altavoz</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/5c79037e5be2b404638d.png" alt="" role="presentation" width="180"></div>
         <br>
         Este compoñente chámase {1:SHORTANSWER:=altavoz}.]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
  </question>

<!-- question: 17446  -->
  <question type="cloze">
    <name>
      <text>Identificar Amperímetro</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/081033cf9cf852e1b87d.png" alt="" role="presentation" width="180"></div>
         <br>
         Este compoñente chámase {1:SHORTANSWER:=amperímetro}.]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
  </question>

<!-- question: 17448  -->
  <question type="cloze">
    <name>
      <text>Identificar Amplificador Operacional</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/64806b5fa6d693ff3395.png" alt="" role="presentation" width="180"></div>
         <br>
         Este componente se llama {1:SHORTANSWER:=amplificador} {1:SHORTANSWER:=operacional}.]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
  </question>

<!-- question: 17451  -->
  <question type="cloze">
    <name>
      <text>Identificar Bobina</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/f16a43da41016b61849b.png" alt="" role="presentation" width="180"></div>
         <br>
         Este componente se llama {1:SHORTANSWER:=bobina}.]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
  </question>

<!-- question: 17453  -->
  <question type="cloze">
    <name>
      <text>Identificar Bombilla</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/763af8b3969223466dbd.png" alt="" role="presentation" width="180"></div>
         <br>
         Este compoñente chámase (en castelán ou galego, con minúsculas) {1:SHORTANSWER:=bombilla~%100%lámpara~%100%lámpada}.&nbsp;<br>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
  </question>

<!-- question: 17455  -->
  <question type="cloze">
    <name>
      <text>Identificar Cable cruzado sin conectar</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/f3b76cabb252f97671f3.png" alt="" role="presentation" width="180"></div>
         <br>
         Estes son cables {1:SHORTANSWER:=no conectados}.]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
  </question>

<!-- question: 17457  -->
  <question type="cloze">
    <name>
      <text>Identificar Cables conectados</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/1e76887c00595e7fd2b4.png" alt="" role="presentation" width="180"></div>
         <br>
         Estes son cables {1:SHORTANSWER:=conectados}.]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
  </question>

<!-- question: 17459  -->
  <question type="cloze">
    <name>
      <text>Identificar Condensador</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/890cc249ade2be169816.png" alt="" role="presentation" width="180"></div>
         <br>
         Este compoñente chámase {1:SHORTANSWER:=condensador}.]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
  </question>

<!-- question: 17461  -->
  <question type="cloze">
    <name>
      <text>Identificar Condensador polarizado</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/db5e4effb2f80c4025ac.png" alt="" role="presentation" width="180"></div>
         <br>
         Este compoñente chámase {1:SHORTANSWER:=condensador} {1:SHORTANSWER:=polarizado}.]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
  </question>

<!-- question: 17464  -->
  <question type="cloze">
    <name>
      <text>Identificar Conector</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/3a878c37528a2af35e20.png" alt="" role="presentation" width="180"></div>
         <br>
         Este compoñente chámase {1:SHORTANSWER:=conector}.]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
  </question>

<!-- question: 17466  -->
  <question type="cloze">
    <name>
      <text>Identificar Conmutador</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/7456ddb383bfe6840479.png" alt="" role="presentation" width="180"></div>
         <br>
         Este compoñente chámase {1:SHORTANSWER:=conmutador}.]]></text>
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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
  </question>

<!-- question: 17468  -->
  <question type="cloze">
    <name>
      <text>Identificar Diodo</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/be6861a2fda9e9c59e54.png" alt="" role="presentation" width="180"></div>
         <br>
         Este compoñente chámase {1:SHORTANSWER:=diodo}.]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
  </question>

<!-- question: 17470  -->
  <question type="cloze">
    <name>
      <text>Identificar Final de carrera</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/ff0785f41c51bbf76511.png" alt="" role="presentation" width="180"></div>
         <br>
         Este compoñente chámase {1:SHORTANSWER:=final} de {1:SHORTANSWER:=carrera}.]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
  </question>

<!-- question: 17473  -->
  <question type="cloze">
    <name>
      <text>Identificar Fusible</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/7b5f9b99fb14e199d584.png" alt="" role="presentation" width="180"></div>
         <br>
         Este compoñente chámase {1:SHORTANSWER:=fusible}.]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
  </question>

<!-- question: 17475  -->
  <question type="cloze">
    <name>
      <text>Identificar Generador de corriente alterna</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/d3bbec428b9056a12a6b.png" alt="" role="presentation" width="180"></div>
         <br>
         Este compoñente chámase {1:SHORTANSWER:=xenerador} de corrente alterna.]]></text>
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    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
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  </question>

<!-- question: 17477  -->
  <question type="cloze">
    <name>
      <text>Identificar Interruptor</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/640f8718abc0e0465f73.png" alt="" role="presentation" width="180"></div>
         <br>
         Este compoñente chámase {1:SHORTANSWER:=interruptor}.]]></text>
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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
  </question>

<!-- question: 17479  -->
  <question type="cloze">
    <name>
      <text>Identificar LED</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/b73f82582b346aafd745.png" alt="" role="presentation" width="180"></div>
         <br>
         Este compoñente chámase {1:SHORTANSWER:=LED}.]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
  </question>

<!-- question: 17481  -->
  <question type="cloze">
    <name>
      <text>Identificar Motor</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/8d9e3af9d9f0e7d160f0.png" alt="" role="presentation" width="180"></div>
         <br>
         Este compoñente chámase {1:SHORTANSWER:=motor}.]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
  </question>

<!-- question: 17483  -->
  <question type="cloze">
    <name>
      <text>Identificar Pila</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/59cbf40bc06826749038.png" alt="" role="presentation" width="180"></div>
         <br>
         Este compoñente chámase {1:SHORTANSWER:=pila}.]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
  </question>

<!-- question: 17485  -->
  <question type="cloze">
    <name>
      <text>Identificar Plano de masa</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/c67b089624b581cd2dea.png" alt="" role="presentation" width="180"></div>
         <br>
         Este compoñente chámase plano de {1:SHORTANSWER:=masa}.]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
  </question>

<!-- question: 17487  -->
  <question type="cloze">
    <name>
      <text>Identificar Potenciómetro</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/9edd17bd23b64a8a6d2b.png" alt="" role="presentation" width="180"></div>
         <br>
         Este compoñente chámase {1:SHORTANSWER:=potenciómetro}.]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
  </question>

<!-- question: 17489  -->
  <question type="cloze">
    <name>
      <text>Identificar Pulsador n.a.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/1df5486692ac4cdfa480.png" alt="" role="presentation" width="180"></div>
         <br>
         Este compoñente chámase {1:SHORTANSWER:=pulsador} normalmente aberto.]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
  </question>

<!-- question: 17491  -->
  <question type="cloze">
    <name>
      <text>Identificar Pulsador n.c.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/3c07dd82070680ac94ec.png" alt="" role="presentation" width="180"></div>
         <br>
         Este compoñente chámase {1:SHORTANSWER:=pulsador} normalmente pechado.]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
  </question>

<!-- question: 17493  -->
  <question type="cloze">
    <name>
      <text>Identificar Relé</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/30973e2a224694e610e6.png" alt="" role="presentation" width="180"></div>
         <br>
         Este compoñente chámase {1:SHORTANSWER:=relé}.]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
  </question>

<!-- question: 17495  -->
  <question type="cloze">
    <name>
      <text>Identificar Resistencia LDR</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/8a4b6ceb4bf9e9125081.png" alt="" role="presentation" width="180"></div>
         <br>
         Este compoñente chámase {1:SHORTANSWER:=LDR}.]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
  </question>

<!-- question: 17497  -->
  <question type="cloze">
    <name>
      <text>Identificar Resistencia NTC</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/53f73533ff04197f75a3.png" alt="" role="presentation" width="180"></div>
         <br>
         Este compoñente chámase {1:SHORTANSWER:=NTC}.]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
  </question>

<!-- question: 17499  -->
  <question type="cloze">
    <name>
      <text>Identificar Resistencia rectangular</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/6929188df15a16fa0eb8.png" alt="" role="presentation" width="180"></div>
         <br>
         Este compoñente chámase {1:SHORTANSWER:=resistencia}.]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
  </question>

<!-- question: 17501  -->
  <question type="cloze">
    <name>
      <text>Identificar Resistencia zigzag</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/ad8adf3e49bf06dd3f05.png" alt="" role="presentation" width="180"></div>
         <br>
         Este compoñente chámase {1:SHORTANSWER:=resistencia}.]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
  </question>

<!-- question: 17503  -->
  <question type="cloze">
    <name>
      <text>Identificar Tierra</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/af6aa071c5324b8cea70.png" alt="" role="presentation" width="180"></div>
         <br>
         Este compoñente chámase {1:SHORTANSWER:=terra}.]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
  </question>

<!-- question: 17505  -->
  <question type="cloze">
    <name>
      <text>Identificar Transformador</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/02d78b9da7b2b37a98ca.png" alt="" role="presentation" width="180"></div>
         <br>
         Este compoñente chámase {1:SHORTANSWER:=transformador}.]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
  </question>

<!-- question: 17507  -->
  <question type="cloze">
    <name>
      <text>Identificar Transistor NPN</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/30f9659faa27e8e566f3.png" alt="" role="presentation" width="180"></div>
         <br>
         Este compoñente chámase {1:SHORTANSWER:=transistor} {1:SHORTANSWER:=NPN}.]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
  </question>

<!-- question: 17510  -->
  <question type="cloze">
    <name>
      <text>Identificar Transistor PNP</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/575bbd36d596ec71123c.png" alt="" role="presentation" width="180"></div>
         <br>
         Este compoñente chámase {1:SHORTANSWER:=transistor} {1:SHORTANSWER:=PNP}.]]></text>
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    </questiontext>
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    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
  </question>

<!-- question: 17513  -->
  <question type="cloze">
    <name>
      <text>Identificar Voltímetro</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/2bd2dbaef17484d03520.png" alt="" role="presentation" width="180"></div>
         <br>
         Este compoñente chámase {1:SHORTANSWER:=voltímetro}.]]></text>
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    </questiontext>
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      <text></text>
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    <penalty>0.3333333</penalty>
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  </question>

<!-- question: 17515  -->
  <question type="cloze">
    <name>
      <text>Identificar Zumbador</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div style="text-align: center;"><img src="@@PLUGINFILE@@/dd85afc996dbb1cdfb0b.png" alt="" role="presentation" width="180"></div>
         <br>
         Este compoñente chámase {1:SHORTANSWER:=zumbador}.]]></text>
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    </questiontext>
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      <text></text>
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    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
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  </question>

<!-- question: 17517  -->
  <question type="multichoice">
    <name>
      <text>A que compoñente se corresponde o símbolo da figura?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A que compoñente se corresponde o símbolo da figura?</p><p><img src="@@PLUGINFILE@@/pilaSimbolo.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="351" height="300"><br></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Batería ou pila</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Xerador de corrente alterna</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Motor</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Toma de terra</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17518  -->
  <question type="multichoice">
    <name>
      <text>A que compoñente se corresponde o símbolo da figura?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A que compoñente se corresponde o símbolo da figura?</p><p><img src="@@PLUGINFILE@@/xeradorAC.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="429" height="300"><br></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Xerador de corrente alterna</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Batería ou pila</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Lámpada</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Motor eléctrico</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17519  -->
  <question type="multichoice">
    <name>
      <text>A que compoñente se corresponde o símbolo da figura?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A que compoñente se corresponde o símbolo da figura?</p><p><img src="@@PLUGINFILE@@/pulsadorSimbolo.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="498" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>pulsador</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>interruptor</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>conmutador</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>pila</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17520  -->
  <question type="multichoice">
    <name>
      <text>A que compoñente se corresponde o símbolo da figura?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A que compoñente se corresponde o símbolo da figura?</p><p><img src="@@PLUGINFILE@@/interruptorSimbolo.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="498" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>interruptor</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>conmutador</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>pulsador</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>botón</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17521  -->
  <question type="multichoice">
    <name>
      <text>A que compoñente se corresponde o símbolo da figura?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A que compoñente se corresponde o símbolo da figura?</p><p><img src="@@PLUGINFILE@@/conmutadorSimbolo.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="498" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>conmutador</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>interruptor</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>pulsador</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>fusible</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17522  -->
  <question type="multichoice">
    <name>
      <text>A que compoñente se corresponde o símbolo da figura?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A que compoñente se corresponde o símbolo da figura?</p><p><img src="@@PLUGINFILE@@/resistenciaSimbolo.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="498" height="300"><br></p>]]></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
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      <text></text>
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    <answer fraction="100" format="html">
      <text>resistencia</text>
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        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>pila</text>
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        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>lámpada</text>
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        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>interruptor</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17523  -->
  <question type="multichoice">
    <name>
      <text>A que compoñente se corresponde o símbolo da figura?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A que compoñente se corresponde o símbolo da figura?</p><p><img src="@@PLUGINFILE@@/resistenciaSimbolo2.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="498" height="300"><br></p>]]></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
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    <answer fraction="100" format="html">
      <text>resistencia</text>
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      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>lámpada</text>
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        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>pila</text>
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        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>interruptor</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17524  -->
  <question type="multichoice">
    <name>
      <text>A que compoñente se corresponde o símbolo da figura?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A que compoñente se corresponde o símbolo da figura?</p><p><img src="@@PLUGINFILE@@/ledSimbolo.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="498" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>LED</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>lámpada</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Altofalante</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Motor</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17525  -->
  <question type="multichoice">
    <name>
      <text>A que compoñente se corresponde o símbolo da figura?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A que compoñente se corresponde o símbolo da figura?</p><p><img src="@@PLUGINFILE@@/lampadaSimbolo.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="498" height="300"><br></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Lámpada</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>LED</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Motor</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Patrulla X</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17526  -->
  <question type="multichoice">
    <name>
      <text>A que compoñente se corresponde o símbolo da figura?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A que compoñente se corresponde o símbolo da figura?</p><p><img src="@@PLUGINFILE@@/zoadorSimbolo.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="498" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>zoador</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>altofalante</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>motor</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Xerador Alterna</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17527  -->
  <question type="multichoice">
    <name>
      <text>A que compoñente se corresponde o símbolo da figura?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A que compoñente se corresponde o símbolo da figura?</p><p><img src="@@PLUGINFILE@@/altofalanteSimbolo.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="498" height="300"><br></p>]]></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
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    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
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    <answer fraction="100" format="html">
      <text>altofalante</text>
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    <answer fraction="0" format="html">
      <text>zoador</text>
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    </answer>
    <answer fraction="0" format="html">
      <text>xerador alterna</text>
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    </answer>
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      <text>Xerador de continua</text>
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  </question>

<!-- question: 17528  -->
  <question type="multichoice">
    <name>
      <text>A que compoñente se corresponde o símbolo da figura?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A que compoñente se corresponde o símbolo da figura?</p><p><img src="@@PLUGINFILE@@/motorSimbolo.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="498" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>motor</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>zoador</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>watiímetro</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>lámpada</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17529  -->
  <question type="multichoice">
    <name>
      <text>A que compoñente se corresponde o símbolo da figura?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A que compoñente se corresponde o símbolo da figura?</p><p><img src="@@PLUGINFILE@@/terraSimbolo.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="300" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>terra</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>pila</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>antena</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>receptor</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17530  -->
  <question type="multichoice">
    <name>
      <text>Identificar Altavoz</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica o compoñente:</p> 
         <p><img src="@@PLUGINFILE@@/5c79037e5be2b404638d.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="180"></p>]]></text>
<file name="5c79037e5be2b404638d.png" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Altavoz</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Zumbador</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Xenerador alterna</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Xenerador de continua</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17531  -->
  <question type="multichoice">
    <name>
      <text>Identificar Amperímetro</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica o compoñente:</p> 
         <p><img src="@@PLUGINFILE@@/081033cf9cf852e1b87d.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="180"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Amperímetro</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Xenerador de corriente</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Pila</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Aluminio</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17532  -->
  <question type="multichoice">
    <name>
      <text>Identificar Amplificador Operacional</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica o compoñente:</p> 
         <p><img src="@@PLUGINFILE@@/64806b5fa6d693ff3395.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="180"></p>]]></text>
<file name="64806b5fa6d693ff3395.png" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Amplificador operacional</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Amplificador triangular</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Triángulo de potencia</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Sumador restador integrado</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17533  -->
  <question type="multichoice">
    <name>
      <text>Identificar Bobina</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica o compoñente:</p> 
         <p><img src="@@PLUGINFILE@@/f16a43da41016b61849b.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="180"></p>]]></text>
<file name="f16a43da41016b61849b.png" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Bobina</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Cable</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Pulsador redondo</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Nudillos</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17534  -->
  <question type="multichoice">
    <name>
      <text>Identificar Bombilla</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica o compoñente:</p> 
         <p><img src="@@PLUGINFILE@@/763af8b3969223466dbd.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="180"></p>]]></text>
<file name="763af8b3969223466dbd.png" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Bombilla/Lámpada</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Díodo LED</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Motor</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Componente X</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17535  -->
  <question type="multichoice">
    <name>
      <text>Identificar Cable cruzado sin conectar</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica o compoñente:</p> 
         <p><img src="@@PLUGINFILE@@/f3b76cabb252f97671f3.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="180"></p>]]></text>
<file name="f3b76cabb252f97671f3.png" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Cables cruzados sen conectar</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Cables cruzados conectados</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Cables conectados</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Cruz</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17536  -->
  <question type="multichoice">
    <name>
      <text>Identificar Cables conectados</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica o compoñente:</p> 
         <p><img src="@@PLUGINFILE@@/1e76887c00595e7fd2b4.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="180"></p>]]></text>
<file name="1e76887c00595e7fd2b4.png" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Cables conectados</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Cables sen conectar</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Cables conectados e sen conectar</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Plano de masa</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17537  -->
  <question type="multichoice">
    <name>
      <text>Identificar Condensador</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica o compoñente:</p> 
         <p><img src="@@PLUGINFILE@@/890cc249ade2be169816.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="180"></p>]]></text>
<file name="890cc249ade2be169816.png" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Condensador</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Pila</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Congregador</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Pila pequena</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17538  -->
  <question type="multichoice">
    <name>
      <text>Identificar Condensador polarizado</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica o compoñente:</p> 
         <p><img src="@@PLUGINFILE@@/db5e4effb2f80c4025ac.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="180"></p>]]></text>
<file name="db5e4effb2f80c4025ac.png" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Condensador polarizado</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Pila</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Condensador sen polarizar</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Pila pequena</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17539  -->
  <question type="multichoice">
    <name>
      <text>Identificar Conector</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica o compoñente:</p> 
         <p><img src="@@PLUGINFILE@@/3a878c37528a2af35e20.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="180"></p>]]></text>
<file name="3a878c37528a2af35e20.png" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Conector</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Cuadradillo</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Terra</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Plano de masa</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17540  -->
  <question type="multichoice">
    <name>
      <text>Identificar Conmutador</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica o compoñente:</p> 
         <p><img src="@@PLUGINFILE@@/7456ddb383bfe6840479.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="180"></p>]]></text>
<file name="7456ddb383bfe6840479.png" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Conmutador</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Interruptor</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Pulsador</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Fusible</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17541  -->
  <question type="multichoice">
    <name>
      <text>Identificar Diodo</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica o compoñente:</p> 
         <p><img src="@@PLUGINFILE@@/be6861a2fda9e9c59e54.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="180"></p>]]></text>
<file name="be6861a2fda9e9c59e54.png" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Díodo</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Díodo LED</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Pila</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Transistor</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17542  -->
  <question type="multichoice">
    <name>
      <text>Identificar Final de carrera</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica o compoñente:</p> 
         <p><img src="@@PLUGINFILE@@/ff0785f41c51bbf76511.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="180"></p>]]></text>
<file name="ff0785f41c51bbf76511.png" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Final de carreira</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Interruptor</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Pulsador</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Pulsador n.a.</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17543  -->
  <question type="multichoice">
    <name>
      <text>Identificar Fusible</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica o compoñente:</p> 
         <p><img src="@@PLUGINFILE@@/7b5f9b99fb14e199d584.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="180"></p>]]></text>
<file name="7b5f9b99fb14e199d584.png" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Fusible</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Resistencia</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Xenerador</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Relé</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17544  -->
  <question type="multichoice">
    <name>
      <text>Identificar Interruptor</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica o compoñente:</p> 
         <p><img src="@@PLUGINFILE@@/640f8718abc0e0465f73.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="180"></p>]]></text>
<file name="640f8718abc0e0465f73.png" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Interruptor</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Conmutador</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Pulsador</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Botón</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17545  -->
  <question type="multichoice">
    <name>
      <text>Identificar LED</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica o compoñente:</p> 
         <p><img src="@@PLUGINFILE@@/b73f82582b346aafd745.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="180"></p>]]></text>
<file name="b73f82582b346aafd745.png" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Díodo LED</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Bombilla</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Altavoz</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Motor</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17546  -->
  <question type="multichoice">
    <name>
      <text>Identificar Motor</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica o compoñente:</p> 
         <p><img src="@@PLUGINFILE@@/8d9e3af9d9f0e7d160f0.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="180"></p>]]></text>
<file name="8d9e3af9d9f0e7d160f0.png" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Motor</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Zumbador</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Vatímetro</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Bombilla</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17547  -->
  <question type="multichoice">
    <name>
      <text>Identificar Pila</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica o compoñente:</p> 
         <p><img src="@@PLUGINFILE@@/59cbf40bc06826749038.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="180"></p>]]></text>
<file name="59cbf40bc06826749038.png" path="/" encoding="base64">iVBORw0KGgoAAAANSUhEUgAAAg4AAAFaBAMAAACEYsh2AAAABGdBTUEAALGPC/xhBQAAAAd0SU1FB+QJGhc1IYSEQaMAAAAnUExURf///wAAABERESIiIjMzM0RERGZmZnd3d4iIiJmZmaqqqszMzO7u7iLC/yUAAAABdFJOUwBA5thmAAAAAWJLR0QAiAUdSAAAAi9JREFUeNrt3aFuFFEYhuFDlqZ0WcG3S0PAraICwSpaB0kFsrW9gBpMAYsgLbKipDewCDwK3WDoZWFpspPsJDuEmfM8l/Bmzskv/pMpBQAAAAAAAAAAAAAAAAAAAAAAAABg4yZf3t6oUMqH5LkKZTJPpj6Isp0kZzqMkuSlDveS5JEOOuhQW4fbw0sdStmeZ3qmQ/mV5IUO5X2SJzqURZKZDiVJooMOOuiggw466KCDDjrooIMOOuiwcZOPWeXVTWUdzrPaXmUdFg0dZnV1GKfJsqoOW40djnSosINz4Z6847qhw0Ftc9TFygz7tc1R5moddNBBBx100EEHHXTQQQcddNDh33mT5LEO5WuSpzqU0Tov8SroMD7O7lKHUh6e/ig6rEcHHXTQQQcddNBBBx100EEHHdbVsGq+EU376v+j83Rorz8dFl12mPUmwzidWvalw1a3HY506FcH58I9ecd1lx0OejRHXXSXYb9HcxQAAAAAAAAAAFCN36326GafBprhwbzdRtj08zA7jNquxg30L87f2nZ4NswOx2077Oow5A7OhXvybzst1/BnVwMdIG7bzVGXpSbeseqggw466KCDDjrooIMOOuiggw466KCDDjrooIMOOuiggw466KCDDjrooIMOOuiggw466KCDDjrooIMOOuiggw466KCDDptyP0le67CTJFc6lEWvfg3Wne/JiQqllJ/vNAAAAAAAAAAAAAAAAAAAAAAAAAAANu8PXinG02N4dtsAAAAldEVYdGRhdGU6Y3JlYXRlADIwMjAtMDktMjZUMjE6Mjg6MjMrMDI6MDD79TN6AAAAJXRFWHRkYXRlOm1vZGlmeQAyMDIwLTA5LTI2VDIxOjUzOjMzKzAyOjAwl9llLAAAAABJRU5ErkJggg==</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Pila</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Xenerador de corrente alterna</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Motor</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Toma de terra</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17548  -->
  <question type="multichoice">
    <name>
      <text>Identificar Plano de masa/terra</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica o compoñente:</p> 
         <p><img src="@@PLUGINFILE@@/c67b089624b581cd2dea.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="180"></p>]]></text>
<file name="c67b089624b581cd2dea.png" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Plano de masa</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Terra</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Pila</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Cepillo</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17549  -->
  <question type="multichoice">
    <name>
      <text>Identificar Potenciómetro</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica o compoñente:</p> 
         <p><img src="@@PLUGINFILE@@/9edd17bd23b64a8a6d2b.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="180"></p>]]></text>
<file name="9edd17bd23b64a8a6d2b.png" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Potenciómetro</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Resistencia LDR</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Resistencia NTC</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Resistencia</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17550  -->
  <question type="multichoice">
    <name>
      <text>Identificar Pulsador n.a.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica o compoñente:</p> 
         <p><img src="@@PLUGINFILE@@/1df5486692ac4cdfa480.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="180"></p>]]></text>
<file name="1df5486692ac4cdfa480.png" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Pulsador n.a.</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Interruptor n.a.</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Conmutador n.a.</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Pila</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17551  -->
  <question type="multichoice">
    <name>
      <text>Identificar Pulsador n.c.</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica o compoñente:</p> 
         <p><img src="@@PLUGINFILE@@/3c07dd82070680ac94ec.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="180"></p>]]></text>
<file name="3c07dd82070680ac94ec.png" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Pulsador n.c.</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Interruptor n.c.</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Distribuidor</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Pila</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17552  -->
  <question type="multichoice">
    <name>
      <text>Identificar Relé</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica o compoñente:</p> 
         <p><img src="@@PLUGINFILE@@/30973e2a224694e610e6.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="180"></p>]]></text>
<file name="30973e2a224694e610e6.png" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Relé</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Bobina</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Interruptor doble</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Pulsador doble</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17553  -->
  <question type="multichoice">
    <name>
      <text>Identificar Resistencia LDR</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica o compoñente:</p> 
         <p><img src="@@PLUGINFILE@@/8a4b6ceb4bf9e9125081.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="180"></p>]]></text>
<file name="8a4b6ceb4bf9e9125081.png" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Resistencia LDR</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Resistencia NTC</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Resistencia</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Resistencia variable</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17554  -->
  <question type="multichoice">
    <name>
      <text>Identificar Resistencia NTC</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica o compoñente:</p> 
         <p><img src="@@PLUGINFILE@@/53f73533ff04197f75a3.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="180"></p>]]></text>
<file name="53f73533ff04197f75a3.png" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Resistencia NTC</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Resistencia LDR</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Resistencia</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Resistencia variable</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17555  -->
  <question type="multichoice">
    <name>
      <text>Identificar Resistencia rectangular</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica o compoñente:</p> 
         <p><img src="@@PLUGINFILE@@/6929188df15a16fa0eb8.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="180"></p>]]></text>
<file name="6929188df15a16fa0eb8.png" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Resistencia</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Pila</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Bombilla</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Interruptor</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17556  -->
  <question type="multichoice">
    <name>
      <text>Identificar Resistencia zigzag</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica o compoñente:</p> 
         <p><img src="@@PLUGINFILE@@/ad8adf3e49bf06dd3f05.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="180"></p>]]></text>
<file name="ad8adf3e49bf06dd3f05.png" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Resistencia</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Bombilla</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Pila</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Interruptor</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17557  -->
  <question type="multichoice">
    <name>
      <text>Identificar Tierra</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica o compoñente:</p> 
         <p><img src="@@PLUGINFILE@@/af6aa071c5324b8cea70.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="180"></p>]]></text>
<file name="af6aa071c5324b8cea70.png" path="/" encoding="base64">iVBORw0KGgoAAAANSUhEUgAAAg4AAAFaBAMAAACEYsh2AAAABGdBTUEAALGPC/xhBQAAAAd0SU1FB+QJGhc1IYSEQaMAAAAhUExURf///wAAABERESIiIjMzM0RERHd3d4iIiJmZmaqqqu7u7hEARcgAAAABdFJOUwBA5thmAAAAAWJLR0QAiAUdSAAAAalJREFUeNrt2bFNxTAUhlEjFKSk4sIENNCSBtiAlhEQbJCwQRZghDcqNY2jJ7B45p4zwifbsvSXAgAAAAAAAAAAAAAAAAAAAAAAAADw66aP54MKpbxF3KpQppuIKweiXEREvOpwHhFxr8NZRMSlDjrooIMOOuiggw466KCDDjrooIMOOuiggw466KCDDjrooIMOOuiggw466KCDDjrooIMOOuiggw466KCDDjrooIMOOuiggw466KCDDjrooIMOOuiggw466KCDDjrooIMOOuiggw466KCDDjrooIMOOuiggw466KCDDjrooIMOOuiggw466KCDDjrooIMOOuiggw5/aXqPZh4O/XRYoqG7fjrMLTtcd5NhjKY+e+kwtO3wokNfHdwL7+Q3W8sOTx39o9Z2GR47+kcBAAAAAJyIn83fPQ3cdUuagbtuTjPcVI15hryqIc2wq4N74Z082pZm4N75R60GbgAAAACAE7I3f/+fgbtuSTNw181phpuqMc+QVzWkGXZ1cC+8k0fb0gzcO/+o1cANAAAAAAAAAAAAAAAAAAAAAAAAALT3BentuZyOuz5PAAAAJXRFWHRkYXRlOmNyZWF0ZQAyMDIwLTA5LTI2VDIxOjI4OjIzKzAyOjAw+/UzegAAACV0RVh0ZGF0ZTptb2RpZnkAMjAyMC0wOS0yNlQyMTo1MzozMyswMjowMJfZZSwAAAAASUVORK5CYII=</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Terra</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Pila</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Antena</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Receptor</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17558  -->
  <question type="multichoice">
    <name>
      <text>Identificar Transformador</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica o compoñente:</p> 
         <p><img src="@@PLUGINFILE@@/02d78b9da7b2b37a98ca.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="180"></p>]]></text>
<file name="02d78b9da7b2b37a98ca.png" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Transformador</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Bobina</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Doble condutor</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Transistor</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17559  -->
  <question type="multichoice">
    <name>
      <text>Identificar Transistor NPN</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica o compoñente:</p> 
         <p><img src="@@PLUGINFILE@@/30f9659faa27e8e566f3.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="180"></p>]]></text>
<file name="30f9659faa27e8e566f3.png" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Transistor NPN</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Transistor PNP</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Transformador NPN</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Transformador PNP</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17560  -->
  <question type="multichoice">
    <name>
      <text>Identificar Transistor PNP</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica o compoñente:</p> 
         <p><img src="@@PLUGINFILE@@/575bbd36d596ec71123c.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="180"></p>]]></text>
<file name="575bbd36d596ec71123c.png" path="/" encoding="base64">iVBORw0KGgoAAAANSUhEUgAAAg4AAAFaBAMAAACEYsh2AAAABGdBTUEAALGPC/xhBQAAAAd0SU1FB+QJGhc1IYSEQaMAAAAwUExURf///wAAABERESIiIjMzM0RERFVVVWZmZnd3d4iIiJmZmaqqqru7u8zMzN3d3e7u7j2dGw0AAAABdFJOUwBA5thmAAAAAWJLR0QAiAUdSAAAB6hJREFUeNrtnc9rHGUch7+hKWmzttvPJk0bS8UtQsQfxYAHwYsL68GTDXiQKpjqzVNzFawb68Gj/XFPpZ4WkWxABA8SxLspHqy3/gOWtRUUTx52ZmfmnXd2dgMe/H4+z7E97cOTd+adeed9zYQQQgghhBBCCCGEEEIIIYQQQgghhBBCCCGEEEIIIcT/mubtN4ayYPYp8KwsWLMNtBSEHQOAnjwcAYCX5GEOAE7JgzzIgzzIgzzIgzwc0sNXSFjaYfZwHGNWmT0cyTwsMXuYk4fQw1l5AICla+QeaK+g8iAP8iAP8iAP8iAP8iAPIbO8wo7NL9Ye+PAwyyvs6Dxr00cOs7zCjnq46MLDTK+wt/16mOUV9jH4/buY5VH8NgDg6WCcPGDzMMoBV11eN2fwMMoBRu7hWPGhLK2HJIddcg9JDs8buYdRDq1dcg9hDqwewhxIPZRyIPVQyoHTQzkHTg/lHCg9RHKg9BDJIf/ef4fEQyyH/DqQVRIPsRy8rQuawkM0B2/rxKbwEM0hteNlfVS9h3gO1rzuan1UvYd4Dt6o9VCRA50HjhxqPZDkUOuBJIeSh+D1N0sOJQ83i6+/WXIIPZxYL7z2pckh9DBfvD+kySH0MEB+HQBPDqGHTmHCwJND4KGRTBl6bDkEHuYLM0iiHAIPA+SCYMoh8NDJP1JgyqHooZE9W+lx5VD0MJ9/xkSVQ9HDIPOAzz3m0Lzd7Xa73de/meyhAwCr7ZwNZzk8Tn9Wb5KH0fCwuZfz4Gx0+DL9Xcv7EzyMhoeDRttrDrZR+Yw972EAACtme15zyHlIl4HGPHQA4LzZOAh3F4uch3OVHhrj5dJ7TnOwDeDDfr9/C8DpSg/J8GBZELsOPfTMrLkFYL/KQzo8ZEH0nHqwJ0rfCeQ8pMNDdoN91qsHuxJ+bJF5aOS/phj4DGLs4V74siLzkA0PVlpU7s7DXLWH3PDgNoixhz+qPeSGh+yScdaph+3xd0Whh0bwsZXLS0bqodkGLsU9FIYHr0GkHn4C8EXcQ3F4cBpE4uEvAEvDuIfi8OA0iA2gdeHChchix9RDo/wtpsNLRm6e9WbcQzg8ZEGs+vSwG/dQGh7GI8SSTw8vxD1shMODmS24m3XmPLQOYh4iw4MtJm91Lrn0gNdiHiLDQ6rByYfsqYdrDx8+/K0D4MmYh/LwMNYQPLBwcR914ko47iUeSncPmYZlj/OLBQB3yh5Kw0NjrAHvevRwsh08sR55CIeHrAasDT16sK3ggdTIQzA85DU8cDnvtkHUQ3F4cKuhzsO5wvDgV0Odh+X88OBYQ87DjZgH5IYHzxpyHtaD++TMw3n/GjIPi+EDqczDpn8NmYcfgdaDuIcD/xrGHv5uA2cs6mGFQINtAC93u91uu7Qf3FxueHCvoTDvvhP3sEmgIe/hjMU9HBBosK3scVQv7mGFQYPdG//GVy3uYZVBgy2kK79eGVZ4yFjxq8Hsn36/3+/3vy79R8nDmmcN1cxJQ8wDq4bAA62GogffGrKdO2pwXsNNaUgfvUhD4eMzZg12dCoNK941TOeB4II51d/FVYJbhGnGSYYjE+9OE0TPv4fmLQUx/X11Tx4URH6e1ZMHBZGfd/fkQUHMAUBLQYzWBbXpgxitE9ujDyJZR0ofRLKumD6I9LsD9iDS71DYgxh/p0YexPi7RfIgsu+auYPIvnPnDiK3DwZ1ELl9UaiDyO+bxBxEfh8t5iAK++wRB1HYd5E4iOK+rLxBFPfp5Q0i2MebNohgX3faIAIPtEGE54CwBhF6YA2idE4QaRAlD6RBlM+N4gyi7IEziMg5YpRBRDxQBhE7V44xiJgHxiCi5wwSBhH1QBhE/NxJviDiHviCqDiHlC6ICg90QVSdS8sWRJUHtiAqzykmC6LSA1kQ1edWcwVR7YEriAnnmFMFMcEDVRCTzrVnCmKSB6YgJnlgCmKiB6IgJnogCmKyB54gJnvgCaLGA00QNR5ogqjzwBJEnQeWIGo9TAziu7e6bx9weJgQROMDAFje4fBQGUQj2XimtUPhoTKI8aa3S7sUHiqCWMh2CrhI4aEiiC2ERyV49xANogEASx/13+fxEA3iMYC1fbPmZy7usqbyEAtiG2jtm5nZdXxC4iESRLOdHVn4u7F4KAfRKJ1wy+ChHMTR0gm3FB5KQTxyNged0kMpiAHwFKOHMIit8CBPEg9hEB1ne5hO7aEYxElf5/bO4CEN4mp62WwZp4ckiNNmZnbM1zmts3hIgxgmHk6zekiCuMTuIQnilEsP8+UjvWuC8OlhsXzEWjWDvAdf46Sthyd6T/VH1ABaQ1cevgXemd2Du/sos18/Psyg2uE4G6DWg7d51mE9eJt3H9bDI23aaWZmR91dMA7noaHNS83MrLkOvJj88w/EHuzG+IH1XbxH7OExMPr9x4FVYg8NAK3LQ7u/7m6qMdsk/QoAPNONnAHN5eHPbP3DeWYPJ9crjkYn82C/pBqeM2oPdjs5m29I7sHud4DWZer7yRHN7/s/mzxofiEP8iAP8iAP8iAP8jAds7wc98wi4yQ7xiwvxz0zy8tx18zwclwIIYQQQgghhBBCCCGEEEIIIYQQQgghhBBCCCGEEEL8Z/wL5N0fXCkeg/YAAAAldEVYdGRhdGU6Y3JlYXRlADIwMjAtMDktMjZUMjE6Mjg6MjMrMDI6MDD79TN6AAAAJXRFWHRkYXRlOm1vZGlmeQAyMDIwLTA5LTI2VDIxOjUzOjMzKzAyOjAwl9llLAAAAABJRU5ErkJggg==</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Transistor PNP</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Transistor NPN</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Transformador NPN</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Transformador PNP</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17561  -->
  <question type="multichoice">
    <name>
      <text>Identificar Voltímetro</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica o compoñente:</p> 
         <p><img src="@@PLUGINFILE@@/2bd2dbaef17484d03520.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="180"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Voltímetro</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Xenerador de tensión</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Pila</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Bombilla</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17562  -->
  <question type="multichoice">
    <name>
      <text>Identificar xenerador de corriente alterna</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica o compoñente:</p> 
         <p><img src="@@PLUGINFILE@@/d3bbec428b9056a12a6b.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="180"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Xenerador de corriente alterna</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Batería ou pila</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Lámpada</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Motor eléctrico</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17563  -->
  <question type="multichoice">
    <name>
      <text>Identificar Zumbador</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Identifica o compoñente:</p> 
         <p><img src="@@PLUGINFILE@@/dd85afc996dbb1cdfb0b.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="180"></p>]]></text>
<file name="dd85afc996dbb1cdfb0b.png" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Zumbador</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Altavoz</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Motor</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Generador Alterna</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/$cat1$/Electricidade/Introdución á electricidade</text>
    </category>
    <info format="moodle_auto_format">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 17564  -->
  <question type="multichoice">
    <name>
      <text>A electricidade e o magnetismo son dúas _______ do mesmo fenómeno, o electromagnetismo</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A electricidade e o magnetismo son dúas _______ do mesmo fenómeno, o electromagnetismo</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Manifestacións</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Consecuencias</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Forzas</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Magnitudes</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17565  -->
  <question type="multichoice">
    <name>
      <text>A era da información e a comunicación tamén se desenvolve sobre a electricidade e o compoñente fundamental sobre o que se asienta é...</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A era da información e a comunicación tamén se desenvolve sobre a electricidade e o compoñente fundamental sobre o que se asienta é...</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>O transistor</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A lámpara eléctrica</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O electroimán</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O relé</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17566  -->
  <question type="multichoice">
    <name>
      <text>A experimentación científica coa electricidade comezou, aproximadamente...</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A experimentación científica coa electricidade comezou, aproximadamente...</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>A finai do s. XVIII</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A finais do s. XIX</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A principios do s. XX</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A finais do s. XVII</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17567  -->
  <question type="multichoice">
    <name>
      <text>A implantación e desenvolvemento comercial da electricidade comezaron coa lámpara eléctrica...</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A implantación e desenvolvemento comercial da electricidade comezaron coa lámpara eléctrica...</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>A finais do s. XIX</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A comezos do s. XX</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A mediados do s. XX</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A comezos do s. XIX</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17568  -->
  <question type="multichoice">
    <name>
      <text>A palabra electricidade ven do grego elektron, que significa...</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A palabra electricidade ven do grego elektron, que significa...</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Ámbar</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Electricidade</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Imán</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Lóstrego</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17569  -->
  <question type="multichoice">
    <name>
      <text>Cal destes aparatos funciona con corrente continua?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal destes aparatos funciona con corrente continua?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Un teléfono móbil</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Un secador del pelo</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Unha vitrocerámica</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Unha lavadora</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17570  -->
  <question type="multichoice">
    <name>
      <text>Cal destes é un material illante?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal destes é un material illante?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>O vidro</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A auga con sal</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O aluminio</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O grafito</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17571  -->
  <question type="multichoice">
    <name>
      <text>Cal destes é un material illante?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal destes é un material illante?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>O plástico</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A auga con sal</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O aluminio</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O grafito</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17572  -->
  <question type="multichoice">
    <name>
      <text>Cal dos seguintes dispositivos eléctricos NON produce ningún movemento?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal dos seguintes dispositivos eléctricos NON produce ningún movemento?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Un LED</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Un motor</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Un altavoz</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Un actuador lineal</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17573  -->
  <question type="multichoice">
    <name>
      <text>Cal é a carga dun átomo en estado natural?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é a carga dun átomo en estado natural?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Neutra</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Positiva</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Negativa</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Depende do átomo</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17574  -->
  <question type="multichoice">
    <name>
      <text>Cal é un material condutor?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é un material condutor?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>O aluminio</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A auga destilada</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O aire</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O plástico</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17575  -->
  <question type="multichoice">
    <name>
      <text>Cal é un material illante?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é un material illante?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>A auga destilada</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O cobre</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O grafito</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A auga salgada</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17576  -->
  <question type="multichoice">
    <name>
      <text>Cal NON se corresponde coa corrente alterna?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal NON se corresponde coa corrente alterna?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>É la que nos dan as pilas e baterías</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Cambia continuamente de sentido</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>É a que ven da rede, é dicir, dos enchufes</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Solemos manexar voltaxes maiores que coa corrente continua</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17577  -->
  <question type="multichoice">
    <name>
      <text>Cal NON se corresponde coa corrente alterna?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal NON se corresponde coa corrente alterna?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Solemos manexar voltaxes menores que coa corrente continua</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Cambia continuamente de sentido</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Podemos obtela da rede, é dicir, nos enchufes</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Podemos obtela a partir de corrente continua gracias a un adaptador</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17578  -->
  <question type="multichoice">
    <name>
      <text>Cal NON se corresponde coa corrente continua?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal NON se corresponde coa corrente continua?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Solemos manexar grandes voltaxes con ela</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Siempre ten o mesmo sentido</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>É a que proporcionan as baterías e pilas</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Podemos obtela de adaptadores de rede</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17579  -->
  <question type="multichoice">
    <name>
      <text>Cal NON se corresponde coa corrente continua?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal NON se corresponde coa corrente continua?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Solemos manexar grandes voltaxes con ela</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[Sempre ten o&nbsp;mesmo sentido]]></text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>É a que nos dan as pilas e baterías</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Podemos obtela da rede gracias ós adaptadores de corrente</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17580  -->
  <question type="multichoice">
    <name>
      <text>Cando dicimos que comeza o uso comercial da electricidade?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cando dicimos que comeza o uso comercial da electricidade?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>A finais do s. XIX, coa lámpara eléctrica</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Na antiga Grecia</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Coa Revolución Científica, a finais do século XVIII</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A mediados do século XX, coa invención do transistor</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17581  -->
  <question type="multichoice">
    <name>
      <text>Cando dicimos que un corpo está cargado?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cando dicimos que un corpo está cargado?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Cando ten máis electróns que protóns, ou ó revés</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Cando ten todas as cargas</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Cando ten máis cargas de signo positivo que de signo negativo</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Cando ten máis cargas de signo negativo que de signo positivo</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17582  -->
  <question type="multichoice">
    <name>
      <text>Cando está cargado un corpo?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cando está cargado un corpo?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Cando ten máis cargas dun signo que do outro signo</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Cando ten igual número de cargas positivas e negativas</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Cando ten máis cargas positivas que negativas</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Cando ten máis cargas negativas que positivas</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17583  -->
  <question type="multichoice">
    <name>
      <text>Cando se lle puxo nome á electricidade e comezaron a estudarse os seus efectos?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cando se lle puxo nome á electricidade e comezaron a estudarse os seus efectos?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Arredor do ano 600 AC, coa civilización grega</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A finais do s. XVIII, coa revolución científica</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A finais do s. XIX, coa lámpara eléctrica</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>No século XV, coa pila de Volta</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17584  -->
  <question type="multichoice">
    <name>
      <text>Con que descobremento dicimos que comezou o uso da electricidade de xeito comercial?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Con que descobremento dicimos que comezou o uso da electricidade de xeito comercial?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>A lámpara eléctrica</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A pila de Volta</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O ámbar frotado contra algún tecido</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O transistor</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17585  -->
  <question type="multichoice">
    <name>
      <text>Os principais efectos da corrente eléctrica son:</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Os principais efectos da corrente eléctrica son:</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Luz, calor, movemento e sonido</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Electromagnetismo, luz, calor e movemento</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Electroluminiscencia, calor, movemento e sonido</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Enerxía, movemento, calor e sonido</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17586  -->
  <question type="multichoice">
    <name>
      <text>Que aparato funciona con Corrente Alterna?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que aparato funciona con Corrente Alterna?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Lavadora</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Ordenador portátil</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Reloxio digital</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Teléfono móbil</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17587  -->
  <question type="multichoice">
    <name>
      <text>Que fenómeno dicimos que é outra expresión da electricidade?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que fenómeno dicimos que é outra expresión da electricidade?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>O magnetismo</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O calor</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A luz</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O movemento</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17588  -->
  <question type="multichoice">
    <name>
      <text>Que NON é unha corrente eléctrica?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que NON é unha corrente eléctrica?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Un conxunto de electróns almacenados nun punto determinado</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Electróns movéndose a través dun conductor</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Electróns que van dun polo a outro dun circuíto</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Un fluxo eléctrico a través dun medio</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17589  -->
  <question type="multichoice">
    <name>
      <text>Que partículas do átomo están cargadas?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que partículas do átomo están cargadas?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Os electróns, negativamente, e os protóns, positivamente</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Os electróns, negativamente, e os neutróns, positivamente</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Los protóns, positivamente, e os neutróns, negativamente</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Os electróns, positivamente, e os protóns, negativamente</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17590  -->
  <question type="multichoice">
    <name>
      <text>Que quere dicir que a electricidade é un fenómeno natural?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que quere dicir que a electricidade é un fenómeno natural?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Que non foi inventada</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Que se inventou fai moitísimo tempo</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Que non se pode xenerar artificialmente</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Que é ecolóxica</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17591  -->
  <question type="multichoice">
    <name>
      <text>Sempre que hai unha corrente eléctrica, prodúcese...</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Sempre que hai unha corrente eléctrica, prodúcese...</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Calor</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Resistencia eléctrica</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Voltaxe</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Carga eléctrica</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17592  -->
  <question type="multichoice">
    <name>
      <text>Un material conductor presentará...</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Un material conductor presentará...</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Una resistencia muy baja</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Una resistencia muy alta</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Una conductividad muy baja</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Una corriente muy alta</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17593  -->
  <question type="multichoice">
    <name>
      <text>Un material conductor presentará...</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Un material conductor presentará...</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Una resistencia muy baja</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Una resistencia muy alta</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Una oposición alta al paso de la corriente</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Una mala conductividad</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17594  -->
  <question type="multichoice">
    <name>
      <text>Un material illante presentará...</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Un material illante presentará...</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Unha resistencia moi alta</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Unha resistencia moi baixa</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Unha conductividade moi baixa</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Unha corrente moi baixa</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17595  -->
  <question type="multichoice">
    <name>
      <text>Un motor eléctrico polo que pasa unha corrente produce...</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Un motor eléctrico polo que pasa unha corrente produce...</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Movemento e calor</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Movemento</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Calor</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Electromagnetismo</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/$cat1$/Electricidade/Lei de Ohm</text>
    </category>
    <info format="moodle_auto_format">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/$cat1$/Electricidade/Lei de Ohm/Lei de Ohm (cálculos sinxelos)</text>
    </category>
    <info format="moodle_auto_format">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 17596  -->
  <question type="multichoice">
    <name>
      <text>Le de Ohm 23</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que valor ten a tensión da pila?</p> 
         <p><img src="@@PLUGINFILE@@/78faa2ad4eb1c4660227.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="302"></p>]]></text>
<file name="78faa2ad4eb1c4660227.png" path="/" 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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>100V</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>25V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0.04V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>100000V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17597  -->
  <question type="multichoice">
    <name>
      <text>Lei de Ohm 01</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que valor ten a intensidade de corrente?</p> 
         <p><img src="@@PLUGINFILE@@/0c0071fb195c1e1403c9.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="302"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>3A</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>12A</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0.33A</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>2Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17598  -->
  <question type="multichoice">
    <name>
      <text>Lei de Ohm 02</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que valor ten a intensidade de corrente?</p> 
         <p><img src="@@PLUGINFILE@@/a012b2b174e745726c72.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="302"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>0.3A</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3.3A</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>270A</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>9V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17599  -->
  <question type="multichoice">
    <name>
      <text>Lei de Ohm 03</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que valor ten a tensión na pila?</p><p><img src="@@PLUGINFILE@@/85f08b1cc1a53ce8e364.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="302" style="font-size: 0.9375rem; font-family: -apple-system, BlinkMacSystemFont, &quot;Segoe UI&quot;, Roboto, &quot;Helvetica Neue&quot;, Arial, &quot;Noto Sans&quot;, sans-serif, &quot;Apple Color Emoji&quot;, &quot;Segoe UI Emoji&quot;, &quot;Segoe UI Symbol&quot;, &quot;Noto Color Emoji&quot;;"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>60V</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>15V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0.06V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>2A</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17600  -->
  <question type="multichoice">
    <name>
      <text>Lei de Ohm 04</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que valor ten a resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/779cc29bdb6063c75fcd.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="302"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>60Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>16Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0.6Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>6V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17601  -->
  <question type="multichoice">
    <name>
      <text>Lei de Ohm 05</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que valor ten a resistencia?</p> 
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>3Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>27Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0.33Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3A</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17602  -->
  <question type="multichoice">
    <name>
      <text>Lei de Ohm 06</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que valor ten a tensión na pila?</p> 
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>24V</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>2.6V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0.38V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>8Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17603  -->
  <question type="multichoice">
    <name>
      <text>Lei de Ohm 07</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que valor ten a intensidade de corrente?</p> 
         <p><img src="@@PLUGINFILE@@/8a51f68647c0b3012fb6.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="302"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>0.1A</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>10A</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1440A</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>120Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17604  -->
  <question type="multichoice">
    <name>
      <text>Lei de Ohm 08</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que valor ten a intensidade de corrente?</p> 
         <p><img src="@@PLUGINFILE@@/d3adfd0040eb199f5c26.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="302"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>1.5A</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0.66A</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>150A</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>15V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17605  -->
  <question type="multichoice">
    <name>
      <text>Lei de Ohm 09</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que valor ten a tensión da pila?</p> 
         <p><img src="@@PLUGINFILE@@/3f4fd893b03af366fc48.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="302"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>1.5V</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0.006V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>150V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0.1A</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17606  -->
  <question type="multichoice">
    <name>
      <text>Lei de Ohm 10</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que valor ten a resistencia?</p> 
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>24Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>6Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0.04Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>12V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17607  -->
  <question type="multichoice">
    <name>
      <text>Lei de Ohm 11</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que valor ten a resistencia?</p> 
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>500Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0.45Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>15Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0.03A</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17608  -->
  <question type="multichoice">
    <name>
      <text>Lei de Ohm 12</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que valor ten a tensión da pila?</p> 
         <p><img src="@@PLUGINFILE@@/ec7dcfe9af727bcb97bd.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="302"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>20V</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>500V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0.002V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>100Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17609  -->
  <question type="multichoice">
    <name>
      <text>Lei de Ohm 13</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que valor ten a intensidade de corrente?</p> 
         <p><img src="@@PLUGINFILE@@/4beb16ae6481fb66d52c.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="302"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>2A</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0.5A</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>162A</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>9Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17610  -->
  <question type="multichoice">
    <name>
      <text>Lei de Ohm 14</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que valor ten a intensidade de corrente?</p> 
         <p><img src="@@PLUGINFILE@@/a64a7c2b70317a56e229.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="302"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>0.24A</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>4.16A</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>2400A</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>24V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17611  -->
  <question type="multichoice">
    <name>
      <text>Lei de Ohm 15</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que valor ten a tensión da pila?</p> 
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>3V</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1200V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>8V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0.05A</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17612  -->
  <question type="multichoice">
    <name>
      <text>Lei de Ohm 16</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que valor ten a resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/fd9e06a3d8821e71ab56.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="302"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>9Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>36Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0.11Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>18V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17613  -->
  <question type="multichoice">
    <name>
      <text>Lei de Ohm 17</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que valor ten a resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/46491e05e2347a48bb9d.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="302"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>6Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0.16Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>96Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>4A</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17614  -->
  <question type="multichoice">
    <name>
      <text>Lei de Ohm 18</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que valor ten a tensión da pila?</p> 
         <p><img src="@@PLUGINFILE@@/5a9a944b24392b962682.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="302"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>5V</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>20V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0.05V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>10Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17615  -->
  <question type="multichoice">
    <name>
      <text>Lei de Ohm 21</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que valor ten a intensidade de corrente?</p> 
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>1.5mA</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>15mA</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>24mA</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>666mA</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17616  -->
  <question type="multichoice">
    <name>
      <text>Lei de Ohm 22</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que valor ten a intensidade de corrente?</p> 
         <p><img src="@@PLUGINFILE@@/80ad840857510e954bd9.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="302"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>0.6mA</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0.06mA</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>135mA</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1666mA</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17617  -->
  <question type="multichoice">
    <name>
      <text>Lei de Ohm 24</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que valor ten a resistencia?</p> 
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>30kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1.2kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>33Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17618  -->
  <question type="multichoice">
    <name>
      <text>Lei de Ohm 25</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p></p>Que valor ten a resistencia?<br><img src="@@PLUGINFILE@@/401b669e8faf46d1216a.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="302" style="font-size: 0.9375rem; font-family: -apple-system, BlinkMacSystemFont, &quot;Segoe UI&quot;, Roboto, &quot;Helvetica Neue&quot;, Arial, &quot;Noto Sans&quot;, sans-serif, &quot;Apple Color Emoji&quot;, &quot;Segoe UI Emoji&quot;, &quot;Segoe UI Symbol&quot;, &quot;Noto Color Emoji&quot;;"><br>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>1.5kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>15kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0.666kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1.5Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17619  -->
  <question type="multichoice">
    <name>
      <text>Lei de Ohm 26</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que valor ten a tensión da pila?</p> 
         <p><img src="@@PLUGINFILE@@/a35d90212c65e5e74382.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="302"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>60V</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>60000V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1666V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0.6V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17620  -->
  <question type="multichoice">
    <name>
      <text>Lei de Ohm 27</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que valor ten a intensidade de corrente?</p> 
         <p><img src="@@PLUGINFILE@@/bf4f53704aaa168ba941.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="302"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>0.2mA</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>2mA</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>5mA</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0.5mA</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17621  -->
  <question type="multichoice">
    <name>
      <text>Lei de Ohm 28</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que valor ten a intensidade de corrente?</p> 
         <p><img src="@@PLUGINFILE@@/728cfb0d391cee15598d.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="302"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>3mA</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3A</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>75mA</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0.333mA</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17622  -->
  <question type="multichoice">
    <name>
      <text>Lei de Ohm 29</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que valor ten a tensión da pila?</p> 
         <p><img src="@@PLUGINFILE@@/72363df19a362ec2ed55.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="302"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>3V</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3mV</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>75V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>30V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17623  -->
  <question type="multichoice">
    <name>
      <text>Lei de Ohm 30</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que valor ten a resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/c48ba387de5e540de7a7.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="302"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>30kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>4.8kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>33kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17624  -->
  <question type="multichoice">
    <name>
      <text>Lei de Ohm 31</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que valor ten a resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/103cd2fb428835b1f03a.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="302"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>300kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>30kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0.75kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17625  -->
  <question type="multichoice">
    <name>
      <text>Lei de Ohm 32</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que valor ten a tensión da pila?</p> 
         <p><img src="@@PLUGINFILE@@/07864a35babbed0fb881.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="302"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>36V</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>360V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3.6V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>400V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17626  -->
  <question type="multichoice">
    <name>
      <text>Lei de Ohm 33</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que valor ten a intensidade de corrente?</p> 
         <p><img src="@@PLUGINFILE@@/08148e3412fb5a260357.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="302"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>3mA</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0.3mA</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0.333mA</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>108mA</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17627  -->
  <question type="multichoice">
    <name>
      <text>Lei de Ohm 34</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que valor ten a intensidade de corrente?</p> 
         <p><img src="@@PLUGINFILE@@/4e35a2b65b03364ea2f4.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="302"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>0.48mA</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>4.8mA</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>2.08mA</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1200mA</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17628  -->
  <question type="multichoice">
    <name>
      <text>Lei de Ohm 35</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que valor ten a tensión da pila?</p> 
         <p><img src="@@PLUGINFILE@@/c8ed950acb5b6341b3b7.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="302"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>20V</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>2V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>320V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0.003V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17629  -->
  <question type="multichoice">
    <name>
      <text>Lei de Ohm 36</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que valor ten a resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/8b39dd1ac0080733b5e6.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="302"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>6kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>60kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0.166kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>54kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17630  -->
  <question type="multichoice">
    <name>
      <text>Lei de Ohm 37</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que valor ten a resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/4a3439e7a1dc89aaf367.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="302"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>3kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>30kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>192kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0.333kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17631  -->
  <question type="multichoice">
    <name>
      <text>Lei de Ohm 38</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que valor ten a tensión da pila?</p> 
         <p><img src="@@PLUGINFILE@@/161598c417e769d7fa10.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="302"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>6V</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>6000V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>37.5V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0.026V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17632  -->
  <question type="multichoice">
    <name>
      <text>Por que circuíto circulará máis corrente?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Por que circuíto circulará máis corrente?</p> 
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Polo 1</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Polo 2</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Polo 3</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Polo 4</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17633  -->
  <question type="multichoice">
    <name>
      <text>Por que circuíto circulará máis corrente?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Por que circuíto circulará máis corrente?</p> 
         <p><img src="@@PLUGINFILE@@/564bc755b642d9514ed0.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>2</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>4</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17634  -->
  <question type="multichoice">
    <name>
      <text>Por que circuíto circulará máis corrente?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Por que circuíto circulará máis corrente?</p> 
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>3</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>2</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>4</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17635  -->
  <question type="multichoice">
    <name>
      <text>Por que circuíto circulará máis corrente?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Por que circuíto circulará máis corrente?</p> 
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>2</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>4</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17636  -->
  <question type="multichoice">
    <name>
      <text>Por que circuíto circulará máis corrente?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Por que circuíto circulará máis corrente?</p> 
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>4</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>2</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/$cat1$/Electricidade/Lei de Ohm/Divisores de tensión</text>
    </category>
    <info format="moodle_auto_format">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 17637  -->
  <question type="multichoice">
    <name>
      <text>Cal será a voltaxe no punto -a-?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal será a voltaxe no punto -a-?</p><p><img src="@@PLUGINFILE@@/voltEnA644.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>3V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>6V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>4V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Non se pode saber sen o dato da intensidade</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17638  -->
  <question type="multichoice">
    <name>
      <text>Cal será a voltaxe no punto -a-?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal será a voltaxe no punto -a-?</p><p><img src="@@PLUGINFILE@@/voltEnA60044.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>300V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>400V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>150V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17639  -->
  <question type="multichoice">
    <name>
      <text>Cal será a voltaxe no punto -a-?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal será a voltaxe no punto -a-?</p><p><img src="@@PLUGINFILE@@/voltEnA622.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
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      <text></text>
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    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>3V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>6V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>2V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>4V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17640  -->
  <question type="multichoice">
    <name>
      <text>Cal será a voltaxe no punto -a-?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal será a voltaxe no punto -a-?</p><p><img src="@@PLUGINFILE@@/voltEnA62K2K.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>3V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3KV</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0,003V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0,00003V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17641  -->
  <question type="multichoice">
    <name>
      <text>Cal será a voltaxe no punto -a-?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal será a voltaxe no punto -a-?</p><p><img src="@@PLUGINFILE@@/voltEnA61K1.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Case cero voltios</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Case 6V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Sobre 3V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>máis de 6V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17642  -->
  <question type="multichoice">
    <name>
      <text>Cal será a voltaxe no punto -a-?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal será a voltaxe no punto -a-?</p><p><img src="@@PLUGINFILE@@/voltEnA611K.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Case 6V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Case 0V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Sobre 3V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>máis de 6V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17643  -->
  <question type="multichoice">
    <name>
      <text>Cal será a voltaxe no punto -a-?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal será a voltaxe no punto -a-?</p><p><img src="@@PLUGINFILE@@/voltEnA642.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>2V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>4V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>6V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17644  -->
  <question type="multichoice">
    <name>
      <text>Divisor de tensión 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que voltaxe hai no punto 'a'?</p> 
         <p><img src="@@PLUGINFILE@@/f60328d4d61d8e3007bc.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500"></p>]]></text>
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      <text></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
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    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>3V</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>6V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>4V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>No se puede saber sin el dato de la intensidad</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17645  -->
  <question type="multichoice">
    <name>
      <text>Divisor de tensión 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que voltaxe hai no punto 'a'?</p> 
         <p><img src="@@PLUGINFILE@@/d4232a547754485a3136.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>300V</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>400V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>150V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17646  -->
  <question type="multichoice">
    <name>
      <text>Divisor de tensión 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que voltaxe hai no punto 'a'?</p> 
         <p><img src="@@PLUGINFILE@@/104adfdac57225f9f8f8.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>3V</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>6V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>2V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>4V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17647  -->
  <question type="multichoice">
    <name>
      <text>Divisor de tensión 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que voltaxe hai no punto 'a'?</p> 
         <p><img src="@@PLUGINFILE@@/bf4eeff6e498539db500.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>3V</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3KV</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0,003V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0,00003V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17648  -->
  <question type="multichoice">
    <name>
      <text>Divisor de tensión 5</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que voltaxe hai no punto 'a'?</p> 
         <p><img src="@@PLUGINFILE@@/a2fe674d7b417e49b0f2.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Casi 0V</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Casi 6V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Sobre 3V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Más de 6V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17649  -->
  <question type="multichoice">
    <name>
      <text>Divisor de tensión 6</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que voltaxe hai no punto 'a'?</p> 
         <p><img src="@@PLUGINFILE@@/5141ff5d6689ba4aa0fe.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Casi 6V</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Casi 0V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Sobre 3V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Más de 6V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17650  -->
  <question type="multichoice">
    <name>
      <text>Divisor de tensión 7</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que voltaxe hai no punto 'a'?</p> 
         <p><img src="@@PLUGINFILE@@/ecf1d7f5563edfdde23b.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>2V</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>4V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>6V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/$cat1$/Electricidade/Lei de Ohm/Concepto na Lei de Ohm</text>
    </category>
    <info format="moodle_auto_format">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 17651  -->
  <question type="multichoice">
    <name>
      <text>Concepto Lei Ohm</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Según a lei de Ohm, a intensidade de corrente é directamente proporcional a...</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>A tensión eléctrica</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A resistencia eléctrica</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A potencia eléctrica</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A distancia</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17652  -->
  <question type="multichoice">
    <name>
      <text>Concepto Lei Ohm</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="font-size: 0.9375rem; font-family: -apple-system, BlinkMacSystemFont, &quot;Segoe UI&quot;, Roboto, &quot;Helvetica Neue&quot;, Arial, &quot;Noto Sans&quot;, sans-serif, &quot;Apple Color Emoji&quot;, &quot;Segoe UI Emoji&quot;, &quot;Segoe UI Symbol&quot;, &quot;Noto Color Emoji&quot;;">Según a lei de Ohm, a intensidade de corrente é inversamente proporcional a...</span><br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>A resistencia eléctrica</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A tensión eléctrica</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A potencia eléctrica</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A enerxía eléctrica</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17653  -->
  <question type="multichoice">
    <name>
      <text>Concepto Lei Ohm</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="font-size: 0.9375rem; font-family: -apple-system, BlinkMacSystemFont, &quot;Segoe UI&quot;, Roboto, &quot;Helvetica Neue&quot;, Arial, &quot;Noto Sans&quot;, sans-serif, &quot;Apple Color Emoji&quot;, &quot;Segoe UI Emoji&quot;, &quot;Segoe UI Symbol&quot;, &quot;Noto Color Emoji&quot;;">Según a lei de Ohm, a tensión eléctrica é direcrtamente proporcional a...</span><br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>A intensidade de corrente pola resistencia</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A capacidade eléctrica</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A potencia eléctrica</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A distancia</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17654  -->
  <question type="multichoice">
    <name>
      <text>Concepto Lei Ohm</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Nun circuíto sustitúes a resistencia por outra de maior valor. Se a tensión é fixa, Que acontecerá no circuíto?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>A intensidade que pasa pola resistencia será menor</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A intensidad que pasa pola resistencia será maior</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A intensidade que pasa pola resistencia non se verá afectada</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A cantidade de electróns que van pasar pola resistencia cada unidade de tiempo aumentará</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17655  -->
  <question type="multichoice">
    <name>
      <text>Concepto Lei Ohm</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Nun circuíto sustitúes a resistencia por outra de menor valor. Se a tensión é fixa, que aconteceu no circuíto?</p><p><br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>A intensidade que pasa pola resistencia será maior</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A intensidade que pasa pola resistencia será menor</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A intensidade que pasa pola resistencia non se verá afectada</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A cantidade de electróns que van pasar pola resistencia cada unidade de tiempo disminuirá</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17656  -->
  <question type="multichoice">
    <name>
      <text>Concepto Lei ohm</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Nun circuíto a corrente aumenta ó doble. Se a resistencia non cambiou, que aconteceu no circuíto?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>A tensión da batería aumentou o doble</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A tensión daa batería diminuiu a metade</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Non se pode saber sen coñecer a voltaxe á que está conectado o circuíto</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A cantidade de electróns que pasan polo circuíto está reducíndose por algún motivo</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17657  -->
  <question type="multichoice">
    <name>
      <text>Concepto lei Ohm</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Nun circuíto a corrente diminúe á metade. Se a resistencia non cambiou, que aconteceu no circuíto?</p><p>Nun circuíto a corrente diminúe á metade. Se a resistencia non cambiou, que aconteceu no circuíto?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>A tensión da batería diminuiu á metade</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A tensión da batería aumentou o doble</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Non se pode saber sen coñecer a voltaxe á que está conectado o circuíto</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A cantidade de electróns que pasan polo circuíto está aumentando por algún motivo</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17658  -->
  <question type="multichoice">
    <name>
      <text>Das seguintes fórmulas da lei de Ohm, cal é correcta?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Das seguintes fórmulas da lei de Ohm, cal é correcta?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>V = I · R</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>I = V · R</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>R = V · I</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>R = I / V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17659  -->
  <question type="multichoice">
    <name>
      <text>Das seguintes fórmulas da lei de Ohm, cal é correcta?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Das seguintes fórmulas da lei de Ohm, cal é correcta?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>I = V / R</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>I = R / V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>R = I / V</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>R = V · I</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17660  -->
  <question type="multichoice">
    <name>
      <text>Das seguintes fórmulas da lei de Ohm, cal é falsa?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Das seguintes fórmulas da lei de Ohm, cal é falsa?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>I = V · R</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>V = I · R</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>I = V / R</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>R = V / I</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/$cat1$/Electricidade/Cálculo de resistencias/Resistencia equivalente serie//paralelo//mixto</text>
    </category>
    <info format="moodle_auto_format">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 17664  -->
  <question type="multichoice">
    <name>
      <text>Cal será o valor da resistencia equivalente?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal será o valor da resistencia equivalente?</p><p><img src="@@PLUGINFILE@@/4ResisMixto4466.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
<file name="4ResisMixto4466.png" path="/" 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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>5Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>20Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1,2Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>10Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17661  -->
  <question type="multichoice">
    <name>
      <text>Cal será o valor da resistencia equivalente?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal será o valor da resistencia equivalente?</p><p><img src="@@PLUGINFILE@@/2ResisParalelo36.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>2Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0,5Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>9Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17662  -->
  <question type="multichoice">
    <name>
      <text>Cal será o valor da resistencia equivalente?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal será o valor da resistencia equivalente?</p><p><img src="@@PLUGINFILE@@/3ResisMixto422.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>5Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>8Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>4Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>6Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17663  -->
  <question type="multichoice">
    <name>
      <text>Cal será o valor da resistencia equivalente?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal será o valor da resistencia equivalente?</p><p><img src="@@PLUGINFILE@@/3ResisMixto436.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>6Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>13Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>4,5Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17665  -->
  <question type="multichoice">
    <name>
      <text>Resistencia mixta</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Calcula a resistencia equivalente do seguinte circuíto</p> 
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>6Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>19Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>5Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>7Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17666  -->
  <question type="multichoice">
    <name>
      <text>Resistencia mixta</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Calcula a resistencia equivalente do seguinte circuíto</p> 
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>200Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>580Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>280Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>180Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17667  -->
  <question type="multichoice">
    <name>
      <text>Resistencia mixta</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Calcula a resistencia equivalente do seguinte circuíto</p> 
         <p><img src="@@PLUGINFILE@@/325df19915ee4cbf1ef6.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="480"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>1000Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>200.8Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>5200Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>800Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17668  -->
  <question type="multichoice">
    <name>
      <text>Resistencia mixta</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Calcula a resistencia equivalente do seguinte circuíto</p> 
         <p><img src="@@PLUGINFILE@@/f3126349b192272be5c4.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="480"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>3Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>12Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>36Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>2Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17669  -->
  <question type="multichoice">
    <name>
      <text>Resistencia mixta</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Calcula a resistencia equivalente do seguinte circuíto</p> 
         <p><img src="@@PLUGINFILE@@/bc156847a0194971c7bb.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="480"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>20Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>60Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>90Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>15Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17670  -->
  <question type="multichoice">
    <name>
      <text>Resistencia mixta</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Calcula a resistencia equivalente do seguinte circuíto</p> 
         <p><img src="@@PLUGINFILE@@/906f4df7b6aeca362684.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="480"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>600Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1500Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>2500Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>900Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17671  -->
  <question type="multichoice">
    <name>
      <text>Resistencia mixta</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Calcula a resistencia equivalente do seguinte circuíto</p> 
         <p><img src="@@PLUGINFILE@@/a192a04d3e4354b89ce3.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="480"></p>]]></text>
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GH2tTuJB1Ah52p3X3pkNF4MsnbNt1/DL4OL+Uklp7LGaa+w/3H4OswmpNYypu3zrn/GHwdxhsTS9O9OGcSdNgHs18t94wHctKpM43p67HgkvUYVh2+1csjK9+f8w8uNySW8qPDUzoAbrkOK73UIe8h5suNSzTyTnuvbOkAuNU6TPf2ROOcJS5HGo/BupjzX55w/3HLdRjrrQ7nc/7JP638bnY+8aXG5w4b7j+GIDqUSj9q/nF+5K6jn3OH5V7aMO8molA6rPdSBwuQUCwdpj/XOxveYwKAYunQGTPfdFtAB4AOAB0AOmBYeOVX/yEdgIjZ5XLlEh1wAH5+I6LZ0sLZGzcK80y9ugfr9pYt3aIDWn2h/rta7aVjX859/dvbj/crv12QZbiXWz0infzn1TVj36QDmtvwxfrTxV/Pef2/xS+9rxitWW2xZHg6XvI/d4EOaMOGPB9e2XnpHxSiNdVAdzz/tZnVnfVml+iAfJ5Prz45mx1fLIZQ07dtJpqXukpUNVmgA3L5SXarXvqbc2al6UtBcqSx1NUOf51o5S/QAXnD6aXWS3X/rGDb+G42Lc0wtbTX5i06GCo1LtZNDpemFluOpMLjYtPCPemWHqcDGskpr5DM2r/W/KVw25NbmmE2sxnsCh2QZTKvSGCiN61mJhabgbcnSiwtNJ1UJLiXDmjSSeL06sxns2WgpneLLD9bjNFS88TStdjnJ0oTS+GNlugQBuOpJwo1H85kbDlW3fn3xfC+U3MYbZpYiuPcR7f/39hicIGODmEwnS4oGD+ouiP9lTp3qf7S8cDbc7PZ85HpROnEV4ILdHQIhO0J5nzie3Is3ecjBT6cCCShTx6ixNKlZqPCnZauhxbo6BAIP1ucP5/8eSmZmYlqMFd2iiSshJevb2Cl2VHX0dkb9ySHVCfogAb+bzoruVa9MTshYCq1oOFq+MXHmyeWriZHUVP9PimUDgXh5WRqaSQ1kxgN/8lDNKA71WRQmCicuBLYkwc6BMpocpZ5KDUxnQp/nUb06e/KeyUdNq4GNu6jQ6AcTepwNV2LdiX4WpxNE0tT6YzZaDqfTAe0ocN6+iC7teDPplhvlliKRlH37/441nzdKx26yf/7RpVLg6HDanrGea1ZZwuGZGJpKvnCkXQaYLrpHIMO3cxs/Nt4BWjlyYHQYSk9WTgc+jKNmcQM4QdL793MfPTEZGEprEeKA6rDs4U/72ok0W9mM9+hRwIbcecPiU7tdvjEaOjHmcC2GtY0aDB1+E+hbi9pn2S/iZa7vinT294U8Icfrc8QJtIbmar1NcpbmUnGFh16yQ8S64fvL2gbLiaSSWOZhsy02IccBC/VR3Mj6a//tczp9i+Fdbz3IOqQ2n14X0EbsZroN6PZtOVSgLvuk6zXn65lOthK5pMfDqsUwiDq8MwgnKSe7PHZ+WfKlRBZrn++TAfLJAXiadD9dOgdE6nNVgVNtabGQ4eySxkuhq3DTGI5bqaDLWbWl0zQocektqYvFLQRqdnytWyK7MdNT0wN58PfntfBprPj19n0U2o69CRSb3O6yt/bLLLTZ5I6JF89FLYOI4mv/Bwd7kq+d5EONV5f6uRMxLmnO/hqKkwl0yZMLyaftBVNh0RiiQ7tMrnU2Rmhc+1NA6KV0eW3bxVah+upeU/RdFhLzHXo0CajnZ6Z216SaDW5+7CgxEXG5rcKqkMisUSHdrnWqQ5tXbWpwhT13TMbcKpUTB2SiSU6dBRSO6GtHS/RNG6+2DbEM4f6qqSC6TCW3K1Hh75Gh/XAlgzvPzjsjpWKpkMysUSHjq5aJ5xpJ1AvFn+sVCtP/FCpoDpcS2bF6NAm453q8FS7fzT4CqadBYei6bCW/HR0aJf/3tlzh99t52++Vm51Ql8xg0PRdEgmluhwQKof6I37/q8vh74zZh/BoWA6TKcKCNKhnzqca75s72/+Z/Kn2f99pSjBoWA6RImlhcdrRDfk8ccv0KEfOiw3Leu2fdrUQ6kwEmjV38bgUDAdclMkc1+hw63XYbb51OHPUn2s+h38SEGCQ7QGqHFFa6j5gvwEevzlM5O7ovVOOvRGh4n46r4exel/tZWNG3UBXg51e2VOcIiDQXIEGPR+h/X8TEg9GJzK3jD7HXqkQ7y56mu1cwX/1oWMDvXa6WuBJqDygkPBdsOdy88MxvfCbrhbqUPUcf7O7i2YT0yXl1ICLAda5jQvOMSLHZMLGIPeK73a6qnRSmZuZ690L3V4KXMPFjZSXWh3LdN0oFV/c4NDQyWN6aAraVzNtaE298lW0rimkkYPdWgYt74v/aW1Y8fRsPYktg4OcZ2lxHwz7DpLIy2m0vFzoc3MDVNnqUc6NAbqz6S+tM4nY/SZggSHOP1yMjN4OhOqDlMrecHh0/GLP85Eg8CKkQ+YDo3LPuY3kgbsjDguh1mgLz84xDOd45kBd7g1Wmc+/1id6Avqsce+kgwdZ9M3TI3WW6fDrgFHk6vwV4NM3DcJDg0VvK8WqGJOpoNlKnhPqeDdQx2mmw9a00tpFoPcI9QsOEQj7MRj6fDPd2jawcbTj6Wd73BLdHh3NU7XQsWVxIijltSYCHLda9PgkD39ZzmwAwY76GCZ039GAiuUOJg6xPmkny2mKg6s1YcYo0FWb20aHOLH0g+nEk0niqlDFJfrKoc2hxtIHXayq/Gp9jvzhZfqT3xuhli9tXlwiL9ET6Vm0rcXVIfl1LxnycmhPdeh/v36XPLc4kRIWA/r4c9ewSEeYswnZxKF2f+a7WBXk0ni8dDqhg6iDvWVSXFJiiuJCcPJ3a+oSnGCQ3xq+c7m2JnFdnfKhtjBbianbS+HNocbRB3Op3MwO2nu2d1h60yIxYxbBIfasrjag7i/ihaIbhVUh6OJ9Xwz0cjpQTr0UodkCvJmMjTvPmwYC7D4TKvgUGtH3IniPlSY7eDZDhYHupN1sYOKcwOoQzLnMpZc7XN55+KPBHhKVsvgUKs6cmw71zr7xXKhtoM3dLB4WdlHSzuZv/kSHXqpw33Z76I7khmZaj+6Ft4ih1pw+PCNBMnX42cox2/ceLZgp7g0dLDDcQOeuPHDpXJwUXoAdbgr+ZukDrvLWM+Ft9X4+Zzn6cnzmJ/Lf9ReQB0mF9NNOUuH/ugwtTOUWgpuicZsbsmpd2ZGfUU8D7Wxg63lbRqlwy3XIdJgLsinuhO5ewSSyqaWrlc2CqzDkVQb76FDv3SoHcNxJKzqDaVS03q1G0060QdKBdYhZfbcBh36pUNtCh3gEo0f5+twPvGWczl7OArAocYnnkfCFXuodBiJX74Y3lPd0T2jQ3IKerY4NkR9P/vE87lgUwJDpcN4nNhbCW+7QP7cIb2I+6c7Pvx6gWyI8hfZXOrsZ3caeIUO/dMhWu2zED2LCG2JxnKeDr+Qfs/3Cnkm6krOwHQ6nj7MXSjRoX86xHHh9RDLskz+40YbPpSNYP9lW5q53y6WDaWpRz+Z88uvbbfvPcHZMGQ6RLOGrzW8CRhGHaKc0vIAHC0KOhxch3qK74pbj6HQIbn2eTy9U30yzKUBoEMvdIiWYTTsd7g//XqxlsCBDvvW4VzmKVXuz2GWZwUduq3DenpV2HR2W/HVDo6oBh0KrsNIekvZ9ey60JGcxUDAgOowmaraHW8xSy4R2Nk2sOnOY/B1iJ47lyu1YypXytm1q9N5i4GAAdUhPray8q+/sc25xmWhtbVBJ914DIMO4w0rf25rnGuHV54VdOiFDo2bjs+kXo8LFj3ixmMYdIiTScn9xjmHcBanLAvocCAdJjM6ZMraRftsKu47hkOH0rPpk3QzewaivT+WaGBYdJhJHlxZadgSXU03vct9x5DokDzItfKFhlcPeyaNYdIh4cNHG1+cWCof23TfMTQ6lKb/8HSVv/0f816c+KcbbjuGSAeADgAdADoAdADoANABoAMdQAc6gA50AB3oADrQAXSgA+hAB9CBDqADHUAHOoAOdAAd6AA60AF0oAPoQAfQgQ6gAx0AOgB0AOgA0AGgA0AHgA4AHQA6AHQA6ADQAaADHUAHOoAOdAAd6AA60AF0oAPoQAfQgQ6gAx1ABzqADnQAHegAOtABdKAD6EAH0IEOoAMdADoAdADoANABoANAB4AOAB0AOgB0AOgA0AGgAx1ABzqADnQAHegAOtABdKAD6EAH0IEOoAMdQAc6gA50AB3oADrQAXSgA+hAB9CBDgAdADoAdADoANABoANAB4AOAB0AOgB0AOgA0IEOoAMdQAc6gA50AB3oADrQAXSgA+hAB9CBDqADHUAHOoAOdAAd6AA60AF0oAPoQAfQgQ4AHQA6AHQA6ADQAaADQAeADgAdADoAdADoANCBDqADHUAHOoAOdAAd6AA60AF0oAPoQAfQgQ6gAx1ABzqADnQAHegAOtABdKAD6EAH0IEOAB0AOgB0AOgA0AGgA0AHgA4AHQA6AHQA6ADQgQ6gAx1ABzqADnQAHegAOtABdKAD6EAH0IEOoAMdQAc6gA50AB3oADrQAXSgA+hAB4AOAB0AOgB0AOgA0AGgA0AHgA4AHQA6AHQA6EAH0IEOoAMdQAc6gA50AB3oADrQAXSgA+hAB9CBDqADHUAHOoAOdAAd6AA60AF0oAPoEJoOQP+gA0AHIGwdpt0O0GGHMbcDdBAdEAZzQc0dFt0Q9JOTQemw5oagn9wVlA7jS+4I+sfCRlhPBme+6eko+sUPt1wDAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAADQPf4/LEAPadxyJesAAAAldEVYdGRhdGU6Y3JlYXRlADIwMjItMDUtMjNUMjI6MjU6MzcrMDI6MDA/5PR4AAAAJXRFWHRkYXRlOm1vZGlmeQAyMDIyLTA1LTIzVDIyOjI2OjM5KzAyOjAw9bGMmgAAAABJRU5ErkJggg==</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>10Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>8Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>72Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>2Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17672  -->
  <question type="multichoice">
    <name>
      <text>Resistencia mixta</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Calcula a resistencia equivalente do seguinte circuíto</p> 
         <p><img src="@@PLUGINFILE@@/f47801d8a8af9c9f5c32.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="480"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>100Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>40Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>200Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>140Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17673  -->
  <question type="multichoice">
    <name>
      <text>Resistencia mixta</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Calcula a resistencia equivalente do seguinte circuíto</p> 
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>300Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>200Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1200Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>100Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17674  -->
  <question type="multichoice">
    <name>
      <text>Resistencia mixta</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Calcula a resistencia equivalente do seguinte circuíto</p> 
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>12Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>6Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>60Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>8Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17675  -->
  <question type="multichoice">
    <name>
      <text>Resistencia mixta</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Calcula a resistencia equivalente do seguinte circuíto</p> 
         <p><img src="@@PLUGINFILE@@/19ee7ed656b7b9ce8538.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="480"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>120Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>60Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>75Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>84Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17676  -->
  <question type="multichoice">
    <name>
      <text>Resistencia mixta</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Calcula a resistencia equivalente do seguinte circuíto</p> 
         <p><img src="@@PLUGINFILE@@/74e93b8598f6607d31e8.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="480"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>2kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1.2kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17677  -->
  <question type="multichoice">
    <name>
      <text>Resistencia paralelo</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Calcula a resistencia equivalente do seguinte circuíto</p> 
         <p><img src="@@PLUGINFILE@@/6cdf5f16fbadb0fb5482.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="480"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>1Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>2Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>4Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17678  -->
  <question type="multichoice">
    <name>
      <text>Resistencia paralelo</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Calcula a resistencia equivalente do seguinte circuíto</p> 
         <p><img src="@@PLUGINFILE@@/55407a1b7d01b989e010.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="480"></p>]]></text>
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AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAEbn/wH0i0dPbWjl0AAAACV0RVh0ZGF0ZTpjcmVhdGUAMjAyMi0wNS0yM1QyMjoyNTozNSswMjowMKh75VEAAAAldEVYdGRhdGU6bW9kaWZ5ADIwMjItMDUtMjNUMjI6MjY6MTIrMDI6MDC1k98dAAAAAElFTkSuQmCC</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>2Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>9Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>6Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17679  -->
  <question type="multichoice">
    <name>
      <text>Resistencia paralelo</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Calcula a resistencia equivalente do seguinte circuíto</p> 
         <p><img src="@@PLUGINFILE@@/31eef5c61c055b8da21f.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="480"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>4Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>25Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>15Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17680  -->
  <question type="multichoice">
    <name>
      <text>Resistencia paralelo</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Calcula a resistencia equivalente do seguinte circuíto</p> 
         <p><img src="@@PLUGINFILE@@/98d07f2a994c9cbb5b0d.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="480"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>50Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>200Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>20Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>16Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17681  -->
  <question type="multichoice">
    <name>
      <text>Resistencia paralelo</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Calcula a resistencia equivalente do seguinte circuíto</p> 
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>60Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>250Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>50Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>15Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17682  -->
  <question type="multichoice">
    <name>
      <text>Resistencia paralelo</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Calcula a resistencia equivalente do seguinte circuíto</p> 
         <p><img src="@@PLUGINFILE@@/73044a42d45e30f26698.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="480"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>200Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0.99Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1250Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17683  -->
  <question type="multichoice">
    <name>
      <text>Resistencia paralelo</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Calcula a resistencia equivalente do seguinte circuíto</p> 
         <p><img src="@@PLUGINFILE@@/78a4fa522b8867867d76.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="480"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>2Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>22Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>16Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17684  -->
  <question type="multichoice">
    <name>
      <text>Resistencia paralelo</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Calcula a resistencia equivalente do seguinte circuíto</p> 
         <p><img src="@@PLUGINFILE@@/6c39fee5444f98cd5fe6.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="480"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>20Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>520Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>25Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>100Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17685  -->
  <question type="multichoice">
    <name>
      <text>Resistencia paralelo</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Calcula a resistencia equivalente do seguinte circuíto</p> 
         <p><img src="@@PLUGINFILE@@/fa7cfa72f4bcca42bfc0.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="480"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>500Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>5.5kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1504Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>600Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17686  -->
  <question type="multichoice">
    <name>
      <text>Resistencia serie</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Calcula a resistencia equivalente do seguinte circuíto</p> 
         <p><img src="@@PLUGINFILE@@/06d7db80ce7b0cf0a17e.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="480"></p>]]></text>
<file name="06d7db80ce7b0cf0a17e.png" path="/" 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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>2Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0.5Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17687  -->
  <question type="multichoice">
    <name>
      <text>Resistencia serie</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Calcula a resistencia equivalente do seguinte circuíto</p> 
         <p><img src="@@PLUGINFILE@@/3a127154985a442be8fd.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="480"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>3Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>2Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0.66Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>6Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17688  -->
  <question type="multichoice">
    <name>
      <text>Resistencia serie</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Calcula a resistencia equivalente do seguinte circuíto</p> 
         <p><img src="@@PLUGINFILE@@/a3e422a81571c2cf5b89.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="480"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>15Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>10Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>5Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3.3Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17689  -->
  <question type="multichoice">
    <name>
      <text>Resistencia serie</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Calcula a resistencia equivalente do seguinte circuíto</p> 
         <p><img src="@@PLUGINFILE@@/f8cb15b35654ae7d0014.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="480"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>200Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>100Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>50Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>300Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17690  -->
  <question type="multichoice">
    <name>
      <text>Resistencia serie</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Calcula a resistencia equivalente do seguinte circuíto</p> 
         <p><img src="@@PLUGINFILE@@/fca71ece5210b424561e.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="480"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>300Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>200Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>66Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>100Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17691  -->
  <question type="multichoice">
    <name>
      <text>Resistencia serie</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Calcula a resistencia equivalente do seguinte circuíto</p> 
         <p><img src="@@PLUGINFILE@@/302b1096314abf3b42ae.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="480"></p>]]></text>
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Di4JND95+ru9SZmCeHjphDvmwcnitNwb987pPFLxdKt9KYLR0tbJTfbG8XjxZOTNBzpUfMIT/18Lwc6Dtfvon98dJNiOaLi/OnKiv1N4ut3Bz3JaI/eA5jPfUghyQsRsRa4bKkrSh9xqFbWJy/XVmZnIn+n13sjPmSuEeRw/0xnnqQQxIq66P/WHkc83b/cHOhUzmzsFC4IcXbMWFH0qPkkI/orBwovTla3Ts+nu9G8fi4dywdn8iybGFz4OZ1W/t/9q+P5EaPP2gO+dpAYbRyaLv8+Q6rX7t79+7du3+3EZXFx97jHz5+9+/zGlaKH2h4d+/P/k1nnEeljy6H/G7+L8mB0juespf7Ly9tlF8qvbOoPkhrMk7CfatTHc/apSFzYLkblc/7yaHlNgZqWCl+wvNK+bVXGv7sZHzYoeb5LYURVebA22M79SCHNNwemDylPUD52XFruw1/9uWJGM+taHpiRWUOzI3t9pRySMOpgV+l5V+WFxtm/KmGVI7K+bocXhg2B7Yqn+iQQ9u9WZk6nyy/PFd4K356t+HP/tJkDKdbl8P+Dq9TvAgx6516eEYO7B9PVo4AqlP++/39xuWGP/uhCRlO895hq/LeaKETER+RA/vmiz2sDkz57L/v1fB6w589Myl3WGo+drhZPXK+OKbz0nJIsYeVusXSrw+tYe/EXazdmJTBNK8szVQXwOY643nwiRwS6uHLvXnzgd+vff33uhEf+FrDn/3YtckZTON5h+xbH6iE+1c/+bVMDjBOcgA5gBxADiAHkAPIAeQAcgA5gBxADiAHOSAHOSAHOSAHOSAHOSAHOSAHOSAHOSAHOSAHOSAHOSAHOSAHOSAHOSAHOSAHOSAHOYAcQA4gB5ADyAHkAHIAOYAcQA4gB5ADyEEOyEEOyEEOyEEOyEEOyEEOyEEOyEEOyEEOyEEOyEEOyEEOyEEOyEEOyEEOyEEOyEEOIAeQA8gB5AByADmAHEAOIAeQA8gB5ABykANykANykAMtzuF/XpMDcsh9KdYuywE5ZFmWLUTEC4eZw8lf/srA9/73f6zskd779A2bnaPP4UREPHmIOSxvxtpu5Xunqv/kfCfW7tjuHHkOj0XE6iHmcD8iXql87+2IeKP4jbeq34AjyWG0f+vhc7hVs/fZiIiXinuQbkS8aLsz9TncjIi18rcWo5LDyYiIs7Y7U5/DlYiI8nHBbFR2BjdjpAMY5DANe4e4UPrW8ereYUMOtCOHY9W5nx9OFI+cZ0MOtCOHkxERz5a+tR0RsdP/+rYcaEkOC4NTfaNydL0pB1qSQ9aNiNPFbyxGRDxRfa8kB9qQw/nq0tJsRMQzlfdOcqAVOQwsLVUWlno7BznQhhyOReUyjcrC0rYcaE8OJyMins8qb452qjsHOdCGHAaWljaKFw0ubMmBFuVQXVpaioh4vPfFqc2QA23K4XxErOyWD517C0uL3ZADrcrhenlp6XjhAr5v91LoyIEjzGH5t6POx3cPIYfK0tI7ERHn8vdNvZ3DExty4Ahz+IOo98lDyOFElD6OvR0RcSM/cuj9qxfkwFHmsDkkh9OHkMOp8pFBYWFpYe+oQQ4cYQ6LMczOo88h6xQ7Ky4s5TmsXZYDR5nD7NAc3jiEHLaKS0tzERFPZ/1jh5XXMznQnr3D9YiIy70vigtL2XciVr+ayYGjPXbYGFLD2iEcO2SPFZeWCgtLWbb07/795UwOHHEOF4fk8ORh5FBaWrrYX1gq1ykHjiqHxS/V1vBTO4eRw6mIiKcKM381kwMTlMNB/60f7JbFhaWl0hVLcqCFORSWlooLS3KgjTkUlpZmou7+k3KgPTkUlpZKC0tyoIU5FJaWaheW5ECLcigsLW3W3j9fDrQnh6wTEWeyLMuWOnULS3KgTTnsLy3VLyzJgTblcGVvaal+YUkOtCmHexERr+79xzk50OYc9peWLkZEXJMDbc5hfm9pqX5hSQ60KYfl3tLS8v4SkxxobQ750lJvYemsHGh3DlfyY4aZiIjn5EC7c+gtLe2vMMmBFufQ2y1cqV9YkgMTksOxhk9IP7oc5vODhs38EEIOTGgOs4UPbh5eDvmS0rCFJTkwITksDjz2+TByyPcL80MWluTAhOSQ/VHngzuHn8OViIhvDllYkgOTkkP2t7vZ4edwLyLis0MWluTAxOQwih84h5n9m9dckwNtz2F+r4a6hSU50K4clju9HM7IgdbnsP9EibNyQA57d4V9Tg7I4V4vh1flgBz2lpYuywE5zPUWlnblgBx6S0u1C0tyoGU59JaWnpIDcthbWnqhvMsYfNr7B+/Y/kx/Du/ULCy9VfMEog/Z/kx/DjM1C0t1T3tftf2Z/hzmBheW6p/ne9kEYOw51Lxvf2Q+XrOcuhT9J8T11D/t/RUTgLHn8AdxiD5Z8w9uDCws1e8dLpgAjD2HzcPM4XTNP/ju4CUadU97X9k1ARh3DotxqGo+b3pi8DFYV2r+5BO2P2PPYfZwc3ij5p/85spvVY8nvjx43mHH9qcFe4cs++7w/znftdU5ymOHjcOsYc1GJKkcLh5mDi5AIq0cFr90eDX8lAMA0srhYJa+YbMgB5ADyAHkAHIAOYAcQA4gB5ADyAHkAHIAOYAcQA7+bwA5gBxADiAHkAPIAeQAcgA5gBwO4l+vXr169eo1Wxg5LP9uJ3++z1dsYlqfw9c97wo59Pxh87OBoEU5/E3hhvcv2sa0OoeFbiGHF2xjWp3Dm56kjhx65ktPB7LUSqtzeLtYwxmbmFbn0HtO6fr6+vr6z92xiUkjh/e6B3km4uql0f7WufzHP2HbklIOp7oHe0bo6miHAe9GRMSPOf1GUjnMHPSZuaMtEm1FRKx5k0RaOdw6aA7PjPK3LkRExKu2LGnlsH3QHJ4Y5W89HhGxZsNi75Bl2cWIiLM2LInlcPygObw0wl+61PFeiRRzmDtoDhdG/UtXHEiTWg7ZXxzsvMNvjfJ3fj8i4knbleRyqBcR8f6H/tPXR31XBdOfw/nhl+39/f8rfrX8DzdsfaY8h42IOF37ymI3Xi7tRh639ZnuHJaHHzr8n4i1/pUbCx3rT0x7DvMREc9m77322muvvfafdqv7jX4A70bEUzY/U53DiYiIF38nv6tM/MjlSg7P73+1bQGKqc/hWETEz+4vzq4VDpe7pQA2Rr3oAzkkm8M7lZMVZ3ZKOexfy7QYcmDqc7hYPXnX/xTQVkTEXh0nR74GCjkkm8PWwMnsL+y9dLN4E7JjztYx/TkMXvaxtlMsYO8mZNfdoI825rBfwMmIiKeLe5E7Nj/TnMNizaV/jxdf2/ui4zNCtCeHn/z85z//+d6u4kbvxY2IWM3/c951r7Qnh3w96Z87pTsObPev7ptx91Zak8Pe6upfRfF44Z3+5+TuuXsrbcmhf6XeW1G4wLWwS7gYEXHZ1qcFOfSvTFrsFA4e5mP/sr2NiFix8WlDDm/0v7EdEXEu/+/lzt6uYsnNjGlLDsXHwd0rnn3eP9kw6+YztCWH4pV5s/nnH3LX927HcdxTsmhLDsUF1OVO4VK9/QuVbhXeQsFU5/Bc8TvFHPYvYz1fvLgVWpnDwt5bqa5LNGh9Dlk3v0zjlM/+IId82fVG/oHqZ2172p1D7xDaJRrIobfA+lx2ZdT7HyOHKc5hLj/9tlk5VwdtzGGpExFnljsu0UAOWb5feC/cgQ85ZPlRw+8M/BC0MYd7EREbHpeFHLLeLVxLH6CG6c6heEuAufLd9k7tP1nLlmfqc8i6dZ93eLH8evEGMzDFOZyvXLpd+7Xbs9KOHC5GRHyk/+apUzkBffMAj6hGDonncLx8J43bUbmUe+/R7m/Y8kx/DqdKd+1e6FQ/FD3by+GOLc/055BtRkSsfDV/q7QV1WtXe/clO23D04YcbkVExMp/vXr16tXecXPpU6Ab4RINWpPD3MAdvJ8cPNZ2e1bakcPywBMeXiq9fi9cokFrcsgXk4pP/yl/sGEm+vfxhmnP4VQlh5fLL8+H27PSnhyyr5efpFv51NtyxyUatCiHpc1CDSsDH4k+HxEftt1pSQ7ZQr+Hlf888Oox56RpUw6FHn5x8MX5bpy+Y7vTmhyyxf+xvr6+vv5vf7/uxfmfd3dW2pQDyAHkAHIAOYAcQA4gBzkgBzkgBzkgBzkgBzkgBzkgBzkgBzkgBzkgBzkgBzkgBzkgBzkgBzkgBzkgBzkgBzmAHEAOIAeQA8gB5AByADmAHEAOIAeQA8hBDshBDshBDshBDshBDshBDshBDshBDshBDshBDshBDshBDshBDshBDshBDshBDshBDiAHkAPIAeQAcgA5gBxADiAHkAPIAeQAcpADcpADcpADcpADcpADcpADcpADcpADcpADcpADcpADcpADcpADcpADcpADcpADyAHkAHIAOYAcQA4gB5ADyAHkAHIAOYAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5AByADmAHEAOIAeQA8gB5AByADmAHEAOIAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5gBxADiAHkAPIAeQAcgA5gBxADiAHkAPIQQ7IQQ7IQQ7IQQ7IQQ7IQQ7IQQ7IQQ7IQQ7IQQ7IQQ7IQQ7IQQ7IQQ7IQQ7IQQ4gB5ADyAHkAHIAOYAcQA4gB5ADyAHkAHKQA3KQA3KQA3KQA3KQA3KQA3KQA3KQA3KQA3KQA3KQA3KQA3KQA3KQA3KQA3KQA3KQA8gB5AByADmAHEAOIAeQA8gB5AByADmAHOSAHOSAHOSAHOSAHOSAHOSAHOSAHOSAHOSAHOSAHOSAHOSAHOSAHOSAHOSAHOSAHOQAk5wDHB05gBxgsnNYtDmQw55ZmwM52DswGVYn6tihY4NwlJ6aqBy2bRCO0nMTlcNc1xbh6JzZmawzg0vfcHaUo/K3u/4/AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAHp3/D9EyGTuaL8VhAAAAJXRFWHRkYXRlOmNyZWF0ZQAyMDIyLTA1LTIzVDIyOjI1OjM1KzAyOjAwqHvlUQAAACV0RVh0ZGF0ZTptb2RpZnkAMjAyMi0wNS0yM1QyMjoyNjoxMiswMjowMLWT3x0AAAAASUVORK5CYII=</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>1500Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>501Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1000Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>500Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17692  -->
  <question type="multichoice">
    <name>
      <text>Resistencia serie</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Calcula a resistencia equivalente do seguinte circuíto</p> 
         <p><img src="@@PLUGINFILE@@/6f6ee8225dec2fb57dfd.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="480"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>6Ω</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>4Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>5Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>12Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17693  -->
  <question type="multichoice">
    <name>
      <text>Resistencia serie</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Calcula a resistencia equivalente do seguinte circuíto</p> 
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>1.2kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>800Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1000Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>2kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17694  -->
  <question type="multichoice">
    <name>
      <text>Resistencia serie</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Calcula a resistencia equivalente do seguinte circuíto</p> 
         <p><img src="@@PLUGINFILE@@/589dfca7bba1026173b1.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="480"></p>]]></text>
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h+q/Tg7co5PscK58ctVk8P3Rr1VlkLBjna8dIals+ByS8OctjHfOWc/F8rPni5ciLpicKe6Gz1ZfjOqPOKWjDI0d4pnWmbz4HJLw5yGGcRL/pa5bl0rfrD3dk1Uz1Ic6O819q6QY62M3gK3xQWBzns49TA9bxulmfa2epr+McLM634wYKfjPyIztEf5P4HllbLc2B98ouDHPYxeMmWM/0XHp3qcZj1/tHCh6Jy6azjh/eObyMGuf/BgLOlObA2hcVBDvs4MfiR3s+XZtpj1ee44kzbncxMa8QgR/rR4KfhYgqLgxz2UXMFo9U7qc20Rgxy5OKwWX5zZArXfZLDOGquYNR/sZ3KTGvEIPddHAo7MfWXqpTD1HWvYLS6sbGxsfGJyjZKZaY1YpD7Lg6F/f/+PpAcEszhTD5lli6WLzaRVg6JD3LfxeHhrGbf4ZIcktuVPtObMYtbpYtNJLUrnfog91sc4pfqcnhaDqmdpFHYn8svaPd8YjOtEYPcb3EoXkazcEjgnhwS+/hP8WDf94uvy5OZaY0Y5D6Lw2ezuhwm/GEkOezj/c1P3il8OVu8PlYyM60Rgxx/ccimcElxOYz55FX+cr1wNkE6M60Rgxx7cchzWLlYPd9EDsm5XDivIdmZ1ohBDl8c8hx+/lR1D1sOyXmvMGGSnWmNGOTwxSHrviG9FZP++IUcDuh4E2ba8ebkULc4ZN1Pir4bpWukySH9HAZOFn2kMNOKZ9wcm9zlsZsxyOGLQ28OzFeucy+HpHOofpRgMZWPEjRikMMXh705sFM+G1EOSeewXfdBs+7n30/UftDsnkGOsThUrrN0QQ6NyKH6MeSZVD6G3IhBDl8c9uZAfgf4h+XQiBzeqbzSfqjw2mNpmhepaMQghy8O/TlwI6p7N3JINofqJYxupXIJo0YMcvji0J8Dk37rQQ4fYqbVXuCu90XlAndLk7zAXSMGOXxxqF7Q/rQcmpDDQS5/Ojdwg/O2D3L44lCYAz+c7FsPcvgQM2151MWxfzLFi2M3YpDDF4fCHMjfejgvhwbkULl1wnwyt05oxCCHLw7FOTDZtx7k8GFm2r431um/8Lg/ydMfGjHI4YvD4J1DL8ghTW8XZ8yN0kHM+4O3XXu4tAc7sduuNWKQwxeH4hyY7FsPcjigreKMKd/+9XLpuTW/u3lvlV/qTPKmnE0Y5IjFoTQHbk3yrQc57OP/fuEzxS8XSlepKN/+dbP8Knen+EL8xKF+sqsRgxx/cSjNgfyth2fkkISL5evDHy9d/WeueFR8vnKI/FZxGt461HMzGzHI8ReH8hyY5FsPchhtMSLWCmf8bEfp4wPrhaPib1cOCc5E/88udg5zh7ARgzzA4lCeA+9N8K0HOYxWOfT415WrJ+709/MWOpWD9guFK0G8FYe5k9qIQR5gcSjPgXzM5+WQgOMREau9Xc+59SjuenZ3U+PTWZYtbA1cNW5778/++eFeYbERgzzA4lCZA5cr/z9ymJr81gmr37x79+7du/9zs3r1xO6dFT5196/yibZS/KzAu70/+xedw90dbMQg6xaHp+8W3Bs2B/Lr9T8vh+lbqLk49gsDm3VPaUmv3qPqUqsHWbM4lK29PmQOLK9H5RN9cpiWzYHNtlJc4a+WH7sw4s+ebvkgi7ZqciiMuTIH3prYWw9y2MfbA1ut9ORavi3b2r0Rf/aFlg+ycihs1D0pKnNgdmKXp5TDPuYHnsPKz1KXR0ym+RGzsH2DHNjZGfDssDmwXfnMhhym5o3KNqvcrWy2U3ilcW/En/31SQ7yMykOsu9YfQ57S1qneJph1n3r4TE5JGC58uK6Opt+2n9KvjLiz37UIMdfHbYrr40WOhHxcTmkYK441VYHZlP2b3sT7Wsj/uyZXYMcf9/hVnXP+fKE3peWw4Gm2krdcchvDZ1ovffEYu2mQWbVnYHhR5Zmqoe4ZjuTufGJHMaZaq91N9iTf1D7+LfXI5785og/+8nrBlleHl6qed+hsKb90ZOVNP/sF76ZyQEmSQ4gB5ADyAHkAHIAOYAcQA4gB5ADyAHkIAfkIAfkIAfkIAfkIAfkIAfkIAfkIAfkIAfkIAfkIAfkIAfkIAfkIAfkIAfkIAfkIAeQA8gB5AByADmAHEAOIAeQA8gB5AByADnIATnIATnIATnIATnIATnIATnIATnIATnIATnIATnIATnIATnIATnIATnIATnIATnIAeQAcgA5gBxADiAHkAPIAeQAcgA5gBxADnJADnJADnKgxTn8++tyQA65r8baFTkghyzLsoWIePYwczj5T74+8L3/9M8rK9L7v3zTZmf6OZyIiHOHmMPyVqzdq3xvvvpPznVi7Y7tztRzeCgiVg8xh/ci4kLle29FxKvFb7xZ/QZMJYfx/q0PnsPtmtVnMyKeL64g6xHxnO3Okc/hVkSslb+1GJUcTkZEnLfdOfI5XI2IKO8XnIrKYnArxtqBQQ5HYXWIS6VvHa+uDptyoB05HKvO/Xx3orjnfCrkQDtyOBkR8XjpWzsREbv9r9+WAy3JYWFwqm9W9q635EBLcsjWI+J08RuLEREPV18ryYE25HCxemjpVETEY5XXTnKgFTkMHFqqHFjqLg5yoA05HIvKaRqVA0s7cqA9OZyMiHgmq7w42q0uDnKgDTkMHFraLJ40uLAtB1qUQ/XQ0lJExNnuF/NbIQfalMPFiFi5V9517h5YWlwPOdCqHG6UDy0dL5zA9/1uCh05MMUcln836nzq3iHkUDm09E5ExMv566bu4vDwphyYYg5/GPU+cwg5nIjSx7F3IiJu5nsO3X/1khyYZg5bQ3I4fQg5zJf3DAoHlhZ6ew1yYIo5LMYwuw8+h6xT7Kx4YCnPYe2KHJhmDqeG5vDqIeSwXTy0NBsR8WjW33dY+VomB9qzOtyIiLjS/aJ4YCn7YcTqNzI5MN19h80hNawdwr5D9lDx0FLhwFKWLf3Df3QlkwNTzuHykBzOHUYOpUNLl/sHlsp1yoFp5bD41doafnH3MHKYj4h4pDDzVzM5kFAOB/23PtwliwuHlkpnLMmBFuZQOLRUPLAkB9qYQ+HQ0kzUXX9SDrQnh8KhpdKBJTnQwhwKh5ZqDyzJgRblUDi0tFV7/Xw50J4csk5EnMmyLFvq1B1YkgNtymHv0FL9gSU50KYcrvYOLdUfWJIDbcrhfkTEi73/eFkOtDmHvUNLlyMirsuBNucw1zu0VH9gSQ60KYfl7qGl5b1DTHKgtTnkh5a6B5bOy4F253A132eYiYh4Qg60O4fuoaW9I0xyoMU5dJeFq/UHluRAIjkcG/EJ6QeXw1y+07CV70LIgURzOFX44Obh5ZAfUhp2YEkOJJLD4sBtnw8jh3xdmBtyYEkOJJJD9h87T+0efg5XIyK+N+TAkhxIJYfsL+9lh5/D/YiIl4YcWJIDyeQwjg+dw8zexWuuy4G25zDXq6HuwJIcaFcOy51uDmfkQOtz2LujxHk5IIfeVWGfkANyuN/N4UU5IIfeoaUrckAOs90DS/fkgBy6h5ZqDyzJgZbl0D209IgckEPv0NKz5SVj8G7vT92x/Tn6ObxTc2DpzZo7EH3U9ufo5zBTc2Cp7m7vq7Y/Rz+H2cEDS/X3871iAjDxHGpetz8wn6o5nLoU/TvEddXf7f2CCcDEc/jDOESfqfkHNwcOLNWvDpdMACaew9Zh5nC65h98d/AUjbq7va/cMwGYdA6LcahqPm96YvA2WFdr/uTDtj8Tz+HU4ebwas0/+b2V367uT7w2+L7Dru1PC1aHLPvx8OH82FZnmvsOm4dZw5qNSKNyuHyYOTgBiWblsPjVw6vhF+0A0KwcDmbpOzYLcgA5gBxADiAHkAPIAeQAcgA5gBxADiAHkAPIAeTg1wByADmAHEAOIAeQA8gB5AByADkcxP+7du3atWvXbWHksPz7nfz+Pl+3iWl9Dt9yvyvk0PXd0fcGghbl8BeFC94/ZxvT6hwW1gs5PGsb0+oc3nAndeTQNVe6O5BDrbQ6h7eKNZyxiWl1Dt37lG5sbGxs/IM7NjHNyOH99YPcE3H19fH+1tn8xz9t29KkHObXD3aP0NXxdgPejYiIn/P2G43KYeag98wd7yDRdkTEmhdJNCuH2wfN4bFx/taFiIh40ZalWTnsHDSHh8f5W49HRKzZsFgdsiy7HBFx3oalYTkcP2gOz4/xly51vFaiiTnMHjSHS+P+pSt2pGlaDtmfHux9h98e5+/8aUTEOduVxuVQLyLiIx/4T98Y91UVHP0cLg4/be+v/kfxq+X/ddPW54jnsBkRp2sfWVyPF0rLyFlbn6Odw/LwXYf/HLHWP3NjoeP4E0c9h7mIiMez91955ZVXXvmX96rrRj+AdyPiEZufI53DiYiI534vv6pM/OyVSg7P7H214wAURz6HYxERf3/v4OxaYXd5vRTA5rgnfSCHxubwTuXNijO7pRz2zmVaDDlw5HO4XH3zrv8poO2IiF4dJ8c+Bwo5NDaH7YE3s7/ce+hW8SJkx7xbx9HPYfC0j7XdYgG9i5DdcIE+2pjDXgEnIyIeLa4id2x+jnIOizWn/p0tPtb7ouMzQrQnh1/44he/+MXuUnGz++BmRKzm/znnvFfak0N+POlvOqUrDuz0z+6bcfVWWpND7+jqn0Vxf+Gd/ufk7rt6K23JoX+m3ptROMG1sCRcjoi4YuvTghz6ZyYtdgo7D3Oxd9reZkSs2Pi0IYdX+9/YiYh4Of/v5U5vqVhyMWPakkPxdnD3i+8+773ZcMrFZ2hLDsUz807ln3/I3ehdjuO4u2TRlhyKB1CXO4VT9fZOVLpdeAkFRzqHJ4rfKeawdxrrxeLJrdDKHBZ6L6XWnaJB63PI1vPTNOZ99gc55Iddb+YfqH7ctqfdOXR3oZ2igRy6B1ifyK6Oe/1j5HCEc5jN337bqrxXB23MYakTEWeWO07RQA5Zvi68H67AhxyyfK/h9wZ+CNqYw/2IiE23y0IOWfcSrqUPUMPRzqF4SYDZ8tX25vfurGXLc+RzyNbrPu/wXPnx4gVm4AjncLFy6nbt1y7PSjtyuBwR8fH+i6dO5Q3oWwe4RTVyaHgOx8tX0ng7Kqdy927t/qotz9HPYb501e6FTvVD0ae6Odyx5Tn6OWRbEREr38hfKm1H9dzV7nXJTtvwtCGH2xERsfJvrl27dq2731z6FOhmOEWD1uQwO3AF73OD+9ouz0o7clgeuMPD86XH74dTNGhNDvnBpOLdf8ofbJiJ/nW84ajnMF/J4YXyw3Ph8qy0J4fsW+U76VY+9bbccYoGLcphaatQw8rAR6IvRsTTtjstySFb6Pew8q8GHj3mPWnalEOhh18bfHBuPU7fsd1pTQ7Z4r/b2NjY2Ph7f1D34Nw/dnVW2pQDyAHkAHIAOYAcQA4gBzkgBzkgBzkgBzkgBzkgBzkgBzkgBzkgBzkgBzkgBzkgBzkgBzkgBzkgBzkgBzkgBzmAHEAOIAeQA8gB5AByADmAHEAOIAeQA8hBDshBDshBDshBDshBDshBDshBDshBDshBDshBDshBDshBDshBDshBDshBDshBDshBDiAHkAPIAeQAcgA5gBxADiAHkAPIAeQAcpADcpADcpADcpADcpADcpADcpADcpADcpADcpADcpADcpADcpADcpADcpADcpADyAHkAHIAOYAcQA4gB5ADyAHkAHIAOYAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5AByADmAHEAOIAeQA8gB5AByADmAHEAOIAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5IAc5gBxADiAHkAPIAeQAcgA5gBxADiAHkAPIQQ7IQQ7IQQ7IQQ7IQQ7IQQ7IQQ7IQQ7IQQ7IQQ7IQQ7IQQ7IQQ7IQQ7IQQ7IQQ4gB5ADyAHkAHIAOYAcQA4gB5ADyAHkAHKQA3KQA3KQA3KQA3KQA3KQA3KQA3KQA3KQA3KQA3KQA3KQA3KQA3KQA3KQA3KQA3KQA8gB5AByADmAHEAOIAeQA8gB5AByADmAHOSAHOSAHOSAHOSAHOSAHOSAHOSAHOSAHOSAHOSAHOSAHOSAHOSAHOSAHOSAHOSAHOQAKecA0yMHkAOkncOizYEcek7ZHMjB6kAaVpPad+jYIEzTI0nlsGODME1PJJXD7LotwvSc2U3rncGl73h3lGn5y3t+BwAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAwIPz/wHfEg/k+WQgrgAAACV0RVh0ZGF0ZTpjcmVhdGUAMjAyMi0wNS0yM1QyMjoyNTozNyswMjowMD/k9HgAAAAldEVYdGRhdGU6bW9kaWZ5ADIwMjItMDUtMjNUMjI6MjY6MzkrMDI6MDD1sYyaAAAAAElFTkSuQmCC</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>3kΩ</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1002Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1500Ω</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>2kΩ</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/$cat1$/Electricidade/Magnitudes</text>
    </category>
    <info format="moodle_auto_format">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 17695  -->
  <question type="multichoice">
    <name>
      <text>A canto equivale a unidade de carga?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>A canto equivale a unidade de carga?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>6,2 x 10e18 electróns</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>6,2 x 10e12 electróns</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>6,2 x 10e6 electróns</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>6,2 x 10e3 electróns</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17696  -->
  <question type="multichoice">
    <name>
      <text>A canto equivale un Coulomb (C)?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A canto equivale un Coulomb (C)?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>6,2 x 10^18 electróns</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>6,2 x 10^12 electróns</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>6,2 x 10^6 electróns</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>6,2 x 10^3 electróns</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17697  -->
  <question type="multichoice">
    <name>
      <text>Cal é a unidade da Potencia (P)?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é a unidade da Potencia(P)?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>O Vatio (W)</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O Ohmio (Ω)</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O Voltio (V)</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O Amperio (A)</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17698  -->
  <question type="multichoice">
    <name>
      <text>Cal é a unidade da Resistencia (R)?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é a unidade da&nbsp;Resistencia (R)?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>O Ohmio (Ω)</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O Voltio (V)</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O Amperio (A)</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O Vatio (W)</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17699  -->
  <question type="multichoice">
    <name>
      <text>Cal é a unidade da Voltaxe (V)?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é a unidade da Voltaxe (V)?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>O Voltio (V)</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O Ohmio (Ω)</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O Amperio (A)</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O Vatio (W)</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17700  -->
  <question type="multichoice">
    <name>
      <text>Cal é a unidade de carga eléctrica?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é a unidade de carga eléctrica?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>O Coulomb (C)</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O Vatio (W)</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O Joule (J)</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O Amperio (A)</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17701  -->
  <question type="multichoice">
    <name>
      <text>Cal é a unidade de carga eléctrica?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>Cal é a unidade de carga eléctrica?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>O Coulomb</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O Vatio</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O Joule</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O Amperio</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17702  -->
  <question type="multichoice">
    <name>
      <text>Cal é a unidade de Enerxía eléctrica (E)?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é a unidade de Enerxía eléctrica (E)?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>O kilovatio hora (kWh)</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O Ohmio (Ω)</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O Voltio (V)</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O Amperio (A)</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17703  -->
  <question type="multichoice">
    <name>
      <text>Cal é a unidade de Intensidade de corrente (I)?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é a unidade de Intensidade de corrente (I)?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>OAmperio (A)</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O Ohmio (Ω)</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O Voltio (V)</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O Vatio (W)</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17704  -->
  <question type="multichoice">
    <name>
      <text>Cal é a unidade elemental de Intensidade?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>Cal é a unidade elemental de Intensidade?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>O Amperio (A)</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O Ohmio (Ω)</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O Voltio (V)</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O Vatio (W)</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17705  -->
  <question type="multichoice">
    <name>
      <text>Cal é a unidade elemental de Potencia?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>Cal é a unidade elemental de Potencia?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>O Vatio (W)</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O Voltio (V)</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O Amperio (A)</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O Ohmio (Ω)</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17706  -->
  <question type="multichoice">
    <name>
      <text>Cal é a unidade elemental de Resistencia?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>Cal é a unidade elemental de Resistencia?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>O Ohmio (Ω)</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O Voltio (V)</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O Amperio (A)</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O Vatio (W)</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17707  -->
  <question type="multichoice">
    <name>
      <text>Cal é a unidade elemental de Voltaxe?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>Cal é a unidade elemental de Voltaxe?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>O Voltio (V)</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O Ohmio (Ω)</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O Amperio (A)</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O Vatio (W)</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17708  -->
  <question type="multichoice">
    <name>
      <text>Cantos F son 220 µF?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>Cantos F son 220 µF?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>0,00022</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0,0022</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0,022</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0,22</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17709  -->
  <question type="multichoice">
    <name>
      <text>Cantos faradios é un microfaradio?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>Cantos faradios é un microfaradio?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>1E-06</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1E-07</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1000000</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0,001</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17710  -->
  <question type="multichoice">
    <name>
      <text>Cantos KΩ son 100000Ω?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>Cantos KΩ son 100000Ω?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>100KΩ</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>10KΩ</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1000KΩ</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1KΩ</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17711  -->
  <question type="multichoice">
    <name>
      <text>Cantos KΩ son 4700Ω?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>Cantos KΩ son 4700Ω?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>4,7KΩ</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>47KΩ</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>470KΩ</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0,47KΩ</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17712  -->
  <question type="multichoice">
    <name>
      <text>Cantos KΩ son 680Ω?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>Cantos KΩ son 680Ω?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>0,68KΩ</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>6,8KΩ</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0,068KΩ</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0,0068KΩ</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17713  -->
  <question type="multichoice">
    <name>
      <text>Cantos microfaradios terá un Faradio?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>Cantos microfaradios terá un Faradio?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>1000000</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>10000000</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1000</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1E-06</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17714  -->
  <question type="multichoice">
    <name>
      <text>Cantos ohmios son 0,33KΩ?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>Cantos ohmios son 0,33KΩ?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>330Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3300Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>33000Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>33Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17715  -->
  <question type="multichoice">
    <name>
      <text>Cantos ohmios son 13 KΩ?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>Cantos ohmios son 13 KΩ?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>13000Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1300Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>130Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>13Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17716  -->
  <question type="multichoice">
    <name>
      <text>Cantos ohmios son 2,2 KΩ?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>Cantos ohmios son 2,2 KΩ?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>2200Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>22000Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>22,0000Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>220Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17717  -->
  <question type="multichoice">
    <name>
      <text>Cantos ohmios son 47 KΩ?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>Cantos ohmios son 47 KΩ?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>47000Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>4700Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>470Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>4,7Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17718  -->
  <question type="multichoice">
    <name>
      <text>Que é a intensidade dunha corrente?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que é a intensidade dunha corrente?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>A cantidade de electróns que pasan por un punto nun tempo determinado</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A enerxía desa corriente</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A oposición que presenta un material a ser atravesado polos electróns</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A enerxía producida polos electróns ó atravesar un compoñente determinado</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17719  -->
  <question type="multichoice">
    <name>
      <text>Que é a Resistencia dun elemento?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que é a Resistencia dun elemento?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>A oposición que presenta a ser atravesado pola corrente eléctrica</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A facilidade coa que a corrente o atravesa</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A cantidade de calor que xenera ó ser atravesado pola corrente eléctrica</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A enerxía que perde ó ser atravesado por unha corrente</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17720  -->
  <question type="multichoice">
    <name>
      <text>Que frase estaría ben expresada?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que frase estaría ben expresada?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Por favor, mide a intensidade que pasa por ese cable</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Por favor, mide a voltaxe que pasa por ese cable</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Por favor, mide a resistencia que pasa por ese cable</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Por favor, mide a potencia que pasa por ese cable</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17721  -->
  <question type="multichoice">
    <name>
      <text>Que frase estaría ben expresada?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que frase estaría ben expresada?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Por favor, mide a voltaxe que hai entre eses dous bornes</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Por favor, mide a intensidad que hai entre eses dous bornes</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Por favor, mide a potencia que que hai entre eses dous bornes</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Por favor, mide a enerxía que hai entre eses dous bornes</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17722  -->
  <question type="multichoice">
    <name>
      <text>Que magnitude está medindo un valor de 10A?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que magnitude está medindo un valor de 10A?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Intensidade de corriente</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Tensión eléctrica</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Resistencia eléctrica</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Potencia eléctrica</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17723  -->
  <question type="multichoice">
    <name>
      <text>Que magnitude está medindo un valor de 10V?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que magnitude está medindo un valor de 10V?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Tensión eléctrica</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Resistencia eléctrica</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Intensidade de corriente</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Potencia eléctrica</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17724  -->
  <question type="multichoice">
    <name>
      <text>Que magnitude está medindo un valor de 10Ω?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que magnitude está medindo un valor de 10Ω?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Resistencia eléctrica</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Intensidade de corrente</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Tensión eléctrica</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Potencia eléctrica</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17725  -->
  <question type="multichoice">
    <name>
      <text>Que mide a cantidade de electróns que circulan por segundo?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que mide a cantidade de electróns que circulan por segundo?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>A intensidade de corrente</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A tensión eléctrica</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A resistencia eléctrica</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A potencia eléctrica</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17726  -->
  <question type="multichoice">
    <name>
      <text>Que mide a enerxía coa que se impulsan os electróns?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que mide a enerxía coa que se impulsan os electróns?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>A tensión eléctrica</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A resistencia eléctrica</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A intensidade de corrente</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A potencia eléctrica</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17727  -->
  <question type="multichoice">
    <name>
      <text>Que mide a oposición ó paso da corrente eléctrica?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que mide a oposición ó paso da corrente eléctrica?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>A resistencia eléctrica</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A tensión eléctrica</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A intensidade de corrente</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A potencia eléctrica</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17728  -->
  <question type="multichoice">
    <name>
      <text>Que miden os Amperios (A)?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que miden os Amperios (A)?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Intensidade de corriente (I)</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Potencia (P)</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Resistencia (R)</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Voltaxe (V)</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17729  -->
  <question type="multichoice">
    <name>
      <text>Que miden os Coulomb (C)?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que miden os Coulomb (C)?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Carga eléctrica (Q)</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Intensidade de corriente (I)</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Resistencia (R)</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Voltaxe (V)</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17730  -->
  <question type="multichoice">
    <name>
      <text>Que miden os kilovatios hora (kWh)?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que miden os kilovatios hora (kWh)?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Enerxía eléctrica (E)</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Potencia (P)</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Resistencia (R)</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Voltaxe (V)</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17731  -->
  <question type="multichoice">
    <name>
      <text>Que miden os Ohmios (Ω)?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que miden os Ohmios (Ω)?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Resistencia (R)</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Intensidade de corrente (I)</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Potencia (P)</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Voltaxe (V)</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17732  -->
  <question type="multichoice">
    <name>
      <text>Que miden os Voltios (V)?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que miden os Voltios (V)?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Voltaxe (V)</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Intensidade de corrente (I)</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Potencia (P)</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Resistencia (R)</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17733  -->
  <question type="multichoice">
    <name>
      <text>Que miden os Watios (W)?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que miden os Watios (W)?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Potencia (P)</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Intensidade de corrente (I)</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Resistencia (R)</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Voltaxe (V)</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17734  -->
  <question type="multichoice">
    <name>
      <text>Que nos indica a Voltaxe dun xenerador?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que nos indica a Voltaxe dun xenerador?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>A enerxía que proporciona por unidade de carga</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A oposición que ten a que o atraviese a corrente</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A cantidade de electróns que pasan por unidade de tempo</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A enerxía que proporciona por unidade de tempo</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17735  -->
  <question type="multichoice">
    <name>
      <text>Que nos indica a Voltaxe dunha pila?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que nos indica a Voltaxe dunha pila?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>A enerxía que proporciona cada unidade de carga</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A cantidade de electróns por segundo que saen de la pila</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A potencia eléctrica que desenvolve esa pila</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A cantidade de electróns que hai almacenados nesa pila</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17736  -->
  <question type="multichoice">
    <name>
      <text>Que unidade se utiliza para medir intensidade de corriente?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que unidade se utiliza para medir intensidade de corrente?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Amperios</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Voltios</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Ohmios</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Vatios</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17737  -->
  <question type="multichoice">
    <name>
      <text>Que unidade se utiliza para medir resistencia eléctrica?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que unidade se utiliza para medir resistencia eléctrica?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Ohmios</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Voltios</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Amperios</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Vatios</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17738  -->
  <question type="multichoice">
    <name>
      <text>Que unidade se utiliza para medir tensión eléctrica?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que unidade se utiliza para medir tensión eléctrica?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Voltios</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Ohmios</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Amperios</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Vatios</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17739  -->
  <question type="multichoice">
    <name>
      <text>Se por un circuíto pasa un amperio, Cantos electróns estarán circulando por el?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Se por un circuíto pasa un amperio, Cantos electróns estarán circulando por el?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Trillóns cada segundo</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Miles cada segundo</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Millóns cada segundo</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Billóns cada segundo</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17740  -->
  <question type="multichoice">
    <name>
      <text>Se por un circuíto pasan 5 000 000 electróns en 1 segundo, Que intensidade estará pasando?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Se por un circuíto pasan 5 000 000 electróns en 1 segundo, Que intensidade estará pasando?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Moito menos dun amperio</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Moitísimos amperios</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Poucos amperios</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Un amperio</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/$cat1$/Electricidade/Potencia e Enerxía</text>
    </category>
    <info format="moodle_auto_format">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 17741  -->
  <question type="multichoice">
    <name>
      <text>Que potencia eléctrica xerará un compoñente que funcione a 3 V e 2 A?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>Que potencia eléctrica xerará un compoñente que funcione a 3 V e 2 A?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>6W</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>5W</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1,5W</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0,67W</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17742  -->
  <question type="multichoice">
    <name>
      <text>Un circuíto que consume unha potencia de 10 W funciona durante 5 segundos. Que enerxía consumiu nese tempo?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>Un circuíto que consume unha potencia de 10 W funciona durante 5 segundos. Que enerxía consumiu nese tempo?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>50 J</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>2 J</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>10 J</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0,5 J</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/$cat1$/Electricidade/Conceptos funcionamento circuítos/Concepto como funciona o circuíto</text>
    </category>
    <info format="moodle_auto_format">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 17743  -->
  <question type="multichoice">
    <name>
      <text>A que esquema se corresponde o circuíto da breadboard?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A que esquema se corresponde o circuíto da breadboard?</p><p><img src="@@PLUGINFILE@@/brBoard2PulsXeralSecEsquemas.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="457" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Ao rosa</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Ao azul</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Ao verde</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Ao laranxa</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17744  -->
  <question type="multichoice">
    <name>
      <text>Cal das seguintes sería unha expresión incorrecta da lei de Ohm?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>Cal das seguintes sería unha expresión incorrecta da lei de Ohm?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>R=I.V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>I=V/R</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>I.R=V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>R=V/I</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17745  -->
  <question type="multichoice">
    <name>
      <text>Cal destas é unha expresión CORRECTA da Lei de Ohm?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>Cal destas é unha expresión CORRECTA da Lei de Ohm?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>R=V/I</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>R=I/V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>R=V·I</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>R.V=I</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17746  -->
  <question type="multichoice">
    <name>
      <text>Cal é certa para o circuíto da figura?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é certa para o circuíto da figura?</p><p><img src="@@PLUGINFILE@@/2IntSerieTricky.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Só pasará corrente pola resistencia con 1 e 2 pechados</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Se pecho o interruptor 1 pasará corrente pola resistencia</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Se pecho o interruptor 2 pasará corrente pola resistencia</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Se pecho calquera dos dous interruptores, pasará corrente</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17747  -->
  <question type="multichoice">
    <name>
      <text>Cal é certa para o circuíto da figura?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é certa para o circuíto da figura?</p><p><img src="@@PLUGINFILE@@/brBr2int2LedParalelo.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="240" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Cada interruptor acende un led</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Non poderei acender o led verde se non premo o interruptor da dereita</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Se premo o pulsador da dereita, acenden os dous leds</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O verde está sempre aceso, aínda que non prema ningún pulsador</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17748  -->
  <question type="multichoice">
    <name>
      <text>Cal é falsa para o circuíto da figura?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é falsa para o circuíto da figura?</p><p><img src="@@PLUGINFILE@@/2Int3leds.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Podo acender -c- sen acender -a- e -b-</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Co interruptor 1 aberto, non acenderá nada</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O interruptor 1 acende -a- e -b-</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Cos dous interruptores premidos, acenden todos os leds</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17749  -->
  <question type="multichoice">
    <name>
      <text>Cal é falsa para o circuíto da figura?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é falsa para o circuíto da figura?</p><p><img src="@@PLUGINFILE@@/brBoard2PulsXeralSecundario.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="452" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Podo acender o led verde sen que acenda o led vermello</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Para acender o led verde teño que ter premido o pulsador da esquerda</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Para acender o led verde teño que ter premido o pulsador da dereita</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O led vermello acende cando premo o pulsador da dereita</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17750  -->
  <question type="multichoice">
    <name>
      <text>Cal é falsa para o circuíto da figura?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é falsa para o circuíto da figura?</p><p><img src="@@PLUGINFILE@@/brBr2IntParalelo.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="357" height="300"><br></p>]]></text>
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W1Ib6DwSCmpqbgdDpRV1e3Lt86nQ6xWAzj4+Mwm81oaGjYEN88z2NkZAQcx6GpqWldvon/j4yMIJ/Po6mpqSTfpI0kScLo6ChSqRQaGxs3zPfk5CRCoRDq6+vh8XhU+SYbrxqNBnNzc5ibm0N1dTUCgcCG+F5eXsbk5CQ8Hg/q6uogSdKG+B4ZGYHNZluX75+L7VTRtyYokx1VjuOg0WggSRIlvRQZJFCQ0VwURYiiqOhIBBqNhjY0APqc9WzI+xEb8iw1sCwLrVZLbSRJojZqoylxQo7jwLLsquds1IY8R81hi/lmWRayLD+zfJe6UIFsgD1Ovn+uf2/EhjxnM3wXt9GvxTd5DsMwW+oTW/Vv8pxS3BU+Z6N8/xxs66BcSCYhcaNLga3aEBIehw1xwI0ubViWpYInG3WIn2uzXfneDHdlvn+ezeNuo8fJ90ZttsLdVrGdgrJq1pzM2DaDrdpsluzHZQNgSyPz47Ip8/14bcp9YgXbme9nAWWR+zLKKKOMbYRyUC6jjDLK2EYoB+UyyiijjG0ExZwyOa5CDv9vpLSRHCnKZrP0mM56QiWyLNMqQgDUZr1Eey6XWyWQs54wDPCXSiEikEOOvJUCqZ4jVVF6vX5TNqR8eT1hGCJcUygAtRG+iQ2wcrZ6I3yTdt0M36RdAVDuNtJG5MgT4W4jbUSOfm1Xvkmf2Kh/F/O9kauLtso36RNarXbDfJM+8Szw/axgDTOiKNJKHwKNRgO73a56cJuIC/E8TzcOSFGJRaWWXJZlqsdAbEiRg5qoDhG7IeIrxMZkMqmKvAB/0XAo3DQwGAxwOByqzkE0BQqPIq0nqpPNZqn4CiX4kWCLmqjOVvjO5/NUj4GAiEapFd5IkoR4PI5UKrUpvolGSaHNenwTMafCzZ1SojpqfOv1elrlpsZ3JBJZdfSLFPGo8Z3L5RCNRiFks5AAMAC0j/hWEzEi4kJEhY3wXUpUR4lvUlSiJqqjxrfZbIbNZlPlu1AAaqN8U3EhSYKMlSWz/pF/q/UJIi60Wb6JABQBEelaj2+e5+nP1uP7WcIaQSKi3La4uIienh5a464mIAL8RewmHA7j/v37CIVCsNlsyOfzqiMc6bjxeBy9vb2Ym5uDzWaDLMv04H0xiCpYOp1Gf38/JicnYTKZ6HEbpQohUqKZyWQwNDSE4eFhOmNRE2whYjc8z2NsbAyDg4NgGAZGo5GKCxXbELEbnucxPT2Nvr4+5HI5WCwWiKKoKEikxrfNZoMoiqryi/F4nIo59fT0IBwOr+JbqVORjhuPx9HT04P5+XnYbDYAfzmsr8Q3eb/e3l5MT0/DbDbTK9mVOiIpt89kMhgcHMTo6OiqWXwpvjOZDEZGRjA4OEjV6CRJUrQpFICamppCX18f8vk8zGZzSb4jkQjSPI/YzAwibW3IpNPgHI6SfBOlvFAohPv37yMajW6K7/v372NxcRFWq5WuHJT4JoEylUqhr68P09PTdFKjJhpFBKB4nsfAwABGR0dXSXAqBb5Cwa1gfz9i9+5B5DhoTCZIKv6dz+epzeTkJB48eABJkkryXThZm5ubQ09PDwRBoH1Cie9CZcJgMIj79+8jFovRPrGRWfZWsJ0EiVYF5Vwuh3g8jmg0ij//+c+4ffs2hoaG4HQ64ff7qX5qcWMRlaqvv/4a169fx8DAAHQ6HWpra+nMqrixYrEYMpkMzp8/jwsXLmBgYAC5XA6NjY3UppiceDwOQRBw69YtnDt3Dv39/YjFYmhpaYFGo1F0DKKn0N3djc8//xy9vb1YXFxES0sLOI6D0Whc5RgMwyCdTiOVSmF4eBiffPIJ7t+/j6mpKTQ2NlKdBiWRl2QyidnZWfzjP/4juru7MTo6iurqaloSXtwRCd/hcBiffvop2tra8PDhQ7jdbsq3kiARUeX74osvcOPGDQwMDMBoNKK6uppKPSrxzfM8vv/+e1y6dAkDAwPI5/OqfJPOIQgCrl+/jm+//Rb9/f1IJpNobm6mzynmO5FIIJPJoKurC1988QV6e3uxtLSEHTt2UHW+YhuiEfLw4UN88skn6OnpwfT0NOVbSeeX8D09PY1PPvkEXV1dq/hWmgxks1nEEwkklpag//f/Hgc//xzazk4sNDRAX1EBToFvURSpUt4XX3yBmzdvYnBwEBaLBVVVVSX5TqfT+Pbbb3H58mU8ePAAAGhJuBLf8XgcPM/j6tWr+P777/HgwQOk02latq/UJwjfHR0d+PLLL9HX14dQKET5VmqjdDqNZDqN0N27qP9f/hfsvnQJ8dFRpA8fBmc0wqgQLDOZDFKpFKampvDxxx+ju7sbY2NjtARcje9EIoHFxUV8/PHHuHPnDh4+fAi/3w+3201TJkp8x2IxfPbZZ7h16xYGBwdhs9lQWVmpGIN+CWynoLxG+4IIqczMzIBlWaTTaSwsLKjWqjMMQ9MAs7OzNI82NTWlutxgGAZWqxVmsxmTk5O0qmp6ehpGo5HO4IphNpthtVoxPT1Nl0NTU1PQarWw2+2KZBoMBrjdbszOziKVSoFhGCwsLEAURbhcLsXZlE6ng9vtxvLyMhUXWlxcBM/zqqIopEY/kUhQMadIJIJwOAy32604MyJ8ZzIZLCwsUN3Y+fn5kuJCRLBpenoawMpsaXZ2FjabTVX7wmazQa/XY2ZmhvI9OTkJi8WimvIgS+3p6WlatTU9PU01JJT4NplMcDqdmJ2dBc/zYBgGc3NzkCQJTqdT0Uav18PtdmNpaYnyvbS0BJ7nqX5GMbRaLdxuN+LxOEKhEFiWRTgcpnwrrc44joPL5YI+lUL98DDqRBEti4swTk7CqaJ9wbIslaGdmZkBsBKgpqenVZfghG+dTofp6Wla+TYzM0M5LcX35OQkrV6bnp6GXq9X5dtoNMJut2Nubg6ZTAYMw9D3VNMl1+v1cHs84EZHsWNpCXWiiMaREbDxOFwqQlNE84P4NBE+isViqnxrNBq43W5kMhksLi5SEaPFxcWVdlDwb8K3JEmYm5sDwzDgeR4zMzNwOp2qKY9nCavYJ07b0tKCpqYmACsqVIcOHYLf71cMsBqNBk6nEw0NDdixYwedsR4+fBgVFRWKDkgCS3V1NRUd0Wq12L9/P2pra1UdkIyW+/fvp/qte/fuRUNDg6routlshs/nw6FDh2jutKGhATt37oTL5VIMsEajEV6vFwcPHoTb7QYA1NTUYPfu3XC5XIoBlgSWffv2obq6GgDg8/mwb98+eDwexQ5PAsvevXupvojD4cCRI0dUxZwI383Nzdi1axedQR04cACVlZUl+a6rq8Nzzz1H+T548CCqqqoU+SaBpbKyEgcPHqRLzd27d1NtBSW+LRYL/H4/Dh8+TJfeLS0t2LFjhyrfRFRn3759NADW1tZi7969qgOawWCAx+PBc889B7/fDwAIBALYv39/ab49HtTX1sLyaPDSsCwaamvh9/sVBzQycDY3N2PHjh1UqP7QoUMIBAKKfLMsC4fDgfr6euzZs4fOCPft24eqqirFHD7hu6qqCgcPHqSpwt27d6Ourk41wFqtVlRUVODgwYNU6GjHjh1obm5WHdAI3y2NjeAefabNbEZLU9O6fO/btw8+nw8AUFFRUdK/dTodXC4X9u7di7q6OgArA8WhQ4dUxbNIDNq5cyddIVgsFhw+fJiKZz3rUBUkmpmZQX9/P7xeL1pbW6HRaFTFQEiObGlpCT09PbBYLDhw4AD0er2q+ApZmsdiMdy7dw8Mw+DAgQOwWq0lxVf0ej14nsf9+/eRTqdpJ1QTXykUMert7UUwGMTevXtRWVmpqg9ABFsAYHBwENPT02hpaUFjYyPy+fyqTYtCG6IlMDY2huHhYdTW1mLnzp0AoCq+Qmr8Cd+BQIAqxm2Ub6vVin379sFgMKjyTQIx4ZtlWRw8eBAWi0WVb5LbT6fTuH//Pniex4EDB+B2u9flO5fLoaenB5FIBK2traioqCgpdkNy/P39/Zifn8fu3btRW1tbkm9yKmF4eBjj4+NoaGhAS0tLSXEhncEAZmYGpr/+azjHx8HrdAj/x/8I5sMPIaTTJUV1FhYW0NfXB5vNhn379pX0b9JG0WgU3d3d4DiOBs6N8H3v3j1ks1ns37+/pHiWEt/79u1DIBAozbfRCHz7LVz/5t/AmMshUlOD9OefQ66oQPbRVVRqfD98+BATExNobGxEc3Nzab4fiUZNTk5icHAQlZWVVKFPTeCM8D0/P4++vj44HA7s27cPWq12Y4JEDINsWxtkQYD+lVeADVQTbqcya0VBIhIoyMutJ6RSLDqyERtgrciLJEmqam8ExYItGxFfKbYhoiilhFSKBVs2YlPM3UbEhbY738WiOlvlmzxnPb7JTHqrbbQu3xoNNLOzsP7pTzQoB//Df0D+3XchKQT/X5LvjYgL/RJ8b0RciNVqofnhB3j+2/+WBuXEp58iHwhAVvlOW+Jbwb/XExcifBce19wI3wUviuR//I+QEgnY/uEfgBJ8E2ynoLxmLUlGPXKmkAiIlKqRJ52OCM9vxAYAVYoqFF9ZbxTM5/OQJIk6+mZtiGDLejbkrHaxkMpGediMzXbmmyjPPS6+ycWk5PuU+k5bbqOiYCWKIuQS7/dL8b1Zm41yt1W+5VwOePQ+5DsyvwbfW+gTW+F7FRhm5Z+nEKpnSzbSsL+UzWbxOIVhHocN4aHM92Piu7hzb7CzPy6+H1sbbfop27hPSBL4775DtrMTYBjkenuBbBaxf/gHQJKgbW2F6aOPgHUKXbYDfvkDf2WUUUYZjxsMA9bjAdfQADAM8jMzkDOZlf+WJGi83qdm5syBLctflPEbAstijc+Tn/2W+gLLglHj4WkCmUkzDPQnT0J/6hTAMJBTKciJBCz/9X8NmeSUn5JLVDlxZORJv0MZZTw+sCwwN7eSTwUAWUZ+YQHS8DDwW9LuZVmw8/P0P2VRhDgxAYbnN5zOeaKQZTAmEzR+/18GEhJ0yX8zzMpewVMSjAmY2zU1T0ELlFHGLwdWFNGwvAyvKCLNMHjociGzwQs5nyUY0mnsCIdhkmUscxzGfT5IT0HOFQAgy9Du3g37v//3YO321QMJwyDX17eSS96//6k7EsdZ/4f/4Ym+QBllPFYwDJhgEOz//r8Dy8tgNBoY338f2iNHnroZ1c8Cy4Lr6gLzf/wfQD4P1maD+b/5bwCX6+mYKQPQ+P1gzWbFjVvtc8+t/PtT2Kac8b33nvQ7lFHG4wPLQp6cXAlGy8sAy0J3+DC077//20pfaDQrOeX/8/8EADAmEwynT4OpqnpqgjJkWT3oPi3fQQHcb8oRyyhDltcGX5J3/I31hTVns/P5v3BRxhPDU7bVWkYZZZTxbKMclMsoo4wythHKQbmMMsooYxuhHJTLKKOMMrYRykG5jN8enpJy2zJ+mygH5TLKKKOMbQQuq6IhW0YZzyRYFigUZH+k25wXhN/WkTiNBmyBzrAsy8jmcmAE4ak+47tVSJIESZZXvvuTrugTNyAAXUYZzwxYFkw+v0qbNy9JEPP5DYmhPzOQZXBF55Hz+fxfzir/xiBJEmRJhgzgSSe3uN/CRYRllEHAsCzkR/c7rvxg5ZojrdH42wrKGg2Ygrv4GIaBwWAAYzT+JoOyoHAF1pMC96TFN8oog6DYFzd108TGH7Jmecqo/LzUe2723Qpve9kONgzLKvLArMND4XffDA+FbbsRG3LzSqHNr+IP2xBPVOS+mHjg1yG/8DnkJoONOFTx7cGbeTfy+es9p7ATFT5vvRsXyOduxqbwbr6tcLdRHpRsNvLMWCyGTCYDYOXeObUbs3/Wu2Hlxo3CvyG5xFIhufA5giDQe/Q24g8syyKdToNhGBiNxpJcEJ8BgFQqBZZlYTQaN+x3sVgMsiwr3phdiHA4DDYSQWBDn/oXDjKZDOU9mUzCarVCq9WWvLdSFEUIggCGYcCyLAwGw7r+k06nsby8jGw2C47j4PF4fvWbrMk1V08a6wblzYzWmx3ZHz58iJ6eHnpVjNPpxPHjx2Gz2Uo2shJK/X06ncbY2Bh0Oh0aGxshSRLm5uZQXV2t2ulFUcTs7Cy9QXdubg47duyA1+td990kSaK3GO/atQuBgLIcIMMwSCQSEAQBLpcLQ0NDGB8fR11dHXbs2KH6XTOZDFKpFNxuNwYGBtDX14eKigocOXJE8Xp4YCWQ3LlzB36/H/X19fT26PU6x+LiIvr7+1FZWYn5+XnwPI8TJ07A6XQq2pLO2tPTg+XlZRiNRlRUVGDHjh2q78YwDAYHB3HlyhV6KWcul0NTUxNOnz6t2kapVArxeHxVkCNX1JMLWNfwnUyi8+pVvBaPw/3oZ3c6O+E7eBANNTWKAVMURdy+fRuzs7PweDyYnJyEw+HAmTNnYLfbS/oDwzCYn5/H1atXodFo8PLLL8Pv9yvaZDIZdHV14dChQxgYGEBbWxt0Oh1eeeUVemu00rt1dXXhueeew+joKK5fvw5JknDixAk8//zziu8lyzLOnz8P9sIF7Cj4TKaEwD3DMJibm8P58+fBMAw0Gg2Wl5fR0tKC3/3ud9BqtYo2sVgMly5dQigUQjKZhMlkQmtrK44dO6bYrgzDIB6P46uvvkIsFqN9QKvV4oMPPlDl7pfANojHABSCMukQuVwOOp0O4XAYZrMZZrN53csOk8kk8vk8tFotjEYjvfRQ6RmxWAzXrl3D7t27YbPZAABDQ0P46aef8Oabbyo+QxRFXLlyBcvLy6su8mxsbMTRo0fXzGyBlQB59epVzMzMQJZlDA4O4uDBg7h06RL++Mc/KjoGy7Lo7OxEZ2cn5aK2thaDg4P467/+a1UuotEostkszGYzfvjhB7S1taG/vx9//OMf4XK51tiwLIvh4WHMzc3hwIEDOH/+PGpra3Hx4kXodDo0NTWtCRIsy2J0dBTj4+M4ceIELl++jAMHDuDhw4fQarU4duzYGhuGYZBKpXD16lW4XC6YTCbs3bsXu3btgtVqVeSaYRjwPI/z589Dr9ejra0NtbW1MBgMuHbtGj788ENFO0mScOnSJaTTaeTzeXR3dyMQCGBmZga/+93vFAcaSZLQ1dWFkydPorW1FZIkIZFI4JNPPkE0GoXH41HkrqurC5cvX0ZlZSVdOZjNZrz55ptwu91rbBiGQX9/P+bn52EymYBIBAAwNjYGbTiMxtpaRV+YnJzEgwcP0NDQgCtXruDs2bMYHR1FX18fXnjhBcXnJBIJdHZ2oqKiAul0GtPT02AYBqFQCH6/X5Vv8py7d+/ilVdeQSgUwp07d9DQ0KDo3/l8Hg8ePIDP50N3dzdee+01mEwmXL58Ga2trTAYDGtsyGDc0twMze3bQD6PdDqNoaEhNPt80Cg8h2EYdHV1IRAIIJ/PY2JiAv/yX/5LfPHFF1hYWEBdXZ2i3z148ACiKOK9997D119/jdraWty7dw+BQADNzc2KNlNTU+A4Dv/6X/9rOrB9//33ePDgASoqKrZ039/ThFVBmYxS3377LeLxOIxGI5LJJMxmM9577z3FwAIAuVwOly5dwuTkJMLhMPR6PZqamnDmzBlYLBbVWQEAGpTJ0mh6errkzGN+fh4sy+LQoUO0QUst1XK5HJaWlvC73/0OXq8XFy9exBdffIH1jgJOT0/j1VdfRSaTwdLSEt544w38l//yXxCLxWA2mxXfbWlpCVeuXIHVaoXL5UJNTQ1efvnlkrOpfD6PUCiEBw8ewO/344MPPsBXX32F5eVlNDU1rfl7WZbhdDpx48YNMAwDQRBQW1uL2dlZurRUgiRJ8Hq9+Ku/+ivMzc3h3r17uHPnDk6dOoV9+/apcpdOp7F//37MzMygpqYGDocD9+7dW7XMLv4+4XAYx44dg06ngyiKOH36NL7//nskk0nFVRDDMHA6nRgeHqZtGovFwLIs9Hq94rvJsoz6+nrU19fjD3/4A10SF960rGZns9vprF0UxRXeVCYQ5G/sdjtefvllOBwO7N+/H7FYTDU4yLIMnU4Hk8mE27dv01uZDx48iL1796qmLzQaDXiex7Vr1xAOh1FRUQGWZTFfcENIMUhf++abbxAMBiFJEoxGIzwej+LslUCr1cJkMtGUjSzLWFpaQp0oQqOyonG73ejr64MkSUilUmhvb4ckSSUnbCaTCbFYDIODg5BlGfv27UP+0SCgBrvdjng8jps3b9KBaHZ2FqdOnfpN5JU1f//3f//vyH+wLIu+vj4Eg0EcOHAA3d3d+Ju/+RvMzc1BkiRUV1crzlimp6fR1dWFP/zhD0gmk/B4PBAEAfF4HA0NDYpEGo1GRKNR3Lx5Ez09Pejq6sLi4iJOnToFl8ul/LIaDQKBADweD1pbW+H3+xEIBOBwOFQbi2VZ8DwPh8OBiooKNDU1IZPJQBRF7Nu3T3UJFYlEYLFY0NraioaGBuRyOczPz2PXrl2qgcLtdmPnzp3gOA7T09MQRREvvPCCqtOSVcnDhw8RDodRWVmJhoYGBINB1NfXq85irVYrDAYDhoeHkc1mMT09DYvFghMnTii+G8MwyGazCAaDeO6551BVVUX/12KxqObqyGfdvXsXXq8X8/PzGB8fxwsvvACfz6faRizL4saNGxgdHcXRo0dRX18PlmVRUVGhmlYIBAIIh8NYXFxEJBJBNpvFiy++CJ/PV7LDy7KMWCwGp9MJnU6Hubk56HQ6xecAgM1uh0EQELh2DaZYDCLHgX/7bQReeQVmlZNIRqMROp0OTqcT9fX1NHhWV1ercsdxHKqqqtDQ0IBAIACtVovGxkZYrVbFGS+wEijtdjsYhsGuXbtoei0QCMDpdEINNTU1cLlcCAQCcLlc8Pl8eP7556F2sophGLjcbnijUTgvX4ZWkpD3eOD5t/8WOpW+J8sy/H4/9Ho9ampqsHv3biwtLeHYsWOKcYHYkFXO3Nwcjh49ioaGBrjdbvh8PsVBQ5ZlWK1WWK1WTE1NIRKJIJPJoLW1FXv37v3Vcr6iKILjOJgtlieeV17juR6PB+3t7bh79y5yuRxu3bqF5eVlHDp0SPEDZFmGyWSiS9BwOEyXdFNTU6oPZlkWL7zwAvbu3QtyVtpoNKrmKoGVmVtPTw8ikQju379Pn19XV4fnn39e0dkZhkFzczOSySSGh4cBAHV1dbRzKUGSJOzZswepVAqLi4v0ZwcPHiy56ZJMJhGJROByuXD06FHwPI9YLAaTyaSYT5UkCX6/H2+88QZEUYRWq8XCwgLq6+tL8iCKIiorK3H69GnKnV6vp3litTZqampCX1/fqjaoqKgo6SC7d+9GTU0NtFotBEFAPp9XTA0UPqu+vp4GBIvFglAohObmZtXBjHAhyzJcLhcOHToEi8WCnp4eeL1eRc7JBKKzsxMGgwH37t3D6dOncePGDbzwwguora1VfcfR0VHsSCTgefQ5sVgM5mQSAYU0iSzL4DgOc3NzuH37NpqamnDq1CmIoohIJKLKXy6Xw9WrVzEyMoLKykq8/vrrWFxcxE8//YSXXnpJ8d1YlkU2m8XMzAycTid27NgBSZIwMzOD6upq1X2J8fFxdHZ2wmKx4MUXX4TBYEB7eztOnTqlmuvNSxJ6e3vR8Gi2LwgCbv74I468/z4sCpMIsipbWFhAJpPBkSNHcPbsWXR0dCAUCqmmiwRBQDAYpGlAWZYxNjaGiooKxRVnIXw+H7xeLwYGBpBOpyFJUsmN32cFq4KyJEmoqanBm2++iVgshtOnT2NsbAy7d+9GQ0OD4rJLlmV4vV787ne/w8jICI4fP44dO3bQPKySDUmTfPrpp8jn86s2nVpbW3HkyBHFl2UYBtPT03QpSGwcDkfJZfuFCxcwMTGB6upq+rNAIIDq6mrFQM6yLNrb29HR0YGKigq6HHa5XHjzzTcVUzIsy6K3txfffPMNmpqa6Ofq9Xq8+eab0Ov1ijbj4+P4+OOPEQgE6G6+VqvFa6+9hrq6OkWbhYUF/Kf/9J9gNptpp2MYBqdPn1ZcHpPNzi+//HLNwHfo0CF4vV5FrtPpNP7xH/8R0WiU5iZlWcaePXvw+uuvq/L91VdfYWJiAg6HgwbbhoYGvPXWW4qDkyzLuH79OtLpNIxGI/7pn/4JL774Is1jK834ZFnGzMwM9u7di5MnT+LmzZv485//jHQ6jRdeeEExhUHaKJFIwGK10pzyzMwMLAWbSsU2ExMTmJiYwMsvv4yuri589dVXkGWZbuAqPWdpaQljY2N4++238eDBA3zyySfweDzIZrOKNqRPtLe349ChQ1hcXMQnn3yChoYGzM/P4+jRo4oBKZvN4ubNm2hubkY6ncann36KgwcPYnBwkKaQip8lSRLa2tpQQYKcJCGXy2FkZAR7eR4WlfRcW1sbQqEQAoEAvvjiC7zwwgu4f/8+HA6HYt6fYRj09vYiEolgz549uH37NhYXF7G8vAyO4xQHTpZlMTY2hsuXL8Nms+G7777Diy++iIGBAZhMplVpy2cViht9TU1N1HEaGhoArH+kqampieZAyYimltuTZXnloDrDoLa2FgcOHKCfX+rYC8dxePPNNxGPx7F3795Vn6f2fhzH4eDBg3A4HHjzzTdpsFQ6TlWIlpYWhMNhfPjhhzSQkF1nte/U0tKC5557Dm+//faq3Knahqcsy6ioqEBdXR3eeOONVTvLas8hueH6+nq0traipaUFkiSVPG4lyzLsdjtNDRXyXeo0i8FggNfrhdPppKsfWZZLtpFGo0FLSwt0Oh3eeust+nOtVqt6+oKkII4cOYI9e/ags7MTP/zwAxKJhOr7Ed8RBAFarZbme2/cuKE4AJLnkFwvCXCiKCIrCGBLHG9jGAYWiwU7duxAfX09rl27hsuXL+Pdd99V/T4ajQZms5m27507d3Du3Dns378fpaDVatHS0oIjR46gs7MT3377LWoVNiALn8WyLBobG1FVVYWenh58//33JduW/M7pcND+IAgC4olEyRMYgiCgpaUFx48fR319PX744QdMT0/jtddeU7WRJAlutxtHjhxBXV0dvv32W/T29mLPnj2q7xWNRuH1evHmm2/C6XTijTfewNWrVxEMBp94auFxgBkdHX0imXOGYRAMBiGKIioqKlZ1iI2e690oJEkCz/MrGxsbbFSymWE2m1VzgEpIJpMwGo2bWmbF43EYDAbVoKXEQSKRgEajWTlFsAHegJUAJEnSpp6TTCaRyWTg8XhW/a7Us8gGIcmPrvf35EicXq+nk4CRkRE8ePAAr7/+umpOXpIkSJK0Kn+cTqdhKKzYK3pOiucR6+3Frv/xf4R7chJprRZt/91/B+ff/R0cKpvSgiBgaWmJrqzy+Tz6+/vh8XhQWVmpaJPP57G4uAifz0ffj5wqqKqqUv0+Y2NjqKqqou06MjICQRBUgxgAjI+Pw+l0wul0gmEYTE5OYmFhAYcOHVLdM5mZn4fuwgXs/5//ZxhyOcy4XLj1D/+AfW+9Bb1KymN2dhaCIKCxsZEel+zu7sbx48cVN7PJ3kw4HKY26XQaXV1d2L17t2rKIxgMYmRkhK6YNRoN2tvb4ff7Vfeofi62023WTywoA1sLsD/nWVupwtrONsCvz91Wn7OV7/RL2K9brMOykKen4fiv/iu4JibA63RY/F//V8jvvQe5RJl18eeS1c96g03h7zc6QG3lOYWfS1aBpVa3DMcB336LwH//38MoighXVyP68cdAZaVqmfWWnqNis953Kj7dQ1aDv1bA3E5B+YlW9D3O4y1bedazZrMVbPU5P/f9fq3nylh7YagsSVjvaUp52c2+y0a+0y/1nHV5IIpoRTww69ls5TmbtAHWpl42s1p92vHb+aZllEHwG8hLlvH0QnWmTPJ1pF59I1P6rdjIskwP4ZPNwc3YsCy7oVGUbAaSjZGNjrz5RzKPW7EhG4Mbwc/he6vc/do225nvrWC7t9FW+N4K8vk8JEkCy7Kb8m9SRPNr9olnAWuCsizLSKVSSKVSyOfzYBgGer0eNptN9UA+sLLBkkwmIYoimEdyiFarteSmUiaTQSKRQC6XA7Cy80wKI9SQzWaRSCSQfSRUznEcrFYrSkmQ5nI5qjFBdsYtFkvJjb98Po9EIgGe56mjk3JzNYeXJAnJZJKeqSRiMhaLRdURlfg2GAywWq2/Ot/EptT54Ww2i3g8TisgHzfflhKH+dX4LlWgIUsS0uk0bI+CnizLSPM8tKKoOkORZRk8zyORSNA20ul0sNlsJavmeJ5HMpncFN+CINA2IscjLRbLunyTNiJ9gtiocSeKIrLpNE3bkCo7U4kUBil/53l+43w/kl9IpVI0wBoMBthstpJ9gvh3YQwi4kfPOtb4YTKZRCwWQzabRTQahdFohNlshiiKcLvdikSm02lEIhHkcjlEIhEaXHO5HNxutyKRgiAgHA4jm81S4RG73U5tlBw3l8shHA6vclyHw4FcLgeXy6XouPl8nlYFkZMExEaSJMWqOSIolEqlaMci7yZJEux2+xobWZYRj8eRSCSQyWQQj8cpB/l8nu6MK/EdjUaRy+UU+VZy9nQ6jXA4TG1IZyc2SsE8k8ko8p3NZuHxeBSDeSHf8Xgc+Xx+03wLgkC5UztOV8h3Op1GKpXaEN+xWIy26Ub5TiSTSEaj8BXkNdOpFKRIBG67XZVvUmUYi8U2xTdpI5ZlV/m3Et/ZbJa2USHf2WwWbrdbcbIiiuKqPiEIApxOJ7LZLJxOp2KBhiRJiESjYApKnWVZRjQWQz6ZhE2hjWRZXtUnEokEbDYbbSO1WoF4PI54PE59yGQy0TZyuVyKfKdSKaojU8h3LpeDx+N55gtIVpVZi6KIaDSKdDqNy5cv44cffsDw8DD8fj/MZjM4jlvjTJIk0U5469YtfPPNN+jv74fD4YDT6aRSfYUgDZzJZHDv3j18+eWXuHfvHvR6PS3fVRrlE4kEFU75/PPP0dnZCVmW6bEkpZkYmYVOTU3hs88+w+3bt5FOp1FTUwNgpVS32DGI0y0vL+PLL7/EjRs3EAwGUVtbS0f6YscgDhSLxfDNN9/gypUrmJ6eptVwer1+TeclVWE8z+PixYu4cOECRkdHUVFRAaPRqHi2t5DvH3/8Ed9++y36+/vhcrlgfxRUlPiOxWLgeR537tzB119/jfv378NkMtHCkcKjdQTxeBw8z2NgYABffPEF7t69CwD0CKNSGxXz3dbWhkwmg5qaGtpGanwvLi7iiy++wM2bNxEOh1FbW0u/jxLf0WgUsVgM586dw9WrVzE7O4uamhpwHKfINwmQuXAYrvPnYU0mkWUYzJ04AaG+Htp1/Pv69ev49ttvMTg4CI/HA6vVCo1Gs2YCUejf7e3tOHfuHHp7e2E2m+nRQqUBjUiX9vf344svvkBXVxc0Gg3lW8m/yUphfHwcn3/+Odrb25HNZmnpMxEGK0Q6nUY8mQQzPIzAjz9CK8tIms1YPHMGeaNR0UYQBMRiMUQiEXz99de4fv065ubmUFtbW5LvSCSCZDKJ77//HpcuXcL4+DiqqqpoBWrxhC2fzyMajYLneVy9ehXff/89hoaG4PV6YbPZFPVQCCeFaY7if9bDdiqzXsW8JEnQarWIRCJob29HJBLByMgIenp6VDVTyfKUCJQEg0FMT0+js7OTNpLSDiw56nP79m0sLCxgfn4eHR0ddDmuBoZhcPfuXUxPTyMYDOKnn34Cz/PQaDSqhRM6nQ737t3D2NgYwuEw7ty5g3A4DI7jStoMDQ1hYGAA0WgUXV1dmJubg16vV7Qh53+npqbQ3d2NaDSK/v5+jIyMQKfTqdpotVosLy/jzp07CIVCVM601HM4jkMymcTt27cRDAbpM0sVtrAsC1EU0dHRgYWFBczNzaGtrY1yWvyswsKXzs5OzMzMYHFxEe3t7RAEoWRxC8dxlO9QKIT29nZEo1FotdqS3A0ODmJwcBCRSARdXV2Yn58vaaPX6zExMYGenh5Eo1H09fVhdHS0NHdaLdLpNNKpFABAzOcRjkTAqfg3+T6xWAzt7e0IhUKYmJjAnTt3SvYJUjLd3t6OxcVFzM7OorOzk/Kt1CeI37e3t2N2dpbync1mwbKsqq9qNBp0d3djfHwcoVAIbW1tSCQS6/r30vIyzV3z6TTi8Tg4rVZRaIm00djYGK3S6+npwcTEREn/1uv1WFhYQFdXFyKRCO1TpWwI36RPjI2Nobu7W3HFLUkSpqamwPM84vE4RkdHMTIysuafhYUFmgrZ7lg1tOn1elRVVSGXy8FoNFKRbZ/Ph9raWuTz+TUNxnEcKisrodPpYLFYsLS0BADwer20jLLYhmVZ+P1+OBwOOBwOTExMAFjRU66rq4PRaKR5uEJ4PB44nU566JyIl9TV1dElWzGcTie8Xi/VKJAkCQaDATU1NaiurqZ5uEIQlbdAIECDmclkojYkV1oIk8kEp9OJhYUF6HQ68DwPnU6HyspK1NTU0GVeMd/V1dXgeR4GgwHJZBIsyyIQCKCmpmblQk8Fvomwj81mQ+RRqbDL5aKVX2p8m83mVYf83W43amtrodVqUXxXI8Mw8Hq9cLvdq9QBbTYbVYtTaiOXywWPxwOv10uDPeGusrKSpjEKYbPZ4Ha7qSqaKIqwWCyoqqpSbSOz2Qyn04np6WloHwVag8GAqqoq1NTUIJvNruHbYDDAarOBjcUQsVohJBKIchwM9fWoq6mBpMC3Vqul0qBmsxmRSAQMw9A+QTawivkOBAKwWCxwOByYnZ2lvkhmlmp8O53OVXzb7XbU1tbS5bsS3263m654iGpbbW0tAoGAKt8ujwfxhgZEOQ46UUTYaoW3oQE11dXIKvi3xWKB0+lEdXU1OI6DIAjQ6/XUv9X4ttlsiEaj0Ov1dDCvqKhAbW2tYp8gfYb0U8K33+9HzSO960K+RVFET08Pjhw5gmg0io6ODtU0SnV1Nd56661tn5delb4gu9ckWOZyORw6dAjvvvsurFYr3eVe8yEaDaxWK7xeLwRBwK5du3D27Fm4XK5Vu8/FNkQAPZPJoLa2FmfPnkV1dbWqDVnKBgIBCIIAv9+Ps2fPUgFwpRGeZVnasURRhMPhwLvvvkvLXZVsGIaBVqul2gYGgwFvvvkmjh8/Tiu6lGw4jqMCOgDwyiuv4NVXX4Ver1fkjvDtcrlgs9mQz+dx5MgRvPPOOzCbzevy7Xa7IQgCnnvuOXzwwQfr8m02m+Hz+ZDJZNDQ0IDf//73qKioKMm3Xq9HRUUFstks/H4/fv/736OxsbEk36RjEb4/+OADPPfcc/QWilJ8k2e+9dZbVAhdTSJTq9XC5/NBr9eDZVm8/PLLeO2116B9NNtT4lvLcTC73Qh7vejnOMTffht1f/VXMDzK4yvxTQZAMvC3trbi/fffh8PhKNlGZrMZXq8XPM+jubkZZ8+ehd/vp6cX1Py7srISmUwGVVVVOHv2LOrr6zfURiTX/9FHH2H37t0AUJJvS00NRvV6DHu9YP/2b1H30ksl/ZvwrdVqodFo8Nprr+Gll15SHNQL+4TL5YLZbIYkSTh+/DjefPNNGAwG1TbiOA52ux1OpxO5XA779+/H+++/D7vdvsZGo9FQ9T2Xy4W9e/fiueeeW/VPa2srdu7cuSoNUoztlL5YU9FHOhWZsZDjNUTlSQkk8Gk0Gpp+IP+uNFIT8nU63apOtxEbrVYLjuNo45B/Vxp1CbRaLV0Gk+WRJEmKozsBx3F0eUq0PGRZppsUStBoNDQnmc/naR40l8tB7dbwX4LvQhu1wPJL8600e/0l+C7k7tfgW6PRrDyH8K3RQANAzOWQ+wXbqJDvzfSJQr7J+/5qfOt0yMsypHx+JdX4SJhIjW+lNgJW8vul2kir1a4o0z06Ekcka3/JPrEeyEUPhKtibKeKPsUya3KWkLycUtpC6UtzHLfqSiS1WUShDdHf/TVtgBXnIE5EZnnrVUttxWYr3P1SfIuiuK7Ns8o3ybn+Wm1UzPdGbZ5VvklefDv1ifVQqgR/2wflMsooo4zfErZTUC6XWZdRRhllbCOUg3IZZZRRxjZCOSiXUUYZZWwjqIorkFMHpEpmI9iKDYBVO80bRaH4ymaE6x+HzePirsz39ue78FacZ4VvYrMd+X4WoBiUeZ5HKpWiR3kMBkNJUR1gpQyTiK8QARGLxVJSVCebzSKZTNKiD1LjXupwtyiKqwSJiGBLKZGXfD5PNRLIsS6z2VxS5IXcPELEV8gtH6VEdYi4EM/z9PgPsSnlVETvgVQcEf2LUnxnMhmkUqkt802OX63Hdy6Xozbble9CQaL1+CbiQsV8WyyWkm1EtDxInyACOaXaiIhnkWNcpI1+Db4LBaCIIFEpYS8i5pTJZCjfpI02y7fZbC5pk06nkU6naZ8g8aQU31uJQc8KVhWPACvaBaTWn6hiiaIIURTpvXrFIOIrxHHJWcdcLkcP9heDiK8QwR9ypjKbzUKv1yuSL4oiQqEQbWSiKEbuaVMKSES7gDgTcahsNrvq3GUhiFZEPB6n30mWZVruqtZB4vE41S9IJpP0OcBKh1QTJIpEIlRQhvCdz+dV+eZ5fpXoD+GbtJEa36FQiAZzQRA2xHc4HKaDBunAgiBAp9NtmG/SRr8W32RCQGxK8U38u5hvUkGmxjcR/SGBubBPKPEtCAJCoRC1If5N+sR6fKfTaTqoZbNZVb7z+TzC4TAd0Ar5VjuTS9oomUzS4EdsCs9+F7dRKb7VBgAiuEVsCmsK1PgmAlCkjQr5LjVo/Bxsp+KRVUG5UOHr5s2b+O677zAxMYFAIAC9Xr+uQE5XVxe+/vprDAwMwOPxUJlLpQYjAjkPHjzAl19+ifv379PSWUBZsCWRSCCVSmFiYgJfffUVOjo6wHEcfD5fSUGiRCKBhYUFfP3117h16xZyuRwt5VQSX8lkMojFYohGo/juu+9w7do1xGIxVFVVAUBJgZxUKoVLly7h4sWLWFxcRFVVFQ0sxZ2qmO/vv/8eExMTqKyspFwXdyqiqJbJZNDZ2Ylz585haGgIPp+PzhCVBHKK+e7p6YHNZqPqXuvx/cUXX6CzsxM6nY7yrSZIRPj+6quvcOvWLeTz+ZKiOoTvSCSCb775BtevX0cymaR8K7UR4TuZTOL8+fO4fPnyqnv01hOAunbtGr34s6KiAjqdTpVv0kbt7e345ptv8PDhQ8r3eoJEvb29+Prrr9HT0wOHw0HvLVQTJEqn0xgdHaWCRHq9nt4UrcZ3MpnE/Pw8vvrqK9y+fZvetE1K3JX4jsfjCIfD+Prrr3Hjxg2k0+mSIkaE70Qige+//x6XL19GMBhETU2NqkgX4TudTuPq1auU76qqKipuVorvtrY2fPPNN1QUzWg0KoqiFQoSqf2zHrZTUF7ltWQ5FwqFcP36daRSKczNzcHtduOdd95RLE4g+bJkMokbN25gYWEBsizDbDajvr5+lQB5oQ0pdvjxxx+p9oVGo0FTU9OqnFXx+8myjLa2NgwNDQEArl27hl27dtEyzmLHIJVHd+7cQW9vL4AVR96IzYMHD3D37l1IkoRgMIjm5mbs3bsX+XxeUd2K4ziMj4/j1q1bEEURi4uLqK2txYkTJxQPvpPl3OLiIn788Uckk0nMzc3B6/Xi7bffLsl3PB7HtWvXEAqFAKxoJPzhD39QfA7RCREEATdu3FDkmyxHC20I3z/++COGh4cBrDhvS0sLTCaTInekAquzsxN9fX1gGAbXr1/Hzp07ael4cYcnHaK/v58q0UUiETQ1NWH37t3098U2Go0Go6Oj6OjoQC6Xw9LSEurq6nDs2LF1+b516xbS6TTm5+fh9/vxxhtvqPLNMAxisRhu3LhB+XY4HPj973+vKt4jyzJVlpuengawMpir+TfJn0qShB9//BEjIyP0s0rxTfpse3s7+vv7AazMNNfjW6PR4N69e7h37x6AlQGhubkZO3bsoL6s1CcePnyIjo4O5PN5LC8vo7GxEYcOHYIoimuCJXnO3Nwcbt68CUEQsLCwgMrKSrz22muKfBM+w+Ewrl+/jkgkgtnZWcp3sY0sy4hEIrBYLMjn84jH42s+k+igPy1YxbxOp0NVVRUymQxVcSNfioyixRUxRCCHlFMW2hB5zGIbInJERNnJ74kgEiG4GB6PB3a7HUajcdVNE4FAAB6PR9HG4XBQbYnCzQmv14uqqipFx7BarVT/g3xn8s7V1dWKpZ5GoxE2m412QAIi4qJUlUX4TiQSq/i22+2oqalRtCF8k1Jrwq/JZEJ1dbWiWh4RJDIajdDr9fQzjUYjqqurFVXVGIaBx+OBw+GgfJN3rqyshNvtVuSbCOoQ3WTCnd/vp3oYxSC6EkQ3mbSTx+NRbSMirkQGmEKRJSLmVMwd8a9YLLbqOXa7nWquKPFdWVm5KriR2WR1dbWifxOfNBqNq/ybCCYpKaQRQaJC/y7km+hsKPHtcDjojd+k8jAQCGyKb9In1PzbbDbDZrNhZGRk1WDicrlU+SaXNYTDYerfDMPA4XCo+rdWq6WiaIXVhkQIqzgG5XI53LhxA8ePH0coFMLNmzdXfZ4syzh48CCOHj2KpwVrBIl0Oh2cTic4jkM6ncaePXvw0UcfUbEbpTJFcguD0WhEPB5HfX09fv/73yMQCKzafS4m32QywW63IxaLIRAI4MMPP0RzczMAZaEgjuNgNBrhdDoRjUap2E1ra6uqkApZXnq9Xiqy/cYbb+DYsWOrNAYKQZa/Pp8P6XQaLMvilVdewSuvvAKdTldSiIcMDtlsFkePHsVbb71FBxkl8RWdTkfFvtPpNPbu3YsPP/wQDoejJN92ux0mkwnRaBSNjY348MMPaUpGjW+r1QqbzYZwOIzKykr8/ve/R319vWobFfIdiUTgcrnw4YcfYu/evSXbiCy5o9EoTCYT3n77bTz//POq8pOkjTweD+X71Vdfxcsvv7wu316vl+Zrjx07hjfffBNGo7Ek30Tnm+f5VeJCSnyTDVG73Q6dTodUKoWWlhacPXuWpnHU+LZYLLBYLIjFYqiursZHH32Eurq6knybTCa4XC5Eo1G43W588MEHVFyoVJ8gfFssFrz99ts4dOjQunz7fD4kEglotVq8+uqrePHFF6mYkxrfPp8PgiBAFEWcPHkSZ86cKcm3VquF2+0GsJKbP3DgAN5//31YrdaSfDudTmg0GiSTSSpwRtI4hd+JZVnU1dXBarXC4/Fg//79OHDgAP3n4MGDqKysXPf0xnZKX6wpsyaJflmWkUgkoNfrYTAYSgqpkAZjGIbquJpMpg0LEiWTSQCg6QQ18ZVCG7J7brVa6YaDkgMWirzwPI9sNgur1QqGYUoKqZBNkmw2i3Q6TXd+SwmpkI0sURSRTCbpaQjCgxII3+SqHYPBAIPBsK4gEeE7Ho/TAW69NtJqtWBZFslkkkpR/tp8C4JAVblKid0U802uGCrVRoRvctqDXMSwniAR8e94PE5XDxvhG1jJs+t0OhiNxg3znUgk6OmGUuJChG8yQEuSBIvFsmG+0+k0crkcvU2nlCAR4VsQBPA8vym+i/17I3wT/94I31Q0CitpOr1evy7fPxfbqcxaUfuCCJWQJQcRAylFBsuy4DiOjkhkV3s98RWO4+gyZas264mikDQHETgh+ez1hFTIc4jNRkRRirlT0kQuxd1W+SbP+S3yTYSCNsr3z/XvzdgUiv5sJ76VbB4n3+uJZ22F75+DbR+U6S9LqCr90jYANmW3FZvH/Z22sw1Q5ns78/00fKftarMVbKegzJX65VbI2M422/39njWb7f5+29lmu7/fdrZ52vHbqV0so4wyyngKUA7KZZRRRhnbCCWD8laXG5u12842P4eHrdhsVx6eVb63YrNduSvz/WxAMacsCAIVAyFl0uuJ6uRyOaRSKSp2Q2xKCYiIokhtgJXzt+RYkxry+fwqXQBiU0rkRZIkaiNJErRaLcxms2KNPwERriHiQuRIUymRF1LFRcRXyOWw69XrF/NtNBpLCvEAK8edCgWJDAYDLWtfj29BEAD8RSCnVBvl83lqs1m+iTbJZvgmR8HIscpSfAOgNoRvYrNd+C4UgNLr9esKTSnxvZ7QFBFzIn1io3yTNiJ8m83mksJHSv69Eb6Jzc/hm9hsRC2uuLT6aQvsa1qaiN2IoohsNguNRgOe55HL5ahOQjEEQUA4HKZnD1mWRSaTgSAItDCiGERcKJvNrlItIzZq4itEu4CcV9RqtchkMnC5XKpCKkSTghzf0el04HkeTqdTUYOAnGEtFEMhzyHVU0pIpVKIRqNUdEWr1YLnedhsNsUbdJX4LjxPvRG+SRtlMhlks1laGFGMXC5HRXWIowuCsC7fRGhqo3wTbQ4lvl0ul2KQVeOb5/mSfCcSCcRisTV82+12ela3GETshpwXJnzncjmqS/FL8R0KhagNwzDIZDKUOzW+iYhRMd9ut7ukuBAJeoRv8hylIEu0UArFlQr7hMlkUuQumUxSvolI0kb5JmeMOY5DJpOBKIqw2WwlBc4KYxDh2+FwqAZm4tPhcJhO9ICVql61/rcdsaqir1AMpLu7G5cuXcLs7Cx8Ph89OF7sGIXiKwMDA7hw4QLGxsZoB1QSbAH+Ir4yMTGB8+fP48GDB7QCisxEikHEV+bm5nDx4kV0d3dDr9fTcmilGSnP81R85dKlS+jo6IAkSSVFXgrFV27cuIGbN2+C53n4/X5VEaNcLkcHjJ9++gnXrl1DJBJBIBAAoCxiVChIdOfOHVy6dAnz8/MIBAK0YEGJb2LT39+P8+fPY3x8HB6PhyqJKQXLeDyOdDqNsbExnD9/HgMDA7Db7VR2UYnvZDJJ9U/Onz+Pe/fuwWAwwOFwAIAid+l0mvJ98eJFdHR00JJpwp0a3/F4HFevXsWtW7cgCMKG+E6n0/jxxx/x448/Ur5lWV6X787OTly5cgULCwvw+/2qIkaEb57n0dvbi4sXL2JiYoLyrSTSVSgANTIyggsXLmBoaIjyrSbSlUgkkE6nMTMzgwsXLqCnp4dWvRIfUhOACgaDuHDhAu7evQuNRgOXy6Xq34WCW5cvX8bt27eRy+Xg8/lU+c5ms6v4vnHjBuLxeEm+iepdJpNBR0cHrly5gsXFRQQCAbpyKOa7MAb19vbi/PnzmJycXBWDlPybYRiEw2F8+eWX6Ovrw8zMDCYmJjA+Pg6NRoPKykqUwnaq6FvFCJHUC4VCOH/+PKLRKNVMPXPmDLLZ7JpRlBwETyaTuHjxImZnZwGsOOYf/vAHWr1ULEhEZtWXL1+m4kKZTAZ//OMf6SxBqfPm83ncvHkTnZ2dAFaES6qqqmAwGBSFVMiI2dHRgVu3bkGWZSwuLqK6uppWKhY3MrF58OABrl69ClEUMTU1hYqKCuzcuZOO+MXcAcDExAQuXboEQRAwOjoKj8eDw4cP05lFMXeSJGFxcREXL15ELBbDw4cPYTab8frrryObza6ZyRObeDyO8+fPY3FxEcBKhdb777+/aoZQzHcmk8Hly5epuFA2m6V8KwkSEb6vX7+Orq4uACvBnXCnJJBDnt/e3o6ffvoJsixjeXmZ2igJ5BCbvr4+XL9+Hfl8HjMzM6isrERzc7OiIBGxGR0dxZUrV1bxfejQIeRyuTV8E79aWFjAxYsXEY/HMTQ0BKvVildeeQXZbHZNsCSzz2g0igsXLmBpaYkWXnzwwQcQBGHNTJ4Ub/A8j4sXL2J8fJx+1l//9V8r9glZlmll3PXr16lQEFHLI/okxXwTv2tra0NbW9uG+CYrpfv37+PHH3+EJEmYm5tDRUUFGhsbqZCQks3w8DCuXLmCXC6HiYkJ+P1+tLa2IpvNrplAkAKR2dlZXLx4EclkEsPDw3A4HHjhhRcU+SZFIuFwGOfPn8fy8jKtdHz33XeRzWYVV04sy+L+/ftUmKvwOz9tGsyKgkSFuRzSWYmM4poPeCSQQwgF/iL0QmQri4MrEfexWCyrKpwkSYLf71ddCrndbjqTJs8QRRE+n4/qEBSDCAtxHEe/iyiKcDgcqKysVLSxWCyw2Wy0IzAMg1wuB5vNhqqqKsVKKSKUPjExQbkjmshVVVWKzyHiKyTlQWw0Gg0VyFHiOxAIrKq+IjmziooKxSUu4btQeIhoCFRUVCimcMjslgg5Eb7JKsPr9Sq2EZGnLBSgyeVycLlcqKioUPxOhG+ic0Ha1Ww2Uz2PYphMJlitVoyMjKzijggFKVWZ6fV6VFZW0lQE+T7E79XaqKKiAtlslgquF/YJpaW0RqOBz+eDVqtdxTdpI6VZMuGblLET7vL5PLxeL9xut6p/k/5S6N9ut5vKpRbDarXCbrfT9yN8E/9W4s5kMsFisWBwcHBVG63Hd1VVFZaWllZxp9PpVP1bq9WisrKSpjiIjUajQVVV1bp7BTabjcoHFOJpyimvSl+QJZzD4UAmk0EoFEJjYyPOnj1LG1hJ3Uqn09EUAlkO/v73v0dDQwMAKJJPNox0Oh3m5uaouNDevXtVxYXIBobJZML8/Dz0ej3eeecdHDlyRFVciAi22Gw2zM7OgmEYvP7663jppZeg1+tVbQwGA5xOJxYXF5HNZnHixAn87ne/oxKKSspgZGlPUh/79u3De++9pyp2Q5axDocDqVQK4XAYTU1NOHv2LPx+f0m+7XY7nWVXVlbiD3/4A+rr60vybbPZwHEcZmdn4XK5cPbsWezatYt2fjW+zWYzZmdnYTQa8e677+LQoUOqfBMdDqvVitnZWbAsi9OnT+OFF15QVEcrbCOHw0H5PnXqFN544w2YTCZVoSmDwQCXy4VQKIRUKoX9+/fjvffeo9yU4ptcLrBjxw589NFHdOmuJJCj1+tht9shiiKWlpZQU1OD3//+91S1TOk7kZtJWJalcqxnz57Fjh071u0TRqMRMzMzMJvNePfdd3Hw4EFoNJqSbWSxWDA3NweNRoMzZ87g5MmTqmJOxXyLoohTp07h9OnTVFxIiW8iThUOh5FMJnHkyBG88847sNlsJfl2Op2U7127duGjjz6ig4wa306nE9lsFktLS1TgjChVFnKXz+fR0dGBrq4uTE1NYXh4GKFQCA8fPsTQ0BAGBwfpxK0UtlP6QlWQiOTsSEArJQZCbEjOjuM4GojUxFcKRV4ikQgAUIH7UuIrRLAlGo1CFEW4XC46G1NyJrKBqNFo6M0WZKNlI4JEJK9qt9thMBjojKmUDc/ziMVisFqtMJvNJcVXSJ5sq3yHw2FotdpN8R0Oh8EwzKb4JptjhO/1BHII34IgUNXBUnyTfHgymUQymYTT6aR+uBG+4/E4LBbLpvkmAwjZVFJCMd8kSJcSFyJ8y7KMcDgMjUYDp9NJU0lq3JH9l2g0CkmS4HQ61+WbtFEsFqObjxvlm+SxHQ7Hhvkm+wY2mw0mk2lDfJN9g83wTXLSBoMBNpuNbugW8i1JEkZGRhCJRFTL2SsqKlBbW4tS2E5l1qqCRMViIOsJqRTaAKC7uhsReSkWbFlPSIV0+s3YFIvdrCekQvKGxeIr6wmpcBynKNiyUe62G99bbaOt8K0kSFTme+N8k7z7Vvn+tfrEz+V7PZv1jslt5Ejctg/K9JePSbjmabDZjN1WbJ4WHsp8l222exttBdspKP+mBIm2s812f79nzWa7v1/Z5ufZPc0oa1+UUUYZZWwjlINyGWWUUcY2Qjko/0r4LS67fik8Lu7KbbR1lLn79aCYU87lclQPgJw1XE90hAgFFQoSGQyGkjujRLimUJBoPdERSZLo3W9EsGU94SMipFIoSGQymUqKvACgNqRSkNxOXArkjjly7pHcSVYKuVxulWDLRvgmFWOFfK8nfJTP5yl35PiVUkntk+BblmV6X1w+n4dWq90Q34U25Cztr8U3uQNvM3wX9omt8E1s1uOb5/lVgkSb4btQAKqU0FQh38S/TSbThvoEsSGCRHq9flN8G43GddsIQMnfPy0DyZrTF4IgIBKJ0LOUDMOAZVl6E7LSlyZiN+QsJbExmUyqAiKF4kLkuA9pMHKTbTGI2A1REpNlmRa8OJ1ORYcqFLsptCE35qp14EQigXg8To9XkfvW1ESMgBXdB1KdR4IEy7Kw2+2wWCyKNkRAhRx7ItzZbDZ6wetG+TabzaoiRoXiQoV8kzbaLN9qojqFYjfFfKuJGBXzTSq41uM7lUpRgRxSzcaybEkRo0wmQwVySAky4VtNtCabzdIqwI3yLYoi1XAgNgzDwGQyqYoYFYoLFbYRKcBQ45sIQBXyTW7tVhPpInwX2nAcB6fTqarMRwS3yHFF0kYOh0NVxKiQb8KDRqOh/r0Zvi0Wi6poFOGPiFoV/k2hQp9aYN5Opy9UBYkGBgZw7do1LC4u0pJaNYGcaDQKnucxMTGBq1evYnJyEm63m541VHKMRCKBVCqF+fl5XL16FcPDw7RAo5QgERG7uX79Onp7e2n5J6As2JLJZGiF3c2bN9HV1UUdaT2BnHQ6jfb2drS1tSGbzcLj8dBS3uJOVSi+0t3djZs3byKRSMDr9UKSJEXBlkK+Hzx4gOvXryMYDK7iW0kgh/A9Pj6Oy5cvY2ZmBh6PpyTf8Xic8n3lyhWMjIzQTksCbTGSySQSiQTC4TCuXr2K/v5+WuFHxG6KQQpn4vE4fvzxR3R1dYHjOFplpyTZSMRuUqkUbt++jfb2duTzebjdblWBHBL0eJ7H3bt3cevWLSSTSXi9XlrersQ3aSPCdygUonyrCRIRvkdGRnD9+vVVfCuJdAErglupVAqzs7O4cuUKRkdHKd9qIl2E7+XlZVy9ehUDAwOwWCw04KnxHY/HEYvFqGYGqSZcT3ArlUrhp59+QmdnJyRJgsvlUu0TZCJAxLNu3boFnudL9olCASiiaxKJROD1eukqoBTfRNeEiKKRGgU1KYGRkRF88skn6O3tRU9PD3p6enDz5k3cu3cPIyMjyOVyqqXa26mibxUj5CB4MBjEuXPnEAwGaUd/+eWXIQiCokBONptFMpnE999/j/HxcVqB9N5771HBlmJBIkEQkM1mcfHiRfT29gJYceR//s//OV26KQVYIpBz+/ZtyLKM+fl5/N3f/R0t4S3uiOSzOjo6cOHCBUiShKmpKXg8HnpdemEQI/J/kiRhYGAAP/zwAwRBwNDQEFwuFxobGxWFgsisdWJiAufOnUM6nUZ/fz+sVitaW1shCAKt8Crme2lpCd9++y3lW6PR4KWXXoIgCIqCLdlsFvF4HOfOncPMzAwtk37zzTeRyWQUBXKITOeFCxfQ398PYGVg/Gf/7J8hk8msmZWT5W0+n8fVq1fR3t5OxW7++Mc/0go3Jb4lSUJ7ezsuXrwISZIwOTlJ24jIciq1UW9vL3744Qfkcjk6aNTX1yOXy6k+Z3x8HN999x1SqdQqvpUEckiF29LSEs6dO4dwOEwrzk6dOoVMJrMmWJLKymg0im+++QZzc3NUBoDwrSTSlc1mkclk8P333+Phw4cAVlZSZ8+eRSaToRouhXwTvYerV69Swa1QKIS/+Zu/oZIAxTyQmfjt27dx5coVSJKEmZkZ/Kt/9a/W5fvevXs4f/48RFHE6OgoXC4XampqkMvl1vBA/HtkZATffvsteJ7HwMAAbDYbdu/eDUEQFEW6RFHE3Nwczp07h2g0Cq1WC4PBgOeffx6CICjyTQbpc+fOUb4B4MyZMxAEQXFWzjAMRkdHsWvXLhw7doyugrq7u7G4uIhjx47h0qVLqK+vp8p22xWrWNRqtQgEAnSUJ86XyWTg9/sVl7hEfIUIqJPqoHQ6Db/fD61Wuya4MgwDt9sNvV6PRCJBf55Op+FyuVSXKGRpRVIeLMsimUzCbrfD6/UqLgmtVissFgsNMCzLIp1Ow2AwUAnBQsiyTPU1SOdiWRY8z68SXyqGwWBARUUFRkZGkMlkwLIsLcGtqKhQvJWXiAstLy8jnU5TkZdsNqv6HMI3GQgL+fb5fKqyhmRml0wm6c/JTF7NyUnqgKQiGIZZl28iCFO4bE+lUjCbzfD7/YrtajKZqKYI2cdYj29yecDAwADlm4j3q9no9XoEAgEsLS0hnU6DZVkaOIhc6poOwnHw+/1Ip9PUv0lu3u/3K6YUWJaFx+MBwzBIp9PUr9LpNDwej+JqgWEYuFwuGI1GpFIp+vNkMgmHwwGPx6P4fna7HSaTiebViX9bLBb4fD5FG7LaIZMChmHA8zwVX1Lj22AwoK+vD4IgUM10hmFUbXQ6HSoqKjA3N0fjCSnJVpPSJHyTcnvCdyaTQSAQWFfxzWq1UslXlmVRWVmJYDCIhoYG2O12xONxVaGm7YI1gkQmkwk2mw3BYBDBYBAVFRU4e/asqtgNyQOTLzw/Pw+Hw4EPP/wQu3btAsuyiqI6RFUtl8thamoKFosFb775Jg4fPqwqdqPX62lee3JyEhzH4bXXXsOpU6eolGQxiMiLwWDA+Pg4ZFnG8ePHcebMGZjNZlXBFuK4ExMTEAQB+/btw7vvvqsqLkRuYbDb7ZidnUU8HkdzczM+/PBDKi6kJNhCbJaWlhAOh1FZWYmzZ8/SWn01vh0OBxKJBObn5+H1evHRRx9hx44dJfm22+2Ub6vVivfeew/79++HRqNZV1RnYmICOp0Op0+fxqlTp1TFhchtJlqtFmNjY2AYBidPnsTrr78Oo9GoqgxGBkLC98GDB/Huu++uUqlT4ttms2F6ehqpVAotLS348MMPqVa2kg3hYXFxEeFwGHV1dfjwww+puJBSGxGbaDSKpaUleL1efPjhh2hpaVmXb57nMTMzA5vNhvfeew/79u1TFRcyGAywWCyQZRkTExPQ6/U4c+YMjh8/riouRNpIq9XSVeoLL7yAV199dUN8j4+PQxRFHDx4EG+//fYqlbriPkF8dWpqCul0Gnv37sX7779P0x5qfDscDiwtLSEajaK+vh5nz56lCo1qfBNhr6WlJfj9fpw9exZNTU2KfYJwLssy2tvbsbS0hPHxcQwNDeH+/fvYt28f3G43Hjx4gNbWVsVJyHZKX6zZ6CPLuVQqhZmZGdjtdgQCgZJiN0RARBAETE9PU8m+UkIqJI8piiKmp6fBMAxqamroDFPNhqQA5ubmkMlkUFtbC51Opyq+UijYMj8/j0QigZqaGhiNRlXxlUJ9DTI4VVZW0qCmJr5C8l3RaBTz8/Pw+XxwuVx0xq0EkgNOJpOYnZ2F3W6nI/1G+J6amoLZbKajfymBnEK+WZZFdXX1hvmenZ1FNptFbW0tFZgpxTfDMFhYWEAymUR1dfWG+V5eXkYoFEJVVRVsNltJvkl+NhqNYmFhYdN8z8zMwOVy0Ty0mgAU6ROZTAbT09Ob4psMghzHbZhvkoLI5/OoqanZMN/z8/NIJpOora2FwWAoyTfpEyRYVlZWUind9fw7EolgYWEBgUAATqdzQ30ikUhgbm4OLpeL5qE3yrfFYqGyr2p8AyurkcnJSUxMTFB50crKSqrMR0SUlFYP22mjT1H7goibkBnURkRRSO65UEhFTQ2rlM16oihkJ5/YkCXvejZK4iulhFQKAwVJ46wnpFIoDENmUBsRrlHiW81hC7nTarVrBHJ+bb43aqMkkLNZvjdi87j4LnzOz+F7vT7xpPkuJea0Fb4LRYx+bb4JF8W5emKjlEIk2PZBmXwB8iU2IzpCvtB65CnZbOZZpLG28n7Pms125ftZbSPg1+V7q230NHD3a/O9VWynoKx6unwz5D1uG2BrjbSdv9N2tgG2xne5jR5vG23n93ucPDztKJdZl1FGGWVsI5SDchlllFHGNkI5KJdRRhllbCMo5pTJYe1CQaL1REckSUImk1klvrKe6AipYiICOTqdbl3REVJpViiQs57wEQBqQwRylMpwi0GEmYhgi8FgWFfEiAgFkeorg8GwrsgLKUYoFMjZCN9ENIqUpZOjURvhG1g547qd+CZVcJvhO5fL0UrPjfItiiKtntso34V9YqN8F/eJX8u/ydG8Qr7XEz5S4ns94aNCvgsFtzbSJwh3pI02wzc5Xrie0NSzgjWnL8iFkoWlzuuJ6oiiiGg0uqqKiwiIqIkYFYrdkGQ+EWxREzEqFBcimwCFgi1qDlUsvlJ4Y65aBy4UFyI264kYFYqvEBui+6Am2EJKSsn5y43yTdqoWDRKTcRIjW+z2Qy73a7KNxEX2gzfxQJQG+G7UFxoo3zzPE8v0C3k2+FwqIoYKfFNBHJ+Sb7z+TzVcNgo35Ik0WraYpEuNdEoIi5ULLhF+FYLmEp8lxIxKsV3KRGjQnGhQr7tdruqaJQa36SNlKohf+6G4HY6fbGqok+WZSryMjU1hY6ODkQiEXoLr5KACPAX8ZWFhQW0t7djfn6e3pSsJiBCHCkSiaC9vR2Tk5Ow2WxU+0GpIxaK3dy9excPHz6E2WymTqTUEYkgUTqdxr1799DX10flJ9cTX+F5Hn19fbh37x5kWaa3TKuJr4TDYQiCgIcPH+Lu3bvIZDL01mMlGyJIxPM8Jicn0dnZiWg0Sgsg1ARbYrEY0uk05ufn0dbWhuXlZTidTirbWIrvcDiM9vZ2TE9P0+Cgxnc6nUYsFkMikcCdO3cwMjJCq/XURKPIwJROp9Hd3Y2BgQHKt5pATiHf/f396O/vhyzLsFgsqm1UqHo3NDSEu3fvQhAEOBwO1TYq5HtiYgJdXV1IJBJULEmv168JfIV8z87Oor29fRXfSiJdhXwHg0HKN5lsqIlGEcGtWCyGu3fvYnx8nMppksFQzb9TqRTu3r2LwcFBKvdZSnCr0L8HBgYAABaLhfpqsU2h4BbhWxRF2O32knwTm/Hxcdy5c4eWjRP/VuKb9FfCdygUUo1BsiwjlUqtur17vZm7ErZTRd+qoJzL5agj/dM//RN6enrw8OFD2Gw2VFdX06VHIfL5PJ1Nff755+jo6MDIyAg0Gg0aGxtpyWmxIFE8Hkcmk8G5c+fw448/Ynh4GDzP01JhJX0AcmX9lStXcOHCBYyMjCAUCmH37t10KVXsGMlkEoIgoL29HefOncPIyAjm5uawc+dORa1aolfA8zwGBwfx5z//GcPDw5iYmEBDQwOsVqtisBQEAel0GhMTE/j4448xODiIkZERVFVVwe12K3bEXC6HZDKJ5eVlfPzxx+jp6cHw8DAcDgeqqqrAcdyaYJnP5+nM/9NPP6WDk06nQ319PZ1ZFYLwzfM8zp07h5s3b+Lhw4fIZrO0VLiYbzIDEwQBFy9exKVLlzA8PIxIJIJdu3aty3dbWxu++eYbjIyMYGFhgfKtlMZIp9PIZDLo7+/HgwcPoNPpMDY2Bo/Ho8p3JpNBOp3G+Pg4PvnkEwwODmJ0dBTV1dVwu92KwZLohSwuLuLHH3+ETqfD7OwsZFmmugpKfJNA+emnn6KrqwvDw8OUb1JKrMb3V199hZ9++gnDw8PI5XLUv4v7BOE7k8ng1q1bVD53amoKdXV1tMy5uE8Qvm/duoXvv/8eIyMjWFxcxK5du2jqQ43v3t5eDA0NQavVYnR0FF6vFxaLRZFvnuepUt7HH3+MoaEhjI6Ooq6uDg6HQ3EykM1mqTLhxx9/jL6+PgwPD8Pr9VLdECVBIjJZ++STT9Dd3Y2HDx/CaDSirq5uVQwiffX8+fOora3FgwcPsLCwQCUhCs85r4ftFJRXMU/EQKLRKMLhMC2Tjkaj8Pl8quIrXq8X2WwWoVCIfkEiQakmSORyuaDVarG8vEyXHsFgEDabDU6nU5EYh8MBnU6HcDhMyyiXl5dhsVhKChKZTCa6HNJoNIhEItBoNPD7/WtsyGzOYDCgra0NPM+DZVmqI6skYgT8RexmaGgIiUQCLMsilUpRIRUlG8L34uIiYrEYGIZBJpNBLBZTtdFoNPB6veB5HsFgkIoYRSIReDweVUEit9tNOSapiKWlJbhcLsVlJMMwsNvt0Ol0CIVClO9QKASTyQS3263It8VigdFopEGFZVkEg0FotVoqv1gMk8kEg8EAURTh8Xjgdrtp5ZuaiBERlOrr66PCNalUCjzPq3Kn1Wrh9/sxPz9PBZJ0Oh0ymQx8Pl9Jwa1kMolQKASGYWiKT61PEL5lWV7FdzgchsvlUhUkIsEtm80iEAiA4zjMzMzAYrFQgaNi2Gw2GAyGVXyHQiEYDAZ4vV7F72QymWA0GiEIAtxuN9xuN817l+Lb7/fj/v37VFwokUjQd1UC4Xt6ehqRSISKGCUSCcW+R/qEz+dDLBZDJBKhMUiJb1mWwXEcEokErl+/jqWlJXpBAkn/yLIMv9+PmpoaPC1YxYpGo4HFYkFLSwsVTvF6vThx4gRcLpfiEpfkjhsaGnDo0CHodDrY7XacPHkSbrdbVYGM6AecPHkSRqMRJpMJx0+cQHVNzYrUZ8HfMhoN8GjG7fP5cOzYMdhsNuh0Ohw5cgQ1j2yUGpnk1k6cOAGv1wuO49Da2oqdO3fCYrEo2pDvcOTIEapXsHPnTrS2tsJqtSp2RI7jYLPZcODAAbS0tIBhGNTW1uLAgQM0uCnZWK1W7Nq1C7t374ZGo0FFRQWOHz8Ou92uyrfZbEZDQwMVb3I6nTh+/Dg8Ho9iCofk6qurq3H06FEYDAaYzWacPHkSfr9/jbQqgclkgs/nw6lTp+iM9ciRI6irq1Plzmg0wuVy0ffhOA4HDhxAc3MzLBaLYpDQ6/VwOBw4cOAArFYr8vk8qqurS/Kt1Wphs9lw6NAhNDY2QqPRoL6+HocPH4bNZlNMKRC+9+zZg9raWuTzeVgsFhw+fFg1d038u6mpCQcOHKB8Hzt2jKq6qbVRTU0Nnn/+eSo0dOLECfj9ftX9BZPJBL/fjwMHDtA86d69e1FbW6vaRgaDAR6PBydOnKA55P3796OxsZGKSSnxbbfbcfDgQSrKVV1djd27d6vyTfrEoUOHUF9fD4ZhKCekL6rxvXfvXuzZs4eqth09ehQOh6Mk3y0tLZRvt9tNY1DxSl2v1+N3v/sd3RdwuVyYnJzE9PQ0pqenMTMzg2g0iqcJazb6yDIkFAphbGwMDoeDpiHI5p8S+TqdDolEAsPDwzAajWhuboZGo1EVXyGiOplMBsMjI2BkGbU6A7IPRxFqu4NkaGWmbvF7YTu8H+bndkNfXQmdVkf1dnmex86dO2E2m0uKr+j1esiyjLGxMcRiMTQ1NZUUUikUbJmamsLi4iLq6urg9/s3JJAzPz+P6elpVFZWorq6umStP+E7GAxifHwcbrcb9fX1JcVuCN/xeBwPHz6ExWJBc3NzSbEbwjfP8xgeHgbLsmhpaYFer6cbKsUoFNUZHh6GIAjYsWMHzGZzSYEcNb6z2WxJgRyir03UxF588UVVcSGyEchxHObm5jAzM4OqqipUVVVRUR01vjmOw08//YSxsTFYrVa88cYbMBgM6/p3LBbD8PDwpvl++PAhOI5DS0sLFZJS49tgMGBmZgY3b95EPp/H888/jx07dlDpWSUbImI0MjKCZDKJ5uZmOByOknzr9Xqk02lcuXIFsVgMjY2NOHHiBPVVNb41Gg1mZ2cxOzuLmpoaVFRUlBSAIv69tLSEiYkJeL1e1NXVbci/o9EoRkZGYLVa0dTUpMo3SVP8nFLs7bTRtyYoF4qOaDQayLJMnbzUlybKTsUCIqWEVDQaDXR6PaRgCDP/v08x/MkXiE3NIJfPQcajHWsw0Gl1cDY3oOGvzsJ/9j3oPW5oHj1nI8I1ROSF4ziqz7qekEqhyEuxQE4p8RXynELBllLiK8V8Fwq2bITvwjZaj+/C5xDu1hNzImIyZPb0c/hWG8zIc3K5HK5du4ZoNIra2locO3ZsQ3wTUZ2NiN0Qvu/cuYPx8XHYbDa8+uqrqtKYpfjeSBttlm+tVouFhQXcvn0b+Xwehw4dQl1d3Yb4LhTcUpukFNpks1ncvHkT0WgUjY2NOHz4sKIEZzHfP9e/1xMX2moM+jnY1kG5kBiWZWk+bKNCKpuxYVgW6d4HGPz//AfM3W6HKElgVOpZZEjQcVrU/u41tPy//u8wVlcBjxSgNiPyQpx2szaFalPrgShVbdXm1+K78DsBmxfI2Sp3G7HJ5XKYn5/H/Pw8PQGgpqWs9qzN/C3ZiNNoNAgEAqisrFz3fPPj6BPpdBpTU1OIRCIAVvZEjEbjr8IDOYKXy+VgMBhQXV0Nr9e7blDazv69VWynoFxSkKjUiP6zbVgWmbEJ9PzD/4SF+z1goFENyADAgEVOFDH67XmIWRF7/6f/NziPG9hgQz2r4j1baaPtJiZDNuni8Tj8fj/i8TimpqYwOjoKn8+HiooKcBy3oUBT6nf5fB7z8/NYXFyEXq9HTU0NHA4HveXC5XKVfMav3icALC8vg2EYBAIBLCws4OHDh2AYhp4q2SifpX5HdIpjsRgcDgdqamqg0+kQDAZV9zIKsZ39+1nA5g/0/RJgGMhpHqP/2/8Xi/d7wUCzUUMADKYvXYVjVzPq/+2/wW9PQ+rZBLlfcXl5GZcuXcLS0hJkeeVyzYMHD+LYsWNbOn9a+Pn37t3DnTt3wPM8GIaBz+fD66+/Tm+TedIgQYjjOAwODuLmzZv0aiiHw4GXX34Zzc3NW54xkuu8rl69itHRUXoMrKWlBS+//LLiLSplPH48Ee0LhmUQb7+LmQtXIWPzS4W8LGHiz18j/XAEYMvyHc8CyFGzzs5OzM3N0ZQHua16dnZ2y8tKcitHZ2fnqjvz5ufn0dHRQcvOtwMYhqEFVfF4nK44QqEQ2tra6PG/rUCWZfT19WFoaIjmm0VRxMDAAB48ePCkv3oZj/BEIpos5jF3/jL4VALMFoIyAxbx+QUEL13fgnUZ2xWCIGBxcXFV0CHnVBcXF3/WZy8tLdGLPgs/e2lpic6ctwMYhkEwGKRn3QlYlkU4HEY8Ht/yu0qShPn5+TWzYUmSsLi4SC9RLePJ4vEHZYZBPhRBtH8Q+BkhVUIe4f5ByDlxy59RxvYCOd6lhFICNoWbimpQKmIiP99IvvpxghzHLHwnUkJf6l3X44EcPdwMP2U8fjz2oMwwDHKRKLILi/g5QRlgwM8vIh+LA2VneiZgMBho2TdZtkuSBI/HQ2/3JiABJJfLIRaLIRgMIhaL0fOyxQGmpqYGXq+XpkWIOE5LS4uqeNGTgCzL8Pl8qK6uXnPqoL6+nmpuFPJA1P8ikQhCoRASiQTdICvkgRRBEd0Xwq/ZbEZLSws9flbGk8Xj3+hjGEiiiPzPnuEyyAsCpFwOGgYo7/g9/WBZFgcPHgQAqs3h8Xjw/PPP02BETlEsLCxgbGwM8/PziMViEASBVp1VVFSgsbERFRUVNNDY7XacPn0aHR0dWF5ehlarRXNzMz2bu10gyzJMJhNefvllGAwGzM3NgWVZ1NXV4ejRo9BqtZQHQRDo7c1LS0tIJpP0OKHL5UJVVRUt3CGf3dDQgFdffRU9PT1IJBKwWq04cOAA6urqkMlknvTXLwNP7PTFk/7aZWxHyLIMg8GAY8eOobW1laqPkQpBcnqgq6sL9+/fx+LiIq2OK5Q91el08Pv92L9/Pw4dOgSr1QpZllFZWYm33nqLnk8mpfnJZPJJf/U1PLjdbpw5c4bqTJjNZjrAMAyDhYUFdHR0YGBgANFodFVhBZHHNJlMtNR79+7dtLhrz549aGhogCAIVJSrPEPePngyQfkXR3mq/KyABB2ibVyYagiFQrhx4wZ6enroyQSyPC+89TiTyWBychKhUAjBYBAvv/wyPB4Pldok53C388WcRGzH4XCsedexsTFcu3YNIyMjq06OFKYqiLrd4OAgQqEQIpEIjh07BoPBQGfjRIOjmINfQp+4jK2DU6tZ/9XAsshlc79Io8uyjFw2C1kQNlxEUsb2AzkOV4hi/8hkMmhra0N3dzc9u7vexlQymUR3dzd0Oh1Onz5dsjJOFEVVLYbHBZLjLZb0LORpaWkJ165dw9DQEL0FpRSv5GTFTz/9BLPZjEOHDqkGXVmWkcvlttURwceF7ZTCejJBWcz9/M/Bo2twcjlI2Ww5KD/FIPKjpX4/OjpKZSM3A57ncf/+fdTW1mLfvn2qf7edgrLajS65XA7d3d0YGxvb9PG1UCiEjo4O1NTUwO/3q35PIv/5W8N2Whk8gdMXT/orl/E0gZRg379/f8sSjLFYDD09PUilUtv62Nd6s975+Xn09/eD5/lNf7Ysy5idnUVfX99vsnT5acJvb0gs46nD0tISZmZmthxMJEnCzMzMzy5AeZKQZRlTU1MIh8NbntUJgoCJiYltPzj91vHYg/L2WSSU8bSAHPfaajAi97gtLCw86a+yZWSzWSwsLNAbQrbKA9n0K2P74vGnLx797y8RnLdRGqiMXwkkoJbKOa8HkrNOpVLbKne4mffP5XKrbrneCoiwPNH/KGN74omkL/KyDFHeihRR0edI+RUnLa/EnnkUHn/bKp7mJfsveXzvaRyYfkt4IkFZAiD9AnNlWVq5n2QrokZlPD0ovPFjK5BlGRqNZl0R++0McrvIzzkZQW70eJp5+C3gyUh3MgzA/LxHM2AgRKNIDAyWR/5nGMyjC3OVboDeymc8jSCFJHa7nZZZb5UHq9W65vLRMrYXntDpi19iZssglxEw+90FZOcXy2ftnmE4nU64XC7V87vrgWVZOJ1OOByOpzaFodFo4HK5YLVat/wd9Ho93G43zGbzk/46ZZTA4w/K8qOc1i8wu2UYgF9aRmpk9KntbGWsD4fDgYqKClit1i3ZW61WVFVVweVyPemvUhKlZsAajYZejUW0QDYDhmHgdrtRWVkJk8mkWtFXxpMH99jzSywLndEAjVEPMZH4GR8kgzXoIcsScokktDod5PKh+KcWalc9ybIMs9mMyspKRKNRCIKAdDq94UHYYDCgtrYWlZWVMJvNqoGH5JyfdEWfWs6YYRg4nU7U1NQgkUhgenp6UydSHA4H6urq4Pf7VTWVf8s5559zuueXBrfeJYm/NBiWRd5ihr46ACGeADJbK/NmLWZoAx7kUilosHKXWzkoP50gVXtKPyf39FVUVCCRSCCbzWJ6enpD5dZEJa2mpgYVFRUlc6larXZLM9BfEiQoq81ibTYbAoEA0uk0lS8tJZNAPs/hcFApU7/fT59RrIFBRPAfd0zYDthOq4QnohIn5fOQtRz0jTXIh2PIxxKQhRwgSVA/wcwAGhaMQQ/OaYPGaYOQTCKXTMFSX/fkGCzjF0Gh2pssyxAEAfl8HgaDARqNBl6vF/F4HABgNBoxNzeHaDS6Rq+CBBa73Y7KykpUVlYiEAjA5/NRLWZBEMCyLPR6/bZNexExIUEQwDAM9Ho9tFotqqqqkE6nqfTowsICkskkRFFcxQPLsjAYDHC73aipqYHP50NlZSVsNhuAFY2LXC4HnU73xFcIZazGEwnKsphHbHISeUmCye2G3u2ALIrIp3ggl4ecz0MWRYBhwHIcoGEBLQeN2QRwGuTFHOJz88gmYtj9N/8Czv2tkLeRylMZWwO5j6+vrw8DAwPIZrPw+/04fPgw/H4/6uvr6bVILpcLoVCIpjQkSaKB1m63w+12w2azwel0or6+Hnq9HsFgEHfv3sX8/Dy0Wi127tyJffv2bbvAzDAMYrEY7t69i+npabAsi8bGRhw8eBB2ux0NDQ1gWRZGoxEej4feNpLL5ejxP5PJBKfTCbfbDYvFAr/fj6qqKgDAyMgI7t27h0QiAZvNhgMHDqC+vv5Jf+0yHuGxB2VZlmHw+1D3xmkMf/EVwg8fQmuxQGexgjMawNnMKzdUk5GbYSBLEvKCACEeRS6RRDaVgsFhR+v/9f+CXf+3vwOr15fL+54ByLKM3t5e3Lhxg8pSLi8vIxqN4p133oHdbkdTUxOMRiNCoRBsNhuy2SydJRbmRMlJg6qqKhgMBiQSCVy6dAlTU1N0Nr64uAhJkrBnz54n/dUpGIYBz/O4fv06hoaGKC9E0P+ll16Cy+WCVqvF7OwsDAYDXC4XstnsqiugtFotdDodTCYT/H4/fD4fOI7DxMQELl68iEQiQfldXl7G22+/Dbfb/aS/fhl4EjNlWYbWbsP+/+f/A1WvvYKBjz/FXHsnkgsLK+kLWQZYls5eZFle+TnDABoNtG4Xmt88g5Y/fATXwf1gOK4ckJ8RZDIZPHjwYJV8JMMwmJubw+TkJPbt2we9Xo/6+no6UyYzxHw+TzfrLBYLPB4PbDYb9aPp6WnMzs6u+tx8Po+BgQE0NDQ86a9OwTAMFhcXMTk5Sf+bDCIPHz5Ea2srvF4vbDYbjEYjIpEIwuEw0uk0HZw0Gg1dMXg8HnoHoSzLGBwcXHVTNsMwiMfjGBoawvHjx7fdquG3iCdz84gsg9XrEXj1JfDVFYhevoL80jIq8jK0GQF8PA7pUaBlWRYmmw28XoclrQaG6irsevstuLxeSPl8OSA/Q8jn88hkMmsCgyzLq+QqGYaBw+GA3W5HNpuls0SNRkNzpMUbZul0WjFvKgjCumLxjxs8z6/RSyapHfKukiSB4zj4fD643W76O1JootPpwHHcqs08SZJUdS94nt9WQu+/ZTy566BkeeW0BMtC9nrA+ryoOXwYNY9u8S0EwzAYGx/H8v37yDEMYskknOWl1jMHnU4Hj8eDSCSyaqVEfl4I4iPFpwXIz4t9yOv1QqfT0Y0z8jcul4tekbQdQO7nM5lMiMfjq665cjgcsFgsq96VnLAwGAyrbuVW4oFlWfh8PoyOjq56JsMw8Hq95dustwm2h54ySVGUcAiX0wmjXo+8KOLh0BCWl5e31eymjJ8PnU6H559/Hl6vlwrwaLVa7N+/H7W1taoBg/xtqd9XVVXh4MGD0Ol09G89Hg+OHj26rY6AkaB8+PDhVddX2Ww2PP/88/QS2K3wwDAMnnvuOTQ0NNAZNMMwaGpqwp49e8r9aZvgqbg4lThlU1MTHjx4gEQigZ6eHhw+fBgOh6M8uj8jkCQJFRUVePfddzE+Pg6e5xEIBFBXVweWZVVF7tXutCv+m+effx6BQADz8/M0N+3xeLaN6Du5hVoURezfvx8ejwezs7NgGAa1tbUIBAL05u5SPJTqD1arFWfOnMH4+DhisRg9w2w0GsHz/Lbg4bcO1aAsiiJEUaTqVBtprHw+T3NhHMdtSNGqeCmmBoZh0NDQgHQ6jfHxcUSjUfT19eHw4cMbElghl0KSXJxaBVmxjSiKqzaRNmtD8nrr4efwDWDDCmJbsZEkiV5synHchjQoJElatfFUim9ZlmGxWGA0GrG8vAxJktDY2AiTyQSWZel53VLfiRyJYws2iZVQU1NDz/pms1ksLy/D5XKtSQuU4m4z/r1Zvl0uF6anpxGJRKDX67Fnzx7q3+sViuTzecp3qefodDrs2rWLakwnEglkMhkEAoF1Vw2P07+3YvMsYE1PkSQJiUQC6XSa3qyr1Wpht9tVyzNlWUYymUQqlUI+n6dOa7PZSgbMdDqNZDJJP4M8tzA3VgitVouGhgYkEgl6lGdsbAx1dXUlVcSy2SxisRjdCGFZFmazGRaLRdV5RVFELBaDIAh0mWc0GmGz2VSDErnWned5amMwGGCz2VSDkhLfOp0ONpttw3wTbux2e8lORTogsSFtpMY3sLIBRE44ACvlyBaLBWazWZVvQRAQj8fX8F1KTIfwG4lEkE6n4XK5UF1dTflW2mcQRRHxeHxVG5HCEY7jFG3y+Tz1n2AwCIPBgKqqqpIdvtA3iX9rtVrYbDZVvmVZpv5NgvJG+CYypWRwqq2thc/nUxURYhgGgiAgFoutOhJnMpmofyvxkMvlsLy8jKmpKfA8D6/XS9MlalwQvjOZzCr/ttvtqn1CkiTaJ4h/6/V62Gw21UkO4ZuI+m+E78LvRlIzT+sKWvP3f//3/67wB/F4HPF4HKlUCvPz8xAEARzHQRRFGAwGxSCWSqUQi8XA8zzm5+eRSqWg1WqRzWah1+sVG4zneYTDYcTjccRiMSorSEZFpQYjwVWWZUSj0ZUzzwYDtFot3XEuhiiKCIVCyGQyCAaDCAaD4DgO+XyeFhsUQ5IkeswoHA5jaWmJBgbyTKUTAtFoFMlkEvF4HPPz89RxRVGE0WhUdHbCdzKZxPz8PHK5HF3CGo3Gknyn02nMz8+D53lotVrkcjlaAafGdyaTwcLCAhKJBHQ6HbLZLN2pL4YgCNRmaWkJ0WgUOp0OuVxOle9cLkdtCN9arbYk3/l8HuFwGKlUCsFgENlsFkajEVarlRZCaDSaVf+Qo1w8zyOZTNL798j3MJvNa2xYlqWDGXkekcSUJEnVv5PJ5Cq+M5kMOI5bl+9IJLKqTxC+9Xp9Sb6TySTC4TAkSaKBSKfTUX8g34f4MalsDAaDdIYtSRK0Wi2MRuMaHoivptNphEIh+j2IjypVOkqShEgkQn1vYWFh1Sakkn/LsoxYLLaqTxA/KBVPEokE5Xtubo7GIPKepfRBkskkZmZmkMlkYLFY6GptvRWKKIrgOA5mi+WJz8hXBWVRFBGNRpFKpfDNN9/g/PnzGBoags/nozOW4k5FnILneVy5cgXffPMNent7YbPZaGlr8cyAOAXP85ienqZLU0EQ4HQ6AUBx5ksC//T0ND3ak8lkqCSjkg3phKOjo/j444/R1taGaDRKNzuUAl86nUYikcDs7Cw+/fRT3Lx5E/Pz86ivrwfHcTAYDGs6FZmthMNhfPbZZ7h69SomJydRU1MDg8FAj2oVIpfLIRKJIJlMruKbKKJxHFeS74sXL+Kbb75BX18fPZNKduKL+Y5EIshkMrh16xa+/PJL3Lt3DwaDAYFAAAAUOxUJet3d3fjss89w584dSJKEmpoa1TZKJpNIp9MYHh7GJ598gvb2diQSCdTX19M2KuabBNalpSWEQiGwLEs7lUajUQx8ZDYeDAbx2Wef4dq1a5icnERtbS0NYkp8R6NRxONxzMzM0Bkjx3EwGo204KKYbzJ7/+GHH/Ddd9+hv78fLpcLbrdbkW9JkhCNRpHJZPDjjz/iq6++onxXVFSo8k38e3JykuZ3M5lMyT5B+B4cHMSnn36K9vZ2pFIpWqHFVJRmAABn7UlEQVSnxDfx76WlJSwvL0Oj0SCVSsFut9PvU8x3JpOhK4w///nPuHbtGqanp1FXV0dPwBT3iVwuh1gshlgshi+//BKXL1/G8PAwqqurYTabFQf2whj0/fff44cffsCDBw/g8XjgcDgU+QZWAvLS0hK+/PJL9Pb2YnBwEK2trXjw4AEWFhZQWVmJUthOQXnN8GGxWJBMJtHb24tMJoP5+XkMDAxQEpVgNBqRzWZx//59JJNJhEIh9PT0UEcvXkYQkRmO4zA8PExnoGNjY6qkAyu5MJ1Oh7GxMZrbGx0dRT6fp0uvYnAcB4vFQhuHFCgkk0nVJSFZoo+Pj2NqagqZTAYDAwMIBoOrChJWEcmysFqtmJubw8OHDyEIArUnKwAlWCwWRKNRPHjwAJlMBnNzcxgcHCyZJjGZTMhkMrh37x7S6TSCwSD6+/sVBwvCN+H0/v37SCQSiEaj6OrqUhWgIScf9Ho9enp66Ayuu7ubzuKVwHEczGYzHjx4gMXFRfA8j56eHqTTaVWVNpZlYbFYMDU1hXg8Do1Gg4WFBQSDQVgsFsXnkJXV3NwcRkdHkclkMDY2hunp6Q3xPTc3R4PR2NgYHQCUYDabkclk0NvbC57nsby8jP7+fphMJtUlODlmd+/ePSSTSUSjUfT09FAfVuKb/G54eJieGR4bG6Ptp+bfRqMR/f39WFpaQjqdRk9PDzKZjKpEp0ajgdVqxfj4OFKpFFiWxcLCAiKRCCwqQYlhGNpGo6OjEAQBIyMjmJmZUbUhfIdCIQwMDCCTyWBmZgbDw8Ml+TaZTEilUujv7wfP81hYWEBvby9MJpNqDGJZFr29vaisrMQf//hH6PV6OhsfGhp6qs5gr/qGJJcpiiJcLhdmZ2fBcRwaGhpQXV0NURRpbpF+AMchEAjQs6TkqFptbS1qamogSdKaDQoiMGO322GxWBAOh+ksqra2FgaDQXFjx+Vywel0wul0YmlpiYq01NfXw26309xiIcgMsq6uDj/99BPy+TwcDgcaGhpQUVGBTCazpsEsFgvcbjcaGhqg0+nobKXQpvgkgNFohNPpRFNTEywWC2KxGEwmExobG1FVVaVoQ6quMpkM7HY7TfsQG0EQ1kgKchwHv98PjuPg8XgQjUbBsizq6upQU1NDL8cs5tvn88FqtSIQCGB6ehoMw6C6uho1NTXgOG4N30R/1+PxoLa2FgMDA5AkCT6fD/X19bDZbIp8OxwOcByH+vp6tLW1IZ/Pw+VyoaGhAX6/n+YjC2G1WuHxeFBdXY2ffvoJDMMgnU5TZTOlNjKZTPRzjUYj4vE4zGYzGhoaUFlZWZLvVCqFtrY2hMNhhMNhHD58GNXV1bRkW4lvhmHg8XgQi8Wg0WhQV1eH6upq5PP5NX2C8G02m+Hz+TA3N7eKb41Go8i3x+OhYvwk7aPX61FXVweLxaLKt9vtRl1dHe7cuYN8Pk991+v1luS7pqYGHR0dAFZWHvX19ap8m81muFwuNDY2wmAwIJVKwWq1orm5WdW/DQYDnE4n4vE4bDYbgsEg9Ho9GhoaUFVVpci3VqulqzeXy0X5rq+vR01NjWIMIiDvTAYIURSRTCafuk3CVekLkgMlEoF6vR6nTp3C6dOnodfr6cZNMRiGgdlsRk1NDbRaLQ4ePIh3330XFoulpI3BYIDP58Py8jJMJhNOnz4Nr9cLURRVRzadTge/308LDF577TXaOdSOTGk0GlRXV8NkMiEQCOCDDz7Ajh07Vu2MK9kEAgE4HA44HA688847OHDgAN19VgLLsvB4PPB4PDCbzTh9+jROnTpF88pqNna7nUpLnjp1Cq+//jq0Wu0a5a9CG7PZjKqqKuh0Ohw+fBhvv/12Sb6BlYGjpqYGOp0Oe/bswQcffACXy1WSb61Wi9raWuh0OjQ2NuKjjz5CVVUV3YFXaleNRoOamhqYTCZUVlbiww8/RHNz87pt5PP5kM1mkUqlcPz4cbS2ttJTBWrceb1eeiPHmTNncPz4cZqzVLNxOp0wGo0IBoNobm7GSy+9BJ1OV5Jvq9WKyspK6HQ6HDlyBG+99RbMZrOqDUmNkT7x3HPP4f3334fT6VTlm2xUBgIBhMNh6HQ6nD59GhUVFSX51mq11L8rKytx9uxZNDQ0rMu33++HIAjgeR4nTpzA3r17S/JN2sjpdMJut+ONN97A0aNHS/o30YEmg9RLL72EV155ZV3/ttlsqKyshF6vx9GjR/HWW2/BYDCo2gArA0dXVxcGBwcxOzuL+fl5zMzM4MUXX1z3goPtlL5gRkdHV31DstFGNpvIEiOXy5Uknmy2kUQ+ydepjWrFNgDoM0sFFrIJKEkSPd62nk2hcHc+n6fPJEfklEBKdonDcRxHZ/2lbMixp0Ibos2gBJZlodPp6Hcny+71+CY2W+GbvD95z43yTY5bbYZvSZLoe26E78I2+jX5JjYb8e/CPkH4BlBy1lbs3wzDgGVZ+hy1QE642yzfpCimkO9iWVO1NnpcfJNjdOR46mb8e702InbxeBwLCwv0O5BBZD1kMpmVSaI/sP2CMvlyZLeajJzr5WSKbSRJUm2oQhtythQADbTrHWUhzyEaAOR8ZimQXevHYUP+2Sp325lv8m7bsY22K98kEG3E5mnim/jPduGb2BUXE23kaNy2D8pllFFGGb8lbKegvD20L8ooo4wyygBQDspllFFGGdsK5aBcRhlllLGNoKoSQxLrJLG/ERAbkqTfSG6m8AjOr21DNiXWE2wpRKHYzUZ52IrNVvkmGyaPi+/CjcKN2GxEIEeJu1+7jZ4G/yaC9Zu1edb43ojQ1LOENUFZlmWkUqlV4kJEQKSU0leh+Ao50mK1WlVFdYC/lG6SY0VarRZWq7WkiFE2m6VXzROntVqtJUVeioVrSMVeKREjIlxDDtKTs8Fms1nVeSVJomWvREiFCMOoOaIS3waDgZZZb4bvUiIvSnyTNiol8pLNZleJC22E71wuh0QisSW+iZhToWiUmg0RcyJiN+Qy0VIVfUTMqVBcaD2+ibhQKpWifOv1elit1pJ8k/JxclsI8e9SfAuCsOoSVHK91a/Bd6G40K/Nd6G4EBHpKtUniH8XxqD1+H5WsEaQiIivZDIZhEIhei6wlBhIOp2m2grhcJhe4V5KkKhQ7CYcDoPneWqjJpBDxG54nkc0GqV3jWWzWVURIyJ2k06nV4kfEeEfpUGDaBckk0kkk0lEIhEAoB1SadCQZZmKC/E8j1AoRJ+vJmJUyDcRDCJ/X0qwhQglEe6y2Sz9Tmo25G8zmQwVymFZFoIgqLZRLpejYk7RaBSJZAIMyyArZKn8qbzq/wAxvyIAlUqnkIgnEIvHwbAMhKwADauBVqeDDKyyyUsSIpEwEokkUqkkItEIWIZFTlwZPNT4jsViVE0sHA6vWg2p8U3EbkgbkeNmpUSjiH8Tm83yXezfanxns9lVbURKoEv1CVEU6ecT/9NoNMhms6qiUYXiQqQEnJyhJgFQiW/SJwjfG/Fv0ueK/Tufz6vapFIpqh0SDofpJEKtT5A2VPtnozKh26V4ZFUrk7LETCaDK1euoLe3F3a7HW+//TZqamrA8/waLQIyOxQEAbdu3UJnZycMBgPOnDmDnTt3IpVKweFwrGlgMhvo7u7G9evXwTAMXnnlFRw4cADJZJIWbhQ3VjabxdDQEC5evAhBEHDs2DGcPHkSiUQCer1eUXxFEATMzMzg22+/RTQaRWtrK06fPo1EIkFVtAqRyWSopsS3336L+fl5tLS04He/+x2dHRQ7ey6XQyqVQjwexw8//ICxsTFUV1fj7bffXrln0GRaE1xEUaQzj0uXLlGhm3feeQeVlZWqfJOVwo8//og7d+7AbDbjzJkzaGlpocIyxXwnk0lks1ncuXMHN2/ehEajwauvvorW1lYkk0nFiqdkMolcNofumQH859R1JGwinEYXNHkW3DKnMgg+KquXZSSyKysNp9EJTuagCWqgi+uAIp+XJBlZQYAMGelsGqlYHMeWGvEv6s9QlbjiZ5HKv2g0iu+++w5TU1OoqanBW2+9RVcoxXzncjk6SybiTx6PB++88w4qKirA8/waPRQyg89ms7h+/Tq6urpgNpvx5ptvorGxUZVv4t+dnZ2U79deew379u0ryXc2m0V/fz+uXLmCXC6HkydP4tixY9S/i/sE8e/x8XH88MMPSCaTOHToEF566SUkEglFcSGe58HzPBYXF/Htt98iGAxi165dOHNmhW+iWVMIQRDo4PTdd99RMaJCvouDOekThO+HDx/C6/XinXfeoSX3JpNpDd8knly9ehX379+HxWLB22+/jfr6eqTTaVit1lXPuHLlCqanp2mBUuGqQpIkvPjii9i9e/dTI+W5KigToaDZ2Vm0tbVR8ZWenh40NzcrfgBZ0mYyGXR2dmJ5eRmyLKOzsxPPPfccPfxdfKCbOMrt27exsLAAAGhvb8e+fftUlzUkl9fV1UX1G3766aeSN5CQkb+7uxujo6NgGAZdXV04cuQInE4nzacVw2AwYHBwEA8ePKA2+/fvRyAQUHwOmZ1NT0+jq6uLKrPt3LkTVVVVioflCd8TExPo7OwEz/MIBoOora1FU1OTIgdEkjGdTlPFu+XlZXR3d6te6UP4zufz6OzspHy3tbVh//79qm3Esiw4jQY/pLvQtTcImLSAnCR/oO5V5kef48LKLeRy6pEN/X9rYXpk4wRQzWBxpA+n4q143u1V5FuWZRiNRty/fx+9vb109rdjxw5UK9zzWMj32NgYurq6kM1mEQqF0NDQoHqjNREKWlxcRHt7O2KxGJaXl9HV1YXdu3er8k0qTdva2qisaGdnZ0m+ibRmW1sbZmZmAAAdHR04fPgw1Ycufh5JXXV3d2N8fBwMw6C9vR2HDh2C0+ksWXLf19eHwcFBMAyDu3fv4sCBA/B4PKrcGQwGTExMoLe3l86c9+7di8rKypJ9YmRkBHfv3qUrr6amJtTV1ak+R6fTYX5+Hp2dnYjH49S/d+zYsebvOY7DwYMHsXfvXrS3t0MURZw8eZL67+joKPr6+rBr1y48LVgjSFRRUQFBEGAymZBOp8EwDHw+n6q+BBEk0mq1MJvN1AGJkI2SVgS5wNFut8PlctHr1B0OB2pqamA0GhXLV91uN5xOJ1wuF12a2O121NbWwuFwKJai2u12uN1u+P1+AH9xlOrqalRWViqWolqtVrhcLlRWVq7SNq6qqqI2SgI5DocDc3Nz0Gq1yGQy0Ol0qKyspGI3xTbk90TYP5VKUU2C6upqxfJVItii0WhgNpupmJPX60V1dbWiDgHLsvD7/TCbzbDZbPT7OhwOVFdXU43kQhBBIpfDicCkC8iMAtqNKm3JBf8jrQTmzdjIeZhzOtTWVKGyqgpCdq0QD+G7oqICWq0WPM9Dp9OhqqoK1dXVEARhDd8kL5lMJmEwGJDJZMCyLAKBABXc+v+3917fcVz7fue3qjrnHNDIIAEGMYikSDFKh/kokuK9x9f32r7XHr/5wXNm7IdZyw/zF8waj+158dOsa691dRSOEhVISsw5gAkgCCLHRmh07upYNQ/NvdVoVFU3SJECdeq7lo6OQP5QVd8datfe+/fZUn4Hg0GIogiz2UyZK6SMlOq3yWRadKae2+2mAKjqGAIkIvWVxNhsNgr7lzp5hAC6yMGygiDAbDbT46Ok6rfNZoPb7UYwGKTpzwT2T0BY1TFmsxlOpxOBQIACrPR6PY2Rqt8EgL+wsAC9Xo9cLreofiv5XSqVYDabEYvFaB/U1NS0pA8iZaHRaNDT0wO73U45K2TqZ2Jiou5pjJWgRXPKZCRqt9vp8e3btm3De++9B6vVKpuGSVCAbrcbuVwOa9aswfHjx+FyuWRTKslnUiAQQCaTQUtLC06cOIHGxkbZ1E0CSQ8EAsjlcvB4PDhx4gQ6OjpkQSqEWxAMBlEoFGC1WvHhhx9i48aNACALeSF0MHLNI0eO4M0336SdtJQ0Gg28Xi/9bH7rrbewf/9+6HQ6Se+I306nk9L5tm3bhnfffVcRdkP89ng8yGazi+BCcn6ThRxCDmttbcVHH32EhoYGZb8NerQY/MBgCs0pJ4443sBe3Xq8idXYjlV4k1m96J+dbCf2aNdiJ9uFlrAFLWELDtu24m3DBrzJdGK7KB2zW7MWuzVr0BFxonnUgL93H8Jba3aA5VjFMvL5fHSqi/hNoPpSfms0GjidTlitVhQKBezYsQNHjx6t6bfdbofT6UQul8OGDRtw7Ngx2O12xRiTyQSfz4dsNouOjg589NFH8Pv9im2CMJez2SxCoRCOHz+O1tZW2fpNvgRJ/XY6nTh27BjWrl0LAJJ1lfhARrhGoxG///3v8cYbb8iehVjZJgj/Yv/+/di3bx+FC8nFuFwuGI1GCIKAHTt24MiRIzAajbLekRNaHA4H8vk8Nm/ejA8//BA2m00xFZznedy+fZuuN4yNjeHGjRt0ZK6klTSnLAkkIpWcLIZxHKcIu6kEtpDFglqgoEroSOXui1oxBPJCCpQ0QCX4ClkEJG9ZnU5XE75CgC1kJETm2PL5vCJFi8w1E3g68VGJRkcqeT6fp1uTagFyCOSl0u9asJtKv+stI61WCw2nQalQhCAK0Dz1pFDIQxAkYgBotFpoNByKxRKdbgFE5PPyQCKtRgONVoNSSYBQKpWhPBAVYTfP43cl4J58XSjVb+I3KaNabeK5/H6O+k38rqd+k3ZA6jcBBcn5Xd0miHe12oSU3/XW73r9BsoDrAcPHlCeOcHgbt68WXEXGLCy0qwl2ReV0BHysPXAVyr3VNYDOKmEjjxrDKkg9QBbquErtaAozxJDvKuEr9Ty7lliVrrf5GBRBoBQJ4TmWf0mPrxIv5+1TTyv3/WCgl5W/SYxwM97o19km1iO3ySu8n5IvailFd8pq1KlStVfklZSp6ymWatSpUrVCpLaKatSpUrVCpLaKatSpUrVCpIsXIGkrJLTE+rRs8QAP29LqxdUAvycWrkcUMnLjnnR3j1PjOr3y/X7WduE6vfyvXvVJdkp8zy/CL5iMBgUoTpAOQ2TwFcA0BglqE4+n6eppcDPgBwl6AhJBScb3AmwRQnyQlI3CXxFo9HAbDYrQl4EQUA6nS7DV0oCOE1536kS5KUSXCOUBLAcS2OUgC3EbwJfMRqNMJvNin5ns9lFQCK9Xv9C/CapyeT05Wf122KxKIKmpPwmZaTkN0njJee/mUwmmM1m+Q5GBDJ8Bpl0GsWnCQakrio1/Gw2i3Q6Tbe3GQwGWMxmcHX6zQDQPS2j5fit0+lgsVgUt3SRVHDSJur1O5VKUbhQZZuox28CJKrld2X9JmdQGo3Gmn4/Sx/0W9ESIBGBjZBGT058VgKIVMJXiJFkP6YUjwL4Gb5CzCcZWAS+ImU+ga+k02lk0hnwWR6lklDek6gr76et1s+wmyQyPE8bcC6XBcdJ8xsEUUQ8FkM8EUeWzyKdKXeYuXwODMNKNhARIpKJJKKxMpgplU5BLAnIF8odoBS3APgZdkNeas/iN9knqgTIISnFlTHEbzlADvE7kyl3YtlsFsWnPui00mVUEsoAqFSyzJjgef6p3zlwGg5ajbTfsad+8xkeaT6DklBCNpcDyzLQyvidiCcQi8XAZ3laRvlcHiJE2ZdGKp1CdCEKPssjlU6jWCwgX8ijVBKgN+jBYKnfBETE8+XrFPIF5J/us5Ur11w+h/lIBPzTl3Qun0exVKR+S5VRoVhAJLKAdKbc8WX5LERBQDaXkwUSVQK3yD+iKNJ9ulL1m6RIE+5KZYwcpIsAt+LxOHK5HKW+kRe83AsgnU7T+k1iyAG6cvVbqk2Q/dNyMbQuPR1ZV/43gJpfASspeWRRKVfCVy5fvox79+7B4/Hg0KFD8Pl8MBgMS4AtlYCc27dv48aNGzAajTh48CCam5slgS0A6Gigr69vEZCoq6tLFtiSTqeRy2YxMDuKj8PnEDVn4fP5oNcboJvVSjREBsVSEdmno4H5+XnwPA+PxwOTyQzNHAeD0bikGQqCgEyGhyiWeQqJRAJOpws2mxVchIMxs3Q0IYoiMk9HeYlkArG5BawXQ/ir5t/RN311xSX4xFwuh0uXLuHBgwfweDw4cuQIPB4PjEbjEmCLIAhIJBLU7+vXr8NiseDgwYNoampCOp2GzWZbcm+kjHp6enDp0iWwLIu3334bnZ2dSKVSkif+kjLqnxnGxzPnkLAU4PX5oC/qoStqJTu+YrGEbJZHSRAwPzePbDYLr9cDo9EEzZym3Kik/H5aRguRCFKpNNxuFywWK7h5Fsb0Ur8FUQSf4SEIJcRiccTjcdjtdjgcdrALLIy8CSxbXUYov8iLJaRSSUQiC7BYzHC53GALLIw5IzhOmvhWKBSfsknmoNPr4fV4wBU5GAoGyc4yl8shny8gn89jdnaWpl5ripqyfxKdZaFQQDabQ7FUxNzsLLhECe9bt2NH8yYkk0lJSFcmk0E2m8XU1BROnz6NRCKBN954A9u2bUMikZB8AZCBUCQSwalTpzA7O4v169dj7969FGJU/Uxk1J9KpfDjjz9ieHgY7e3tOHDggCykiyBzeZ7H+fPn0dfXh0AggEOHDtEvwuqv1cr+5Pr167h9+zbsdjsOHz6MYDCITCazBNIFlKd5+vv7EY1G8cYbb9CfPXz4EIIgYNOmTa8mkIh8AkYiEZw/fx7pdBqTk5OUpCW1eZs8aDqdxsWLFxEOh2nqZmtr66L5p0rjyXzRuXPnMDw8DKA8x0lSpqVy1QVBAETgZOwGzrw2Cpi1ABbInUg/IQtA+/T3OESUc86ilU8gHWN7GkPfJzHlGACwVMQ0ieiZnEdnpAkHHDskvSN+z8zM4NKlS0ilUpiYmIDP58M777wjmfFERgKpVApnz57F/Pw8gDKvo7m5WRZ8JIoiJcsRv1mWxapVqyT9pvN5IvDlwlX8tGG8DCRCRNkDHQAd8Zv8cKHybqT9tlb7XaOM8Iwx5oqYEImZUI4xVcQEyA+nlWOMAIxP47zkh7PKMXoA+gqYU7GEbO81bM6tgdliloRnkWmEGzdu4OHDhwDKbbGzsxMWi4UyICpVepoxee/ePXR3dwMAYrEYVq9ejc7OTpRKpSWdMvnZ4OAgrl27hlKphJmZGbS2tmLbtm0oFotLOmUSMz09jUuXLiGXy2FqagoNDQ3Yv3+/bJtgGAbRaBQXLlzAwsICxsfH4XQ6cfz4cdkEEoZhMDAwQKmPletUDx8+xIYNG371EXC9WuS8Xq+nMBdyLDqwuMFLAYlCodDPfN2nMSaTCS0tLbKAnEAgALvdDoPBQGMIUMZisUimU3q9XrjsTpgmnr5dGbFcv2t6Lf7cDp4phvmZisbUGfP077qcTrS0tCBfXJpirNfr0dTUhFQqRbOdgDIwpqWlRRbYQvwmn6YEltPc3AyWZSX9DgaDMJvNNE2WXL+5uRk6nU4SkOPz+VByuWEaMz2Hd3j2mOX4vZwyIv9aznWWHVN1f3i2GJ1Oh8bGEBxOpySQyO12w+VywWw20xcrx3FoaGhAKBSShXR5PB6K1CV/7vP50NzcLAkkslgscDqdGBoaWtS5eb3ecv1WABJFIpFFmXWkfpNpjErpdDoKHqrMHLRarWhpaZHsgypjeZ6ndZmMuus9vWWlaMl3F8MwaGtrw0cffYSLFy8iEAjgwIED0Gq1dPGhUqQiBINBfPTRR/jhhx9gNpvxwQcfQK/XS1Ykch2bzYYTJ07Qt/Lx48fhdDoV89tNFhP+fvW7SD3OImLi4fP7YTDoZaE65ZVbDqIoYH4+gkwmTQlegkB2IlSBa8CA5ThAFBGNRRGLxeHxuGG12gBRRKm0NAZgnn76MkgkEojMzmEr2463t74JhmMB6TR/MAyD1atX48MPP8SVK1cQDAZx8OBBWfAR8TsQCODEiRM4deoUbDYb3n33XRgMBkW/XS4XTpw4ga+++gocx+HEiROyL0Dqt8mIf7P6ffD9OcTMefgDAej1upp+k+miTCYDv98Pk8ko63fZOw6AiEhkAYlEAl6vBxaLFaJiTNnveDyOhUgETpcLDocdECFbRmSXQTqdxtzcHKxWC1wuNxgwEASpdGbm6XFEDPhsFjMzMzAajfB4PE9TeqVToMkRRrmq6QutRoOSIEAUpbxjwXEsCsUiZmdnoImX8Peho3C7PSgJ8inGer0ev//97xGLxRCNRnHw4EE0NjbS+iJVRoSnPT09jfHxcezYsYNCjOTEsiy2bduGI0eOoLe3F+vWrcOWLVtqdngEmHXz5k20trbi7bffVgR7AUBLSwuOHTuGc+fOwe124+jRo7J9EFDugDds2ICTJ0/iv//3/04h/yzL4siRI3WnW68ELUmzJhP95C1D5kKLxaJsg6+EGCUSCbqSWw+QiGVZpNNl3i753JKDr1QCcjKZ8uo5meOWg6+QGI7jkMvlkMvl6JE3svAVBtBqtBTyk8lkYLZYoHkKRVGixBGoUjqdhsVkhlanQ76QVwTk6HQ6upBC/K4FgFqu3wQaxbIsPbGlHr91Oh04lkM6nULpKRayXr+z2Szy+TwsVgsY1Od3Pp+ncH+O45AvFFCq02+T2QStRqsIF+K48uknQqmEdDoNg8FAvxQKxaIkJ5pAdYDyPLtWq4XBYKALUHJ+k895gsAtDwSEmn6zLEt3OFgtVogQa/qt0WjA8zxyuRxdU1ACEpFFQAKvt9lsFABUC0hEdkCR3T71tAmyXmU2mykqtlb9BkDnxQlVTs5v4kUqlcLMzAxyuRyl2tnt9pod8kpKs5YFEpG3TCVAROnBCECETHsQ+lQt+IpGo6GfKWTnQT3AFgIrIfemBEWpjiH3Vg98hXz6kM+mWlAUch3indQUxC/l9/OU0XL8pnChF+w3qQsv2u/qmJfh9/O0iRfht1RMvX5XAqBWkt/kuarXRn5TQKJnGfKTB1pO3MuKeZ5nWskxy/VB9fvlxwBqGb2smGfRSuqUNUp/+CxmrOSYlX5/ogiAqVhdF6XmRZ/1Ogz9t0hOBHnBz/PsPqgxapt4vmd6laV5/l+h6pcRA6aUgTbRD7aYhsAZUDS3QNC7AJQXwRZLaVm/anuAWAKELFBMIl9aAMdawGl9AGdArU5flSpVL1dqp7wSJApAegiayFV4+v8/aPk5gNViofkoUsEDgLER0LnBgIXI6QGwEFkNSKcrCiWIYnlejwEDhtM87YhzYLJhIDMGJjeLkhBHznoPhnwDtKX1EG3rIVpWLR6dq1Kl6ldVXdMXy5lj+S3GEGDLckSSPGpfSwSTeABm4QaY7By4QhxcoXxiNMuHgUQvmORj6PkI7JH7EDVWCBoTYg37UNTaAIiYfvAAs08GAAAmpxPtu3ZCqxGBYgIopgChAIABuDwYNlM+kZqfBJOfA0oZiPZNAKP8fCu5jIjfyy2jlfxMKzmGxD1LzMu6v1dZkp0yyVMnABGDwaAI1QHKKaKEqUDSis1ms2IM2cqUy+XodiCz2awI1SmVSjS1FAA9RVsJ8lJOmy5zGAjEiGzNkRMBqZCtSeT0aCXICwAaQzKpSIx0pWKA9DCYhZuAkHvaMTIVCRfs05OgS+ByczBG7oApCRA0GiTMLjAGDyAKSAxcwfSNewAAR4MHbesdAE3PZio6XAaCwEIU2fLPhDyY6C1AY4VoWQ2pqYzS061jJKGAlNFy/CaAnOX4rdFoYDKZFP0WRRHZbHYJkKgWH6G6fpN0dqWYfD6/CEhEYmrVbwokegqNqgWaqvabxCi1CQJzIgCoeus3KaNKIJESaOpZ/SYxL9pvourdF6+alpQ0z/OIRqN0TyDHceB5HoVCAQ6HQ9JIArshew9ZlkU2m0Uul4PT6ZSF3UQiEeTz+UUHp+ZyObhcLln4SjQapVk75JDIbDYLl8slC1KJx+MUbEJSTHmeh8vlkmz0ZM9wMpmk28Y0Gg2y2SwcDscS/gdRKpVCPB6ne7pJjN1uX8qjAAPko2CjNwCBhzLamin/OcMCrAAwmqf/Xf45w3J0BoJhuZ8786r6KJZYLITtcGqMMHJP70HIgonehKh3P50i+Tmo0m+yt1an0yn6LQgCYrEY7fSqy6iW32SLFdl363Q6l/A/qv2uLCOe52G322G1WiVjCOyG7DEm+6kLhQLsdrs0XCiXw8LCgmz9loQLFQpYWFhYVL9JjMvlkoY5PYULZbNZunUum82C53m43W5peJZQ5rOQTq/ab6lOlrQJUr8r20S9fhcKBRpTj9+kPyFtQslvAtwiMcTvfD4Ph8Mh2zGT7GEyGAAAo9G4KIv1VdCinq8SdtPd3Y0HDx7A7XZj37599E1fXWCkQeXzeTx69Ai3b9+GyWTC3r174ff7odfrJQuMoAZHRkZw9epVMAyDXbt2obm5GclkUhKQQ9CO4XAYFy9eBM/z2L59Ozo7O5FMJuFyuZYUMs/zSKVSiEajuHjxIhYWFrBhwwZs2rQJiUSCbtavVCV85fLly5iYmEBnZye2b99ON7NXvzQKhQKFr9y9exfz8/NoaGhAS0sLEokE7HY7bYgGLg+rJgENPwTk5lBH7u0vJAb5nBYCOICrWAzMR8DMXUDesArxoh1FQbPIO57n8eTJEyQSCaxZswbt7e2KfhPS4IULFxCPx7Fp0yZs2LChpt+JRAIXL17EzMwM1qxZg23btiEej0tS7AqFQpn8l8ng2rVrGB4eRltbG958801aV6VYDAQAdfv2bTx69Ah+vx979uwBAJqkUN0m4vE48vk8Hj58iO7ubthsNuzduxcej4ciU6XaRDabxeDgIK5fvw6NRoPdu3ejsbERqVRKFtLF8zympqZw+fJl5PN5bN++HatWraJtQgpIlMlkMD8/j4sXLyIej2PLli1Yv349EokE3G73Er8JATKRSODSpUuYmZmh2Xmkflf7nc/nqd9XrlzB6Ogo2trasHPnTvo1Xf3SKJVKlCp38+ZNCiTau3dvuR1IQLoq+6AHDx7g7t27sNvt2LdvHy0jqUERw5QzO3/44QfMz8/T/c1WqxWHDx+Gz+d7ZTrmRT0LycqZn5/HDz/8gFgsBoZhYDabcejQIckMHLLpPJ1O48yZM5iYmKA//8Mf/kAzcKqBRATveebMGfT39wMoV5a/+7u/o5vEqysg+V2XLl3CjRs3AAALCwtobGyE0WiUBLaQN+3169dx6dIliKKIcDhMY6SALeSTqaenB2fPnkWpVMLo6CgaGhrQ1dVFR2XV3rEsi9HRUYyNjSEUCiGXy2F4eHjR3DLDAK/543C546gTCvGLSRREZDJF5NnSU/DNz5WU4cegzUxgfMqNsZgZDH7edE9GX1arFffv30cgEKjp982bN3HlyhXqd1NTk6LfhOh14cIFlEoljI2NIRgMYvXq1SgWi5LXYRgGIyMj+Omnn2gH6HK5sHXrVklADqnf4XAYp06dQjKZRF9fH2w2G9566y0UCgXJTpmMLE+dOoWZmRma4PHBBx/ItglBEJDNZnH69GkKgCoWi/jn//yf01Fw9Wc2GemePXsW9+6Vp6OSyST1Tspvwhu+du0arl69ClEUMTc3p1i/SV29d+8e9XtychKhUAhtbW2Kfg8MDOCnn35CoVDA0NAQ/H4/Nm7cSEfOUjGEYJdKpdDf3w+n04k9e/ZQ1GylSNuPxWI4deoU5ubm6HTou+++q5gFeO/ePXAch7/927+lz3z9+nVcu3YN77///otoUi9Ei3oWnU6HhoaGRXBpssgVCoUkfwHHcQgGg7SwgZ/ncRoaGhZBiioN9Pl8MJvNi7KBSqUS/H4/rFar5FvN4/HAZrMtopoVi0X4fD54vV7JDKYyztEBjUZDF4OKxSKcTidCoZBkNpLFYoHNZqPpoeQ6NpsNjY2NkimlBNw9MjJCU1/JfVY+iygCqdzT//MS1y4YAIWigN7HC2Ca9GiwupdMb3BMCTo2j1JRj8r3IZkXJvJ6vfB6vZJl5HA4FoFuSDq7w+FAQ0ODot8kdZnE2Gw22TIymUywWq148uQJravFYhEGgwFNTU2SZaTX6xEKhRCJRGgMmU8NhUKSz6PRaBAMBuk0BIlhGAahUEjy85vjuDLnQquldZJk9AWDwUUQLlo+DAOPx0NT34l3giDA5/PB5XJJ1m+HwwGbzUb/LqnfHo8HwWBQMsZqtdI2Uem3xWKR9dtsNsNqteLx48eL2oTJZEJjY6NkjMFgQCgUwszMzCLvNBoNGhsbJe9Nq9UiGAzSKZzK55Lrg8igh+d5hEIheDwe+jJatWoVHYy9KouFiyD3ZLHNbrdTsHdbWxuOHz+OYDC46Cih6hibzQZBEDAzMwO/348TJ06gra1NMgbAogWjqakpOBwOHD9+HOvWraPpvFIFRk7ymJqaom/PrVu3LsL1VUqj0cBoNMJut2NqagoA8Lvf/Q779u2DTqeTjOE4DgaDAQ6HAzMzM8jn89i5cycOHz5MRyxSLxpCxRodHcXU1BRcLhc2btyIUCgEr9cLn88Hv98Pm9MPo9kGDgWgxKPcZTJghTws0UfgijwAgLe3I2cKgAGgzS7AHH8CRhQgshqkXK9B0JankuaHRxGbLKMkDVYLGl5bC65q1MIwQL5YwsORafjsVjS4Kz+fRUDrRNG0GrB0wOkJwe/3IxgMorGxEWazGUNDQ5idncXWrVuxefPmmn7bbDZMTk6CZVkcOHAAe/bsoS85Jb/D4TAKhQJ27tyJQ4cO1fTb6XSWofqpFDZv3oz3338fNptNMiWXTGs4HA4kk0lEo1GsWbMGx44dg8/nk7wOibHb7SgWi5idnUVTUxP+6q/+Co2NjYr122q1gmVZTE9Pw+124/jx4+js7AQA2Q6JLLZNTU3BbDbjvffew+bNm2XbBFkQtVgsmJycBMdxOHToEHbt2lXTb6fTiXA4jGKxiN27d+PgwYN0dF2tSr/n5+eRTqexZcsWvPPOO8vym8CJ3G53Tb9zuRxmZ2fR0tKCEydO0BdnpXelUgl37tzB3bt3MTIyguHhYSwsLODJkyd48uQJenp64Pf7sXr1aihpJUHuZYFE5GQQk8lEK6QcDITElEolRCIRaLVaOJ1ORfhKJXQkEikzet1uNwBl2A2Zk4xGoygUCnC73RQ2VAvYEovFFi2aKMFXyEkPyWQSqVQKDocDRqMR+bw8XIhAXsjihs1mg9VqXQLIEcn/ZKfAzpwqb10DC00hCf/Q59BmI4AIRJoOIOHZDAaAKTYA79hJMEIRAmfA9Kp/hoLRDYgi+n48j+EbdwAAjqAfW//ZcehMxkUjYYYBUtk8PrnUjQ0tDdi2uvlpuYiAxgrBd6i8H/rp3630m5RRqVSidLR6gESxWAy5XA5ut5vChuT8Jt4lEgmk02k4nU7o9XpF2E2l37FYDHa7HWazWRF2QwA5pH6bzWbYbLa66jdZnCYdTT31WxRFRCIRsCxLD25Q8o4szC0sLEAQBLjdbjAMU1ebqNfvyjaRSCTooRL1+p1OpxGPx+FwOGAymWr6TRaHFxYWYLVaF7WJWn7Pz8/DaDTC4XBIxgiCgN7eXkSjUTplUfnnLMuiq6sLHo9HcU55RadZE2qYRqNBIFAmepOCknuoyhifzwcAdM5YLoZUaI1GA4/HQ3+PEkiFgNpJp09+j1yHTGJIQdpsNtjtdnptJZAKYb2azWZYLBZ6bSXcILkO+WyrvI6kD4YgRMcWMJFL5WQPRYnlKQ+aIk3+++n0iEh+VPn36hCjgeh4HTCGQILIrZJnriwj8kz1+E2mMerxm9QVi8VCp6+UOohqvxsaGpZ1HVK/K69TT/32+/3099Rbv71eL/099dRvjUZDByhkp0M9MfX6XVlGxO/leEe2p5Fr14oBfp6WWK7ftfoglmWxceNGKKleKNFKkeTmR7JNZjmAk2eJIRVhOTGkIiw3prKB1xtTTcCqJ265MaJtLVCMg4nfr+gN6Z+CQM9FTo+i0QeIgKDRQ9S5IGqdYCBAZ/PB7A1CBGB0ecHoXYBWBxQzgPh0BCMyP/8uMkIGA9G6BqJ13S9eRivVb2Bl1++X6Xf1S69mXV2hZVSLPviq6S8KSLQiYxgtROd2gNVDjFyH+HS/sshyEFkDoPdDNITA+w4j3PZvAIaFyLAo6RwQGQ1EAI3vHEBgfwYAwGq04Kx2CAyAQgIMPwGGnwQKMTBMEQYDB61WA2gsEC1rITo2A6wOvxz46NWIWen3p8Y8X9yrLEV0p6qXKRFMdgammYvQ5BZQ0jmQdW1C0dwCcMaladCVlZX5+QxmsfrPIAIlHkwhjlI+htnYOCxGF6z2Vog6F8pJK2oVUPWXrZU0p6x2yitKTFXn+3R++Lk7Tbpy93Pn/Yv8XlWqfhtaSZ2ySolbURLrWPB7xt8LlBcFf+1HVKVKlaIkO+VisYhMJkMzrUg6pNIbhICCKuErtaAjBFxDDkMkMUrQEUEQ6FlkhMVgMpkUIS+VDAECbDGZTIqQFwA0phKQowTiAcrbnSqBLUajURHyAoCeA1gJbNHr9YreVZYRyXgyGo01y4h49yr4bTQaFaE6r4Lf1W3CaDQuy28SU8tvnucXAYlq+S2KInK53LLrN4kh+3pXkt+/FS2ZvsjlcnQPMMlcYlkWVquVZg5Vq1AoIBqN0q1pJMZsNsNut0tWQgK7yWazdPW0coO6VCUksBtCEiPZhnq9XhZiVAm7qYwh2+rkKlQlfIXEcBwHp9O5JBWXiOyXJWeqkRON7Xb7Ej5Cpd8EvkKykFiWpXuc5fwmsJtqv+WgUZWwm0q/jUajot8ESLQcvwkAqtpvOYgRUE4nTiQSNEWZnNHmdDplSXGVfpNOmWVZRWhUNpulgBziHcdxtH5LKZ/PIxqNLvHbYrHIQnWKxeKi+k1iiN9SbaISLiTVJn5pv+Px+KKYWn6n0+lF9ZucvUf2h9fym9RvjuNo/ZbzmwCgKtuEkt9EUr7WsyVuJU1fLMroq2yEjx8/xoULFzAzM0P3WUqBeEilyGQyGBkZwfnz5zE6OkqTDMjm8WqRJIHJyUl8+9136O3tpQka5M1YrXQ6jUQiQWE3PT09MBqNMJvNdL9qtaHZbBaxWAzJZBJXrlxBd3c3bbiCIEi+fUmlyGQyuH79Om7cuEETVUqlkuRop1gs0k6vu7sbV65cQSKRoOnfBoNhScdH/M7lcujt7cWFCxcwOztL4SlyfpMkmOHhYZw7dw4TExMUPFPL7+npaZw9exaDg4Ow2+3Q6/W0o61WKpVCMplEJBLB+fPn0dPTA7PZTBuglN88zyMej1O40N27d6HRaOiJwnJ+R6NRpNNpXLt2DTdv3kSxWKSpxUp+8zyPO3fu4OrVq0ilUvB6vSiVSpJ+Vw4Eent7KaCKpIwr+U3YGhcuXMDk5CT1myRUVCsejyOdTmNqagrnz5/H4OAgHA5H+XRwjlP0e25uDufPn0dfXx/MZjP94pRqE8TvWCyGixcv4t69ezTDVs5vMvDKZDK4evUqbt26hVKpBJfLhVKpJPmFSwZelX7zPA+PxyNbRpV+P3z4EJcuXarLbxIzMDCA8+fPY2pqCl6vlya9yI3mRVHEwMAAHj58iNHRUYyOjmJ8fBwmk0n2pVFZn1ZKRt8SIBHJWvrqq68wPz9P34ZvvfUWfZtUG5/L5ZBKpfDdd99RAE82m8UHH3yAXC4Hs9m8BEiUz+eRz+fx5y+/xKPHTwAA0WgU/+Zf/2v66SbVwZZKJVy8eBGXL1+GKIqYmprCv/pX/wo6nU4S2EJ+1/Xr13Hq1CkIgoDh4WH8/d//PT0uvbITYxiGxvT29uK7776jBDyHw4H29nbk8/klo2UyihodHcU333yDdDqN+/fvw2KxYOPGjcjlcjTDq9rv2dlZnDx5EnNzczSbac+ePcjlcpJ+E2LXN998g/Hxcco7OHr0KPW7UiTBJpfL4YcffkBvby+Ackf913/915J+k8/bUqmEc+fO4fr16xR283d/93eKfguCgJs3b+LMmTMU5lTpd3WjItd/8OABvvvuOxQKBQquaWtro4hNKb+Hh4dx8uRJpNNpPHjwAGazGRs3bqRJRtX1u1QqIRwO46uvvkI0GqUZfjt37kQ2m13SWZIsslgshpMnT2JiYoL6feTIEWSz2SXkRFJGPM/ju+++w+PHjwGUO90TJ04gm83CUtX4yZRPsVjETz/9hFu3bgEA5ubm8Ld/+7fQ6/X0a6C6TQiCgGvXruGnn36iMKd/+Id/oFlxcn7fvXsX33//PQqFAgYGBuB2u9HY2IhCobDEB+L34OAgTp48iUwmg56eHlitVqxdu5Yme1SKjHSnpqbw9ddfIxaLQavVwmAwYPv27cjlcop+f/PNN5iamqLEt0OHDiGXy0miRVmWpQAxv9+PwcFBvPbaa5ibm0MymcTvf/97vCpaAiQKhUJIpVJIp9NgWZZmFMnBVwiwRRRFpNNpChDheZ4CiarjCJDIYDAglUrD8vQzJsNn4fF4JLGGACiwhXxOsyxLEZIk06padrsddrudZh6xLItMJgOz2SwJoanMcrp58yadV+d5nsJupDKYyIh9eHgYPM/TVGQAlJFQfS3idyQSod4Vi0Vks1k0NTVJboonfhOwOWEi8DyPYDAoOYpgWRZ+vx9arRapVIr+PJlMIhAISFZyhmHgdrthsViQTqfpJ3g6nYbL5aKZm9UigBwyz8swDFKpFKxWK81yrBbx+/r169TvTCazKDNSym+LxYLHjx8jm82CZVl6WIJcGRG/5+bmkMlkaOdaKpVkYTdarRYNDQ0UL0rqdzabRSgUkvxc5jgOfr8fHMchnU7Tn2cyGfj9fsnRK8Mw8Hq91O/KGI/HQzP8quV0OmGz2egLlGVZpNNp2O122i6rZbVaF6ETSIxOp5MFBRG+xqNHj6jfpJ7Lxej1ejQ2NmJ6epr2JyQlm7QJKb9DoRAymcyi+p3L5WT7IOLf8PAwxfIWCgUcOnQIExMTuHTpEq2/r4KWAIkMBgNsNhvm5+cxNzeHQCCADz/8EC0tLbJAIoPBAKvVing8TkE8x48fR1dXFwDIFpher8fd+/cxMzsHAFi9ugPv/v73srAbAjEiBaDRaLB//37s3r1bFi5EFj2MRiOGhoYgCAJ27NhBYTdKkBfSyeZyOWzevBnvvvsuTUmtrlBkkclisWB8fBzJZBKrVq3C8ePHad69FHyF+B0OhxGJRBAKhWThK9UxsViMwm4+/PBDRdgN4Vrn83mMj4/DYrHg/fffx8aNG+nLV8pvMqIbGRmBTqfDgQMHsHPnTkrdk4oxmUzQ6XQYHBwEAOzatQv79++v6bfJZMLQ0BDy+Tw2bdpEYTdyfhsMhkV+d3V14dixY7KwG1JGVqsVMzMzWFhYQHNzM44dO6bot16vh81mQzQaxczMDDweD44dO4aOjo6afmezWUxMTMBiseC9997Dhg0bFP0mU3HDw8PQ6/U4fPgwtm/fTolucjEsy1JE6L59+/D2229Dr9fLgo9IqvTQ0BAKhQK2bt2Ko0ePwmKxSHqn0Wio32NjY0in01i7di0++OADyrmRKyO73Y5wOIxoNIrW1lZ89NFHdGChBCSKRCKYnZ2F1+vFRx99pAg4Y1kW4+PjyOVyaGlpwc2bN+H1ejE9PY1sNov169dDSStp+mLJQh+Zk0ylUpiYmIDdboff76fpzUoAkVwuh7GxMRiNRjQ0NCiCVDiOA8Mw+L/+7/+MqzduAgB2vLEV/8d//I/IycRUQl4mJiaQz+fR1NQEvV6vCF/R6XRgGAbhcBiJRAJNTU0UpCLFVqiE6szPz2N+fh7BYBAOh0MRvkLmu6LRKMLhMLxeLzweDz2JRErk8zmdTlO/A4GAIuyG+E0aPPFbqYzIvHGxWKRTHo2NjYpwoUq/Jycn6QiHAKtq+T01NYV0Ok15wPX4PTs7i4WFBTQ0NMBut9fl98LCAsLhMPx+P9xud11+J5NJTE5O0lE/+SKUw3eS0zzGxsZgNptr+k3KqFAoYGxsDBzHoampqS6/BUHAxMQECoUCWlpaFOFZSn7XimFZlvrd2NgIq9Vat99zc3Pw+XxwOp11xSSTSTpgI2jNWn7zPI/JyUmYzWbKKZHzm2EYzMzMYGJiAps3b8a1a9dw+/Zt6PV6HDlyBK2tra8MkEgyeUSj0UCj0dC5HCUDiTiOg1arpZ9zZL5UKS9dFEX85//6X3H95m0AwPatW/Af/rc/KgJOyGIWmb8SBIHOXdWKIS+CSsi+rDFPQeZk+oXk/SuBVJ4l5mX6zXEc9QGoDbsh3pEO80X7Ta5TGSMLc3rJfkvFvAy/yXWW2yZWit9kd8vz+A3UV7+Bnxne5AxC8nX0Ku2+kN2nTOYD6yUskW0y5IHqgYSUSiUIpZ//HjnFRElkBEn2L9Zzf5WQl3pjKoEtLzLmpftdEbNc754lZjnevYwyela/f4kyetF+L6dNvCy/KyFGL9pv4OdDUxmGoXTHV42fIbu7/Fke5mUa8LLuT4159nJdyff3W4tZ6ff3a/Qnr1pnTKSmWataMar+bHxVG5XSs73oZ6r3Or/E/ZBR7Iv4+5XnWpL7/C3VByX9qp1y2fjq/15eQdcrMjdVmSlV65O/crsTmXf7pe+tsnFUXq/WvRGfqv+9HA/qvT+pBqx0reoGVe81SbYmmYd0uVyK6cWV/lWqXp4wmeOU2hOv5DdJFybxtUS2+DEMQ4+3qsd3svWsen+7kkgWqlxmJ1E0GoUoijS7sN57qlzQSyQSsNlsiuncpN1kMhma4EXOr1SKSafTmJubo4e4ejwe2bM7f2uSdbOyEgL1VfTqN1stDQ0NYXx8nMbNz88jHo/T7C+l+6pX5EDFJ0+ewGAwoL29HaIoYnp6WnafKVCeDxweHqaHX05PT6O9vV3xqPJKr1KpFLq7u9HV1UWzkaT+PjlO3e1248mTJxgdHUUoFMLq1atl743nefA8D5fLhb6+PvT29iIQCGDr1q2yabW5XA537tyBz+dDc3Mz9Hp9zdEHwzCYnZ1FX18f/H4/wuEwcrkctm/fDofDIbsKnkql8ODBA0SjUWi1Wvj9fnR2dsqmtDMMg8ePH+Ps2bPQarV0105raysOHjwo2zFns1maPk9EUuGlYkhj//HHHzE/P4/Nmzdj8+bNuHnzJgKBAFpbWyU7p2KxiGvXrmFiYgJerxdDQ0NwOp04fPhwzbpKdv2cO3cOLMti3759dDeT1PN0d3dj8+bNePz4MS5fvgydToeDBw/Seit1b3fv3sX69evx5MkTXL16FYIgYOvWrdi+fbvkfYmiiDNnzmBoaAhdXV3YuHEjmpqa6M4PuWeZmprCt99+SzMSI5EIWltbceTIEcn98aR+nz59mm5bdDqd9N6k6jfDMIjFYvjyyy9pAhBZZ3r33XfpLozfshbtUyamFAoF+paOxWIURKMkQRCQSqWQy+XoceNynQoprK+//hpz8xFkeB4syyAWjcLjdmHVqlWSccViEefOnUN3dzceP36Mvr4+PHr0CKlUCsFgUHbU9OOPP6KnpwcjIyOYnp6G1WrF6dOnsW7dOsm3PMuyuH79Oi5duoT79+/j3r17KBQKePTokWLnkkgkkEgkwDAMPv/8c5w6dQoTExPo6uqSTNDgOA4PHz5EX18fLBYLTp48CaPRiO7ubvj9frhcriUVkGVZeiCky+XCN998g46ODpo1JrUpn2EYxONx/NM//RPC4TAePXqEXC4Hq9Wq2FFms1l89dVXyGQyuHLlCu3ER0ZGsGbNGsk4URTx/fffY2JiAul0Gnfu3EE0GkU8HkdHR4dsGZ05cwYbN27EoUOH8Nprr2HVqlW4fPkyOjo6JFNkWZbF1atX8dlnnyEcDmNgYAD9/f0YHx+nWx6lYu7cuYPJyUm88cYbuHHjBubn5zE6OgqbzSaZbEH2/167dg0NDQ04e/YsDhw4QFO8yf79au+SySQuXbpE2SbEh6amJootkIq5cOECmpubce7cOezbtw9WqxWPHj3C2rVrZTkoP/74I7xeL27cuIHt27dj7dq1uHbtmmz9FkUR9+/fx7p162A0GnHjxg2a5en1eiXbLcuyOH/+PBwOBwwGA8LhMP7whz/g1q1bdLuolHe3bt1CNBrFO++8g8nJSbS0tODRo0fwer1wu92SMf39/Zifn8e//Jf/Elu3bsXrr7+OyclJJJNJ2ZfT82ol7VNeVGKkszx58iTi8ThMJhNisRisViuOHTsGp9MpaUg+n8ePP/6I0dFRxGIx6PV6dHR04MCBA3QFtFplopUAm82G2chCuUA4FolEQnHkMTIyAlEUsWXLFtpJuFwuWSMLhQLC4TCOHj0Kj8eDU6dO4fPPP5fdV0k0NjaGPXv2IJPJYH5+HocPH8Y//uM/IpFISMKFyIjo7NmzsFqt8Pl8aGtrw+HDh2VHlUB5RD4zM4Pu7m6aBPLll19idnYW7e3tS/6+KJbPvhsbG6M+tra2YmpqCjzPy/ogCAL8fj/+8Ic/YHJyEg8ePMDt27exZ88ebNiwQTKGENh27dqFyclJNDU1weFw4N69e7Kf/OTw3O3bt9PP7gMHDuD7779HKpWiTIZKERbJ0NAQ3XM7Pz8PjUYj+9IQRRGtra0IhUI4duwYDAbDImCSkt+Vp4x///336Onpweuvvy5bF/L5POx2O9566y04HA5s3LgRsVhMdssZGcQYjUZcvXoVolg+E3DLli147bXXZHcYcRyHeDyOzz//nCYScRxHT2GXkl6vR3t7O06ePInp6WmKACCHA8uJfMGsX78e27Ztw5MnTxCJROh0gZRcLhd6enpQKBSQSqVw584diKJIz+uTkt1uR29vL/r7+8EwDDZv3gwAi7IWq0VOv7548SI0Gg39sq211/i3okUjZZI/Tj7turu78S/+xb9AOByGIAiSozCWZTE2NoY7d+7gb/7mb5BIJODxeMDzPJLJJM3CqZbBYMDCwgJu3LyF4tNtcWaTEScqMuCW3CzHIRAIwOv1YtOmTWhoaEAoFKKnBEuJZVnaGQSDQaxatQo8z9OsMbnP3EgkAqvVik2bNqGtrQ35fB7hcBhr1qyR7Sjcbjc6OztpdlGpVMLu3bslR23kOvl8Hnfv3sX09DRaWlrQ1taGcDiM1tZWWWqZxWKBXq9HT08P0uk0RkZGYLVasWvXLsl7I9eJRCLYsGEDmpqasG7dOjQ2NsJkMsnSukjndu3aNXi9XoTDYYyNjWH37t2yadZk3+vVq1cxMjKCLVu2oK2tDQzDIBgMSo7cGIZBIBBANBrF+Pg45ubmUCgUsGfPHsXpIgLOyWbL6flGoxFzc3P0pGYp2e12mj1osViwatUqOJ1ONDc3y5aT0WiE0WiEx+NBc3MzOI5DNptFc3OzLOhGq9WiubmZTnlxHIe2tjZYrVbZL0itVktHoq+99hpCoRB0Oh0CgQA9FFVKzc3NcDqdCAaDcLvd8Pv92L59uyzNkGEYOJ1O2nHr9XoEg0G0trbK+iaKIgKBAPR6PZqamrB27VrEYjFs374dDQ0NsjHkNO7Z2Vls3boVra2t8Hq98Pl8ki8NURQpQW5iYgKRSATZbBYbNmzA+vXrX9godsWOlIHy2zAWi+HWrVsoFAq4cuUK5ufnZUcSoijS1NDbt29jfn4ee/bsgSiKGB0dlb0wx3HYt28fuu/dx/2e8qdTR3s72traZOe1CoUC+vr6EIlE8OjRI3r95uZmbN26VXaOas2aNUgkEujv7wdQrsStra2yIwJRFLF+/XosLCxgZGQEQHmE9dprr9ERmZRSqRSi0ShcLhfeeOMNii2U4wILgoBAIIC/+Zu/obCZ+fl5rF27VnF0TV6Q77//PvWKjCqlYshopr29HT09PfTnLMvS04LlfNiwYQO6urrAsiyF3yjNo4qiiPb2djoitlgsiMViitM+JI4sPG3duhU2mw0PHjyA1+uVHImxLIve3l5cuXIFer0ed+7cwf79+3Hu3Dns3bsXzc3Nsvd48+ZNnD59GuvXr8fOnTtRKpWQSCRkXwAajQajo6M4d+4cOjs7sW/fPuTzeczPz8vOcRYKBZw9exaPHz9GQ0MDDh8+jHA4jMuXL+Ott96SzboURRFjY2Pw+Xz09PTx8XGaIVst8vV48+ZN2Gw27Nu3D3q9HteuXcPu3btl53oZhsHJkyfBcRx27doFr9eLa9euYevWrZIvGgLqmpmZQS6Xo6N+Mj0hNdVGXpjT09NIJpN0H/Xg4CCCwaDsS5DEejweuFwuPHnyhOJMay38/ha0qFMWBAHNzc04evQoNbq/vx979+6V7SxFUYTX68XRo0fR09ODHTt2oKurC4VCAc3NzZIxZP7s448/xtDQIO1MnwwM4NatW3jzzTdlF5FGRkboZ1A90xeCIODMmTMYGxtbBAby+Xw07VXqOtevX8fVq1cRDAbpc3o8Hvj9fslVYJZl8fDhQ/zwww9ob2+n96PX63Hw4EHJDpNlWQwODuLTTz9FQ0MDOI6jn7pvv/225Hwly7KYmJjAP/7jP1JeLplK2LVrF9auXSvJb8hkMvjiiy9gMpkWdfhbt26Fx+OR9CCTyeB//I//gXQ6TRuQKIpYvXo1Dhw4IOl3qVTCF198gdnZ2UUMilAohP3790u+nERRxIULFxCPx6HT6fDpp59i7969uHbtmuwIlrz0N27ciD179uDChQv47LPPkMlk6P3LlZEoijhy5AguXLiAubk5RKNR2QMZGIahCMgDBw7g1q1b+OKLLyAIAq0b1SLpy0NDQ3jvvffw6NEjfPLJJ3C73TRhQ24e+sqVK9i6dSumpqbwySefoLW1FdPT03jjjTckO6R8Po8LFy6gq6sLPM/j448/xuuvv46+vj7s2LFDcueGIAi4fPky3G43zGYzvvzyS7q4uG7dOskpR4ZhcO3aNczNzSEYDOKLL77A7t27cffuXdjtdsn5YYZh8PDhQ8TjcWzcuBGXL19GOBzG3NwcWJZFU1OT7Bz+mTNnYLVa8e2332LPnj3o6emByWTC66+//ps7vbpaS0bKDMNQ0AoAOq9Zy4i2trZFf5ecSiA3ciMnDxSL5fk1QRTQ0tKC9evXy45wNBoNjhw5gng8vgQwInd/HMdhw4YNMJvNOHr0KB2NENi2nDo7OzE/P4/333+fdiRK85WiKKKjowOrV6/G0aNH6UiRbO+SiwmFQrTDIswLAmWRihEEAR6PB6FQCK+//jpWrVpFn10OQCOKIux2O9588024XK5FFVvpa8FoNMLv90Oj0WD37t30fpQWfTUaDVavXg2j0bgIl0hYEHLXisfj2Lp1K9auXYtbt27hu+++o1Q2KTEMg9bWVmSzWfoSczgcuHjxouzXDHnh2Ww2dHR0wO/34/Tp0+jv78f27dsV1zIsFgs6OzvR2tqKs2fP4scff8R7770n+zwcx8FkMqGhoQGtra24ffs2vv76a2zcuFHWOxLX3t6OLVu24MaNG/juu+/Q2NhYM4bMr/t8Pnz//fc1t/kR9smGDRvg9/vxzTffIB6PK56KwvM8Vq9ejZ07d6KlpQU//PADJiYmsH//fsX783q92LJlCxobG/Htt9/iwYMHWLdunazX0WiUDvTOnTuHQ4cO4aeffsLc3NyvPrXwMvSrHZxKACL/5b/9vxgcGYUoiti2ZTP+wx//WHObFrC8Te8Etaj0uSQVQ5CTlRW11nUJclKuI5ZSPB5fcqxOLQ/i8Tgl4NV7b4RrUOtYpsrrpFIpZDKZJXPIStciC0FOp7OubZIMw6C/vx86nQ6tra0AgIGBAfT29uLgwYOyC0lkFE5eLORzmSwWSl2HnJ4RDAYpSnJgYIACkKSuk8vlEA6H0dTURAmGDx8+hNfrpWAiKa/D4TB8Ph99GY2MjECj0chiKwkfOhgM0imEJ0+eIJfLKVLOhoeH4XQ64XQ6AZQXqWdnZ7F582bZNZPx8XFotVoEAmXWw/T0NEZGRvD6669LvjwZhqEQMPIlSBaod+zYITndRra3LSws0HWFTCaDe/fuobOzU3Z0PTs7iydPnmDHjh0Ayi+QGzduwO/3y65RPa9WEvviVz3NulQq4f/5r/8NN27fAQBse30z/vc//q8v5kGfISllpccAKydD7Jd4pl8yfjnPU5lEIqfqBIt6Yqqf4VmuU4//1X/nWWNIoke9z/M816nlQ/VIv54En+dR+YADA/yBX79T/lUz+l42K+MvPeZZ9KzXed77e1HPJzdCraXqv1NPjNRc7nKvU2924i8RUyvuZV0HWJqp+TI6SkEUXnjnX4/Y5/8VqlSpUvUb0ArZAq3hef5XuTBhCFRupC+VivSYdFWqVKl6WRIEAQq5Ni9VGqXV1hetaiARwEjCbFSpUqXqRWolneGnUdrQ/6LFcRxYllv037/m/ahSpeovU+VtsitjQKjOKatSpUrVCpLaKatSpUrVCpLaKatSpUrVCpLaKatSpUrVCpLaKatSpUrVCpLaKatSpUrVCtKvtk+Z5NlXbkFRIqqpUqVKVbV+ixhPzf3793+VC5OMvmh0gXbMC9EF3L9/X+2UValSVVNms5meBFOtajjTqyTm2LFjv1oPKIoipmdmwWrLqMViLotQMPD8v1iVKlW/aZEzGv/tv/239OQjIoZhcP/+fXryej2j6ZWE7tT88Y9//FUuTEbK//g//yd6+/ohMgzWrV+H/+Uf/kEdKatSpaqmzGaz7EEag4ODyGQylMn8KknT1NT0q1yYdMpms7kMZ3p61p/UETGqVKlSVal6mMyvqjS/1kOJovj05IjKH/42J+5VqVL1y+q32BkTqVviVKlSpWoFSfLkEVEUUSgUUCqVwDAMtFptXUd7FwoFFItFAOXDNeuJqXzjiXVSpovFIgqFQvkBNBrJY9SrVSqVUCgU6KGuWq225oS+IAjI5/PLihFFEfl8HqVSCRzHQavVota2Q+J3sVgEy7LQ6XQ1Yyr9Xk4ZVXqn1WrrOq+vVCohn88/k9/kDL0X5bcgCLSuvki/f4k2Ua/fz1O/yRmMGo3mpdRvufMQfwm/i8Xisuv3b0FLakipVEIikaBHtQPlimG322EwGCR/iSiKSCQSSKfTtJPlOA42m03xsNJUKoVcLgsGZeh/NptFKpWC2WyWLehMJoNEIkHh+OSkYavVKhuTzWYRj8dp4wAAk8kEu90uWzny+TxisRhtHABgMBhgt9tlG1axWEQsFkMul6M/0+l0cDgcsg2rVCohHo+j8rABrVYLm80m67cgCEgmk8vyWxRFpFIppFIpOkXEsiysVqui3+l0Gslkcll+8zyPRCLxi/jtcDhkG2OhUEA8Hv9F/Lbb7bLYWEEQaP0m4jgOdrsdRqNR1u9kMolUKkXLiGVZ2Gw2eiiqnN+JRIKWUb1+x+PxRQdGmM1m2Gw2Wb9zuRzi8fgiv41GI+x2+7L81uv1sNvtsn4Xi0XE43Fks9ll+53JZKh35BRyOb8rRTrxeg8IXmni/v2///f/Z+UPEokEUqkUYrEYBgcH6VaRQqFAT2muViqVQjweRyqVwsDAAFKpFIxGIwqFAvR6vaQ5mUwGkUgEd+/dx3wkAoZh4HI6sG7NGmi1WslCzuVyWFhYQDabxcjICMLhMAwGAwRBAMuykoVcKBRozMTEBCYmJha93fV6/ZLKXiqVaEw4HMbIyAg4jgPHcRAEAUajcUmMIAiIRqP0uYaGhlAqlaDT6VAsFiVjRFGkvsXjcQwMDCCXy8FgMKBYLMJgMEg2qmQyiUQigWQyiYGBASSTSRiNRhSLReh0Olm/Y7EY0uk0hoaGsLCwQGPk/M5ms4hGo+B5HiMjI5iZmaF+k1FStfL5PPVubGwMk5OTizyWetFU+j01NYXR0VFoNJq6/OZ5HnNzcxgaGoIoitBqtYp+x2IxWr8HBgaQz+eh1+sV/SZeJxIJDAwMIJ1OL6rfUm2CnJqdyWQwODiIWCwGk8mEQqEg6zfP89SH4eFhzM7Owmg0LhqV1us3UO6cpPwuFouL/CanbJODXQ0Gg2L9npmZwcjICERRhE6nQ6lUUvQ7nU5jYWEBg4ODtB8h/5byOx6PI5lMIh6P010UJEbO72rZ7XY0NjbCarXW/LvEE41GA7PF8qtviVvUKZM3YSKRwJ///GecO3cOfX198Hg8cLlc0Gg0Szq+UqmEWCwGnufx7bff4tSpU3j48CFMJhMaGhrAMMyStxsprEwmgxs3byGeTAIAbBYLNm3cAIZhYDKZlphD3rg3btzAn//8Z9y7dw/pdJoeeS4Vk0qlwPM8Hj58iE8//RS3b99GJBJBR0cHOI6D0WhcUsg8zyOVSmF0dBT/9E//hJs3b2JiYgLt7e3Q6XQwGAxLOr5cLodEIoHZ2Vn86U9/wpUrVzA4OIimpiaYzWbodLolDZGMrOPxOD7//HOcP38ejx8/htfrhcvlkoT+k5FeOp3GyZMncebMGfT09MBqtSIQCIBlWVm/eZ7HTz/9hG+//Rb3798HwzBobm6mZVR9enAikUA2m8W1a9fwxRdf4O7du8hms4p+J5NJ8DyPBw8e4LPPPkN3dzcWFhbQ0dFB7626IWYyGfqy+Pjjj3Hr1i1MTk5Sv6Ve7NlsFslkEuFwGH/6059w7do1DA8Po7m5WdZvUr9jsRg+++wzXLhwAY8fP4bP54PT6ZSs36SM0uk0vv76a/z000/o7e2F3W6Hz+eTrN+CIFC/T58+je+//x4PHjyARqMB2e0k5Tep31evXsWXX36Je/fuIZ/Po62tDQAU/b5//z71OxqNKvqdTqeRyWTw5MkT/OlPf8KtW7cwNTWFjo4OaLVaycEXaRPT09P4+OOPcf36dYyMjKC1tRVGo1HW70QigWg0ik8++QSXLl1Cf38/AoEA/ZqpftFU+v3ll19Svx0OB3w+H1iWlf2CrJTFYoHNZqt7QXAldcqLSothGNhsNmSzWQwMDNA36tDQEGw2m+TbnWEYmM1mCIKAwcFB5PN5JJNJ9PX1wWQywWAwSBpD9hguRBfozxKJBHRarewnuMFggNFopKPxXC6Hvr4+WghS0ul0sFqtGBwcxMLCAorFIoaGhpDJZGC1WiXf1GS6Znx8HLOzsygWixgZGUEsFoPD4ZCMYVkWdrsd8/PzGBsbQ6lUwszMDMLhsOwnIfE7mUxieHgYxWIRkUgEo6Ojip+EFosFgiCgv78fhUIByWQSg4ODMJlMsp+EJpMJHMfh8ePHyGazyGQy6Ovro57K+W0ymdDf30/97u/vp+Wn5PfQ0BCdjujv70c2m4XNZpOs8MTviYkJzM3NoVgsYnR0FLFYTPYTnEwfzM3NYWpqCsViEZOTk5iamqrpdzwex9DQEIrFIubn5zE+Pq5Yv202GwqFAgYGBmjH3t/fD4vFIuu32WwGx3F48uQJstks0uk0+vr6oNPpZP02Go0wGo149OgR0uk0crkcnjx5ApZlFf02m810NF4oFOiIVG7Kg0wfjIyMUL/HxsaQSCRky4hMj83MzGB6ehqlUgmTk5OYnZ1V9NtutyMWi2FkZIT6PTY2JjsNyDAMrFYrstkshoaGUCgUEI1GMTg4CKvVKvm1IKVXebvcotqu1Wrh9XrR0dGBYDAIQRCg1+uxbt06BINByU8BjuPg9XrR1taGxsZGurCzdu1aNDY2wm63Sx4X7nK50NLSgq7OTmTSKWTSKXS0t6G5pQUul0uyYjidTjQ1NWH16tW0ErS0tKCtrQ0ej0eyYlitVjQ0NGDdunXQ6/UQBAGBQACrV6+Gz+eTrBgmkwmBQADr1q2jLxyv14vOzk74fD7JhmgwGOD3+7FmzRo4nU6USiVYLBZ0dXUhEAhIvmi0Wi18Ph/9vYIgwGAw0BgpvzUaDTweD9rb29HY2EgXabq6uqjf1WIYBm63Gy0tLWhvb6c/W716NRobG+F0OiXLyOl0orGxEatXr6YdI/Hb7XZL+m2329HQ0ICuri7odDoIgoBQKIRVq1bB6/VK+m02mxEIBLBmzRqYTCYIggCPx4Ouri74/X5Jv41GI/x+P7q6umC32yEIAux2O9atW4dAICDZ8en1evh8PqxZswZ+v59OjXR1dSEYDEq+2DUaDW0ToVDo6QGbWqxZswahUEjSb47jqN+tra3lhsay6OrqQnNzc02/u7q6Fvnd0tKi6HdjYyPWPJ32EwQBDQ0N6OjogMfjkfTbYrHQ+m00GiEIAtxuN1atWiXrN2kTXV1dsFqtKJVKsNvt1Eslvzs7O+H1eqnfa9euRSAQkPXb5/Oho6MDgUAAgiBAp9Mp+v1bEzM4OLjodUJ2TfT39+PmzZsIBALYvXs3DAYDcrmc5D5iMkc2NjaGK1euwGKxYO/evbDZbHSltloajQY6nQ7T09P46exZMAAOHDgAv9+PfD6/aJGIiHzOx2IxXLx4EZlMBm+++SZaWlpQKBQWLVoQkblmnudx5coVzMzMYNu2bejs7Fy0q2CRKQxD5xnJZ9rGjRuxYcMGuvpc/RZmGIa+xe/evYve3l6sWrUK27ZtA8dxyOVykm9u4ndfXx9u3bqFhoYG7Nq1C3q9nq6My/k9NDSEq1evwuFwYO/evbBarXX5ffHiRXAch7feegsej0fRb51Oh1gshgsXLoDneezevRtNTU2yMcTvdDqNy5cvY35+Htu3b8fq1atRLBYV/S4UCrh+/TpGR0exadMmvPbaa3X53d3djd7eXnR2dmLbtm1gGEYyhvjNsix6e3tx9+5dNDY24s0334ROp6vp9+DgIK5fvw6n04k9e/bAYrHU9HtqagqXL1+GVqvF3r174Xa7kcvlJGNI/V5YWMCFCxdQKBSwe/duNDQ01OX3pUuXsLCwgB07dqC9vX3RLo7qGJ1Oh0KhgKtXr2J8fByvv/461q1bR3dkSJURecneunUL/f39WLt2LbZu3QoAsmVEdk08ePAA3d3daGlpwc6dO6HVamX9Jm1iYGAA169fh9vtxr59+2AymWT7oOfVSkqzXtIpE/M5jqM3R7bbSFWkSvMrt+GQrUpSFYmIVHYSU7l1Ru7Tg2zdISMJsnWGbAeSEulclhtTvQ2HxMhVCpZll6z61uPdy/CbYZgl254EQZBtuM/j97OWUaXfoigu2sa4HL/lGntlzEr1m1yn0rsX1Saexe/qra4vqk08S3/yPFrRnTIxhWXZRYbUejs9SwyARY2j3hiWZRdVQLnCVYopZxMqzzkRlOhyYyp9KJVKy455Wd6tNL+ft4xepN+/xfr9a/n9ItvEs2rFd8qqVKlS9ZekldQpq2nWqlSpUrWCpHbKqlSpUrWCpHbKqlSpUrWCJJscXiwWF8FX6plnKZVKFCBSuYJcK4YsZNQbQ1axCXylXvBRJSCnnrx4sopN0orrzaUn3rEsWxcY5lljVrLflTEv0u/KmBftd2WbWI7fyy0j1e+lftfbB/0WtKQUBEFAKpVCOp2mB5vqdDrYbDbZbBpRFJFOp5FKpRZVWiWoDlBOr00mk3Sbi0ajgdVqVYQYZbPZRbAblmVhsVgUoTr5fJ7CV0RRpBlSSpAXAlIh+4tJyqoS5IXAnLLZLPXOYDDAZrPJVngCF8pkMov8VsroI3ChdDq9qNLabDbZDDMAi8oI+DlLSwnyIuU3KSM570jK+XL8Jim5z+I3z/MQRfGF+01gTvX4LYoird+kjOrxm+d52iZIB/ssflssFlgUUoal/DaZTLJZrnJ+kzKSe3EQuBDP89Q7vV4vm0H5rH7/liQJJCJErOnpaeRyOWg0GkVgC4Gv8DyPqakp8DwPrVarCBDheZ4CZWZmZpBMJmmMHFSnEr4yMzODaDRK741s1q8WSV3OZrOIRCKYn5+HRqOhDUWqkAVBwMLCAjKZDBYWFjA7O0thLXLAlkrYTSKRQDgcphW3VCpJxlT6nUqlaLowx3EoFAqS3ALiN+FfTE1NIZPJ1OV3JYQmmUzShAk5vysBUOFwGNFolCYdKPlNYubn5xf5LQeNIn6Te5ydnV20d13O72g0Sv2enp6mfpPMSKkYAhdKJpOYnp6mfivVbwIwymQymJqaQjabpfWuVv0m3qVSqZr1m/hN2kQ8Hqd+y0GMKoFbc3NziEQiFMok5zcBQEnVb0AaGkWARKSth8PhRX9WC7iVTCZp/WZZtiZwq7J+53I56p1czPNqJbEvFnXKlTCQkydP4ocffsDjx49pyq8UIKeS1vXTTz/hm2++wYMHD2Cz2eD1ehWBRJWwm+7ubmg0GjQ0NACAZCET5OL9+/fx6aef4tatW8jn82hubgYAWSBROp3G4OAgBdckEgkKeZED5JBG+8knn+Dy5csIh8NobW2VhRgRFOLCwgI+//xznDt3DiMjI2huboZer4der5cEtsRiMSSTSXzzzTc4ffo0+vr6EAwG6ehDDgCVyWRw+vRpfPvtt+jp6YHT6YTb7ZYEthC/c7kcLl26hC+//BJ3796FXq9X9JuM+ru7u/HZZ5/h9u3bKJVKFKojB8jJZDLo7+/Hn/70J9y4cQOJRAKtra20Lkj5nUqlMDk5Sf2em5ujfksBcsjoMBKJ4LPPPsP58+cxNja2yO/qjo/U72Qyia+//hpnzpzBkydPaP2WetGUSiVKR/vhhx/w3XffUb9dLpek3wRIlM1mcfHiRQoXMplM8Pv9ivU7m83izp07+Pzzz3H79m2IoqjodyqVohyTTz/9FDdu3EA6nabp3SaTSdbvsbExfPLJJ7hy5Qrm5ubQ1tZGv1Cq/SYAqLm5OXzyySe4cOECxsfH0draKguNqgac/fjjjxgYGEAoFILZbFYEEmUyGXz//ff4/vvv8ejRI7jdbjidzrqBRMvVSuqUF5WWKIowmUxIJpO4f/8+Hfk+evSIAm2qRUYy+Xwe9+7dQyqVwvz8PG30Go1myUZxgvxjWRa3b99GLBZDLBaj5DK5zxpSiA8fPkQkEkEqlcLdu3fpSFRqQzrHcTCbzejp6aGjyocPHyIej8tOk5DP7cHBQYyOjoLneTx69Aizs7OwWCyS1yHc2+npaTx+/Bg8z2N4eBijo6OK/FyTyYRoNIqenp5FfpvNZtkRAUl5v3//PtLpNObm5vDgwQPZgwWI34Ig4N69e0gmk4jFYrhz544sEpLMZ2q1Wty9excLCwtIpVK4d+8eHSFKiby0ent7MTMzg0wmg/v371Ocq5QI1GpgYID63dvbi7m5OcWpLLPZjMnJSQwMDIDneVpecn6LT8+BjEQi1O/x8XEMDAxIdl4kxmg0UvJdJpPB7Owsenp6YDQaZadJCGeF+B2NRtHd3U0z6aSuQ0bDhKyXTCZx7949yqCRq98GgwG9vb0Ih8NIp9O07codKkrq9+PHjzE+Pg6e59HX14f5+XlZ70gZjY+PY2hoiELLxsfHFeu32WzG7OwsHj16RPG5T548UZxuNBqNSCaTePjwITKZDMLhMPW7btC9KALiq5mCsagW6vV6BINBtLW1UaiORqNBa2srmpqa4HA4lvwCjUaDQCCAtrY2Ch0ByiCV5uZmSbgQx3Hw+XxoaWlBKBSi0wKBQAAtLS0UiVgtt9uN5uZmNDY2AiiPSMjv8fv9kg3EbrejqakJbW1tlM/rdDrR3t6OYDAo2UCsVisaGxvR1tZGebEWiwXt7e1oaGiQ7FxMJhNCoRA6OjpgsVhQKpWg1+vR2tqKxsZGSfgKGam2t7fDZrNRbi6BDUnBVyr99ng8dM6NgGtcLtfSQmZZ+Hw+tLa2UsgLGYG1tLTQL5pKMQwDj8dDfy/xm8CnAoGAZANxOp1obm5Gc3MzWJZFqVSCy+VS9Ntmsy3x22q1or29HaFQSHJkZDab0djYiPb2dsocNhgM1DupjsJgMCzxW6vV0vpts9mWxGi1WtomXC4XnfZqbm5GU1MTnE7nkhhSv1tbWyloCgAaGxvR0tICj8cj67dU/W5tbYXf71f0u6WlhdZvl8uFtra2mn63t7fTqSWr1YqOjg40NDRIvnDNZjNCoRDa29thMBhQKpVgMpmwatUqOvKV87ujo4NCjLRaLS0jJb87OjrgcrnoImRrayuFOdUUyyJ36RKyP/4IvICpjhetRdMXZMLfbrcjGAxCr9dj586dOHToEAXGyI0SSaFptVps2bIF7733HqxWq2zOPlmUaWlpgVarRVdXFz788EN4vV66uislnU6HpqYm6HQ6tLa24vjx42hsbFy0q6D6OhzHobGxkZKuPvjgA3R2dkIQBNkUVpZl6TSCy+XCO++8g82bNyumvbIsC4/HA4/HA4vFgv3792PPnj10Dk0uxuFwIBAIwGAwYNeuXTh48CCF4yuNdEKhEHQ6HbZs2YJ33nkHFotFMcZoNNKYdevW4cMPP4TL5ZL1m3y1EL87Ojpw7NgxNDQ01OW30WhEQ0MDjh07hlWrVin6zXEcJRG63W6899572LhxY02/CXvaarXi0KFD2LVrFz0pXS7G6XRSv/fu3Yvf/e53Nf22Wq20fr/xxht45513YDKZavrd2NgIrVaL1157DR9++CGcTqei3zqdDs3NzdTv48ePIxgM0p0IcmUUCoUow/zYsWNob2+XLSPid0NDA2w2G9xuN959910K3FKK8fl8cDgccDgcOHjwIHbs2FGX316vFyaTCfv27cPbb79N573lvLPZbLSMduzYgSNHjtBDGWoiORkG2a++QnF4GPq33wbqSM9eSdMXS9KsK4EtZHEGQE34CgGIkBiGYWTJbdUxlccT1YKvkE88MromHV49gByy6EaeTQmkUnn+GImpPNNMLoaAYSpjlOArlcAWsuhUCaGR845MVZCR8rP6Xcu75/EbAEWL1gLXPK/fpFHV4zeZOiPXqddv8hwvqn5XQozI1wxZhFyO36R+y5HyKmNIh0ru80XU72f1ezl9UNVFkfov/wVCMgnbf/pPQLEIMIzidMZKSrOWBRJxHEdXZEulUl3AlsoYpVFRZYwUIKfWm5BcB/gZ2FIPfIXAYci9vagY8s+zevcy/a4HdkOu8zK8e56Yleh3NZBoOX6TmOW0iZddRvXCnJ7X75oxoojsd98hf/s2wLLI370L5PPQ7dgBCAK069bBeOyY7HTGSuqUZU+zXi4i71ljlD6x5PQsMc9CmXpZMarfLzfmZfr9LKjJ31oZvSzvuKYmaEslgGFQCochZrPQbt4MlErggsHyaPkV0Kt53KsqVapUVYphoN20qdwJsyxKY2MQk0mYjh2DWCqVpy5eIPrzl5TaKatSpeq3IdLpimJ5moJlIQoCsMwviF9bmlfthlWpUqUKQHk6QmqOWBRhOHCgPEJ+Bfs35taRI6/mDmtVqlT95UoUoWlvh+Xf/TswZvPSnRUMU/6nzimLFbXQxz1N4VSlSpWqV0mszyefHPIKZ/Qxg6Ojr+adq1Kl6i9boviLTU+sqJEyXtDpsKpUqVL1amllbJl79RLDValSpeoXFNl7TTJKf21p8vn8r30PqlSpUvWrqVgqQqvVwWK1/tq3AgDQrJQhuypVqlS9bLEsA5vJDqvCSSgvW0wimVIX+lSpUvUXqxdxksnzSLPSbkiVKlWq/pKl9siqVKlStYKkdsqqVKlStYKkdsqqVKlStYKkdsqqVKlStYKkdsqqVKlStYL0/wMquJBPaKpc9AAAACV0RVh0ZGF0ZTpjcmVhdGUAMjAyMS0wMS0yNFQyMTowNjo0MiswMTowMFbUS/MAAAAldEVYdGRhdGU6bW9kaWZ5ADIwMjEtMDEtMjRUMjE6MDY6NDIrMDE6MDAnifNPAAAAGXRFWHRTb2Z0d2FyZQBnbm9tZS1zY3JlZW5zaG907wO/PgAAAABJRU5ErkJggg==</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>O led non acenderá nunca</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O led acenderá cando prema o interruptor esquerdo</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O led acenderá se premo o pulsador dereito</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Se teño premidos os dous interruptores, o led acenderá</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17751  -->
  <question type="multichoice">
    <name>
      <text>Cal é falsa, para o circuíto da figura?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é falsa, para o circuíto da figura?</p><p><img src="@@PLUGINFILE@@/2receptoresSerie.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>O led -a- acenderá un chisco antes que o -b-</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A intensidade que circula polos dous leds é a mesma</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Os dous leds acenderán ao premer o interruptor</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Se o led -b- se queima, o -a- deixará de funcionar</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17752  -->
  <question type="multichoice">
    <name>
      <text>Cal é falsa, para o circuíto da figura?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é falsa, para o circuíto da figura?</p><p><img src="@@PLUGINFILE@@/2resisSerie.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>As dúas resistencias están sometidas á mesma voltaxe</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Se o interruptor pecha, pasará intensidade polas dúas resistencias</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Polas dúas resistencias pasará sempre a mesma intensidade</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Se desconecto a resistencia -b- non pasará corrente polo circuíto</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17753  -->
  <question type="multichoice">
    <name>
      <text>Cal é falsa, para o circuíto da figura?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é falsa, para o circuíto da figura?</p><p><img src="@@PLUGINFILE@@/2resisParaleloB.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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</file>
    </questiontext>
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      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
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    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>A intensidade que pasa polas dúas resistencias é a mesma</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>As dúas resistencias están sometidas á mesma voltaxe</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Se desconecto a resistencia -a-, seguirá a pasar corrente pola -b-</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A intensidade total do circuíto será a suma da intensidade por -a- e a intensidade por -b-</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17754  -->
  <question type="multichoice">
    <name>
      <text>Cal é falsa, para o circuíto da figura?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é falsa, para o circuíto da figura?</p><p><img src="@@PLUGINFILE@@/2IntSerie.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Se pechamos un ou outro interruptor, pasará corrente pola resistencia</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Se pechamos un e outro interruptor, pasará corrente pola resistencia</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Se pechamos os dous interruptores, pasará corrente pola resistencia</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Só pasará corrente pola resistencia se cerramos todos os interruptores</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17755  -->
  <question type="multichoice">
    <name>
      <text>Cal é falsa, para o circuíto da figura?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é falsa, para o circuíto da figura?</p><p><img src="@@PLUGINFILE@@/2IntParalelo.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>A corrente pasará cando pechemos os dous interruptores</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Se pechamos un ou outro interruptor, pasará corrente pola resistencia</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Para que pase a corrente, podemos pechar calquera dos dous interruptores</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A corrente pasa sempre que haxa polo menos un interruptor pechado</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17756  -->
  <question type="multichoice">
    <name>
      <text>Cal é falsa, para o circuíto da figura?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é falsa, para o circuíto da figura?</p><p><img src="@@PLUGINFILE@@/ledCurtocircuito.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>O led -a- acenderá</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O led -a- está curtocircuitado</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A intensidade non pasará polo led -a- porque ten un camiño alternativo sen resistencia</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O led -b- acenderá</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17757  -->
  <question type="multichoice">
    <name>
      <text>Cal será a voltaxe total das tres pilas?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal será a voltaxe total das tres pilas?</p><p><img src="@@PLUGINFILE@@/3PilasSerie.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="498" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>6V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>2V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>2/3V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>8V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17758  -->
  <question type="multichoice">
    <name>
      <text>Cal será a voltaxe total das tres pilas?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal será a voltaxe total das tres pilas?</p><p><img src="@@PLUGINFILE@@/3PilasParalelo.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="498" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>2V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>6V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>2/3V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>8V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17759  -->
  <question type="multichoice">
    <name>
      <text>Cal será certa, para o circuíto da figura?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal será certa, para o circuíto da figura?</p><p><img src="@@PLUGINFILE@@/2IntResisLedCorto.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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</file>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>O led acenderá se unicamente está pechado  -a-</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O led non acenderá cando  -b- estea aberto</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O led acenderá cando prema os dous interruptores</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O led acenderá ao premer -a-, estea como estea -b-</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17760  -->
  <question type="multichoice">
    <name>
      <text>Cal será o valor da resistencia equivalente?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal será o valor da resistencia equivalente?</p><p><img src="@@PLUGINFILE@@/3ResisSerie223.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>7Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>12Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>6/8Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>8/6Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17761  -->
  <question type="multichoice">
    <name>
      <text>Cal será o valor da resistencia equivalente?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal será o valor da resistencia equivalente?</p><p><img src="@@PLUGINFILE@@/3ResisParalelo666.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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1NTYw+5mjuvesO+hYWRgJ77Jgx9Ondi7vvvZ9ZX87mlVen8surr4z2UxeRfdA8dJE4Y1kW6zesZ+7ceQCccfqp9O/XD8dxsCxrj6lrbTWVf/Dhx5RXVJCRkcGV/3U5hQUFhMNhHMfBcRz8fj/nn3cuY48dg+M4/N9771G1adMu31tEYosCXSTOWJZFWdkatmzdSkZGOqOOOhK/348xhrq6OmpqawmFQti2jW1be5zb0NDAvK++whjD0MGDOWLkyD1C3xhDRno6J54wmYSEBNauK2fFipXYtt4yRGKVmtxF4tCatWsJBoP0yM8nPy+P2XPm8trrb7B6dQmu65LVJYujjjyCU046iV69ekaa0i3LYtu2asorKgAYMngQaWlpbfaNG2MYOmQw6WlpVNfUULpmDRPNcdF+6iKyFwp0kTi0ZctWjDF0SuvE9BmzePDhh6mq2oTPZ2MMuK7LRx//i/fe/4Dbb/ktRxzeWgu3LIuGQIDqmloA8vLysCxrr4PdsjKzSM9Ip7qmhs2bNkea9UUk9ijQReJQY1MTABs3bOThvz6C3+fnpuuvY/hhhxIKh5gxcxYvvzqV+QsW8j933sVfH3qQHvl5AASDLQSDQQBSUpL3Geg+n4/kpCQAAo0BjDEKdJEYpUAXiTPGdSMj2bdu20ZOTjb333M3kyZOwLYssGD82LF07dqVu++9n/kLFvLhRx9zyUUX7vgO3wRyKBTe589yjfutUfPqPxeJZbpCReKMZdskJiZGPp80cQLjxx6L67qEHYdw2MHn83HGqadSWFCA4zh8OXsOjY2NQGutPDU1FYCa2pp9zi1vbm6moSEAQFZmpgbFicQwXZ0icSglJSXy8REjD98l4KF1QFtmZib9+hUBsK68nKamZgAyO3eme7euAJSXV+A4Tps/w7IsNm6sItDYiM+26dWrJz6fL9pPXUT2QoEuEoe65uZg2zY+n4+srMw9+rWNMfj9PjI7dwagoSFA2AljjCE7O5tBAwcCsLqkhG3V1XvtF19aXExjYyNdsrMZNGigVooTiWEKdJE41LNnTxISEnBdl2Ao1OYxrjGEdjzmT/Bj7xj8lpiYyOTjJ5KcnExZ2RoWL16yR1O6ZVls376dmTNn4bouR4wcQb+iIgW6SAxToIvEGWMMRX37kpOdjTGGsrI1eywMY1kWLS0tVK5fD0DX3FwSd4xWd12XY8eMZvQxR9PY1MRrr79BQ0PDLrV027b5cvYc5sz7ioyMDC4471w6paYq0EVimAJdJM4YY+iRn8ehhwwD4JPPPmNjVRU+ny+y9KvP56O4eDkrV64C4JBhw0jr1CkSyNnZ2fziqivo2aMHn3w2jVdemxrpS7dtm9LSssjGLT+54HyOGz9O09VEYpwCXSTOGGPolJrKGaefRmpqKosWL+G+Pz9ISWkpTU1NBAIB5i9YwIMPPcy26mpyc3M56YTJ+HcE/oaNG/ngo4+pra1j5IjhNDc38+f/fZhXXp2KbduUl1dw6+9+z9fz55Ofn0dhQR8+m/Y5c+bOw3G0hWo82Dm+QrMSOhbNQxeJQ64xHD/hOH56wfk89exzvPTKq8yZN49+ffsSCodZsXIlVVWb6JSayuWXXMzIEcNxXBefz8ecufO48eZbCIdbB8kZY6iuruaTadO44PxzKSktZfbceRgD69dv4Lbf/QEDHHnE4Tz9+D/w+ZKj/fRlPyoqKtm8ZTNZmVn06dNbrSsdhALdo3bfcUu8xRhDSkoK//3/fknXbl2Z+vqbrF23jjVr1gKQnp7GyBHD+ckF53Pm6adFNm/ZeV5eXnec8K7T1XZOZUtJSaFvYWFk3jqAoXV0vIIhPjz3zxd46tnnOPmkk7j7jj+SlJiI3gW8T4HuITub11zXJRAI0NjUhM/2kZqaQnJy8h77Ykt8M8aQkZHBFZdfxumnnkJJaSk1NbX4fT5ycrIpKioiNycncizsGBA3+hiefeJxzLff4g2kdmpdbObQQw/h8UcfwTW7/q0kJSXtMd9dYlMwGKSxsZGWYEvrq2xZoBt7z1Oge4QxhrI1a5gzdx7z5y9gbXk5DQ0N+Hw+OnfuzPDDDuXUk6cwcMCAaBdVvkc7g7pHfj69evaM1KB37oPeVutMWloa6enpbX4vYwypycn06dN7r49LHNjxd6D2lI5Fge4BlmXREgxy/wP/y5tvvwNAamoKGekZuK7LkqXLmPb5F7z9zrvcfNP1nDh5crSLHPPiMbz2tuLbQYmBlpydI/bl+xEZIGcMbpz9bUv7KNA9wnVcwGLS8ROZNHECgwYOJCMjHdc1VK5fz7PPPc+n0z7nrnvup19REf379VPz+15YlsWbb7/DzFlfqoYTJQYYcdhhnH/eOVpu9juyd6xJsGHjRgKBABkZGXTv3p2kxES9B3iMAt0DWlf/SuC6a/8fuTk5kebUnVtdDh0ymL6FBawrr6C0rIyZs75kYP/+6FJum2VZzPv6a1565dVoF6VDCwQCnHvOWQr078KyWLR4MU898xwLFy2mqamJtPQ0jjh8JJdceCGHDBsady1RsncKdI/w+XwUFhREmopt28aywHVbL9bevXoxbOgQSsvKWFdeTvj7bJ71IPtbTb2WZWk+7w9kZ98/7GwiVhvJd1FWtoYbb76VispKivr2pUuXLErLynj1tddZurSY++6+g+GHHaaaukco0D2mqamJ1SWllJSWsm3bNlpagq1vksZlXXk50LpRh+M4qvm00xlnnMGkSZNUk/k3syyL2bNn8+KLL36/4wE6sOLly+mRn88D993DqKOOxLYsFi1Zyp/uvIvlK1bw8F//xgP330t6Wpr+vj1Age4RlmWxdNkyHnn0H8yc9SXbqqt37Lj1zUu88y48HA7jGoPivH3Gjh3L1VdfHe1idAjp6em8/PLLCvTvic/n4/LLLuH0U0+JtN5NPn4itbW13PCbm5kxaxaLFi1m3Nhj9Tv3AAW6B9i2zZq1a7npt7eyYOEi+vTuzZlnnM6A/v3o1KkTtm3jOA4vvfIqM2bOar0T1914u6k58oej3/X3q3u3bkwYP36XrgzHcRh99NH06d2HlatWMe+rrxl37JhoF1W+Bwp0j3jn3fdYuGgxRX0L+fO99zByxPDI6mCWZREMBvls2ufRLqaI/IB69MgnNyd7l+Z0YwxdunShZ498Vq5axdp16wiFwxon4gF6BT2gpSXIsuLlGGMYN/ZYRo4YDrQ2rTuOg+M4NAQClFdURLuoIvIDysrMxOfbs97m89lkZmUBUN/QQDAU0px/D1CgxznLsnBch2BLCwCJiUl7XJg+22bJkqWsLimNdnFF5Ae0c7ZLW3w7auTqgvMOBXqcM8aQnJREfn4eAHPmzqW8ohKfzxfZPnF1aRl//dvfqa2tjXZxReQHVN/Q0OZgN2MM9fX1AKSmppKQkKBR7h6gPnQP8Nk2J54wmbffeZeFixbz6xtuZMqJJ5CVlcW68nLe/+BDNm/ZwsABA1i5alW0iysiP5ANGzZS39BAp06dIl+zLIuGhgY2bqwCWvcBSEhI0IBED1Cge4DjuhwzahTXXfsr/vq3v/Pl7Dl8OXsOtm1jjKGgoA+/velGvp4/n9KyMnx+H/tasKO1ma51He19bfIhIv8+tm23LnD0Ha7DDRs3Mn/BQk475WTC4TDQ2n++tLiYNevWkpSYyIjhh6n/3CMU6B7h9/v56Y8vYOSIEcyeM4eKyvXYtk3fwgKOOXoUfQsLOfSQYZwwaRJ5ed3x+/echW7bNsFgkMr166mq2kRLSwvp6Wn06tWL3JycSMCLyL+Pbds0NjayrryCrVu34jgOWVmZ9Ondm8zMzAPaOKixsZHHn3yK/kVF9OtXBMDateU89sRT1NVt54jDR3LEyJGqnXuEAt0jdi73esiwoRwybOhuy2e2zu8dOGAAgwcNwnXdNi/gBQsX8c8XX2L2nLlUbdpEKBSiU6dU+vTuzZSTTuS8s8+ie/fuuvhF/g0syyIUCjN95he8+NIrLFqymG3btuG6hs4ZGfTv34+zf3Qmp5w8Zb8ru0W21e3Rg9UlpVx+5dUcPepIfD4fX329gGXFxWR36cJ/XXYpXbvm6pr2CAW6x+x+YX77870FOQbeee897r73/sjysDvV1W1n8ZKlLF1WzOw5c7n9lpsZOGCA3gBEvkfWjh3Rnnj6Gf726D+o2W0A69Zt29i6bRvzFyzk6/kLuPG6a8nJydlrqGd27kxe9+5MPG4chx5yCI/+43FefPlVXNfF7/czbOgQrvj55UyePEnXsoco0Ds427aZMXMWf/zTnWysah0kk56ezpAhQ8jMzKSiooJVq1YRDof5/Ivp/PFPd3H/vXfRNTdXze8i3xNjDK+9/gYPPvQXGhsbAcjNzWXw4MEkJiZSUlLCunXraGlp4eVXXyMlOZmbb7qB5KQk2roKf/qTCzhlykmkZ6TTNTeXY44eRfHyFdTVbSc3J5shQwaTn5ena9hjFOgdmGVZ1NXV8ffHHo+E+fDhw7n99tsZPXo0qampbN26lZdeeol7772X6upqvpgxgzffepufX3ZpzA6ksXYMJPrWVw6orK3HxuZz62haX8r2vRZ7vu5EBnfGMtu2KS0r47EnnqKxsRHLspgyZQo33XQTw4YNw+fzUVFRwSOPPMKTTz5Jc3Mzr77+OseNH8fxEydg2qhh5+bk0DU3F2htmSssKKBvYWHk8W8vBSveoUDvwGzbZumyYuZ+9TUA+fn5PPDAAxx33HGRY9LS0rj++usJhUL88Y9/JBQK8X/vvc+Uk04kIyMjJhek8Pl8tOxYaAegubmZurq6dtdGrB2DAyW6QqEQddu3k+Bv39uU7fPR1NS06/l1dTG/pKlt23zy6WeUlpUBMGLECB566CGKiooixwwdOpQ777yT2tpaXnjhBerrG3j3/Q8YP25sm89v94FzCu+OQYHewS1dtoxAIADAhAkTOPbYY/c4xufz8ZOf/ISnnnqKNWvWsHRZMZdcfgWJSYkQe3mOZcH6DRsin7/86mt89sUX7S+rBevXr4/20+jwZs2ew88uvuwAauitfc07w2vGrFn8x0WXEA+tLRs2bowMbD333HN3CfOdMjIyuOiii3jrrbcIBAKsWLmS2to6srO7qOlcAAV6h2aMobqmJvJmUFRUtMt2q9/WpUsX8vPzWbNmDcFgkOUrVkS7+O22saoq0qUg8aO2tvY7rW5YU1NLTc3Bnx8Nfr+ffv367fXxXr16kZGRQSAQaP3XGCBnt81XpONSoHdglmWR1iktMr+8qqoqsjvb7hobG6murv7mvLQ0fL7YbcpsamqONLsnJyeTnJx0gOc30dKiZvdoSkhIIDU1lQPpAg+2BGnc0eyemJhAakpq7FfQDTQ2NREMBnEch6p93HxWV1dHBs0lJSWRnJSsMJcIBXoHN2jgAJKSEmlubmHatGksX76cIUOG7HHcBx98wJo1awDo27eQW39zE+np6ZgYbHP32T6efPoZ3nn3PQDO/tGZnHXmGe0uq23ZPPbEk7z/4UfRfiod2qgjj+CXV1+1Y2XD/bNtm48+/hePPfEUjuNw9KhR/OKqK7Ht2E50y7J4970PePLpZ3Ach3feeYcf//jHZGdn73JcOBxm6tSpkTXYC/oUkJnZWYEuEQr0Dsx1XQ499BCGDB7M/AULWb16NTfccAN/+tOfIqNrA4EA77//PnfccQfNzc2tI3BPOIFJx0+M2cFGPp+PDz76Jox79+rF6GOObvcbn23bkZsBiZ7snByOHnUUCQkJ7TreZ9uUlpZFPs/NyWH00aNi9u90J9u26ZTaiffe/4CqTZuYNm0at912G9dffz0FBQVAa838mWee4cknn8R1XZISEzlh8vEkJSVpwJtEKNA7MGMM3bp25eILf8bqkpLWkbPvvsvy5csZPXo0WVlZlJWVMXPmzEhf5tAhgznvnLNbt21tYxenWGHcb8LbGBfHcdod6K0jhPUmGXXG4Dgutt3+v7Nvh5sx5oBe92hxHIfBgwZywfnn8pe//o1gMMijjz7KzJkzOfLII0lKSmLJkiXMnTuX5uZmACZOOI5JEyfE/HOTH5YCvYMzrsspU05iw4aN/OVvj1JfX09ZWRllZWV7HNu/fz9++5sb6du3ULUCke+Rz+fj0osvYsuWrbz62lSCoRCLFi1i0aJFexw7ZvQx3HDdtWRmZuo6lF0o0Ds4AyQmJnL5pRfTu3cvnnnueZYs/WYqm2VZ5ObkMHbsGC6/5GKGDR2qWoHI98wYQ1ZmJr+96UYG9O/Hy69OpbSsLDKw0+fz0SM/n5OnnMjFP/tPevbsoTCXPSjQBWMMCQkJnH7qKYw+5miKl69gzZo1BAKN5ORkM3DAAAb070dKSoreRET+TYwxZGSkc8lFF3LSiSdQXLyc8opKwuEweXndGTxoIIWFhfh9PlxXN9WyJwW6RLiuS3aXLowfeyzjjh0TWehi5zKRCnORf6/ILmn5+fTq2TPyufUd9kSXjkOBLrvYOZBop1ge+CbiVbtfhyLtEdvzOURERKRdFOgi+xHr85i9RL9rkYOnJneR/Vi+fDkffvhhtIvheZZlsXjxYvURixwkBbrIfjz33HO88sor0S5GhxAKhQiHw9EuhkhcUqCLtOHb04JaWlp22V9dfhitsypUWxdpLwW6yG6MMRT1LeToo45q917c8v0yxjBwwAD1qYscAAW6yG6MMfz0xxdw3jlnE/t7b3qVwe9PwOdr305rIqJAF2lTUlISycnJ0S5Gh6cBciLtp0AX2QuFiYjEE3VQiYiIeIACXURExAMU6CIiIh6gQBcREfEABbqIiIgHKNBFREQ8QIEuIiLiAQp0ERERD1Cgi4iIeIACXURExAMU6CIiIh6gQBcREfEABbqIiIgHKNBFREQ8QIEuIiLiAQp0ERERD1Cgi4iIeIACXURExAMU6CIiIh6gQBcREfEABbqIiIgHKNBFREQ8QIEuIiLiAQp0ERERD1Cgi4iIeIACXURExAMU6CIiIh6gQBcREfEAf7QLICLfD9u2sSxrl6+5rosxJtpFE5EfgAJdJM7Ztk0wGKS8opLKykq2b99OQkIC2TnZ9O7Zi5ycbGx7741xlmVh2zbGGFzX3eNzEYkPCnSROGZZFitWrOSpZ59j+oyZbKzaSDAYAiAjI52ePXvy80sv4ZyzftRmTd22beobGli8eAnLiovZunUbycnJ9C0sZOSI4fTs2QPLslTLF4kDCnSROGXbNvO++prf3nY7y4qXA5Cbk0Nubi5g2Lx5C8XFy1myZCnnnPWjPc63LItlxcU89JdH+GL6DLbX1+/yvQcO6M/FF/6Ms390JklJSQp1kRinQBeJQ7Zts2HDBu64+x6WFS8nu0sXfvYfP+WkEyfTpUsXMFBTW8vcefNIT0/fI4xt22ZZ8XKuu/FmFi9ZQlJSEkcecTi9e/Ui0NjI4iVLWL5iJb//nzvYXl/PZRdfhM/ni/bTFpF9UKCLxCFjDG+8/Q5fz19Ap06duOG6a/nx+efh9/sj4d2jRz5DhwwmFArtcq5lWdRt384DDz3M4iVLyMrK4tpfXcOZp51KZmYmoVCI4hUruOe+P/PF9Bk88ug/GDJoEOPHjVWfukgM07Q1kThjWRbbtlXz4Ucf4zgOE8aP46wzz8C2bRzHwXVdXNeNfLx7zdq2bWbMmMln0z7H5/Nx8YX/yYX/8dPWmj2QmJjI4SNGcMtvbqJvYSHV1dU8/8KLNDY27jGKXkRihwJdJM7Yts3adetYvbqEhIQEppx4AmlpaViWhc/ni/zb28j2YCjEvz79jObmZvr06c1ZZ56Bz+eL1L6NMYTDYYYMHsSpJ0/Bsiy++no+JaWlCnSRGKYmd5E4VFq2hkBjI11zcxk4cCDNzc0sKy5m9epSwo5Dt265DBwwgPy8vF1GqVuWRU11DStXrQbgkGFD6dmjR5tN6bZtc8zRo3ji6WfYVl3NqtUlDD/0UNToLhKbFOgicaiyshLHcejSJYtQKMStv/sD733wAbW1dRhjSE5OpnevXvz4/HO54PzzSOvUCWMMtmVRW1tLVVUVAEWFfXfpd/82Ywy9evUkIz2dQCBAeXkFjvrQRWKWAl0kDtXvmGIWDIZ46K+P8NHH/6KwoIBRRx1FKBRi+YoVrFy1ijvvuY/aujquufoqEhISwLJobmkm0NgIQGZm533OM09OSqZTWicAauvqcBxnn4vUiEj0KNBF4owxhuaWFgDWrltHRWUlPz7/PH5x5RXk5uZgjKFszVruuOtupn0xnWee+ydHjxrFuGPHABAKh3EcB2D/4WyBbbUeEwwG0VR0kdilW22ROLRzcFooFGLY0CH8+lfX0KtXTxITE0lOTuKQYUP51TW/JCc7m5qaGj76+F+R6WuJCYkk+Fvv5QONjftcMMYJOzQ1NQGQmpKCbWtQnEisUqCLxBnLskhOSop8fvyE4+jateu3RqmD4zgMGjiAgQMHALCsuJhAIABAWlonsrKyAKiq2rTPQK+tq6Vhx3ndunXT4jIiMUyBLhKHMjpnAK3hXlhQsEfTuTGGxKQkeuTnA7B161ZagkGMMWR36ULv3r0AKC0ro7m5uc2fYVkWpaVlBAIBUlJSKCrqq2lrIjFMgS4Sh/Lz8vD7/diW1TrYrQ2WZeFPaG1aD4cdjDEYY8jIyGDUUUdiWRarS0pYu668zb70cDjMV/PnEwwGKSzow9DBg7RSnEgMU6CLxKHCggJSU1JwXJfqmpo9ms0ty8IJh6mtrQMgPT0Nv/+bMbAnTZ5Mjx75VFVt4tPPprW51vu68nI+nz4D27Y5+aST6NatmzZoEYlhCnSROGNcl4I+fSgsLABg7ryvaGkJ7nKMZVnU1NRQUlICfHMDAOC6LgMHDuCnF1yAz+fjldemsnzFykj/uGVZhEIhXnzpFdasWcuhhxzCOWf/SNPVRGKcrlCROOMaQ05ONuPGHotlWXw67XM+nTattYnd58Pv9xMKhXn9rbdZs3Ydfr+fMaNHk5KSgjEGx3FoaWnhrB+dwfhxYyktK+POu++htKwMy7IIBoO88NLL/POll8jKzOTKn19GTnZ2ZLS7iMQmzUMXiUO2bXPOWT/ik08/o3j5Cm773R9YVlzMsKFDCYfDzJ4zh6mvv0koFGLsmDGcMPn41pXibJsZs77ksSeexLguG6s2RW4Kunfvzj13/okFixbxwP8+TF3ddrKysnj+hRd54aWXGThwIDdedy2JiYnRfvoi0gYFukgccl2Xor59uf2W3/I/d97FkqXL+PODD5GYmIhxXULhMD6fj2PHjOaWm2+k245pbbZtU7Wxik8/m7bH99xWXY0xhoaGAPUNDQDU1NQwfeYsAOobGnAcDYoTiVUKdJE4ZYxhzOhjePQvD/PBRx8xf+EitmzZgt/vJ697d4468ggmTzo+EubQeiMwbNgQbrzu17uMWHeNYUD/fgAU9S3k2l9dQygY2uVn9eiRT0KC3jJEYpWuTpE4ZoyhoKAPV/z8chqbmgi2tLQuPJOcTHJycmRv9G8fP3jQIIYNHdrm93Ich4I+ffjlVVfu9XERiU0KdJE4tzOwU5KTSUlOjnx9b+G7c7/zvdnf4yISmxToIh6hOeIiHZsCXaQNtm1rmdMoM8ZoZTqRA6BAF9mNZVkUL19BRUUFKNOjw0D37t0YNnSobqxE2kmBLrIby7J46ZVXePb5F6JdlA7ttFNO5r577ops9Soi+6YrRaQNjuNE9g+X6Ag7DmhYgEi7KdBF9mPgwIH07dtXg87+zSzLorKykmXLluG6rno7RA6QAl1kPy666CKuvfbaaBejQ3j22We56qqrNBhO5CAo0EX2w+/3a/3yH4hf/eUiB027rYmIiHiAAl1ERMQDFOgiIiIeoEAXERHxAAW6iIiIByjQRUREPECBLiIi4gEKdBEREQ9QoIuIiHiAAl1ERMQDFOgibdLWILHgwLdC1+smHZcWThbPc12XcDjc7t3SbNvW5iAxYOfr1l7GGFzXiXaxRaJGgS6e986777Fi5ap2b61tAUuWLot2sTu8+QsW8t/X3YBlt68h0bIs1q1bp5sx6bAU6OJJ3w7v5StWsnzFymgXSQ7Q+g0bWL9hw0Gfr93rpaNRoIsn+Xw+EhL8HGyfquM4qulFmW3b+Hy+gz7f/x3OFYlHCnTxHNd1OfXkKfTvV4R14KOqsCyLqW+8yYyZs6L9VDq0ww49hJ9ccP5BhboxUNCn90G9/iLxSoEunmOMYcTwwxg5YvhBnW/bNouXLFWgR1mf3r0575yzSUhIOKjzWwfJqZVFOg4FunjSd3kjN8ZgjIIg2owxOI6LbWvkukh7aB66iIiIByjQRUREPECBLiIi4gEKdBEREQ9QoIuIiHiAAl1ERMQDFOgiIiIeoHnoIvvR0tJCfX19tIvheZZl0dzcHO1iiMQtBbrIfjz66KO8+eab0S6G51mWxZYtWw5oy1QR+YYCXaQN396pq7KyksrKymgXqcNp7/71ItJKgS7ShuSkZNLT06JdjA4tJSUF7a0i0n5WRdlq3QaL7Ka8vIJNmzdHuxgdWnaXLhQWFmjHNJF2UqCLtMG2LSxLk0CiSbuliRwYNbmLtMF1DaBdvkQkfqgKIiIi4gEKdBEREQ9QoIuIiHiAAl1ERMQDFOgiIiIeoEAXERHxAAW6iIiIByjQRUREPECBLiIi4gEKdBEREQ9QoIuIiHiAAl1ERMQDFOgiIiIeoEAXERHxAAW6iIiIByjQRUREPECBLiIi4gEKdBEREQ9QoIuIiHiAAl1ERMQDFOgiIiIeoEAXERHxAAW6iIiIByjQRUREPECBLiIi4gEKdBEREQ/4/9S8TyqfKVSuAAAAJXRFWHRkYXRlOmNyZWF0ZQAyMDIxLTAxLTA1VDEyOjMzOjEzKzAxOjAwfHerJQAAACV0RVh0ZGF0ZTptb2RpZnkAMjAyMS0wMS0wNVQxMjozMzoxMyswMTowMA0qE5kAAAAZdEVYdFNvZnR3YXJlAHd3dy5pbmtzY2FwZS5vcmeb7jwaAAAAAElFTkSuQmCC</file>
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    <penalty>0.3333333</penalty>
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    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>2Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>18Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0,5Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3/6Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17762  -->
  <question type="multichoice">
    <name>
      <text>Cal será o valor da resistencia equivalente?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal será o valor da resistencia equivalente?</p><p><img src="@@PLUGINFILE@@/3ResisParalelo422.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>4/5Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>5/4Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3/8Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>8/3Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17763  -->
  <question type="multichoice">
    <name>
      <text>Cales leds acenderán cando prema o pulsador?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cales leds acenderán cando prema o pulsador?</p><p><img src="@@PLUGINFILE@@/brBr3Led1intCalAcende.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="458" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>O verde e o vermello</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O azul e o vermello</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O vermello</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O azul e o verde</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17764  -->
  <question type="multichoice">
    <name>
      <text>Cando acenderá o led -b-?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cando acenderá o led -b-?</p><p><img src="@@PLUGINFILE@@/3ledParal3IntAcenden.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Sempre que estea pechado o interruptor 1</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Con 1 pechado, 2 aberto e 3 aberto</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Con 1 pechado, 2 aberto e 3 pechado</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Con 1 pechado, 2 pechado e 3 aberto</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17765  -->
  <question type="multichoice">
    <name>
      <text>Cando acenderá o led verde?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cando acenderá o led verde?</p><p><img src="@@PLUGINFILE@@/brBoard2PulsXeralSecundario.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="452" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Se teño premidos os dous pulsadores</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Se premo o pulsador da dereita</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Se premo o pulsador da esquerda</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>En ningún caso</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17766  -->
  <question type="multichoice">
    <name>
      <text>Cando pasará corrente pola resistencia?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cando pasará corrente pola resistencia?</p><p><img src="@@PLUGINFILE@@/2IntMixtoTricky.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Só se 2 está pechado e 1 aberto</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Se pechamos 1 e 2</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Pechando o 2, independentemente de como estea 1</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Pechando o 2 ou o 1</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17767  -->
  <question type="multichoice">
    <name>
      <text>Cantos  µF son 0,01 F?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>Cantos  µF son 0,01 F?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>10000</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1000</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>100000</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1000000</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17768  -->
  <question type="multichoice">
    <name>
      <text>Como están conectadas as resistencias da figura?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Como están conectadas as resistencias da figura?</p><p><img src="@@PLUGINFILE@@/3ResisSerie.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="404" height="46"><br></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
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      <text></text>
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      <text></text>
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      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Liña</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Mixto</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17769  -->
  <question type="multichoice">
    <name>
      <text>Como están conectadas as resistencias da figura?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Como están conectadas as resistencias da figura?</p><p><img src="@@PLUGINFILE@@/3ResisParaleloA.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="498" height="300"><br></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Paralelo</text>
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        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>lateral</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>mixto</text>
      <feedback format="html">
        <text></text>
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    </answer>
  </question>

<!-- question: 17770  -->
  <question type="multichoice">
    <name>
      <text>Como están conectadas as resistencias da figura?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Como están conectadas as resistencias da figura?</p><p><img src="@@PLUGINFILE@@/3ResisMixto.png?time=1612386720637" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="498" height="300"><br></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
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      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Mixto</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>composto</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17771  -->
  <question type="multichoice">
    <name>
      <text>Como están conectadas as resistencias na breadboard?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Como están conectadas as resistencias na breadboard?</p><p><img src="@@PLUGINFILE@@/brboardSerieParalelo01.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="479" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>1 en paralelo, 2 en serie</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>As dúas en serie</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>As dúas en paralelo</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1 en serie, 2 en paralelo</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17772  -->
  <question type="multichoice">
    <name>
      <text>Como están conectadas as resistencias na breadboard?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Como están conectadas as resistencias na breadboard?</p><p><img src="@@PLUGINFILE@@/brboardSerieParalelo02.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="168" height="300"><br></p><p><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>As dúas en serie</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1 en serie, 2 en paralelo</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1 en paralelo, 2 en serie</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>As dúas en paralelo</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17773  -->
  <question type="multichoice">
    <name>
      <text>Comprobo que a intensidade que circula por un circuíto é de 2 A e vexo que está alimentado a 6V. Que resistencia hai no circuíto?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>Comprobo que a intensidade que circula por un circuíto é de 2 A e vexo que está alimentado a 6V. Que resistencia hai no circuíto?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>3Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>12Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0,33Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>2/6Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17774  -->
  <question type="multichoice">
    <name>
      <text>Concepto circuíto</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cales son os tipos de elementos que podo atopar nun circuíto eléctrico?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Xeneradores, condutores, receptores e elementos de control</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Xeneradores, condutores, aparatos eléctricos e elementos de control</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Xeneradores, cables, interruptores e conmutadores</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Pilas, cables, resistencias e interruptores</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17775  -->
  <question type="multichoice">
    <name>
      <text>Concepto circuíto</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Como están conectadas as resistencias da figura?</p> 
         <p><img src="@@PLUGINFILE@@/915b5609c32a32af72a8.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="550"></p>]]></text>
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      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Liña</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Mixto</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17776  -->
  <question type="multichoice">
    <name>
      <text>Concepto circuíto</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Como están conectadas as resistencias da figura?</p> 
         <p><img src="@@PLUGINFILE@@/a8cb3805a4f4c3266b62.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="550"></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Lateral</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Mixto</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17777  -->
  <question type="multichoice">
    <name>
      <text>Concepto circuíto</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Como están conectadas as resistencias da figura?</p> 
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Mixto</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Paralelo</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Serie</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Composto</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17778  -->
  <question type="multichoice">
    <name>
      <text>Concepto circuíto</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cando pasará corriente pola resistencia?</p> 
         <p><img src="@@PLUGINFILE@@/c1900224383c8240fb09.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="550"></p>]]></text>
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AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAsvX/eYBqTA6aUL8AAAAldEVYdGRhdGU6Y3JlYXRlADIwMjEtMDItMjBUMTc6MjE6MzgrMDE6MDDpMo80AAAAJXRFWHRkYXRlOm1vZGlmeQAyMDIxLTAyLTIwVDE3OjIxOjQ3KzAxOjAwZOJOeAAAAABJRU5ErkJggg==</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Só se o interruptor S2 está pechado e S1 aberto</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Se pechamos os interruptores S1 e S2</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Pechando o interruptor S2, independientemente de como estea S1</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Pechando o interruptor S2 ou o S1</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17779  -->
  <question type="multichoice">
    <name>
      <text>Concepto circuíto</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cando acenderá a bombilla L2?</p> 
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Sempre que estea pechado o interruptor S1</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Con S1 pechado, S2 aberto e S3 aberto</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Con S1 pechado, S2 aberto e S3 pechado</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Con S1 pechado, S2 pechado e S3 aberto</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17780  -->
  <question type="multichoice">
    <name>
      <text>Concepto circuítos</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é falsa nun circuíto eléctrico?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Sempre haberá unha corriente eléctrica</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Sempre ten que haber un xenerador</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Sempre ten que haber un receptor</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Sempre haberá cables</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17781  -->
  <question type="multichoice">
    <name>
      <text>Concepto circuítos</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Como se chaman os elementos dun circuíto que transforman a electricidade noutro tipo de enerxía útil?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Receptores</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Xeneradores</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Transformadores</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Elementos de control</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17782  -->
  <question type="multichoice">
    <name>
      <text>Concepto circuítos</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Como se chaman os elementos dun circuíto que nos permiten facer que a corrente circule por onde queremos?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Elementos de control</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Xeneradores</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Condutores</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Receptores</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17783  -->
  <question type="multichoice">
    <name>
      <text>Concepto circuítos</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal nonon é un xenerador?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Motor</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Pila</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Batería</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Toma de rede</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17784  -->
  <question type="multichoice">
    <name>
      <text>Concepto circuítos</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal consideramos un conductor?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Cable</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Interruptor</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Pulsador</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Pila</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17785  -->
  <question type="multichoice">
    <name>
      <text>Concepto circuítos</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal non é un receptor?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Pila</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Motor</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Lámpara</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Resistencia</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17786  -->
  <question type="multichoice">
    <name>
      <text>Concepto circuítos</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal non é un elemento de control?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Cable</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Interruptor</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Pulsador</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Conmutador</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17787  -->
  <question type="multichoice">
    <name>
      <text>Concepto circuítos</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é falsa para o circuíto da figura?</p> 
         <p><img src="@@PLUGINFILE@@/0cb7ef8c4ba2792c65da.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="550"></p>]]></text>
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iRYm/XKqdCrVNS4xSvdDpW6nrN2t8X4USaHc2K3lQr0zolNk6JH5RzvZ4RTggn0pxJangyW6fkxilqwa4udb3WhBPCiTTh+vDNWonWKblxqtWT1ohnXq+9jm1BOJHZvezr+92M1imlcYpmxJfLXK8zwgnhRJqFxOVJWa1TSuMUL5g6V/x61VeFE8KJzFurn6oVb51SG6fa3yXMXmVdr//tNE6EE6l2dm1JUKB1Sm2coo0J7ih8veI/QTghnEjyQtKXdRmtU3rjFDVhNxa+XrucY45wIt3ptAdIUlqn9MYpmr66qvD1OiKcEE6kax5usJT4k8TWKaNxqtVW+w85SL1ei58JhBPCiXSHE1cSpLZOGY1T4melXa/5+wLhhHAiw2r6kU4JrVNm45TUhaVdr4cD4YRwIkM96ZmT9NYps3GKFlVuFrleu+NculY4IZxINNes52trBVun7MapdkXzh6eKXK/jUTY1/lI4IZxItDdhbVJ665TdOEVrpo4VuV7xN3VX7RFOCCcS7c48C7OndcppnJI+LDucHhNOCCcKNzvprVNO45TUhmWG06/UhBPCiWThDnEnaoVap7zGKdrY8qYi1yuMuXdtCSeEE1n13KgVap3yGqfwLJXg1UWu18WcazxYqwknhBMpwp0E0uOms3XKbZxqi/07HKRdr//1+4/XhBPCiVRnsk9H6WydchunWm2lb9FUzvUSTggnkp1MfbSut3XKb5yi5eZXCieEE8Nbzztyt906FWicwi1/DwknhBPDO5763G9P6/TXBRqn8Mnfg8IJ4cQkwilunX66QOMknBBOjEpzd4D9tQKtU1CgcQrXVh4QTggnJhJO7b2+cxsn4YRwYoLh1NE65TROwgnhxCTDqd065TVOwgnhxCTDqd065TVOwgnhxETDaTE6mncpr3ESTggnRiV/KUGt/VRdwvG/PSwlQDgxIutFwulsfFt3fZFwskIc4cSIwmm5WONUoHXy+ArCiRE5nffgb0fjlN86rfYd+SucEE4MJG/LlM7GKb91smUKwokR+VHOZnNdjVNe6xRuNvca4YRwYnhXZG/Tu9043VmgdZrvPwRPOCGcGEjOAQftxmn5n9fyW6fiBxwIJ4QT2XZlHg1V69g5/EJ+6xQeDXW3cEI4Mbw9/XmS2Dht9R//m5J0R4UTwonh7e2/E0tunGoFWqcdhY8jF04IJ7LN9X/Bltw41Qq0TuFXf6eEE8KJ4YXf/l9VpHEq0Dqd7l+XIJwQTgxmre9Z3ZTGqUDrdLz/WRjhhHBiMIeznvztOasur3VK+CzhhHBiMMeznl/pOasur3Va6e/ChBOXhNkHhNPEnemfxE5rnPJap3By/WrhxKVnz2rwC8Jp0nZkxEPfIb/ZrdOehGUJwolL5P/DG7kbwQqnEQsXTt5RrHHKaZ12JizoFE5cCpobUD8mnCZsplnQa4o1Tjmt0/mg/woKJy4FK9lrlYXTWNSDtLUECY1TduvUnFsPNoUTl57m39NXC6dJW0vbqPds0ll1Wa1T0icJJ4QTAzqesqNTYuOU1TrNJ/VgwgnhxIDOp+TD2eRDftNbpz1Js1evCnq8K/rAr630/qDxoGuBcKJD+B3bjUUbp4zW6YWk7/36wim4ofnbu4ME97oYCCe2hV/XHSraOGW0TusJX9YlhNOBdrvW6xoXA+HEtvDruuXCjVN667SW8GVdQjiFa9keTgqnAy4GwokOh5MeYEltnFJbp/DhlX213HAK/6jVpHBaci0QTnR4KmFhd0bjlNY6hUvN39j72l06J4QTA9qR8LxuRuOU1jqdSdzwd9acE8KJAc30349lNk4prdPhpPnw2uKqb+sQTgxmcaVv0imzcUpunebat2zd5u6xzgnhxGDWexco5TROia3TzuQVCSCcGNgLvbmS0zgltk7ryWs5QTgxsL09d2S5jVNC6xTdGx5TTIQToxMFy9HijVNC67QnZcoJhBODW+9aTFCgcepvnc6YcuKS83LyYuHHhdPk7Ohan12gcepvnVaDIlsFwivIXGI2XRwqp4TT5C5C0HFfV6hx6m2d9gQZh7jAK9KuIMXdwmlyjnQcSl6oceptncKDyPcrJJeS82nhdI1wmpxnwmZ1s0Tj1N061Vfba7/hUnE8LZwOCqfJ2bvdrBZsnLpbp6j/PaaQ6JwYsbXW/x8Ubpy6WqfjQdopCfCKtTMtnO4QTpO+rwtOlGicOlun2cBdHZeembRwekw4TfwyXF+mceponc5mXTF4pXo2eZ3TozXhNEnhhieNcyUap+3WaWElcRNMuGRYIT5FL4Y5c1uZxqndOj0d/s/bFBHhJJxGb76jbV0u+ohc3DpFNhQR4SScxmB9O2buKvymC9tv8lwdwkk4jcWe8o1TV+vkTHGEk3Aaj8PlG6eO1sl0OMJJOI3JhfKNU0frdJcCIpyE03jUVweJmTjSoufyQDgxBs8EA6ylnAmsDkc4CafxitZSljx3Nzq6t3FO+RBOwmlszkRd0PtLvOW56C1XKx7CSTiNT3wMb6P4hpZzK87qRTgJp7FbjO7RggNb43oDCCcG0frC7raCr3/aV3UIJ+E0ET+OVy09VOjVL8Wv/oDCIZyE05jF92mNIusJZuIJpwPKhnASTuPWCpyl/Enx1qFeDZvMIZyE0/h9pfUQS146zbUeXHmronHJW03fOVw4TUq99fzv8onM1822smnfpqJxyTsebbEvnCpxYxcsfTLjVT9pba7spo7LwfkipwsJp3F7rrULSuOB1Nd8uZVgpZaTwyvV3H2NR4XT9H2qvYHcrRuJL5h/pP2K1ysXl4X6l/JfI5zGfxmObB+Cc3//2u/FJ7fPy9m/qVwgnCbXwnacW7D88e78qX+284enFAuE0wTNdp4l2HjHJ/42/v1/+pMPrnQeLnhCqUA4TdTLK91nnL7uljtvvuXtN3f/ZuNxhQLhNOl0Wg3yLMkmEE5TuLNby8mmZfd0IJymYf6+zGz6mQ0lAuE0FYtfyMim99leDoTT1PzgcEo07fuc4oBwmmbz9GTSzNPy/domEE5TVn/ynp5ouvb+TWUB4VQB3/m9t7dWPTVu+fU/VRAQTtW5vfurk82y/7nbORBOyg5GCcoOyQo8KzEoz1gIJxjY3PiyqdAxIggnSLQrGKe7FVg4wWDOjzWcrlFg4QSDOT7WcDqowMIJdE7CCS4hO8caTncosHCCwcyMNZwc+iicYFDPjnGd06PKK5xgMp73hJdwAhBOgHACEE6AcAIQToBwAhBOAMIJEE4AwgkQTgDCCRBOAMIJQDgBwglAOAHCCUA4AcJJOAHCCUA4AcIJQDgBwglAOAEIJ0A4AQgnQDgBCCdAOAEIJwDhBAgneAVa/HRQxr/cUjLhBJPwdFDObUomnGASDpcMp31KJpxgAhaCss4pmnCC8dtbOpyOKZpwAp2TcILL1VrJbFpWMuEEk7BeMpwOKZlwgonc1z1SKptudVcnnMAoUXbAKFF2MEpQdjBKlB2MEpQdjBJlB6MEZQejRNkBo0TZwShB2cEoUXYwSlB2MEqUHYwSo0TZwShB2cEoUXYwSlB2MEqUHYwSRq7+9T96uFn2P/jipmKAcKqIf/zse1faG7U33vTxv1ESEE7T9/xHVnoOkmi888+UBYTTdM09spJwzk3j1lNKA8Jpir68mnIM19IDigPCaVrmP5xxSuB1GwoEwmkqXs4+Dn75cSUC4TQFz67knLDceFSRQDhN3NcKHAD/oDKBcJqwb3fH0Ot+/tc+9tGP/eYv3dz92x9SKBBOE/X9zgjqXHd5cUVm549+W6lAOE3QTzrmm97Ru+Ty+Q92zDt9UrFAOE3M3Pb3dNd+LuHnP7hn+zs7yzFBOE1K/Ui7MXrfVuIrFr/Qbq32byoYCKfJeKrAUqbtRVBvVDAQThPxUrsp2sh41Xy7vXpIyUA4TcBC63m6685lv671cMvSOUUD4TR+661s2sx5Yb2VTocUDYTTxG7qCkx0tyfO3diBcBq3+uF4LnyjwIvn41nxfZsKB8JpvL4RryE4UejVs/GKgtsVDoTTWM3HafP+gq9/Ls6yDaUD4TROT0Rh84bxvQGEE+XNlp5Das1RnVA8EE7jczJKmmMl3rI3esuVigfCadyNU7kHUp7SOoFwGrPTg6z4jleUX6V8CCfhNCbxV3XvKfm27/rCDoTTWD0TzYZvlXzbYjQnfoMCIpyE01jUo/uzq0u/8Ux0N7iphAgn4TQOPx5wQWVr4eYHlBDhJJzG4eH4Md7rS77vbPy+A0qIcBJOYzDT3pu3XOs0396x9zFFRDgJp9F7pn1oQbnW6Wz7fabEEU7CafQWV4OBWqftxilY2lJGhJMyjNqejqMyy7ROZzved1QZEU7KMGrheoDGV8u2TnHj9O6VwVYhgHCiyF3dlYtrJVunqHFa3jrpvg6E0zjsju/LLpRrneLG6a74rvBehUQ4MYa7uuWLHVS51qnVONVqa+7rEE7CaQzWWmsBSrVO7cYpXomwrJAIJ0Zqpr0nU6nWabtxiveCsg4T4cRIvRDuRxD+Y4nWqaNxqtXCvQluVEqEE6N0fHuFd4nWqaNxiu/rDiolwokRqq903JMVbp26GqfozrCxqZgIJ0Znd+dsduHWqatxiufU71VMhBOjc75rF/CCrVN34xTvQH6NYiKcGJ1wK6e7a+Vap57GqbbLpk4IJ+E0WtGU0/ahK4Vap97GqbYwwKTT4g8jrgHCiQThsyf7OyKjSOvU2zjVakeSdyaYvedX0z7j7++L9zN48wlXAeFEnxd7Z4sKtE59jVM8c/W2vuZoNXWa/Nvbe0Etn3IZEE70Wu/9nq1A69TfOEXf+R3qfeFM6jR5RzZdXAF6znVAONFjrXvKqUjrlNA4RZNOfY/X7eq+Zey43Qu6HHIdEE50W9h+dqVw65TQOMVPsJxLuF6NpD91tTucgttdCYQTXfZ2rXIq1DolNU7xSqdjBa/XUz3ZFDRMOyGc6LKjWdGbamVap8TGKfGD0q7XbNDHjR3CiS5nkhqezNYpuXGKWrCri12vF/vDyYN5CCe6hOvDe4Mhs3VKbpxq9aQ14inX63h/OAV3uBYIJzqs9c2H57ROKY1TNCO+XOx6RdPh+6Pp85noA690LRBObFtInu/JaJ1SGqd4wdS5QtfrSEc21WrfD+zyi3CiRzhT9FO14q1TauNU+7uE2auU69U8S2p5O8e+2d4nGIQTkZ1dWxIUaJ1SG6doY4I7Cl2v5sbAD3X8YUdMOiGc6I+Jvi/rMlqn9MYpasJuLHS96h9uvK/z1y8mLLYC4XRZO520rjujdUpvnKLpq6uKXa+FL3X9csZKJ4QT3Zpf6i8l/iSxdcponKLv4A4Odr1WzYgjnOhyOHElQWrrlNE4JX5W0eu1nvIMHginy9Vq+pFOCa1TZuOU1IUVvV7nhRPCiU71pGdO0lunzMYpehJmUzghnBjeXLOer60VbJ2yG6faFc0fnhJOCCeGtzdrgVFf65TdOEVrpo4NdL3OCCeEE512Z56F2dM65TROSR9W9Hqlf2kIwumytDNtDWZS65TTOCW1YUWv11radr4gnC5PO7IfautqnfIap2gLuZsGuV7h+s2DLgfCia56btQKtU55jVNtvvnzVw9yvfY6zBzhRJdwJ4H0uOlsnXIbp9pi/w4HBa/XTg/+IpzokvctWUfrlNs41WorfYumCl6v85lTXyCcLj8n874la7dO+Y1TtNz8ykGu1/G0x49BOF2m1vMeuG23TgUap/A7t0MDXK9ZO2EinOhvWfbVCrROf12gcQqf/D04wPU66cs6hBNlwylunX66QOM0aDhFp9j5sg7hxLaH8xc/Xug4vim7cQrPLThQ/nqFjVPSXsEgnIRTbutUoHEaMJxmHaqJcGKAcOponXIapwHDKWqcDrgYCCfKhVO7dcprnAYLp6hxSn/6GISTcMppnfIap8HCKWqcPPWLcKJ0OC1Gp4cv5TVOA4WTxgnhRIL8pQS19lN1Ccf/9hhkKYHGCeFEgvUi4XQ2vq27vkg4lVwhrnFCOJEWTnnPjcSNU4HWaYDHVzROCCeSnC6wPe7Z9lKCvNZpte/I37zrpXFCOJGowMEC7cYpv3Uqv2WKxgnhRKIf5Ww219U45bVO4WZzrylzvTROCCeSXZG9Te9243RngdZpvv8QvJzrpXFCOJEs54CDduO0/M9r+a1T6QMONE4IJ1Lsytsft70B5oX81mlv/+YC2ddL44RwIsWevM1K2htgLua3TmHSHS1+vTROCCcym52bCjROtQKt046Sx5FrnBBOpJnr/4ItuXGqFWidwq/+ThW+XhonhBOpwm//ryrSOBVonU73r0vIul4aJ4QT6dYyjxboOnIlt3U63v8sTMb10jghnMhwOOvJ356z6vJap4TPyrheGieEExmOZz2/0nNWXV7rtNLfhaVfL40TwoksZ/onsdMap7zWKZxcv7ro9dI4IZzIsqN/bVJa45TXOu1JWJaQer00TggnMoULJ+8o1jjltE47ExZ0pl4vjRPCiUwz6Yftnu0/ciWzdTrf/NFjxa6XxgnhRLZ6kLaWIKFxym6dmnPrwWax66VxQjiRYy1to96zSWfVZbVOSZ+Ucr00Tggn8hxP2dEpsXHKap3mk3qwlOsVN04/7PAPLgXCiU7nU76uO5t8yG9667QnafbqVUGPd21tN05dGg+6FggnOoTfsd1YtHHKaJ1eSPrery+cghsu/u4zQRI3eQgnOoRf1x0q2jhltE7rCV/WJYRT80TghxPD6RoXA+HEtvDruuXCjVN667SW8GVdQjg1Lu5bt5IYTgdcDIQTHQ4nPcCS2jiltk7hwyv7arnhdPGPmkvMptzz80A4XV6eSljYndE4pbVO4VLzN/a+dpfOCeHEgHYkPK+b0TiltU5nEjf8nTXnhHBiQDP992OZjVNK63Q4aT68trjq2zqEE4OJbrJOFW6cklunufiWrdfcPQnrnGqfT1jn9CGXAuFEl/XeBUo5jVNi67QzeUUCCCcG9kJvruQ0Tomt03ryWk4QTgxsb88dWW7jlNA6RfeGxxQT4cToRMFytHjjlNA67UmZcgLhxODWuxYTFGic+lunM6acEE7CaeR2dK3PLtA49bdOqznHmoNworzocZKjJRqn3tZpT5BxiAsIJwZ0pONQ8kKNU2/rdNqmuwgn4TQG4Yrtpc0SjVN361Rfba39BuHECIWLCaKHfws2Tt2tU/R47zGFRDgxYmut/b8LN05drdPxIO2UBBBODH1fF5wo0Th1tk6zgbs6EE5jMRPnTInGqaN1ihLtMWVEOCnDyIUbnjTOlWictlunhZXETTBBODG8F8Ocua1M49RunZ4O/+dtiohwEk6jN9+xs9Jy0Ufk4tYpsqGICCfhNAbr2zFzV+E3Xdh+k+fqEE7CaSz2lG+culqno0qIcBJOY3G4fOPU0TqZDkc4CacxuVC+cepone5SQISTcBqP+uogMRNHWvRcHggnxiA+r6ncWsqZwOpwEE7jFa2lLHnubnQ8ZuOc8iGchNPYnIm6oPeXeMtz0VuuVjwQTuOzOz7dsviGlnMrzuoF4TR2i9E9WnBga1xvAOHEIFpf2N1W8PVP+6oOhNNE/DhetfRQoVe/FL/6AwoHwmnM4vu0RpH1BDPxhNMBZQPhNG6twFnKnxSfWy0RZCCcGM5XWg+x5KXTXOvBlbcqGgin8au3nv9dPpH5utlWNu3bVDQQThO8sQuWPpnxqp/E93Ru6kA4TcpzrV1QGg+kvubLrQQrtZwchBPD+FR7A7lbNxJfMP9I+xWvVy4QTpNSP9LOnqX7+9d+Lz652v75/k3lAuE0MXMd5xYsf7w7f+qf7fzhKcUC4TRBs6sdp6o03vGJv41//5/+5IMrHT9ZOqFUIJwm6uXODLrodbfcefMtb7+5+zcbjysUCKdJp9NqkGdJNoFwmsKd3VpONi27pwPhNA3z92Vm089sKBEIp6lY/EJGNr3P9nIgnKbmB4dTomnf5xQHhNM0m6cnk2aelu/XNoFwmrL6k/f0RNO1928qCwinCvjO7729teqpccuv/6mCgHCqzu3dX51slv3P3c6BcFJ2MEpQdjBKlB2MEpQdjBJlB6PEKFF2MEpQdjBKlB2MEpQdjBJlB6MEZQejRNkBo0TZwShB2cEoUXYwSlB2MEqUHYwSlB2MEmUHjBJlB6MEZQejRNnBKEHZwShRdjBKUHYwSpRd2cEoUXYwSlB2MEqUHYwSlB2MEmUHjBJlB6MEZQejRNnBKEHZwShRdjBKUHYwSpQdMEqUHYwSlB2MEmUHowRlB6NE2cEoQdnBKFF2wChRdjBKUHYYxShhKvztA+EknEA4IZxgBM7LCOEEVXRcRggn0DnRYcnfPshwhZCYliv97YMMe4XEtLzW3z7I8mkpMR37z/nLB5me31IDZQcAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAACAV5b/D1al3sQpUqQ1AAAAJXRFWHRkYXRlOmNyZWF0ZQAyMDIxLTAyLTIwVDE3OjIxOjM4KzAxOjAw6TKPNAAAACV0RVh0ZGF0ZTptb2RpZnkAMjAyMS0wMi0yMFQxNzoyMTo0NyswMTowMGTiTngAAAAASUVORK5CYII=</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>L1 encenderá un instante antes que L2</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A intensidade que circula polas dúas bombillas é a mesma</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>As 2 bombillas encenderán ó presionar o interruptor</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Se a bombilla L1 se queima, a bombilla L2 non poderá encender</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17788  -->
  <question type="multichoice">
    <name>
      <text>Concepto circuítos</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é falsa para o circuíto da figura?</p> 
         <p><img src="@@PLUGINFILE@@/82d7a6df781f4ecf8fb1.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="550"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Si pechamos un ou outro interruptor, pasará corrente pola resistencia</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Se pechamos un e outro interruptor, pasará corrente pola resistencia</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Se pechamos os dous interruptores, pasará corrente pola resistencia</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Só pasará corrente pola resistencia se pechamos todos os interruptores</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17789  -->
  <question type="multichoice">
    <name>
      <text>Concepto circuítos</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é falsa para o circuíto da figura?</p> 
         <p><img src="@@PLUGINFILE@@/f2bcbf3e5c050695029d.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="550"></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>A corrente pasará só cando pechemos os dous interruptores</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Se pechamos un ou outro interruptor, pasará corrente pola resistencia</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Para que pase a corrente, podemos pechar calquera dos dous interruptores</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A correente pasa siempre que haxa polo menos un interruptor pechado</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17790  -->
  <question type="multichoice">
    <name>
      <text>Concepto circuítos</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é falsa para o circuíto da figura?</p> 
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>A bombilla L1 encenderá</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A bombilla L1 está cortocircuitada</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A intensidade non pasará pola bombilla L1 porque ten un camiño alternativo sen resistencia</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A bombilla L2 encenderase</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17791  -->
  <question type="multichoice">
    <name>
      <text>Concepto circuítos</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é verdadeira para o circuíto da figura?</p> 
         <p><img src="@@PLUGINFILE@@/d20f0462db07dea10520.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="550"></p>]]></text>
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AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAACAx/w8PljN0rp9gjQAAACV0RVh0ZGF0ZTpjcmVhdGUAMjAyMS0wMi0yMFQxNzoyMTozOCswMTowMOkyjzQAAAAldEVYdGRhdGU6bW9kaWZ5ADIwMjEtMDItMjBUMTc6MjE6NDcrMDE6MDBk4k54AAAAAElFTkSuQmCC</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Só pasará corrente pola resistencia con S1 e S2 pechados</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Se pecho o interruptor S1 pasará corrente pola resistencia</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Se pecho o interruptor S2 pasará corrente pola resistencia</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Se pecho calquera dos dous interruptores, pasará corrente</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17792  -->
  <question type="multichoice">
    <name>
      <text>Concepto circuítos</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Cal é falsa para o circuíto da figura?</p> 
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text>Correcto.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text>Incorrecto.</text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Podo encender L1 sen encender L2 e L3</text>
      <feedback format="html">
        <text>Correcto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Co interruptor S1 aberto, non encenderá nada</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O interruptor S1 encende L2 e L3</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Cos dous interruptores presionados, encenden todas as bombillas</text>
      <feedback format="html">
        <text>Incorrecto.</text>
      </feedback>
    </answer>
  </question>

<!-- question: 17793  -->
  <question type="multichoice">
    <name>
      <text>Conecto unha resistencia de 100 Ω nun circuíto cunha pila de 9 V. Que intensidade circula?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>Conecto unha resistencia de 100 Ω nun circuíto cunha pila de 9 V. Que intensidade circula?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>0,09 A</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>900 A</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0,9 A</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>11,11 A</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17794  -->
  <question type="multichoice">
    <name>
      <text>Estás a medir a intensidade que pasa por unha resistencia que non varía.  Nun intre determinado, observas que o valor da intensidade se duplica. Que terá pasado?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>Estás a medir a intensidade que pasa por unha resistencia que non varía.  Nun intre determinado, observas que o valor da intensidade se duplica. Que terá pasado?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>A voltaxe do circuíto duplicouse tamén</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A voltaxe do circuíto reduciuse a metade</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Non se pode saber sen coñecer a voltaxe á que está conectado o circuíto</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A cantidade de electróns que pasan polo circuíto está a reducirse por algún motivo</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17795  -->
  <question type="multichoice">
    <name>
      <text>Estás medindo a intensidade que pasa por unha resistencia que non varía.  Nun intre determinado, observas que o valor da intensidade reduce á metade. Que terá pasado?</text>
    </name>
    <questiontext format="html">
      <text>Estás medindo a intensidade que pasa por unha resistencia que non varía.  Nun intre determinado, observas que o valor da intensidade redúcese á metade. Que terá pasado?</text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>A voltaxe do circuíto reduciuse, tamén, á metade</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A voltaxe do circuíto duplicouse</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Non se pode saber sen coñecer a voltaxe á que está conectado o circuíto</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A cantidade de electróns que pasan polo circuíto está a aumentar por algún motivo</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17796  -->
  <question type="multichoice">
    <name>
      <text>Nun circuíto cunha resistencia de 100 Ω comprobo que a intensidade é de 0,5 A. Cal é a voltaxe?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>Nun circuíto cunha resistencia de 100 Ω comprobo que a intensidade é de 0,5 A. Cal é a voltaxe?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>50V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>200V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>5V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0,005V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17797  -->
  <question type="multichoice">
    <name>
      <text>Para que poderías empregar o circuíto da figura?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Para que poderías empregar o circuíto da figura?</p><p><img src="@@PLUGINFILE@@/2IntSerieMotor.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Unha motoserra que actúa só cando premo dous interruptores</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Un ventilador que se acende desde dous puntos distintos</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Unha alarma que se acende desde calquera dos dous interruptores</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Un taladro que pode ser accionado cun interruptor ou con outro</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17798  -->
  <question type="multichoice">
    <name>
      <text>Partimos do circuíto negro. Que pasará cando conectemos a resistencia en verde?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Partimos do circuíto negro. Que pasará cando conectemos a resistencia en verde?</p><p><img src="@@PLUGINFILE@@/2ResisParaleloTricky44.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p><p><br></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>A intensidade total do circuíto aumentará</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A voltaxe á que está sometida -a- disminuirá</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A intensidade total do circuíto disminuirá</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A intensidade total do circuíto non variará</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17799  -->
  <question type="multichoice">
    <name>
      <text>Partimos do circuíto negro. Que pasará cando conectemos a resistencia en verde?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Partimos do circuíto negro. Que pasará cando conectemos a resistencia en verde?</p><p><img src="@@PLUGINFILE@@/2ResisParaleloTricky44.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>
<p><br></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Por -b- pasará a mesma intensidade que por -a-</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A voltaxe de -a- será a metade que antes</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A resistencia equivalente no circuíto será de 4Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A intensidade total do circuíto non variará</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17800  -->
  <question type="multichoice">
    <name>
      <text>Partimos do circuíto negro. Se conectamos a parte en verde, cal será falsa?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Partimos do circuíto negro. Se conectamos a parte en verde, cal será falsa?</p>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>A intensidade total disminuirá</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Por -b- pasará unha intensidade igual á que pasa por -a-</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A voltaxe de -b- será a mesma que a de -a-</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A intensidade que pasa por -a- non variará</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17801  -->
  <question type="multichoice">
    <name>
      <text>Podo acender só o led -a-?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Podo acender só o led -a-?</p><p><img src="@@PLUGINFILE@@/3ledParal4IntAcenden.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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qkmNDJqEydPlNlw5Xf6tXF0kULIJPJRIwqbZ06tEdlB3ssXroMHz58FDscIsqETMQOgEhbTpw8hTXrfxfKEokEZqamGD3WVaN6hgwaiMoO9toOL1VSqRSTfLzRvnNXzJk3H36zZ+r1/kSU+TGhk9GIjIxUKSsUCvifOq1xPe3atAbUTOhfIiNx+coVhISEonSpkrCvVCndXfu/VK2Cdm1aY9eevejVo7vev1SQbjx/8QLXbwTg8eMneP/xA4KDQvAp7BOyZ8+OfHnzorKDAxo2+B8KFiggdqiUyTGhE6XTgYOH4DtpCsK+rT4HAFUcHLBk0XwULlQoXXV6ebjjuL8/Jk2dhn27/jDY9/6UuuCQEIz38ERAwE0EBQeneu4fu3ZDJpOhedMm8PX2ZGKndGNCJ6PxU7Gi6Nm9W4brKVKkSJrn/H3uH5VNXhIE3LqF3v0H4Oif+2FhYaHxvfPnz4dhgwdj3sJF+PPQYWVvAWU6nz9/xgn/k2qfHx8fj8NH/8Lf/5zHquVLUa9ObR1GR8aKCZ2MhoO9PRzs9dNN7bdgYZJknuDZs+fYvXc/evVI35eLoYMHYueePfjv0aOMhEgGxNrKCmXKlEapkiWRw9YWpmam+PQpDHfu3sOdu3eF88LDwzFg8FDs+WMbKlWsKGLElBkxoRNpKCYmBnfufP8QVigUUCgUkEq/Txq5dv16uhO6hYUF/I8egZWVZYZjJfGUKF4cbdu0Qv3ffoODgz1MUphpcfvOHYweNx6PHz8BoFzh0N3TB4cP7OUrF9IIEzqRhiQSCSCRAN9a6AkJPck5GcBknrkVK1oUZ08eV+tc+0qVsHPrZjRq3lLYee/O3bu4ees2qlR20GWYZGQ4D51IQ6ampqicRtd+jerV9BQNGaIfe2vUkSdPHvTq3l3l2D/nz2szJMoCmNCJ0mH8OJcUP7RLlyqFju0d9RwRZXYO9pVUym/fvRMpEsqsmNCJ0qF2rZpYtngh7OzsVI7XrFEDm39fBzMzM5Eio8zK1MxUpSyXJz/okiglTOhE6dSiWVNcOHsKDRv8DwDw16ED2LF1E/LnzydyZJQZ/fvgoUq5WNGiIkVCmRUTOlEGWFhYIH++/ACAn8uUETkayqwivnzB5i3bhLJEIkHjhg1EjIgyIyZ0IiIRBQa+Qu++Tnj95o1wrFOH9ihdupSIUVFmxGlrRER6cOjIUeH3X758wcegIFy/fgNn/j6HuLg44Wf/+60epk+ZJEKElNkxoRMR6YHzyNEpri4IAEWKFMawwYPQs3s3jae9EQFM6EREoiuQPz9GOg9D+3Ztmcwp3fg/h4hID4oWKYKiRZW/cufKBROT7+2pt+/ewW2CF+o2aJSuLX+JALbQiYj04p8zqruvxcbG4ubt29j+x07s2bsfcrkc799/gNOgIZg7awa6du4kUqSUWbGFTkQkAlNTU1T/5RfMnzMbWzb+Lqzfr1Ao4OHlgwcPH6ZRA5EqJnQiIpHVq1Mb06dMFspxcXGYt3CxiBFRZsSETkRkADq2d0TBAgWEsv/JU4iMjBIxIspsmNCJiAyARCLBL79UFcpxcXHsdieNMKETERmIHLbZVcrBISEiRUKZERM6EZGBCAoKViknDJQjUgcTOhGRAYiPj8fV6zdUjuXLy537SH1M6EREBmDHzl0ICgoSyvny5UXJEsVFjIgyGyZ0IiItiouLQ+fuPXHy9BnI5XK1rjl5+gwmTZ2ucsyxbVtIJBJdhEhGiivFERFp2aXLV3Dp8hXkzZsHLZo1Q62av6JShQooUCA/TE1NAQBBQUG4EXATO/fsxfET/iobt+Sys8NI56FihU+ZFBM6EZGOfPjwERs3b8HGzVuEY1ZWloiO/ppi693aygq/r10NW1tbfYVJRoJd7kREWpbajmmRkVEpJvNyZctiz84dqFLZQVehkRFjC52ISItMTExw/dJ5+J86jfMXLuJ6QAACA1+leL65uTmqVa2KHt26oGWL5iq7sBFpgv9zKMuIj4/Hf48e4dr1ANwICMCjx08gl8sRHx+HiC9f0l1vSEgoAKBug0YAABtra8hk3x8tmUyKbDY2KtdYWFrC3MxM5Vj27NlVBkGZmpommYfsPGRwpuqK/fDhIz4GBUEujwcAREdHI/prjMb1mMhksLGxRkxMDCIiInDn7l3hZ2ZmZrC0UP17sslmA9kPrWSZiQlsrK3T+afQXO7cudGtS2d069IZABAREYEXLwPx4cMHfImMBABks7FB7ty58XOZ0mol8ZBPnwAAYWFhugtcB0JCQ/HhwwfExsYCAGJiYhEZpfmSthIJ8PnzZ8TFxan8+wPKL1HWVqr/vlZWlsJ4BeX1EmTPrrpwj7GRBD59pEj7NFJHlRq1UMXBHuvXrBI7FErk7bt3aNSsJcLDw8UOJd1aNGuK1SuWiR1Gqm7fuYNLl6/g2vUbuHHzJt6//yB2SCmytLSEWaIvVba22TFk4AD06dVTpKiSioiIgM+kKThw8BBiY2MhkUjwc5kymDl9CqpVrZp2BXr29NkznPvnPG4E3MSNgJt4/uKF2CGlyNzcHBYWFirHstnYoEWzpvD19hQpqvRjC52yhAL586Np40bYs2+/2KGki5mZGTw93MQOI00nT53B/EWZY5ewqKgoRCVqKVpaWqBjh/YiRZRUfHw8+g4YhOs3AlSOP3r8GD379MPuHdtRqWIFkaJL3v1/H8B74uS0TzQAX79+xdevX1WORUdHo1+f3iJFlDFM6JRluI4dg0NHjgoPsLe3NxwdHQEou7tlMlmG7xETE4MvibrvIyMjk3xofP78GfHx8UJZoVDg07cuVQAIDw+Hm5ubMHhq8AAn/FSsWIbj07XBgwZg87bt+PjxIwDAysoKRYsWhfW37m6pVKr2K4Pk/i6TExYWpjLITC6XJ+mW/vr1KyK/dXWnxmO8K6ytrNSKTx8OHzmaJJkn+Po1BjPnzMW2TRv0G1QaWrVojsoO9rh56zYAZXd48eLFVbq7c+TIodYc+/j4eHz+/DnN8yIiIoQu/QShoaEq5bi4OLV66AY59UfRokXSPM8QMaFTllG4UCH07d0Lq9euAwBs3boVPj4+SbpdDYGHh4eQpHLnzo3hw4aIHJF6rK2s4DJqBDx9JgJQjgM4d+4ccufOLXJkSX358gWOjo7w9/cHAFStUhkdHNuJHJWqc+cvqJQlEolKIrx0+QpiY2NV3hWLTSKRwMvDHZ27K19byOVy7Ny5E5UrVxY5sqSio6Ph6uqKZcuUr7Ly5s2D4Zl4/j+nrVGWMmr4MOTIoWwhPnv2DKtXrxY5oqSePn2KhQsXCmUvDzfYJBpUZ8i6d+uKUqVKAlC2nqdPn57GFeK4dOmSkMwlEgkm+/oY3MpsiXt2Ek+Hk8vliI2N02dIaqn5aw00alAfgDJGd3d3cQNKwZs3b7B27VqhPMFtvF4HT2obEzplKba2tnAe8r21O2XKFLW69PRp7Nixwgd5pYoVDa7VmBYTmQzjx7oI5eXLl+PJkyciRpRUXFwcxowZI5Q7dWiPyg72IkaUvMTvxxUKBeRyubCqXOlSpQx2RzavCR4w+fYa6/jx4zhx4oTIESWV2Z+1xJjQKctx6tcHhQoWBAB8/PgRfn5+Ikf03alTp3DgwAEACa1Gr1QXKTFULZs3E0Zgx8TEwNfXV+SIVC1fvhx3v019sraygrvrOJEjSl7Xzp2QN08eoZzQg5CQ0A15edjSpUqiQ3tHoTx+/Hi117bXB2N51n6UuaMnSgdzc3OMGzNaKPv5+eHVq5QX/tCX+Ph4lVZjB8d2qF6tmogRZcwE9/HC77dv347r16+LGM13ISEhmDJlilAeMXwY8uXLK2JEKcuePTs2rl+DIoULC8ekUikUCgXatGqJtm1aixhd2saPdYGlpbIH4datW9ixY4fIESkZ27OWgAmdsqSOHRxRoXw5AMrpS9OmTRM5ImDFihW4c+cOAOUc6fHjXFI9/92797iq5SR56/ZtVKxSTfh18PCRdNdVo3o1NGmsXGxHoVDA1dVVW2FmiI+PD4KDgwEARYsWwSCn/iJHlLpyZcvC/6/DWL5kEcaOHoWJ3p4oUCA/Ll+5ishIzRdo0af8+fOhf9/vU8C8vLySjAsQg6bPWmaRKRL6qjVrMXPOXMydv0DsUMhISKVSuLmOFcpr167F/fv3RYsnNDQUkyd/n7s70nmo8FogJes3bkSvvv1x6fIVrcURFxePsLAw4VdMjOaruv3Iy8NdeI965swZHD9+XBthptv9+/dVBkL6TPCAubl5iud//vwZToOG4MnTZ/oIL0Xm5uZo2bwZRo1whlO/vvCZ4IG3795h5Zo1osaljuFDhyBnzhwAgOfPn2PFihWixqPpsxYXF4fRY11x/uJFfYSXIZkioW/ZtgPLV67GytVr0z6ZSE0N69dH3dq1ASi74Ly9vUWLxdfXF0FBQQCAQgULYqAarUZ313Fo0awZ+jgNNNgPm5IliqNzp45CWez3qC4uLoiLU44Kr12rJpo3a5rq+aampvgSGYlO3Xrg0aPH+ghRLW1at8KvNapjxao1ePX6tdjhpCp79uwY6TxMKE+ZMiXJHHF9+vFZK1igQJrPmlQqhUwmQ/+BQ/DPhQupniu2TJHQiXTFw22cMNBo3759OH/+vN5juH//Plat+r5csK+3p/DeMTUymQzz5sxCy+bN0H/gEJWk3qlbD6xZt14n8Wpq3JjRwkjs27dvY9u2baLEsW/fPqGHQCaTYZKPV5rXWFpaYsPa1ShTuhS69OytktQ/fPiIs3+f01m8aZnk443Y2FjMnKPfQZ1yuRx3793H5q3bsXDxUkycMhUz58zFhk2bcf1GgMqCSQn69emNYkWLAlC2kOfOnavXmBP8+++/Gj9rUqkUfrNnonXLFnAaNFQlqUdEROD0mbOIjo7WWcyaYEKnLM3B3h6tW7YQyq6ursIIYn0ZO3assMpV9WrV0CKNVuOPUkrqkZFR+GQgm3jky5cXA/r1E8re3t56/wCMiYlRmQvds3s3lCtbVq1rU0rqFy9fxoAhw9K4WncqViiPLp064s+Dh3D5ylWd3y8iIgILFi1B1Rq10KJNO3j6+GLewkVYv2ETlq9cDZ9JU+DYqQtq1KmH2XPnITgkRLjW1NQU41y+D0RduHAhAgMDdR5zYi4uLirPWsvmzdS6LqWk/jLwFfo4DcTHj0E6i1kTTOiUKbx69Rpnzv6NP3btxqYtW7F77z6cPH0GL16+zHDdE9zGCyttXbp0CX/++WeG61TXgQMHcOzYMQDK5Dxt8kSNFzdJLqlbWlogKsowWg0A4DxsCHLnygUAePHihbAyl77MmzcPjx49AqBci+DH5KKO5JK6pYUFYmJiRH2F4OY6FtmyZcOkqdN0Gse1GzdQr2ETzF+0WCVRJ+fDh49YumIlhg4fqXLcsW0bVKpYEYByIOqP77H14cdnTSqVYrKvl0bPWnJJ3dJSubFLVLRhDE7k0q9kkCIjo+B/8iT+OuGPi5cuC++8klP8p5/QuWN7DBrglGTnJHUUKVIYPbt3w4ZNmwEA7u7uaNWqlc73pY6JiYGb2/cNV3p064Ly5dRrNSaWkNQBoP/AIShTuhSiDeRDBlBuKTvCeRgmTVXOJpg+fTr69+8POzs7nd/7/fv3mDVrllAeO3oU7HLm1LiehKTeb+BgdOnZG+7jXKBQKBAd/VW0xV1y58qF0SOcMW3mbOzcvUfYrlWbzpz9GwOHOquMTjeRyVCt2i+oVLEi7OxyIjIyCq9evcL5ixfx4YNyHf/EXzAkEgm8J7ija0/lqPcNGzbAxcUFFSrofnOZxM9az+5dhS8XmkhI6gDgNGgo/OYof594kx+xsIVOBmnoiJEYPtoFBw8dTjWZA8Cz588xZ94C1G/cDPfu/5uu+40ZNUJYXvXhw4f4/fff01WPJhYsWID//vsPgHLg0DiXMWlckbLo6Gi8ffcOvXt2R2V7e9y5ew9v3r7TVqha0adXD5X3qLNnz9bLfT08PITVAEuVKok+vXqku64fW+rTZs0BIH7rzKlfX5QoXhyz587T+vbAr9+8waix41SSeeOGDfD3KX9/9I1HAAAgAElEQVTs2r4Vvl4TMGLYULiNc8HiBfNw7eJ5rFq+FCWKF0+2vtq1aqJe3ToAlANRJ0yYoNV4U7Jw4ULhWbOxscHY0aPSXdePLfVx4z0AwGB6wwwiocfFxeHz588p/pIrvn/TS+28jE6xIcOR+Nu9mZkZKjvYo2XzZujRrSvat2uLalWrqmys8vrNG/To3Tddo5Fz2dlh2OBBQnnixIlq7fSVXu/fv8fMmTOFssuokciVgdaq98TJqFWvPhw7dcXFy5dhZmaGQgUKaCNUAMCXyEhs3b4D3Xv1RZ36DVGlek00adEaru4T1B75a2pqqjLfd/HixXiphVcmqblx4wY2bdoklCd6eaa75yUsLAyr1qyF34JFyJsnjzD4K0rkueCmpqbw9vRAUHAwFi9brtW6J0+djtDQ77sAdnBsh7WrVqBIkcLJni+RSNCyeTMcObgfbVq1TPYc7wkewopsBw8exOnTp7Uac2IfPnzAjBkzhPLYMaPSvVmQQqHA2vUbMMdvPgAgx7edA3X5WaEJSeDTR/odAZSMI38dwxDnERmux3uCO4YMGqiFiNKnSo1aqOJgj/VrVqV9MqWqVz8nXLl6DW1bt0K7Nq1R89caye4oFRIairnz5mPLtu8rUP1StQr2796p8T2jo6PxW8MmePtO2bKdNm0avLzSHgmdHk5OTkIvQKmSJXDi6OEMdfE/ffYMX75EIk/u3MiVyy7du29dvxEAx05dhPLCeXNRrmxZDHEegecvXqR4XbOmTTBn5vQ0u7IVCgVateuAO9+WXe3Xr5/OekMUCgV+++03/PPPPwCAJo0aZujZfP/+Azp27Y48uXPDLpcdctjaIlcuOzgPGSJs+COm3v0H4PyFi/D/63CKLWRNPHv+HPUbNxO+XBcpUhj+R49o5fXCKJdx2HdAOValRo0auHTpks42xhkwYADWr1fO+NDGs9awWQtYW1khd65csLOzg42NNfr27qWVv/OM4jt0MkidO3bAQr85aX6TtsuZEzOnTUXY53AcPHQYgDIp3bv/r7ASnLosLCwweuRweHj5AABmz56NgQMHIl++fOn7Q6QgICAAGzduFMq+GWg1JtDVh0lwcDB69u2f5muPY8dP4OXLQOzaviXV/c4lEgl8PD3QpUcvAMCmTZswevRonWytuW3bNiGZJ7RiMyJfvrz458xJbYSmE75enmjasjWmzZillUbFgT8PqfSUDXLqr7WxAm7jxuLw0b8QExODK1euYO/evejYsWPaF2ooICAAGzZsEMraeNZOHTuawah0xyC63G1ts6NSxYop/kroVpVIJKmel+eHTQwoc2vXprVG3WLDBqv2zFy8dDld9+3WpTNKly4FAAgPD1fpqtMGhUKB0aNHCx+UjRrUR4P6/1P7en2PqJ6/cDGCgoIglUrRu2d37N25HRfPncHxIwfhPcFdWAEMAP598AATvu2DnppaNX/F/36rB0D559FFL0hUVBQ8PT2FcsJ7ZmNWulRJ9O3dEydOnsKZs39nuL4rV1WnwrVp3SrDdSYoXLgQ+vbqKZQ9PT2F6WTaktFnLTMyiC73tNRr0BjPX7yAmZkZnjy4J3Y4KWKXu3jkcjlKl68kjKPo37cPpkz0SVddx46fwMChzgCULbv79++jVKlSWolz27Zt6NlT+UFmYmIC/7+OoGQJ9RPN8NEuKFH8J5XNZbQpcZc7oBwEtHr5UjRr2iTJ+a9ev4Zjpy54//6DcGznti2oVfPXVO/z74MHaN66nfBh6+/vj0aNGmnhT6Dk6+uLqVOnAlCOBP/71Alky5ZNrWsVCgVu3rqNKpUdtBaPvoSFheG3hk1gl8sOJ44cylBrtFLVavj0SbmWQeFChXDx3BktRakUFhaGug0aCfdYvnw5hg3T3rz+7du3o0cP5QDI9DxrNwJuomoV7fcc6ZJBtNCJMkoqlaq8xwxJY65sapo1bYLqv/wCAIiNjYWPT/q+GCSWXKtRkw8YAGjepDGWLluBGbPnaCUmdfTu2SPZZA4oP+hnTVfd2CZh+l9qypUti/bt2grlCRMmaG1Bn8DAQMybN08oJ8zVVtfps2fh2KkLdu/dp5V49Clhjv3jx0+waUv6V+SLi49HWNhnoVy4cCFthKfC1tYWQ38YiDpp0iStjdKPiopSGUHfv28fjZ615y9eoGOXbsLgt8yCCZ0M3r8PHmDZylUYPtoFbTt0QqNmLVGnfsMkv0KCvyfxrxmc8eDjNUEYpPPHH3/g0qVLGaoPAGbNmoUX3waW5bKzw+gRzhrX0aZ1KyxeMA9r1q5XSepxcXHYvHW71tf1lkgkcB46ONVzGjWoj1KlSgpl/1On1fpgdh8/Tlg34OrVq9i1a1fGgv1m3LhxiIyMBPB9NTVNNKxfH+6u4zDOzQO79uzVSkz6lLAK3vxFixGSzjXTwz+Hq3zByvZtSqe2DezfDwW/zcb48OED5s/XTgKdPXu2yrM2ZuRwja7/qVgxLFm0ACtWrca0mfqZXqkNTOhksK7duIGWbdujacs2mDXHD38ePISAm7fw36NHePkyMMmvuB/WkI7NYEKvUtkBTZs0BqDsgvXwyNiAqlevXqm0GsePc0H27NnTVVdySV0ul8PTxxf/fVsNTVsqVigvfOCmRCKRoHHDBkI5JiYGt7+NYk9Ngfz50eeH96geHh4Znnp6/vx57N69WyhP8vGG7Ntub5pwHjoY7q7j4Oo+QSWpr1qzFhO8tdNjoysJ69SHhYVh3oJF6arDxET17yw+XjdjN8zNzTF2zPc54X5+fnj3LmPrJ7x69Qp+ft/Xt0/vs9a6ZQssWbQA69b/rpLUjx47jh59+mUoRl1hQieDtGPnLnTs0l2Y3vQjExMT2NraJvmVMLcVALTRezvBbbyw9efZs2fx119/pbsuV1dXYa5qhfLlMryi149JfeacuTAzM4OJTKb1BS7sK1VS67xKiVb7undPva1oRw0fJrwqefbsmcrWppqSy+UYM2aM0LJM2JEsvZJL6iGhobj/74N016kvtWvVRItmTbF1+w78+0DzeG1sbIT/+wCEhXl0oVOH9vi5TBkAyvXiE8Y+pJc2n7XkknpERAQCbt7KUIy6wmlrZHBuBNyEu6e3yoju5s2aonOH9qhapXKKo9+r166Ld+/eay2OkiWKo2uXzti6XTnH3c3NDU2bNlX54qCOCxcuYOfO7/Pi09tqTCxh1PEol3EAlNPutL0EZcLKbmkpmui8t2q2smxtbeE8ZIjQ0zBlyhT06dMnXS2qtWvX4tq1awCUfxeebuM1riOxhNcNru7K97EW5oa1Rn5qfDwn4NSZs5g8dQZ2bN2U9gU/kEgkyJMnj/Dv+OjJEygUCp3MFZfJZPBwc0X/gcq/69WrV2PEiBEoV06zaaeAbp61hM2bRo5WLopU2cEe0Qay1GtibKGTwZk1109I5hKJBEsXLcCaFcvQtEnjVKeyRURof7WmsaNHCXNv79y5gy1btmh0vVwux+jRo7+3Glu1RM1fa2gtvoSW+uo16yCXyxEd/TXtizSg7mCyxOeFh0eofQ+nfn1QqGBBAMDHjx9VukvV9fnzZ0yc+H3K3LAhg7Q2kOvHlvqjx48NZqvMtBQpUhiDnPrj/MWL+OvYcY2v/6VqFeH3YWFhePRYd/vBN27YAHVq1QKgHA/i6+urcR2Jn7XWLVto7Vn7saX+58HDiIuPR1xcnFbq1qZMkdAXzJuDbZs3YvPv68QOhXQsJDQUV65eE8qObdugXZvWaV4XFRWlk+UX8+bNg4FO/YWyp6enRq3gdevWCa1Gc3NzeLq7pXGF+pYsW46RY8Ziy/YdyJMnDyKjotI9CCol5uZmaZ8EwMLCXKUcqcHfkbm5ucruZ35+fnj16pXa1wPA5MmThXev+fPnw9BBg9K4QjPdunZGr57dcejIUYSEpn8Ghb6NGD4M+fLlxdSZs1TWY1dH4qmHO3frdoCgh5ur0AOwe/duXFBzSeEE69evV3nWvDzc07hCM/+rVxcTPNxw7MQJABAGXhqSTJHQq1Wtinp1aqN2rZpih0I69uTpU2GNbAAqg61Sc/fePZ3tY+48dIjQM/D69Wu1t/4MDw9XaWkMHTxQq9N/3r57j9jYWJQpXRrdu3bBZF9vtfd3VtfXr+oNUkvcM2Bjba3RfTq2d0TFCuUBKL+cTZs2LY0rvnv8+LHKv4mXh7vWVjQ7dOQoipcuC4dfamDT5q1QKBRaGZ+hL9ZWVnB3HYeXLwOxZr1mS+w6tm0jbFgEAJu2bNVou2JNn8eEvRoSaDIQVZfP2oOHD1GybAWUd6iKqdNnQi6XQyKRaPwFSR8yRUKnrOPHua8A1H6XevTYCV2EA0D5oThq+PcFL6ZPn67WPPcpU6aotBqdhwzRalwzpk7GymVLMHWSL1xGj4RTv74oVbKEVu+h7rzgxOdpMu8bUK4j4DZurFBeu3Yt7t9Xb2DdmDFjhA/XX6pWUatHR11VKjtgyaIF2L1jG04d/wu3r1/FvZvXtVa/PnTq0B5VKjtg6bIVKgsApSV79uwqq7lFRUVh4BBnfPz4Mc1rnz1/Di/fSRrH6unuJuxDcO7cORw8eFCt66ZMmYK3b98C0P6zVrhwYcybMws7tm6C/1+HEXDlIp4/emCQK5MazKC4sLAwvP+g/n82QxQfH4eIL1+0PnVIlwoWLKhxa0qXEs93DVSj6zUoOBg7d+/RVUgAlIurrN+wCc9fvMCnT58wa9YszJmT8uIuT548wZIlS4Syp7ubaHtmZ4S6LbLE5xVJR+uoQf3/oW7t2vjnwgXEx8fD29sbe/em3s3r7++Pw4eVa/hLpVJM8vHW6sCtQgULCu/3MyuJRIJJPt5w7NQFs+fNw/w56s+rdhk9EmfPncPdb7MWHjx8iOZt2sHVZQzatGqp0oIHgCdPn2HHzp3YsGkL7Ctpvt940aJF0L1rF2zashWAciBqixYtUl3xTtfPmo21NRzbttFafbpkMEu/btqyNV3f6Chj1q9eiSaNtbfkZkaFhIaiSvWawqA4B3t7HNizM8WRqrGxsRg01BknT59ROd6wfn1sXL9Gq7EdPHQYzqOUe5ZbWFjg4cOHSUZ3J2jTpg0OHToEQNlq3LfrD53tJqVNiZd+rVSxAo78uT/N66bPmo2Vq9cK5T1/bEeN6tU0vv/tO3fQ2rGj0F37zz//oE6dOsmeGxcXh8qVK+PePeVy0F07d4Lf7JnJnkvA6LGu2HfgT/y5dzcqO9irfV1g4Cv06ueEp8+eqRw3MTFByRIlkCuXHSIjI/H6zVuV1nuN6tWw54/tGscZHBKCuvUbISJCObBy7dq1GDBgQIrn//isVa1SGft378wUz5ousMudDIpdzpwqI1Nv3b6N8R6e+JLMAJQnT5+hVz8nnDx9BiYyGczNzZOco02tW7UU1naOjo5OcSSuv7+/8AGji1ajPt29dx+v37xJ9RyFQgH/U9/3tLayskTFRPPS1WVfqRJa/7CPtqura4rvYpcuXSokcxtra5Uue0pqgtt4WFlaYuKUqRq93y5SpDAO7NmVZPnfuLg4PPzvP1y4eAk3b91O0hVftEiRdMWZy84Ogwc4CWVfX98UB6CdPHlSeNYkEgkm+/pk2mdNGwymhX71+nUcOZr+hTsofbp37YIypUuLHYaK6zcC0Klrd5WV37Jnz466tWuhYMEC+Pw5HI8eP8at23eElrynuxt+37hJmDerixY6AFy6fAWduyvfK0qlUly7dg1Vqnyf3hMXF4cqVarg7rcFcTp36qBRF6fYktucpW/vXpg2OeVd1PxPnRbmEANA+3ZtsXjBvBTPT0tg4CvUb9JMWDVu//79aNeunco5ISEhKFOmDIKDgwEok1VaS9QSsHjpcsydvwCL5vuhg2O7tC9IJODmLWzYtBl//3M+2S11s2fPjsYNG6BL547CNLT0+BIZiXoNGgtfEmbMmKGyNjuQ+Z81XTCYhE70oz927YaHp7dKUk9J/759MNnXG7/W+U3nCR0A+jgNxOkzZwEAzZs3x9Gj3/dHXrRoEcaMUXbLW1tZ4ezJE8iXL69O4tCFlHZbW7VsCZo3a5rk/MS7rUkkEhzYsyvDO5X5Tp6K3zcqF0P5+eefcffuXZX3qMOGDcPKlSsBKN+7nj7+l7DNMqXs69evaNC0OWJjY3HG/zisrazSVY9CocCrV6/xMSgIn8I+wcLcAgUK5MdPxYpprYW8ees2eH7bjjdbtmx4/Pgx8ub9/ixl9mdNF2RjR4+aJHYQRIlVrFAedevWxrNnz1Ps8nWwt8f0yRMxaEB/SCQSHDl6DCamymVhfy5TRliLXdvKlf0Z23b8AYVCgcePH6Nu3booUaIEQkJC0LlzZ2Ge+jiX0Zlu/+W3b99hx87vm6RYW1khJiYGh4/+hQ8fPiB7tuyARDl9b8/e/Rg9zhXBP2yK07lTB/Tr3SvDcTg42GPLtu2IiYlBcHAwChcujF++7YB37949DB48WOidmT9nNsqUMaxeJkNlYmKC/PnzY8fOXZBKpeluRUskEtjaZkeBAvlR/KefUKRIYeTMkUOr3d0VKpTH4aNHERISipiYGMTFxaF58+YAYBTPmi6whU4G783bt7gRcBNBQUGQyUyQP38+lC5VEj8VKyZaTGPHuwvre1euXBnXr1/HiBEjsGLFCgDKVuOpY0d1/l5f2xK30H08PbByzTq1pipVdrDHjq2b093qSyyhexgAChQogEePHsHa2hpNmzbFiW+Le9SpVUvjZU0J6NKjF24E3MSZE8d0sjWqthz56xiGOI8AAJiZmeH+/fsoWbIknJ2dM/2zpgtsoZPBy5YtG8qULo3KDg5wsK+EkiWKI0eOHKLGVLFiBWzeuh3x8fF49+4d4uPjsWjRImGwkd+smSj788+ixpgeiVvoHRzbYeigAfj73HmEhYWleF2b1q2wfPFCjeefp8bBvhJ279mHiIgIREREwNLSEh8/fsSsWbMAKNcAX7tqearLARuLyMgoHDpyFIePHsW9f/+FXc6cyJmBZ8DBvhI2bd6Kt+/eCWuVG6LSpUrh3LnzePP2LeLj4xEUFIRy5cph0KBBQg9NZn3WdIEtdKJ0SjxVK0FmbjUGBQXh2Al/oVy7Vk0U/+knRHz5gn37D+Dwkb/wIvAloqOikSdPHlStUhnt27XN0K5mqdm6fQc8vJTblWbPnh12dnZ4/vw5gLQH6xmL23fuYPCwEXj3/vvGQ1KpFKOGO2PMqBHprneCtw+2bNuBndu2JFnm1ZBcuXoNHbt2B6D8c5cvX14YCJeZnzVdYEInSqfPnz+jboNGCA39JByTyWQ4enA/ypUtK2JkxiM+Ph5NWrbGo0eqG4PY2tri71MnYJczp0iR6Udo6Cc0at4yxZUJ/WbPRKcO7dNV96dPYajXsBEKFiiAI3/u18oOgLriNGgITpw8pXKMz1pSBrNSHJEuxcfHq3Qla0utmr/iyNFjQrl6tWq4EXATNwJuav1eJiYm6Nq5k9brNWQymQzu48Zi4FBnlePjxowy+mQOKGd7pLbM8PJVq9Od0HPksMWoEcNx9eo1fPnyJV1b1urLBLfxOHXmrMo+Dz26dWUyT4QtdMoSoqKiUKaC+qtjGSIzMzM8eXBP7DBSte73jTj4bSlWbXr48D9EfNtNTyqVorKDvc4WEHHq2wdttbgefEaMchmHPw8p/z6VG8MoIJWqrgd2/1aAQS0rfML/JJatXKX1el+8eImgb+sOyGQyVKxQPtUlYTOiSeNGGD5Uu3sv6EOWbaGHh4fDoZphvTeytrbCnRvX0j6RyEAFvgrE9RsBOr2HXC7XSQ9IglYtmuusbk1ZWFiolBOSesKXGZlMBjMzUzFCS9GHjx91/n8gPj4et27f0Vn9pUuV0lndupRlE7pCoUBsbKzYYahIWBmLtM/ExATdunTWSd1Xr13Hk6dP0bVzR0gkultN2dQ0yz6uWdb/fquX6sZDdWrX0lkrlTKfLNvl/vnzZ1So/IvYYaiwsrLEw7u3xQ6DNOTh5YOt23fg5ZP/svQ60oBy2dZ379/ppO5Xr99g8rTpKFSgICb5eunkHgBQtEhRg1lxTC6Xo2ef/rh4+TIUCgXkcjmkUikkEgksLS2xb9cOg5uyFRQUhGffZiJo27RZc/Dw4X/Y/HvS2SXalCdPHlHXuUgvfrUjIq0pUqQwihQprJO6q1cD5s5fgOzZs6N6Nc13csuMpFIp1q1eiakzZuCPXXuEudcVK1TAzGmTDS6ZA0Du3Ll1tjZA7ly58MLcPMv8+2uKu60RERkwKytLzJw2FXNnzQAALPCbg0P796BSRc33GyfjxoRORJQJJAyQy50rl8iRkKFiQiciIjICTOhERERGgAmdiIjICDChExERGQEmdCIiIiPAhE5ERGQEmNCJiIiMABM6ERGREciyS79aWVlh/tzZWqtvxuw5yGFrC+cMbLlnampYuyYREVHmkWUTuomJCTp37KC1+hYvXY48efJotU4iIiJ1scudiIjICDChExERGQEmdCIiIiOQZd+hExGR4Xvz9i1OnjqDT59C8e79eygUCrFDMlhM6EREZJDWb9iEmXPmIjY2FgAgl8shkUhw+84d2FeqJHJ0hodd7kREZHCOHT+BKdNnCMk8gVwuR98BgxEcEiJSZIaLCZ2IiAzOkuUrU/xZaGgotm7bocdoMgd2uRMRkUGJj4/H/X//TXJcKv3eBr19964+Q8oU2EInIiKDIpVKYZZo5UyFQqEyIM7C3FzfYRk8JnQiIjIoEokEdevWUTmmUCggl8uF8m/16uo7LIPHhE5ERAbHfdxYWFlZCWWJRAJAOSjOvlJFdHBsJ1ZoBosJnYiIDE7p0qWwY8tGlC9XFoAyoSe8Q/f1nAATEw4BS4x/I0REZJDsK1XCkT/34/mLFwgN/QSZiQztO3WF34JF2LF1k9jhGRy20ImIyKD9VKwYqlR2gH3Fihjo1A/nL17ECf+TYodlcJjQiYgo0xg53Bl58+bB5GkzEBMTI3Y4BoUJnYiIMg0ba2u4u47Di5cvse73jWKHY1D4Dp2IiLQqIiICE7x9ERcXJxwrX64sRg531kr9nTq0x+at27B46TJ0bO+IvHnzaKXezI4JnYiItGrmHD/s//OgyrHwiAiM1FL9UqkUk3y80b5zV8yZNx9+s2dqqebMjV3uRESkNQE3b2HLtu06v88vVaugXZvW2LVnL27euq3z+2UGTOhERKQVsbGxcHWfIGxzqmteHu6wsDDHpKnTuE86mNCJiEhLlq9cjf8ePQIAOLZto/P75c+fD8MGD8b1GwH489Bhnd/P0DGhExFRhj199gxLlq8AAJQqVRJO/frq5b5DBw9E4cKFMH3mbERGRunlnoaKCZ2IiDJEoVDA03sivn79CgCY5O2lt6VZLSws4Ok2Hm/fvcPKNWv0ck9DxYROREQZsmPnLpy/eBEA0KZVS/zvt3p6vX+b1q1Q89caWLFqDV69eq3XexsSJnQiIkq3oKAgTJ81BwBgaWkJTw83UeKY5OON2NhYzJgzV5T7GwImdCIiSjffKdMQFhYGABgzcgQKFyokShwVypdDl04dcfDQYVy+clWUGMTGhE5EROly+sxZHPw2urz4Tz9hoFM/UeNxcx2LbNmyYdLUaYiPjxc1FjEwoRMRkcaioqLgNXGSUJ7s6w0zMzPxAgKQO1cujB7hjLv37mPn7j2ixiIGJnQiItLYnHnzERj4CgDQollTNKj/P5EjUnLq1xclSxTHHL/5CA8PFzscvWJCJyIijdy6fRu/b9wMQDltzNfLU+SIvjM1NYW35wQEBQdj0dLlYoejV0zoRESktrj4eHh4+QjvqEcNH4bChcUZCJeSxg0boEH9/2H9ho14+uyZ2OHoDRM6ERGpbfWadbh77z4AoFjRohg8cIDIESXP18sTCoUC02bMEjsUvWFCJyIitbx69RqLli4VypMn+sDc3FzEiFJWqmQJ9O3dEydOnsKZs3+LHY5eMKETEZFa3Dy9hPXSmzZpjEYN6osbUBpcRo2EXc6cmDx9BuLi4sQOR+eY0ImIKE1/HjyEc/+cB6AcCDfJ20vkiNJma2sL17Fj8PjxE2zcvFXscHROP6vnExFRpvbgv0fC7y0tLeDumXpCj/jyRaV8+84d9Oj9fQe2hg0a6GUhmh7dumLLtu1YsHgJ2ju2hV3OnDq/p1iY0ImISCOhoZ9w7vyFDF1TrFhRbYeVLJlMhoneXujaszfmLViE6VMm6eW+YmCXOxERGbXatWqiRbOm2Lp9B/598EDscHSGLXQiIkrT/+rVhY21tdrnv//wHus3bBLKJYoXR9fOnYRyhfLltBpfWnw8J+DUmbOYNHU6/ti6Wa/31hcmdCIiStOvNarj1xrV1T7/7r37Kgm9SJHCcB46WBehqaVIkcIYPMAJS5avwNFjx9GiWVPRYtEVdrkTEVGWMNx5KPLly4upM2bi69evYoejdUzoRERkkOLi47Fz9x44DRqCdh07Y+x4d1y/EZDu+qytrOAx3hWBga+wZv3vWozUMDChExGRwYmNjcWAQUPhNsELp86cxa3bd7B3/wF06tpdpStfUx3bO6JKZQcsXbYC799/0GLE4mNCJyIig7NsxSqcPXcuyXEFgKkzZgrryWtKIpFgko83IqOiMNtvXgajNCxM6EREZHB27tmT4s8UCgV2792b7rqrVqmM8eNc0KtH93TXYYg4yp2IiLSuYMECmDV9qlAuUCC/2tfGx8fj7Zu3QlmhUABQtq4TvHwZmKH4RjoPy9D1hogJnYiItM4uZ0707N4tXdfKZDLY5bJDcHAIFAoF5HI5JBKJSkLPly+vtkI1GuxyJyIig9OudetUf942jZ9nRUzoRERkcMaOGYVyZX9O9mdO/fqiVs1f9RyR4WNCJyIig2NjY4NdO7Zh0ID+AJQ7vP1StQoWzfeDr9cEkaMzTEzoRERkkGysrcNAfvEAAAEwSURBVDFsiHK52AH9+mHPH9vRrg272lPChE5ERGQEmNCJiIiMABM6ERGREWBCJyIiMgJM6EREmYBUKoWJiQkkUn5sU/K4UpwWXb5yFaXKVRQ7DNIzhUIBMzMzlC5fSexQjF5MTAxev36TZZ8zmUyG/gMHix0GGSgmdC1p1rQJPn78KHYYRERGqUKF8mKHYPAkgU8fKcQOgoiIiDKGL2OIiIiMABM6ERGREWBCJyIiMgJM6EREREaACZ2IiMgIMKETEREZASZ0IiIiI8CETkREZASY0ImIiIwAEzoREZERYEInIiIyAkzoRERERoAJnYiIyAgwoRMRERkBJnQiIiIjwIRORERkBJjQiYiIjAATOhERkRFgQiciIjICTOhERERGgAmdiIjICDChExERGYH/A/sYHxh4iHqrAAAAAElFTkSuQmCC</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Non</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Si,premendo 1 e 2</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Si, premendo 1, 2 e 3</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Si, premendo 1 e 3</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17802  -->
  <question type="multichoice">
    <name>
      <text>Por cal resistencia pasará máis intensidade?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Por cal resistencia pasará máis intensidade?</p><p><img src="@@PLUGINFILE@@/3resisParaleloB.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Pola -a-</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Pola -b-</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Pola -c-</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Por todas pasará a mesma</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17803  -->
  <question type="multichoice">
    <name>
      <text>Por que circuíto circulará máis corrente?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Por que circuíto circulará máis corrente?</p><p><img src="@@PLUGINFILE@@/leiOhmSameVolt.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
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      <text>Polo 1</text>
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      <text>Polo 2</text>
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    <answer fraction="0" format="html">
      <text>Polo 3</text>
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    <answer fraction="0" format="html">
      <text>Polo 4</text>
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<!-- question: 17804  -->
  <question type="multichoice">
    <name>
      <text>Por que circuíto circulará máis corrente?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Por que circuíto circulará máis corrente?</p><p><img src="@@PLUGINFILE@@/leiOhmSameRes.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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llLLhyNo6jhTTPBt9appwzjpkLJpOamoLn+zjGaR8cB6GUEMYxtLW28drzb1A4sIArbrmQjKw0op3KOPi+hxtwuehD81n54lu8/MxKLr3hPEKpoXif5lmR8IHuuC7b3tnJH378SPsI+Q9W2C2WzKx0Js4c022gG8fgOA5e1MNxDKb9/49wAy7WP/kKVUdGcXtecg8Psr6lX1EeV992Ucfo15bmMLvf3c8zDy1h/PRRlI0dhuMY9mw7QFu4jWnzxp+wBcX3LcNGDGFgcX+2bdzNORdNJ6C7sT7NGAiH23jqgcVsWbfjtFrQrLVcduMCzr1sFq5rjrvjd9rLuIVOZTt2HAbHdTAYwOL5fseMiiPP+acw+t11nY4ZHcnA93zOvWx2xwwmL+Jx6FAlK5e8zeGDVVx920W4AZeW5jDbNuxi2IjBDBpaFJvB0gVrLcFggIkzx/Dswy9RdaiWQcOKkmLUe8IHOhwdzBz79/zg/6jW0v2XwsL2jbtZ+uzr7N9dQSglyORZYznv8tmkpqcQjUR57PfPMmJ8KZNmjen2dxhjeHv5O+zfVc75V51DRpZWmzpygQ63tPL7ux9m+QurGVwygDu+dgvpmWmAoamhGc/zyc7LOuF7WWtJy0glLSOVhtpGrO8DCvREcKSYnG556e7HI21Rtm/azVvL1pOVm8nCa+Z1Kp8H91Sw5KnlHNx7mLx+OSy4YjbDxwzFcRwOH6zihSdeY8EVcxhY3E2rkIFoW5SXnnqDUGqQcxZOS5pWgiNh7gZc3nx1HX/82V+o2HeY2z5/HdPnT8T3Y0tyNze2kJ6ZhhtwiUZOMOvJQG5+Fp7n09jQTHsdK+Elx7elhxnHsHbVJu7+xm9YtvhNAgGXhtpG7vvpo9z300dpa41gjGHFC2/xl989Q6St6y+iMYaG2kaeuH8xa1ZuTPogfy/XdSkbO4wR44ZRVVHD4sdfo7mxBYiFtOPEPr8TMcYQbgrT0tRKZnY6xqgIyIkZYziwp4Iffu1XfOcf/5v7fvoXnn34ZeprGzvWPNi3s5y7v3kPj//hObZv3M3ix1/le3f+gk1vbwMgGvVY9JelLHpsaffzqo1DxYEq/vSLx9n17j5cN/m+m9Za8gtzGTN5BPn9c3lt0RtsevtdDAbHMaSmp9Dc2HJKrZe11Q04jiE9IzUpwhySJNB7ciERYwwtjS08ef8iUtJC/Nv/fIU7v/Mpvvnjz3Pb56/j1edWsW7VJoKhAAuunMO2TbvZtOZdnC4KqzGGXe/uY+PbW5lx7iSyczOTPtRjC8LEPqtgKMDF15/LN3/8BW79hw/x4l9fY8mTy/B9y/AxQ0nLSGX1a+tP/H5O7DMu33eIMVPKCIaSopEq8Z3xYnL8G+YX5nHTHVdyxYcvoC3cFruumNhgvMfve4492w/wzR9/gR/96Z/5j998hUAwwH0/fZTmxhYKBxYwfvpoVrzwFjWVdV12C3iex9qVG2kNtzJ51lgcJzlajjoWhGmfX146qphPf/1W/t+v7iIYCnD/fz9GZXk1qWkpjJs2il1b93FgV0W3FR5jYssIr1u1iX4D8ikc1C9prqMJfzWz1lJQlMek2WO77j03Bt/z2LvjIM2NLYycUNptn2pqeipZORnv+XFDXU0D9bWNXHbT+QwaWtjx+NyLZ/Dg/zzJrnf3MeeCqcy5cCqP/eFZli9ezcSZY49b9a6ttY1Xn19F0eD+TJ4zNqnmT3bF9y1b1m+jtaWVybPHYa3FcRxSUkOcf8Ucljy5jFeff4PLP3whg4YNYNq8iSx+/DVmnDeZsZNHHFeLd1yHykM1PPPnJQwuGcCoCcMxhqT/nPs6ayEQdBk1sZSU1FC3K83V1zSyb9dB+g3Ip6ibi3w06jF0xCCMMR27vsVWqizis/90G67r8Kdf/LXjOcdx2P3uPtau3MgVH76AybPHEgi6jBhXwg2fvJx7736YDau3Muv8KVxy3bm8sXQtr7+0hqs+svC4PvjmxhZefGIZE6aPZtTE0qSYfWGMoaayjs1rtzF2ykhyC7IBCAYDDCwu5NqPX8qPvv4btm3czfxLZzL3oum88sxKnnv0ZT76xeuPWzzGmNi4h1efX8XW9Tv45Fc/nFSV9oQ/Uy/qMWXOOIaWDeryeWMMLU1hfvmd+9mydjt3fffTZOVmdnmVdxyHgqK8To9Za8ktyOGjX7iO4rJBHV8oay3leytwHNNRQ8zrl8N5l89m5ZK32bvjACWjhnQa+FJZUcPrL63hwmvmMqC4MCkK9In4nsfLT63gwJ4KRk8qIzUtpeMi7LgOWbmZ7N9VTmwnO4cbPnk5+3Ye5Gf/ci83f+YqZp43mbSM2M550ajH1rff5dHf/Y29Ow7w+X/9OP0G5ONrGdiEkJaRyqe+dguRE+z18MbStfz6u3/igqvO4YZPXnFcoEKs2GdkpeG47nE36caY43Z6dByHfTsPUltVz7R5EwimBDvK9JQ54wDYsn47cxZOZcT4EoaPLub1l97mvCtmk/me8TGb12zn4N5DXPvxS0hLT+120FcicVyH/bvLuecHD/Klf7udqfMmYL2jAwmzczPxPI9wSxiwjBxfwnV/dymP/f45WsNtXHXrQgaXDOho8ag+XMvLT6/g8T8+z7xLZnLuZbPifYpnVcIHurWWjKx0Mt9zZ32EMbEBVWnpqRjHMKR0ILn5WV234Fmw1u+U9dZaUtNCTOsYuOFTV93Axrff5cn7FzF17nhmzJ+I5/kEQ0HmXjSdxY8tZe3KjZSMHNLp7Ve8sBqA+ZfMTJYxHCfkBlwGlwxgxYur2bZhF5Nnj41VloDqQzXs236wfX3/2BrQQ0oH8qV/v52HfvM0v/3hn1n02Kt8/UefJTU9lT/9/HGWPLmcQcMKufM7dzBh5uhY5UuBnhAcx2HgkMLuJ7FY2LllLxhDTl4Ww0YM7jTlqdNL7Smu99+e7zWVdYRSQ+TkZ3d6Oj0rnbx+OVTsrwQMaRmpXHL9efz6+w+wZe02Zi6Y0lGp8D2fF554jaIh/Zg2b0JShDnEukPzCnJITU/ljaVrGTt1JGnpKQBEo1G2bdxNSmqI/MI8fN+Skhri6o9cRGZOBo/9/jlWv7aem+64kstvOp+Nb2/j5//2B5obW7j8pvO55qMXk5mVnjSfJSRLH7q1+J7f/R/f77gj9z0fz+/+dV01z1rbPoXFQmtLG4/94Vm+++WfU1NVz2U3LCAjK73jOIrLBjF17kSWLX6TqsM1Hc2DTQ3NLH1uFeOnj6Jk5BDdORKbvjP93InkFmRz790PsfzF1ezYvIf1qzbzm+8/SF1NA5fddH6slaU5zM4te2hpCnPZjQs4/8o5bF23nYa6JsJNYTav3U7Z2KHc8vfXkJaRyo5Ne6ivboj3KcoZ5PsnLuNH7ob9k1wP3k8lz/N8WprCpGWkxpp2O+0rYMjKyaCluZVoJIrjOIybNpJ+hbmsemUtrS2tselsjmHn1r1sWrON8684p+N6kQx832fQsCIWXD6bRY+9yl/u/Rtb1u/g3Q27eP7RpTz4P08y6/wpjBxXghf1qNhfyZ7tBygZOYSPffE6ALas3Y5xHHZv20/1oVpu/szVTJ8/kfJ9h9mz/UBSBXrC36GfTdbGapDnX3kOOXlZrHplLb/+3p/43Lc+xpjJI/B9n8zsDOYsnMYv/v0+tm/cTf55ubiuy1vL3uHwwSo+8Y83djlgLhn5fmyXvb//5m38+ddP8fP/9wcCwSCRtgj5hbl88qsfZuLM0RjHcHDPIX77wwep2F+J4xhawxGy87NISQ0RTAlSUJjH6mXr2bfrj9De5/qxL17PORdN18p/chpi60o4jmmff96Z6zodO39Za+k/sIB5l8xk0WNLueLDF1AyqhisZfkLq3EDLucsnBbvEzr7DFx564VEIlFeenoFzz/6CjixwS2zz5/CzZ++irSMVNpaI7zwxGsseWIZltjdfVNDM/0G5Me6NAuyMY7h4Xueju3O6FtGThzOF/7140lTSVKgnwk2tvDMkSksZeOGMXJCKecsnM537/w5T/7vYkpHFxNqH8AxccZoho0YzEtPr2DSrNjguBUvrqa4dCCjJpXG+2x6FWth/PTR3PXdIrZt3E1ddQNpGamUjhrCgPb5vLELZT43fPIKWprDHQGdlZNBbn42bsDlpjuuZN4lMzre15jYv5PCXE6H67qkpqcQbmklGu08HdX6lubGMHn9cggGA0SjHoFggOnzJ7Lo8aW8tWwDQ8sGc+hAFatfW8/chdPIL8yN9ymdfRYystO59bPXMOfCqezfVY7v+xQOLKBsXEnH2Bk34DD7/KkMLRvc8XOBoNsxFmnctJF8+dufou3IOAprycqLVeqThQL9NLkBl1Uvr2Hnlr1c8eELYgtN+BbP9xhQ3J85F0xl5Utvc/hgNUNKB+L7Pvn9c5h9wRQe+/2zVJZXU1fTwKa3t3HbF64jPSMt3qfU6/i+T26/HGafP6V99DFHu0oALGTlZDJzweROAX3s8q/Dxw5lxPiSzu/reerakA+u/auTnZtFuKmV5sZwpzFzkUiU2qo6JswY3TGYzvM8ysYOY9LMsbz09HIuveE81r+xmaqKGuZdPINQKJicg2FtbIDcqAmljJ5UFnuovWukYyCs43TcLB37g7FrgY21fl4wtdPAxfcuAZ3o1LZ7mhzHcGB3Bc8+/BK11fXHrSNtnKNNbkf4vmXuwumkZ6az6PFXeXPpOjKy0pkwY3TSrAz1flnfEo16RCJRopHocRe9IwU32v58NBLtVJB9z+/0XOw9FOZyenzfMqC4P6HUIFvf2dHRX2uMYdeWvbQ0hxk+Zmj7ioTE7ipDAeZfOpPqQ7W8tugNlr+wmgkzRjN05OCkmS/dHe+Yctqxd8Mxji/HRyvl1sauEd1dA5KB0uM0+b6lePhAwuE2Vi55Gy/q4boubsDlcHk1q15ew6CSAfQryu/4clprKRzcj5nnTebZh17i5b+t5JyLplM4qB++TcLauUgfdWQhlJETStu37KwgGApQX9vIUw+8SF7/XCbOHN2p8uh7PhNmjGbYyCE88Msn2PrOTs5ZOI2sHC0kJadHTe6nyfd8xk4ZwcKr5/Lo757hwO5yRowrobmphTdeWUdtdT2333UTaZmpneacG2O48Jq5PPG/iwiGYv1qwVAg6WqUIn2RwYCJVc6zcjO55raL+dE3fsPd3/gNoyYO58DuCta/uYXPfP1W+g8sOC6oU9NSuPDqc/j3L/yUmedNYuLMMcnZ1C5nlAL9NFlrSc1I5aZPX0V+YS5LnlzG6y+vwXUdysYO42s/+HvGTRvZ5c5JQ0oHctWtCwkGA4wYNyzpd1cT6e0MhoHFhUycNYa09NSOOetTzhnHV7//Gf5y77OsfPEt8vrl8Pl/+RjnXT672/eaNn8iF31oPtPPnUhBYZ4CXU6bAv0MsL4lu72WftG15xKNRDHGkJIW6ij0XQmlBLn9rpuwNrZOuVrbRHo3z/OYd8lM5iycRkpqqNOArWnzJjB26giibVHcgNuxYVB35To3P5uv/uDvCQRdhbmcEQr0M8Rai+M6ZGand9qq72R9YqGUUPvr4n0GInIqgqEAwW4unWnpqXDMlOeTlevU9lXRRM4EDYrrCQpnERE5yxToIiIiCUCBLiIikgAU6CIiIglAgS4iIpIAFOjy/mk/E5HEp42L+hxNW5P3x8Tm3UciEaLR6GnNn3Vdl0gkgqYFiPQ+0WiEtra2096RMBQKaZ79WaJAl/fFMQ47d+7kx//1Y3Lz8rAnWHveGBPbHc3aLufjO8ahvKKc2po6ZbpIb2Fje1T85dHHeHfruydpkTMdi+d0dy1wXZdVq1bhBNQg3NMU6HLKjDEMLRvMgOH5vLHhtRNnsIX9u8upPlTL4NIBFPTP7fb142eOoP+ggqM7UolIXFhryczJYNKsMezdsYfFy/d0+1oDNDeF2bZhF5k5GRQPH0Qg6Hb52mCOy7jxYwkEXKTnKNDllLmuy7mXzmTa3PEnfa218NCvn2Tx46/x4c9cw/xLZnS5nv0RWbmZWsteJM58z2fQ0EI+/fVbiUa9E96cO47Dnu0H+PY//jdjJpdxx9duISsno9vVMYOhIClpoXifYkJToMupM5CRlR5b3vYkrIWM7HQc1yE3P5uiwf3xTxDYsSY7tbuLxFsgGKCgKC+2o9wJ2uEc16WpsSW2bn16Cv0HFZCTm9Vt07slNv5Geo4CXd6XWH/4qb3u2PXsre932hNaRHov61vsyQa2GD8W0O3XhFgZ91UxjyONUhAREUkACnQREZEEoEAXERFJAAp0ERGRBKBAFxERSQAKdBERkQSgQBcREUkACnQREZEEoEAXERFJAAp0ERGRBKBAFxERSQAKdBERkQSgQBcREUkACnQREZEEoEAXERFJAAp0ERGRBKBAFxERSQAKdBERkQSgQBcREUkACnQREZEEoEAXERFJAAp0ERGRBKBAFxERSQAKdBERkQSgQBcREUkACnQREZEEoEAXERFJAIF4H0BvYwwYDJh4H4mI9IRY+TYYo0J+Oow5cp3U59hbKNCP4XuW6sN1RCMeNt4H09dZS3NTGPRJSm9iLc2NLVRV1BCNevE+mj7NcRxqq+rxPH2OvYUCHToyp7aqjm9+8ge4rnoizoSqihrcgIu1CnXpHaJRjyf/tJhli9/U9/IMaGuNUL7vEMaMU929F1CgA27ApWTUEMZPG4XjGCxqRDoTMjLTyC3IJq8gG107Jd5y8rOZMGM04aYwvrUq46fJcrSMDy0bjBtw431ISc8sr3hcl1rAWqvQ6QGxLjaDuisl7iz4KuQ9whg0JqEX0B16O6PQEUlsBhwVcklg6iwWERFJAAp0ERGRBKBAFxERSQAKdBERkQSgQBcREUkACnQREZEEoEAXERFJAAp0ERGRBKBAFxERSQAKdBERkQSgQBcREUkACnQREZEEoEAXERFJAAp0ERGRBKBAFxERSQAKdBERkQSgQBcREUkACnQREZEEoEAXERFJAAp0ERGRBKBAFxERSQAKdBERkQSgQBcREUkACnQREZEEoEAXERFJAAp0ERGRBKBAFxERSQAKdBERkQSgQBcREUkACnQREZEEoEAXERFJAAp0ERGRBBCI9wGcMcYc/5i18T4qETkTjAHMCV5gVd4l6fX5QDfGwY+24bU2Y6NRrPUxjoMJhHBT03GcANb68T5MEfnALNGmBvxImK5D3eKmpOGmZHRdsRdJEn060K3v0XRwGy3lO2itLsdracL6UYwbJJCRTUq/wWQMHkFqwSBOXLsHxzG6GPQEC9ZarO6e5IMwBi/cTPXal2g+uBOcLnoJfZ/sEVPIGz8X4wbjfcQicdNnA92PtFG7aQW1W94g0liDeW9gV1oad2+kcdcG8iedR1bJeLoLdc/z2bJuF4fLq2PBLmeEtRBKCVA2ZigFRfkKdXnfjDFE6qtoLt9Ja+0hTBeVbmt9oi0NWGvbrwP6nkly6puBbgwNO9ZS/c5r+K3NGNPV2L5YwQ9X7qd6zUsE07NJKyo5rvndGENbaxuP3/ccS599nZS0FBTpZ0Y06pGbn81nv/VR5g8swHq60Mr7ZWirryLSUINxuhnDa0/Wvy6SHPpeoBtDpKGWhl0b8MLNnQu5tVhsey0+VsCN49BaU07jnk2kFAzEuCHeW4O3vqWhtpGmhmYuvu5cUlJD8T7LPs8C617fyIE9h2htadPlVj4Agx8J01pdjh+NdB/oIgL0wUA3xqGt7hCttRXHNb8F0rNw07OJNFTjt4WP/SmaK3aT09xIMDv/+Ba59rfJys3k9rtuJjc/G6tmu9NiLfz+7od46oEXu2wmFTkpA9GWJsKV+49+h4zBGAfre/E+OpFep88FOkC0uQGvpbHzIDZjyB03l8zi0dRuXkXtppVHnzcmFvKRMAZzwrA2xoADxiqETo9VkMtp81oaaKspby/LFjeYhpuWQVvt4fc/iNWCr3EcPcIYVN57gT4X6NZa/LYw1otgnAC0x7MbSid9UBmp/YaQNuAQ9dvewo+2ceT2229rwXrReB++iJwq3ydcdQCvrbX9AYObkUUwI5e22kO8337ztas28fv/ephwUxjfWnUDnSYLHUMQ518ykxs/dQUZWeka/BpHfS7QsT5OKIVQblGnPrVAejZuMCXWh95lUTVqRBfpQ3wvQkv5Lo70kRnHJSVvIDYa+UDvV1ddzztvbiGUEqSgME/Bcwa0tUbYv7ucoWWD8KLqBom3vhfoQObQsaT1L+70mHFdgpl52Egb4ZqD+JG2Tk1yTjAFx+mTpyuSlPy2MOGq/R1/N26A1H6D20P+gwkEXK657WJu/dyHiCqATovjOOzZvp9//8JPY4v0qckj7vpkwrkp6bipGZ0e89taaNyzmZaKXTTs3tD5y2UtwewCnFCqBruJ9BHhqoN44aaOvxs3SGrBIFrKd3/wNzWG9Mw0CorydEd5mhzXob62Add1430o0q5PBjrQed1mY4g01lK17hVaqw7EnnvPgLmMQWUE0rO03rNIHxGu2N1p3EsoO/+4ivwHYdvXfVeT++mx1rb3huhz7C36bqC/l+/HpqpZH45ZaMY4LlmlE8keNQMTCCrQRfoAG40QPrwP63kdlfPUfkMwbuJcskTOtMRZqaFjLZlj7sytxQkECeUW4gZT4n2EInIqjKG1poJIc12nx1L6DWoPdFXKRbqSOIEOx49uNwavtYXqdUtp2LUBfO26JtLbGWNi09XCjR31czeURiinfzfLPIsIJEqgW4ublkX2qBmkDRzeeYlIY/Bam2nYuZ5oc4N2VBPp5azn0Vp9EK+tfbtUawnl9idwBvrPRRJZnwx0YxyM62Kc9j+uSzA9h7zxcxkw71rSB42I9aUfeb3j0FZbgdfa3M0cdRHpFYwh0lhDW11lR8u6tZaUvCKclDTU3C7SvT43wsRan3Dl/tha7u3hbIFgRjZphUMJZheQPnA4jXs3d4puL9KK9bVSnEhvZoxDW301kfqqjqVEjePExsGE0ohGI3Q34dlg0O6pksz6WKAbrOdRv2MdNRtewzjt8x+tT8aQ0YRyCgmG0nDTMnHcAPaYPnPrRWN/4n0KItIt63u01R0i2tLePWZt+505scebG/Ej7U3xRxjwW1toq688bgVJkWTSxwL9GNYenYL2nqloR5riYzsyHS34fjSKqu8ivZXBj7YSaajB+n4smI3BRiNUr3+V2k2vY6133MZMxjg07ttCW30lgy74CIGM7HifiEhc9LlAP7qrz7HNbqZ9kYgjAe+3/71z05zRikYivZu1YDuv4GZ9j2hjLR3bgXQxsDV2h14F2lZVklgfC3QLxulyLqrf2hy7IzcGP9J23M5qjhvECYROun2qiMRbF33kx1Xij39eU9ok2fWxQI9t0OCmptO5D83QVldJ4+6NpDbW0bRvK9b6Rwu4tQQyc3CCKYpykT7AmK7vxE+41KgmsEiS63uBbhyCGTm4KWmxpV7bC70faaVq3Ss4gRBeuLFTbd1aS0r+oPaKgCJdpHeyGDdAVukkQnlFXSwUBX5bK/U71sX2bDgS+NaSPmg4WaUTcTRXXZJYnwt0a31S8gaQkldEc/mujqktAH64GZ/mzjV7a3GCKWQMGhHb2EFruYv0WsZxSSscSlrh0C6eNESbG2g5tJfWqv0cuSW31hLKLSSrdBJOMBTvUxCJmz4X6LGtUPPJKp1Aa3U5fqT1aIAf10QX23Uta9g40gePiPeRJwzzQVbbM+aEP6edr6RDd9+TE/aTm2P62fVdkuTU9wIdAEP28Cl4ba3UblrZac/kYzmBFDKHjSN/0gJtnXqGhFtaaWkKn/R11lpamsP4vk9jfRPVh2vxvW7W0jeQkZlOKCUY79OTvuC9A+TUdy4C9NlAByclnfzx80gvKqVp/1Zaa8rxWpqA2EIUodxC0gcOJ61/MW5apsL8DIhGPZ579BWe+OMi3PY5widSfaiWpvoW/ve/H+eJPy7u8i7cWovv+9zxtQ+z4MpziEa0mp90w4IJBMksHkMwM7cjx621pA0oaV9oSuVcklefDXSwmECItIElpPYfElvW9UhgGNO+xnugY7UpOQOs5fDBSsJ1Ua64/Ary8vJO2FRunFgzu/Vtl68zjkN5eTkPP/wQtdUNH6wpX5KIxQmGyBo+kSw7ofNTxtEKcZL0+nCgA9hYrd11u180RmF+Rvm+pbS0lK9+7asMHz78tPq+jTGsXbuWxYsXaRM8OWUdSz6LSCd9PNAlXjo2zjjNJNZduUjvcyoVdWuPbXmz7atx2xO32qm89ygFuoiIAOA4hor9lbz8zEoqy6tO+FrjGGoq66mtqmPzuu3ce/dDpKSGumwVdRyHQcMGcOmNCzT4tQcp0EVEBIgt3FVZUcPTD7xIpNnSr18BJ5pGYK1lZNloMLDj7YNdvtYYw969exg0vD8XXjNXgd6DFOgiIhJjjs48uevOr3DzzTefdjN5KBTiy1/+Mm+8s0xDmnqYAl1ERI6TnZ1DYWHhGen3TktL04zCs0DzPERE5Hi6ne5zFOgiIiIJQIEuIiKSABToIiIiCUCBLiIikgAU6CIiIglAgS4iIpIAFOgiIiIJQIEuIiKSABToIiIiCaDPLP1qjOmRrfeMMTiOw5ENuR23/e89tEjSybYXFBER+SD6RKAbY6g+XMveHQeJRqId4Xtm3hvCza3UVtYRbYuyZuUmMrPSeyDPbWwLwaFFFA4qOJsfn4iIJIG+EeiOYcPqrfzuRw9RX9OAcc7snbr1LXU1DURaI/z4n+7BcXugJ8JCMCXARz53LVd9ZGGPtDaIiEjy6hOBjrUUFOUx49yJNDe29EzTe3slwfo91xzuBlwGDj0zuxeJiIgcq08Euu9bxk4ZwZjJZfE+lNNmUJh/UEfGUZzqOATjmNjnbQAL1vraQEpEElafCPQjdGebvHzfUrHvEJUV1WTlZjJoaBGhlGC3r29pCrNv50FqKuuIRj2yczMZMnwQOXmZ+h71YtbaHhmQao+8N7H3963tudY4o2uVxEefCnRJPsYYqg7V8ui9f2PVy2uItkUwjsOYKWV89PPXM6R0QMfdujGGhromXn5mBS8+sYyaw7V4no+1Ftd1Sc9MZca5k7j6tos1MLEXCre08vu7H2brOzvO+HtboOZQLU0NLTz94IusfX1jj8w28TyfURNKufVzH6LfgPwe7cITeS8FuvRaxhhamsM8cs/TvLboDa6+7SImzhjDvl0HeewPz/HbHz7IV3/wGTKy0gGoq67nnh8+yOsvrWHavAl86GMXU1w6CDfocvhAFW8v38DLf1vJO6u38oV//QQjxpdoCmEvYn1L9eFaKvZV9swvMDC0bBDWQvnewz3yKzzPo19RPl7Uw2CwPTX/VaQLSRHosbnmZ6YJzPc1j/xsMY6hYl8ly19czbWfuJQbbr8cgPEzRhEIuNzzwwfZu+Ngx9iKZ/78Eq8veZtPfu0WFl4zl2DoaJN8ycghzDh3EnMvns7P/u/veeCXf+Ufv/0pcvKzdBfVS6SkpfD3/3QbrS1t8T6UD8xaSE0LkdsvB9/34304kmQSPtAdx2HfroNsfOvd036vQDDApFljye+fE+/TSg7tU/1mnz+FKbPH4boOnueDhfzCPALBQMesh0MHKnnp6eXMv3QmF187HzfgHvd2xjFMmjWWm+64knu+/wDbNuxk+rmT4n2W0s5xDP0HJEZXiCr9H0xsmEP7Z3cKYxFiA2Qh1qliMEk+fiHhA90NOLzz5lZ+/M/3HB3x/EFYSM9M41/++0unFOixEdmxO/pjH4OTF/ZTfV2i832fokH9+NiXbiAtIxXP8/E9n6aGZl5/6W36FeVTMmoIxjHs2LKXpoZm5l86q8sw72Bg3NSR9BuQz9b1O5k8ZzxuT6w7IB9Isn/nk5UxUFNZz5Inl7P+zc1EIx4jx5dw6Y0LKBrc77jXNjeFeeeNLaxY8hYHdlfQ1NhMSmqI/gMKmLlgMtPmTSCvICfpvk8JH+hgaAu3UVfdcNrvFIlEiUSiJ/+NxrBv50Faw22UjByC4zq0tbbx7ju7KC4bRHZu5gl/ft/Og0TaIgwtG9wzi9z0IW7AJTs3E4sl0hpl8WNLeenpFTTUNfL5f/kEBYW5GAy1VbHR7AOG9D/h+1nfkp2bSXZeFofLq/A9T4EuEkfGGCrLq/nJv97L3m37GTVpOJlZ6by2aBVrVm7kK9/7NENKB2KtxTiG8j2H+MOPH+HtlRspHFTA0LLBlOYU09rSyr5d5dzz/QcYNmIwt991M2OmjEiqUE+CQOeD35V/AI4TG5X9q2/fT3pWOnd99w7S0lNpqGviZ//395x/5Rxu/dyHuj5MY6ivbeC3//kg+f1z+ftvfpSUgJtUX8iuHDl/z/PYvX0/NZV1ZOZkUHW4lmjUJxRycF0XA7SGT9L/amIVs2gkSiAY4Kx+OUTkOI7r8OKTy9i1ZS93ffcOpswZDwZ2bNrNd/7x5zz36Ct8+v/cCgbqaxr53d0PsXntdj7x5RtZcPls0jJSO94rGomyZsVG/vizv/Dzf7+Pr//ocwwpHRjvUzx7n2W8DyDReFGfl59Zwaa125h/yUxSU1Ow1pKbn03Z2KEsW/wmtVX1XfbzGAM7t+xj05rtjJ0ygtT0lKQP82OlpqXwybtu5lv//SXGTh7B7//rYd5ath7fWoaUDiSUGmLLuu0nfA/HcSjfd5iKA5UMHzOUYCg56rSJzlpLa7iNcHPraf4JE2mLxPt0kooBDu6pYOyUEYyfPjq2IJQxFJcNZsSEUvbvirVYYmHNig2sWbGRj33xeq64+QIystI7FpwyxhAMBZmzcBr/8C8fp6ayjuceeTmprqFJcDWzBIMB0jPTTjBYwtLa0obn+aRlpHb7uozMtBP2zzqOw46te3ji/kWcc+E0Zp43CePEVjZzAy6X3rCA7931C958dR2X3nAentf5i9YajrD02dcZMKQ/k2aP67Ed3/qShtpG2toi9CvKi40gTk+lbOwwPvrF69m0ZhvPP7qUGedOYvjoYkpHDWHRY0uZfcFUCgrzjlsZznEcws1hli16k2AwwNjJI3AcR6ORE0BTQwt3f/M37Nq6N7Zb4gcUjXrMv2Qmn/zKzbhBt8syeOzOj+9dtfD9jH8xjtEMC2Jz96+//XLcgEswFIh9vo6hqaGZwwerGD1xOIFQgNaWVpa/uJrS0cXMvmDqcWOUOt4v6jFmchnT50/krWXvcMtnm8nMzoj3aZ4VCR/o0ajHjPMm8Z/3/xPWdtHAaiDc0sb//vdjbN+0m3/+6RfJzE4/riBbYgPsho8Z1u3vCreEefy+5wgEAlz78UvJzE6PjcpuN3JCKUNHDGb54jeZf8lM0jJSOxX8qopqVr2yhkuuP48BQ/rje8kdNNFIlEd+9ww1lXV8+dt34AYcrLV4UY+MrDQGDStiz/b9WGsJpYa4+dNX859f/zW//t6fuO3z1zK4ZEBsDEL7R1xZUc0Lj7/Gi08s47YvXMuQ4QMV5gnAmNhFfOeWvWxdf/qL0gwfPTTWX9vFPHLHcWgNt1JTVY/v+WTlZJCVk9nxPWpubCEaiZKdl3nCZYattdQcqiMrJ6O96yd5WWsZWja4Y4nmuuoGdm7dyyvPrCA9M40rb12IASIRj4O7KygdPZT8/jlEI16372mMYdTE4ax/YzPVh2vJyslMijv1hP8mWd9SUJhHQWFel88bE6sJPv1ANoFQbFpaTn7W+/9FBt5esZGlz67iwmvmkluQHVtcwnU6auFpGWlcfN253PeTR9m8bjsz5k8kGj36pXz1+TcIBFzmXzJDNXdiF8/0zHTeeGUd5XsPMXTE4NhnagzhllaqKmrILcjuWB9/7NQRfPafPsoDv/wr37vrl5x32Syu+8SlBEJBli9+k6cffJHDB6q4+dNXcvG15+K6Gp+QMM74UIiu33DXu/t47pGXWb9qM62tbZSOKuaSG85jypxxOK7D6y+vYdOad7nt89eRk5fV5ffLOIadm/by8D1PcevnPhQLsyR3ZMlfN+Dyzuot/Ojrv6a5sYXP/tNHGTCkP9bGruVtbVHcgHtKU9OCoQC+b2kLRzoqC4lOfehwfNl9nxcHYwzVFbX8+X+epKaqjtWvree7d/6CX/7H/ezauq/jda7rMHHmGLJyM1n96jrC4bbYF9NAfW0jyxa/yYQZoxk6YrCCBnCDLtPmjifcHObR3z5D+b7DWGtprG/imT8vYefWvZx3+eyOnfKMMcw+fwpf++FnmTB9NH/5/bPUVNUTbg7z7MMv4bouX/7Op7jmoxeTkhbS3bm8LxX7K/nZ/72X155fxdR541n4oXlUHarhJ9/6HW+v2IDruriuy5Inl7Nh9dZuZ08Y4OVnVrJh9buEUkLxPq1exfd9Rk8czpe//Smuvu0innrwBRY99gq+7xMIuhQU5lFTWUtLU/iEoW6tZf+ucoLBAHn9c5IizCEJ7tDPDsuix5aydd0OFl4zj2nzJlBf08CLTy5j++bd3PmdOyguGxSbVz24H/MunsHLz6zg0hsXxKamGcPby9/h8IFKPvXVD59WH2AisdZSNq6Ej/zDh3jgV0/wzltbyeuXS1N9E9WVtVx64wLmXzordsezeS8P/OqvVJbXEAi6NNQ2AbHmWNte89+5dR//+/PH8T0fx3W54fbLmLVgSkeFQPouw9H+6+5XhTzyePdXd9+3x3wfjr7OWsvix5eyf1cFX/n+p5k+byLBUJB5F8/gp/96L8898gpjp4xk7NQRDBpaxKqXY8sPp6Z1HtjqOA4H9lTw9vJ3OOei6fQryiPZ+b7tmHXiAP0G5nPhNfOYtWAygZ8EePJ/FzN++mhKRxUzbd54nvjjIt59ZycTZo7Bix7f7O44hurKet5evoGSUcXkJtF8dAX6aXJch93v7ufV51Zx+YfP5+/uvJmMrDSsb5l9wVT+44s/49mHX+Yz3/gIAIFAgBnnTuKFv77Kutc3MaR0IJG2CMtfWE3JqGLKxg07zSNKIBYCAZeF186nbFwJb7yylv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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
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    <answer fraction="100" format="html">
      <text>Polo 2</text>
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    </answer>
    <answer fraction="0" format="html">
      <text>Polo 1</text>
      <feedback format="html">
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    </answer>
    <answer fraction="0" format="html">
      <text>Polo 3</text>
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        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Polo 4</text>
      <feedback format="html">
        <text></text>
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    </answer>
  </question>

<!-- question: 17805  -->
  <question type="multichoice">
    <name>
      <text>Por que circuíto circulará máis corrente?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Por que circuíto circulará máis corrente?</p><p><img src="@@PLUGINFILE@@/leiOhmSameVoltDecimalOhm.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
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    <answer fraction="100" format="html">
      <text>Polo 3</text>
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    </answer>
    <answer fraction="0" format="html">
      <text>Polo 2</text>
      <feedback format="html">
        <text></text>
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    </answer>
    <answer fraction="0" format="html">
      <text>Polo 1</text>
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        <text></text>
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    </answer>
    <answer fraction="0" format="html">
      <text>Polo 4</text>
      <feedback format="html">
        <text></text>
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  </question>

<!-- question: 17806  -->
  <question type="multichoice">
    <name>
      <text>Por que circuíto circulará máis corrente?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Por que circuíto circulará máis corrente?</p><p><img src="@@PLUGINFILE@@/leiOhmSameVoltKohm.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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lJT8TpctDU6KfkxFnefmU9f33kH9TVNHDTpxbicEZODEbOO7kI27axQl3QZ6Jo/kH17T6+vkZrSMlIYvi4Qbg9LuyWK2od/m5brrB3bz3AoT1HefBbdzD/+ukYSpFTkMmJ90/x9ssbGDdtBElpiWzfsJejB07ynUe+wJT54wDIKcjg8L5jLH1uJWOmDsNQBu+8uoGmRh/3fe1Who8fjAISU+L5r889wvrl2ygeUYDb7WLbul0sfeYdbv/0tVz/iQV4oz2tff4KRVZuOkNGFZKSnsSTv3mJIaMLueLGmd0ybao/CwWtLqltGYZqbaUR3cu2LIaOLuSbP/osLo+L333v71RX1rZ5hGr9P6XCFwDnSiv580+f4b2Ne/nif36KaVeOxzQNQiGLNW9sYtvanTzwjTtYcPMsTIfZWhaTUAwoyGTo2GL++rPneOEvSxk5YQhDxxb19MfQZSI+0E3T4MCuI6x6beNlv5bL7WTBTbPIykvv6bfVryggGAhSX9dIMBjC4XTgcjubB7GFT+Baa7av301CUhyTZo/BtmwsrUlOT2TSnLE8/buXqCyvxhvt5cDOwxQOzaNwWB62ZWHbmuS0RMZOG8GWVTuoPldLfHIc723cS8HgARQPLyAUDKGUIjs/g3HTR7Bn2yFqKuuIiY1i08rt5A/KYd710/B4w7WKFhqNbYPb4+LKm2ay5s3NbHh7OzMXTcblckZUc19P8jf5ee3plZSXVFzWtFbbshk8qpDZV09u7VIR3Udr8ER58EZ78TX5LzpYTSmDc6WV/PFHT/HehpYwn9A8MBZ8jX5WvLyO0VOGMffaaeFxLR2UxegYLzc/sIht63byzusbGDKmMGIqaREf6IZp8v7uo/z1keeaR8h/vC9Oo4mJjWLkxCGdBrphGBimER50iQ6vOme3jI4OH4tt2x86KKrlNSypwQHhz2P7+j384X+fwOFwEB0bRX5xDuNmjCAlPSkcihpOHi0hJSORhKS4NqPSITM3jWAwRHVlHQnJ8Zw+VkpecXbzwh/n/86gEQWsfXMLZ06UYTpNqipqmTpvbGtAaK2JivGQV5jN5pXv0VDXCBqOHTzFmKnDSUpNCI9k74DWGm+Uh9GTh/Huut1Unq0mc0CaBHoXUAp8vgCvPPkWB3YeuayTs9aahbfMZubCSZjmhTMolFLh8tn8N7RtN7cShe83DKN1gOTFj1lhmoaMhuf8KqAX+xyUUlSUVfL4L19g15b9PPzv9zLtyvHtZkSEB8KVM/3KiXii2l9Yt2XbNqkZSeQWZnNk/4nWcTWRIOIDHc7PFAr/Xj5+4dGdTJ0AsCyL7Rv2sHX1DmqrG0hOTWDSnDEMGV2I6TCpra5j6TPvMHHOaAoGDej0b9i2Zv3yLfia/My8ahIut4N+W941RMV4mTZ/PKGgRfmZCgDq6xpZ9vwqBo0q5NP/cid5RTlooL6mIXyx1aZsag0xcVF4vR7qquvx+wLU1dSTkByPy+1q930mpydhWRZ1NQ3U1zZgWxZJaYmoNi+olCI2IYZgMETAH8TlDtFQ10hsfDROl4NQsPMTuWEYxCfH4Wvy42vyy3riXay1J+YyC8zFnl5eUsHaN7dw9OBJTNNk8KiBTJk3joTkOCzLYsvqHVSUVTH/+hk43Y4OTzdKKcrOnOPtl9Yx//rppGYm9/RH16sppSgvqeQPP3yKNW9s5t4v3cSMqya21sxbhGv4mtj4aC7lpBmXEEPZqfKIuqDqF4HerRRYQYslj73JS48vIy4xltT0RN7fc5R3XtvAXZ+7gStvnInW8PbL6yg7Xc7n//NTHc61NYzwyM1nfv8Kw8YVM2vRZJonWfb0u+wRWuvWpuqpV4xvnliuCAVDHNpzjN99/+/89ZF/8O0fP4zL4yQYDF44wEWHxz2YTpOAP4hlWQT8IZxOB4ZhtKtJud1OtK0JBoOEAiFsW+NyOS+4QHA4zea55jYOp0lUtIf62gaCgdBFr/Rt26amoha3x4Xb4+qvX2ufdfz90/zyP/7CubJKsvMysG2bjSvfZdu63Tz4zdtJy0qh5MRZXvjrUgYOyWXomOIOa+qGoVj75hZe+vuy5jIuLsYwDda+uZn4pDhS0hM5uOsIFWerSctMahfGbo8LFNTXNlxSjbuuuh5PlDtiaufQTwK9O+f9mqbJtjW7ePFvbzL/+uncdN8i3B4XjfVN/P1XS3jqdy8xcGguRcPymTh7NGuXbaXkRBk5BZkXXBlqDQd2HKbszDnu/vwNuD2uTpuN+ouAP0jAHyQpNaHN+BhFamYytVX1PPaLf7Dn3YOMnzESl8tF0B9o/wIKggGLUCCEJ8qNw+HA5XES8Aew7fafrc8XQBkGLpcLl9uFYSh8Pn/LdUT45RQEA6HwwCnDID4xluIRBezeepCqczWkpCd12A+olKKp0ceOjXvIzk8nNSMJraVLpct0eRFv/4LBQJDHf/k8DXWN/OvPPk/+oBy0rdm1ZT+/+q+/8sZzq7j3izcxctIQnn30Vd5dt5tBIwde8KrKUFSWV7Pp7e2MmjSM5LSEnv7kej+tiU2I4avfexCny8lP/uX3LPnrUj711VvbtbJ5oz3kDsxi/84j+Jr8ODsZo2IYBqWnyzn2/immzB0ngd6X6OaBUaMmD+24hVMpbMvi5JESGuubKB5RgKOTEa6eKE+4OacNK2Sx592DxCXEsPi2uSQmx2PbNt4oD7d/5lreXbeL7ev3MGRUIXOvm8aKl9ez7q2t3PnZ67Cs9j+2pkYfy19cy6ARBQwbVyyjoIFdW/ezfd1ubnngahKSw33jLSvGjZ4ylNBPQpScKMMwRhGXGENlec0HAlhRX9uA3xcgLiEGt9dFfGIsledq8DUF2i04c660EofDJC4xlpj4aBxOB+dKKwmf3Fv6TDW11fW4PC5cHifeaA9T5o1jw9vbWfnKem66b9EFC1a07Oi38pUNnDlxlpvvvxqn2ynfbxdpaTUZNLIAt8fV6UpztVX1nDpWQkpGEulZKR2e7EMhi9yirPAqY5xfHfDM8TIO7zvBTfctZMjowtbbJ84azfzrp7NlzU4W3TaHnPxMpswbx9plW5l33XQyclLbXeAZhsHubQc5ceQMN9+/CE+EzYPuDpZlM2vhZCbOHo3pMLnpU4tY8rc3KB5ewJxrprY+zhvl4YobZ/LYL/7B6jc2M++6aa2rxbVoWXTm5cffIugPMfvqKRLofYkVshgzZRi5hVkd3q+UoqnBx2++9zgHdhzma99/iNiEmA77YAzDIDk9sd1zA/4gdVX1pGWltC5cAuELiZi4KGITYqipqgOlyMnPZPSkIWxds5Mrb5xJUlpCu9aD44dOc2jPUe763A3EJ8X1+9o5wLnSKla+uoEp88eTlJbQ7jNpqGsEpXC6nYAivziHtcu2UH7mHBnNA85sy+LUsRI8UW7ik2KJiYsitzCLAzuPUFtV37qwhNaa/TvexxPlJjs/nejYKJLTEjm87zihYAiny9l8cdDI0QMnyM7LICYuGitkM3rKMK6+Yx4v/OUNGuqauOrmWaTnpIYPUocXunjrxbW8+sRyFt02lwmzRkmYdzFvtIcHvnkHwYvs9bBl9Q5+//0nmHvNVG6+f3GH5UtriI71YphmayVdKUVNVT22ZZOdl9HmsRqXx0VaVgoNdY34fQGiY71MnjuGdcu2sO+9Q83zo8+/TkNtI5tWbie3MIviEQUodUndvf2e0+3EMBQut5PFd8zl8L5jPP7rFxhQmNW6qpxhGMxYMIG92w/y+C+fp6ayjrlXTyEhJR4IX4wfP3Ka159+m7XLtnDLA4spGpZ3OYfV60R8oGutiY6NIuYDNesWLauReaM8KCM8bzkhKbbjFjxNu/W+tdY43Q4SUuLZuWU/dTUNJKSEa+iK8Oph1RW1JKXEt/YHz79hBj/+1u/Zs+0gc66eQqi52VdrzduvrCcuIYYp88fJCZ9wAc0flEMwEGTr6h0UD8sLz/HW0NTQxBvPrSIq2sPgkYVorZk4ezRLn13J2mVbueWBxZgOk5ITZWxYvo3h44pJTkvE7XEzbGwxK15e33rCNUyDk4fP8N6GPQwfN5i4hBgUiomzR/Pco6+yc/N+Js4ajTIUxw+dYtuaXVx79xUkJMdja5uoaA+3PLCYhOQ4XnpsGeve2sL9X7+daVdOYNuaXfzu+49jWTa3f+ZarrplNt5oj3y/XcwwDDJz0jofaKjh6IGToBTxibHkFWUT6uSCWWvd7kJba01Cchymw+DowZOMmz6iuRVA4ff5OXW0hLiEmNYpi8PGDqJ4RAErXlrHpDljWrdjVkpx6lgp29ft4bZPX0NyWkLrLBjxYZorSrYmMTmee75wI9/98q947BfP8/X//TTxibForYlLjOWhb93Jkr+9ySt/f4s1b2zmwW/ezvDxg3nrxTU884dX8EZ5uO9rtzLn6qk4nI6IKosRH+jQXECtjgtO62YbzSltWzaWfembaJimyejJQ3nz+VUs+dsb3PCJq4iOjaK2up4nf/MiTpeDcdNHhn80CoqG5TNwyAA2rNjG+BkjiYrxAlB2qpx31+5i5sJJrRcA/Z3WmryibBbdPo8XH3uTupp6pl85AcuyWfXaRtav2MZNn1pEblEWWmuKhxcwYeZoXvjrUkyHyYCBmSx7YTUnj5Zw+6evJS4hBtsKt9iMnDCYP/74aXxNfuITY3np72/hawqw+I65rU1wsxdN5u2X1vHHHz1FXU0DTpeD5x59jYTkOCbPG4vDYRAMhDhbVkFdTT2DRxVy58PX85dHnuX4odNMnT+eY4dO4mv0c88XbyK/OIfTx0qJiY0iNTN8ISG6zodtuNFSpmzdPKX0Ek/kWmuy89IZNm4Qrz65gryibAqH5qFtzXsb9/L2y+u47p4rwy1Itk1cQjRTrxjPYz//B8cPnW5tog8GQ2xa+S4x8dGMmTqsuV9Iynlb4e+o7WeiW6eltpwSbdsmf9AA7vvabfz83//Ekr+9wT2fvxFlGJx6/zQBX4BJs0eTlpnM337xPMffP8OICUPY994hnC4H93zxRpLTEjl26BSx8dERNcugXwR6dwpfkRdz18PX8+yjr7Fz836S0xI4c+Isp46W8OA37yCvOLv1R5mUmsD0BRN55vcvc/JICUNGF6IMxYYV7+L3B5i9eHJE9elcDq01Hq+bGz95FU6ng9VLN/LOqxtRhiI1I4nbHrqG6+6+snUBEG+0h09+5WYe++ULPPfoK/h8AVIzkrnvq7cybvqI1gu1pPRE7v3STTz925f580+eIRSyyM7L4NP/cheFw/Jb/35yeiKf/49P8PivlvDb/3kM29bkDcrhrs/fQOGQPGxb42vy8/ozb7Pmjc0YpoFt2fibAiQkx6FUeGU5X5Ofp373EoYRvn/S7NHc+6WbiY6Nkgu3PsJ0mNz9uRv4ww+f5Bf/78+k56Sgbdiz7QBFw/OZtWgyDocD2w6vPTFp9mhefXI5y19cy+BRA1FKUVtZx9o3tzB22ggGDMyKqJphVzAMg/TsFDxeN05XeMqf0+UkY0AqyemJ4Q2R2oT9pNljuOau+Rzdf5LK8mpiE2J4/JfPc2TfidZlo90eJwnJsYAmNTOZjW9v548/erp1d7eZCydx9xdujJhzrgR6FzBMgwU3zyZ/0AD273ifowdOsufdg4yYMJirbpnd/seiYOzU4bz+zEo2vv0uRcPzqK9pYPPqHYyeNJTMXFmFri2tNQlJcdz58HXMXDiRstMVKAUZOalk52e0G4CmtSYrL50v/OcnOXLgBE0NftKzU86Pn2jpKrE1xSMK+NL/3M+xgycJ+IPkFGSS0dLv3cawcYP45o8+w7GDJ9Eacgoym0/m4RdzeVzMuGpic3+oaj4JOSgano/WMHbqCL72/Ydam3e11qSkJ10wB170fll56Xz5v+9n+4Y9nD5awvrl2zAdJtfedQW5hVmtLQRah1cenDJ3HKvf2ETJibNk52ewbd0uGuqbmLlwUvjiLkK38Py4HE6TxbfPw9/kx+V2Yts20bFebnvoGtweV3gZ1zZlxuV2cvN9iyg5WU5cYiwOh8k1d86nrqYh/ACt8UZ7KB5RgG1rrrhhBgOH5LYu2KWAtDZ7QUQCCfQuYhiK4eMHMXzcIJ7/8+usW7aV2z99LUmpCe1+hLZlt24AsvqNzdzwiQXs2X6I44dOc/N9i3F7XbK95ge0bImYP2gAAwfnAuebTT8YirYdHjMxevIwVJvHXfCatiY+MZax00aEH2frDk+wWmuS0hJIzUhqff22j3M4TAaPHMiQ0UVtn9S67318UizTrhxP285dbduyCmAfpLUmMTWeq26axYkjZ1j31lYmzR7NrEWTz+8v0Mbca6fy1otr2PD2u9xw7wJWvrKeQSMKKB6eL2HeAaUUmQNSm2cehT8fwzDIK84BrS8Yb6C1JjY+hvjE2NbWtzFTh7cPaH1+b/r07BQyc9NoWxZt+9K7XvoCCfQuZNs27+85xpLH3mTmwkmMnTq8w8cppZixYCJr39zCylc3cPTASfIH5UTciMuuZls2l1L0tNaXNEPgkh9n69bBix2xLBuszpd8vdjqcaKP0eHppS8+tqx5V78H2s1uaSs9O4Vx00awdfUOElPiOXWslIf/7Z6I2t2rq4VD+wMX6RcJ3PACT+cff7HyHL4Yj+yyKKNyupCv0c+Sv76BaRgsvmMe0bEdF3Tbtikens+Q0YU898fXeG/DHqZfOZ7ElHipnQvRiyml2L5+D6te28DVd85v7lrpuMy6PC7mXDOVkpPlPPbzf5CWmczw8YN7+i2ICCaB3oW2rd3FppXbWXzHPIqH51+0WdV0mFxxwwxKTpwlOjaKMZ3U5oUQvYMyFFXnqnn5ibdIzUpmwU2zcLkuXtseOHgABYMGcGjPMeZeO42YuKiefhsigknbTxfRWlNTWcuUeeNYcNPMC1Yo6sjQMUUsum0O+YNyyMpNl341IXoxhaKp0Y832stVN89uXgWu8zKubU1CcnzzVp7hwbCmacjcc9FtJNC7iFKK+dfPYO610/BGuS9pBHN0bBRf/K9Phecjy5RUIXo127ZJy0rmK/9zPy6Ps90Uqk6fo22mXTmeSbNH4/a6JMxFt5JA70IutxP4aEs5ur3u8L9IORei1zMMA290eOW3Syqzzbv9dbY/hBBdSfrQhRBCiAgggS6EEEJEAAl0IYQQIgJIoAshhBARQAJdCCGEiAAS6OKji5y9DIQQnYmgTUv6C5m2Jj4aFV4wIxgMEgqFLmsxHNM0CQaDyJw9IXqfUChIIBC47N3IXC6XLJr1TyKBLj4SQxkcPXqUR372CAmJiWjdeUFVSrWumNfRQjuGMigtK6W6qkYyXYjeQoc3Mnn+Hy9w6OChD2mRUxiGQms6PReYpsnmzZsxHNIg3N0k0MUlU0qRW5hNxsAktuxZe/EM1nD6eCmVZ6vJLsggOTWh08cPn1hEalYyWq7ihehRWmti4qMZNWkIJ4+c4K31Jzp9rAIaG3y8v+cYMfHRDBiYhcPZ8QI6zniTYcOHygI73UwCXVwy0zSZedVExk378I1ktIZnfv8yby1Zy+2fvo4ZCyZcdBvE2IQYLCuytzYUorezLZus3DQe+vadhELWRSvnhmFw4vAZvvvlXzFkdCEPfvMOYuOjO1322uly4va6evotRjQJdHHpVHj9+UvZMUpriI6LwjANEpLiSM9Oxb5IYIeb7KTdXYie5nA6SE5PRH3IBhOGadJQ34TpMPFGuUnNSiY+IbbTpncNsj10N5NAFx9JuD/80h7Xci7QWqNtWzamEKKP0Lb+8M1nlB0O6OZzQriM23Jh3oNklIIQQggRASTQhRBCiAgggS6EEEJEAAl0IYQQIgJIoAshhBARQAJdCCGEiAAS6EIIIUQEkEAXQgghIoAEuhBCCBEBJNCFEEKICCCBLoQQQkQACXQhhBAiAkigCyGEEBFAAl0IIYSIABLoQgghRASQQBdCCCEigAS6EEIIEQEk0IUQQogIIIEuhBBCRAAJdCGEECICSKALIYQQEUACXQghhIgAEuhCCCFEBJBAF0IIISKABLoQQggRASTQhRBCiAgggS6EEEJEAEdPH0BvoxQoFKiePhIhRHcIl2+FUlLIL4dSLedJ+Rx7Cwn0NmxLU1leQyhooXv6YPo6rWls8IF8kqI30ZrG+iYqyqoIhayePpo+zTAMqitqsSz5HHsLCXRozZzqihr+9f4fYprSE9EVKsqqMB0mWkuoi94hFLJ4+Ym3WPfWVvlddoGAP0jpqbMoNUyu3XsBCXTAdJjkD8ph+LhBGIZCI41IXSE6xktCchyJyXHIuVP0tPikOEZMGIyvwYettZTxy6Q5X8ZzC7MxHWZPH1K/p9aXLZFTLaC1ltDpBuEuNoV0V4oep8GWQt4tlELGJPQCUkNvpiR0hIhsCgwp5CKCSWexEEIIEQEk0IUQQogIIIEuhBBCRAAJdCGEECICSKALIYQQEUACXQghhIgAEuhCCCFEBJBAF0IIISKABLoQQggRASTQhRBCiAgggS6EEEJEAAl0IYQQIgJIoAshhBARQAJdCCGEiAAS6EIIIUQEkEAXQgghIoAEuhBCCBEBJNCFEEKICCCBLoQQQkQACXQhhBAiAkigCyGEEBFAAl0IIYSIABLoQgghRASQQBdCCCEigAS6EEIIEQEk0IUQQogIIIEuhBBCRAAJdCGEECICSKALIYQQEUACXQghhIgAEuhCCCFEBJBAF0IIISKAo6cPoMsodeFtWvf0UQkhuoJSgLrIA7SUd9Hv9flAV8rADgWw/I3oUAitbZRhoBwuTE8UhuFAa7unD1MI8bFpQg112EEfHYe6xnR7Md3RHV/YC9FP9OlA17ZFQ8n7NJUewV9ZitXUgLZDKNOJIzoOd0o20dlFeJKzuPjVPRiGkpNBd9CgtUZL7Ul8HEph+Rqp3LGSxpKjYHTQS2jbxBWNIXH4NJTp7OkjFqLH9NlAt4MBqvdtoPrAFoL1VagPBvY5Tf3xvdQf20PSqFnE5g+ns1C3LJsDO49RXloZDnbRJbQGl9tB4ZBcktOTJNTFR6aUIlhbQWPpUfzVZ1EdXHRrbRNqqkNr3XwekN+Z6J/6ZqArRd2RHVTuXovtb0Spjsb2hQu+79xpKt9biTMqDm96/gXN70opAv4AS/72BquXbsLtdSOR3jVCIYuEpDg+++/3MCMzGW3JiVZ8VIpAbQXBuiqU0ckYXv1h/etC9A99L9CVIlhXTd2xPVi+xvaFXGs0uvkqPlzAlWHgryql/sQ+3MmZKNPFB6/gta2pq66noa6RK2+cidvj6ul32edpYOemvZw5cRZ/U0BOt+JjUNhBH/7KUuxQsPNAF0IAfTDQlTII1JzFX112QfObIyoWMyqOYF0ldsDX9lk0lh0nvrEeZ1zShS1yzS8TmxDDfV+7jYSkOLQ0210WreEvP32GV55c0WEzqRAfSkGoqQHfudPnf0NKoZSBtq2ePjohep0+F+gAocY6rKb69oPYlCJh2DRiBgymev9mqvdtPH+/UuGQD/pQqIuGtVIKDFBaQujyaAlycdmspjoCVaXNZVljOr2Y3mgC1eUffRCrBlvGcXQLpZDy3gv0uUDXWmMHfGgriDIc0BzPpiuKqKxCPCk5eDPOUvv+u9ihAC3VbzvQhLZCPX34QohLZdv4Ks5gBfzNNyjM6Fic0QkEqs/yUfvNd2zex19+9iy+Bh+21tINdJk0tA5BnLFgIrc8sJjo2CgZ/NqD+lygo20MlxtXQnq7PjVHVBym0x3uQ++wqCppRBeiD7GtIE2lx2jpI1OGiTsxEx0KfqzXq6msZffWA7jcTpLTEiV4ukDAH+T08VJyC7OwQtIN0tP6XqADMblD8aYOaHebMk2cMYnoYABfVQl2MNCuSc5wujGMPvl2heiX7IAPX8Xp1v9WpgNPSnZzyH88DofJdXdfyZ0PX09IAuiyGIbBicOn+e8v/CK8SJ80efS4PplwpjsK0xPd7jY70ET9if00lR2j7vie9j8urXHGJWO4PDLYTYg+wldRguVraP1vZTrxJGfRVHr847+oUkTFeElOT5Qa5WUyTIPa6jpM0+zpQxHN+mSgA+3XbVaKYH01FTtX4a84E77vAwPmorMKcUTFynrPQvQRvrLj7ca9uOKSLriQ/zh087rv0uR+ebTWzb0h8jn2Fn030D/ItsNT1bQNbRaaUYZJbMFI4gZNQDmcEuhC9AE6FMRXfgptWa0X556UHJQZOacsIbpa5KzU0LqWTJuaudYYDieuhDRMp7unj1AIcSmUwl9VRrCxpt1t7pSs5kCXi3IhOhI5gQ4Xjm5XCsvfROXO1dQd2wO27LomRG+nlApPV/PVt16fmy4vrvjUTpZ5FkJApAS61pjeWOIGTcCbObD9EpFKYfkbqTu6i1BjneyoJkQvpy0Lf2UJVqB5u1StcSWk4uiC/nMhIlmfDHSlDJRpoozmf0wTZ1Q8icOnkTH9BqKyisJ96S2PNwwC1WVY/sZO5qgLIXoFpQjWVxGoOdfasq61xp2YjuH2Is3tQnSuz40w0drGd+50eC335nDWgDM6Dm9aLs64ZKIyB1J/cn+76LaCfrQtK8UJ0ZspZRCorSRYW9G6lKgyjPA4GJeXUChIZxOeFQrZPVX0Z30s0BXasqg9spOqPWtRRvP8R20TnTMYV3waTpcX0xuDYTrQbfrMtRUK/9PTb0EI0SltWwRqzhJqau4e07q5Zk749sZ67GBzU3wLBba/iUDtuQtWkBSiP+ljgd6G1uenoH1gKlpLU3x4R6bzBd8OhZDLdyF6K4Ud8hOsq0LbdjiYlUKHglTuWkP1vk1obV2wMZNSBvWnDhCoPUfW3LtwRMf19BsRokf0uUA/v6tP22Y31bxIREvA283/3b5pTsmKRkL0blqDbr+Cm7YtQvXVtG4H0sHA1nANvQJkW1XRj/WxQNegjA7notr+xnCNXCnsYOCCndUM04nhcH3o9qlCiJ7WQR/5BRfxF94vU9pEf9fHAj28QYPpiaJ9H5oiUHOO+uN78dTX0HDqIFrb5wu41jhi4jGcbolyIfoApTquiV90qVGZwCL6ub4X6MrAGR2P6faGl3ptLvR20E/FzlUYDheWr77d1brWGndSVvOFgES6EL2TRpkOYgtG4UpM72ChKLADfmqP7Azv2dAS+FoTlTWQ2IKRGDJXXfRjfS7QtbZxJ2bgTkynsfRY69QWANvXiE1j+yt7rTGcbqKzisIbO8ha7kL0Wsow8abl4k3L7eBORaixjqazJ/FXnKalSq61xpWQRmzBKAynq6ffghA9ps8Fengr1CRiC0bgryzFDvrPB/gFTXThXddi84YRlV3U00ceMdTHWW1PqYs+T3a+Eq06+51ctJ9ctelnl9+S6J/6XqADoIgbOAYr4Kd638Z2eya3ZTjcxOQNI2nUbNk6tYv4mvw0Nfg+9HFaa5oafdi2TX1tA5Xl1dhWJ2vpK4iOicLldvb02xN9wQcHyEnfuRBAnw10MNxRJA2fTlR6AQ2nD+KvKsVqagDCC1G4EtKIyhyIN3UApjdGwrwLhEIWb/xjFS89tgyzeY7wxVSeraahtom//2oJLz32Voe1cK01tm3z4DdvZ/bVUwkFZTU/0QkNyuEkZsAQnDEJrTmutcabkd+80JSUc9F/9dlAB41yuPBm5uNJzQkv69oSGEo1r/HuaF1tSnQBrSkvOYevJsTiRYtJTEy8aFO5MsLN7NrWHT5OGQalpaU8++wzVFfWfbymfNGPaAyni9iBI4nVI9rfpQxZIU70e3040AF0+KrdNDtfNEbCvEvZtqagoIBvfPMbDBw48LL6vpVS7Nixg7feWiab4IlL1rrksxCinT4e6KKntG6ccZlJLLVyIXqfS7lQ17pty5tuXo1bX7zVTsp7t5JAF0IIAYBhKMpOn+Od1zZyrrTioo9VhqLqXC3VFTXs33mYP//0GdweV4etooZhkJWXwVW3zJbBr91IAl0IIQQQXrjrXFkVrz65gmCjJiUlmYtNI9BaU1w4GBQc2V7S4WOVUpw8eYKsganMu26aBHo3kkAXQggRps7PPPnaV7/ObbfddtnN5C6Xi6985Sts2b1OhjR1Mwl0IYQQF4iLiyctLa1L+r29Xq/MKPwnkHkeQgghLiTV6T5HAl0IIYSIABLoQgghRASQQBdCCCEigAS6EEIIEQEk0IUQQogIIIEuhBBCRAAJdCGEECICSKALIYQQEUACXQghhIgAfWbpV6VUt2y9p5TCMAxaNuQ2zOb/7qZFkj5se0EhhBDi4+gTga6UorK8mpNHSggFQ63h2zWvDb5GP9XnaggFQry3cR8xsVHdkOc6vIVgbjppWcn/zI9PCCFEP9A3At1Q7Nl2kD/95Blqq+pQRtfW1LWtqamqI+gP8sh3HsUwu6EnQoPT7eCuh2/gmrvmd0trgxBCiP6rTwQ6WpOcnsiEmSNprG/qnqb35osEbXdfc7jpMMnM7Zrdi4QQQoi2+kSg27Zm6Jgihowu7OlDuWwKCfOPSyl1wfiD8NiKCx+rNZ2OVWi5oLroWAbV/DjNJY15UIYKf7eK1ufIWAkhxD9Tnwj0FlKz7b8C/iCV5dWkpCficIZ/tpZlc+poCY31Te0frCEqxktWXjpOV/ufeGNDE2dPV+ByO0nLSm59rQ+qq26gvKSC6NgoUjISMU2z02NravRx5ngZlWerCQaCxCbEkJOfSUJKnPxmPyKtdbcMSNUtr0349W2tu681Tsm5SvSMPhXoon/RGspOlbNu+VY2vb2dynPVfPm/72fkxCEAnDx8mu9++Vf4Gv3tAlejiY6J4ls//iyFQ/OwbRutNTs27eOJX79IeWkFAKMnD+WeL9xIWlZK+GSvwLZsNq7YznN/fJWKs9U4XQ4mzRnLbQ9dTVJqQmutWylFY30Tq5ZuYvmSNZwrq8IKWWitMU0Db7SXUZOHctOnFpKendqV4zgjlq/Jz19++iwHdx/p8tfWQNXZahrqmnj1qRXs2LS3W1pQLMtm0IgC7nz4elIykrq1C0+ID5JAF72W3+fnqd+9xHsb9+JyOyk7fY7Ks9Wt91dX1lFdUctVN89m0MiBbU6emqgYL+nZ4aA2DINDe47y6//6K26Pm+vuvoLKczUsX7KGgD/Il/77frxRbhThwZe//d5jpOekcdN9CzlzvIw3n1+FYSg+8eWb8XjdANTXNPDnnz3L6qWbGD1pKFffMY+cgZk4XU4qz1bz7vrdrFu2ld1bD/Cl/+8+ho4pkib4D6FtTWV5NWWnznXPH1CQW5iF1lB6srxb/oRlWaSkJ2GFLBQK3V3zX4XoQL8I9PBc866pItm29I3+s7hcTq6/dwHX37uAmqp6HvnOo9htP3utcXtcjJo8lKnzxmHb9gWvobXGtm2WvbAaX5Of7/z8Cwwckotta9KzUnj8Vy/w3vrdzLhqIo0NPl59cjlxiXF85X8eILcwi4A/QGxCDK89tYKZCycxbGwxGs2yF1azeukm7vnCjSy6bS4ut7P1b+YX5zB22nBmXjWRX/zHn/n7r5fw9e8/SFJ6otTYLsLtdfOZ79yNvynQ04fysWkNHq+LhJT4Dn+PQnSniA90wzA4dayEve8euuzXcjgdjJo0lKTU+J5+W/2CYRoUDsvDMAx2bNr3seo6hmFQeqqcAzsOM2XeWHILs5pvV8xYOInn/7KU7Rv2MGPhJOqq69m5eT8Lb5tDXlE2lmXh9rqZMncsK15ax953DzJkdCHlpZWsWrqJibNGXxDmLZRSDBldxD2fv5Gf//uf2LF5P1dcP52QbfX0x9prGYYiNSMy1miQi/6PJzzMofmz+4hjEbQdbg9RnTxPa33R1+vs/pZxHS2tLS2DX3vjOImID3TTYbB760Ee+bdHz49C/jiaB1r9v199qdNANwwFSqFtHZ4GpzV2mxrZJY2u/giP6w/ChbTjmo5SCl+Tny2r3qOqvBrDMEjLTmHg4AHEJsRgGAplKMrOnONsSQU3fOIqnC5H6/kiKtpD4dBczhwvo66mgdPHS0FB0dC81sJrWzaZeelk5aazf+dhQiGL00dLKDtVzh2fuRaP19XuO/7g8RWPKCAlM5mjB04QDE7ulSeB3kR+8/2TUlB1rpa3X17Prq37CQUtiofnc9Uts0nPTrnIE6G2sp41b27m3XW78TX6KRyayxU3zmy9eFdKUXWuhmXPr2b24smk56S2+buKUDDEipfXY5iKOYun4HA6UCo8HuL0sTLWL9/Kvvfep7qiFm1r4hNjGTRqINMXTCB3YBYOp6PX/G4jPtBBEfAFqKmsu+xXCgZDBIOhjv+KUpSdqeDk4TPU1dSTkBzPgIGZJDc3swb8AQ7tPsaAwiziEmIu+ndOHS0hGAiSW5jdPYvcRIj45DiS0xLZvGoH29buwrY1vkY/qZlJ3Pulm5k4axSmw0FDbQMBX5CUjCQMw8SywrVk0wyv3Ldr6wHqaxuoOFuNy+UkOT2xtZagtSY+IZb4pFjKzpxD2zb1tY3YtiYxJb45oDsuzFpr3F43qZlJVFfUEvAF8ER5ek3hF6I3UEpxrrSSn//Hnzn5/mkGjRpITGwUa5dt5r2Ne/n6Dx4ipyCzwymr1RW1/P4HT7Bj016GjikmKS2Bzat28N7GvXz5f+6naFg+SilOHSvl9WdXkpWX3hroSilCoRCvPLmCp3//Mjd+ciE0T4MN+IOseHk9T/7fizhdDnKLshk0ciAKqDhbxarXN7L0mZXc+tDVLLx1Dt5eUq77QaDz8WvlH8G2tbt44v+WUHrqHNExXhrqG8kvzuHuz9/I8AmDqKtp4Jf/+RfmXD2FOx++vuPDVIra6jr++OOnSEpN4DP/eg9uh9krfii9UW5hFv/fb7+Gr8kPQCgU4vTRcMH97XcfJ+aHn2HM1GEEAyFQ4HC0n3qmDIU32kMwECLoD+Jr9KMMA5fb1S6iDUPhcjvxNwWwbY1hGmhtEwp9SPN586j5gD+I6TBRhlycCfFBhmmw4uV1HDtwkq99/0HGTBkOCo7sO873vvxr3vjHKh761p0XnAe11ry7bhfbN+zh4X+7hxlXTcQ0TU68f5offvO3LH1mJZ/5zt24PW5sy8YKWVjW+da+UMjilSdW8PTvXmb24slcfcdcnM3TWNe+uZU//fhpps4fxy0PLCanIKvdTJXSk+Us+dubPP6rJZimyTV3zu/yFUw/jv4R6N3IMA3e33OMP/zvk6Rnp/D1H9xIUmoCZ8+c45k/vMqffvI03/7J50hJT6RwaC7r3trKotvmkpgS38EVJxw9cIp92w/zwDdvxxMV/iGKjhnKICsv/fwNCoaOLqJoeD7f/8qvWfrsSoaOKcJsDnL7gxdGOlyoTdPAMA0cTjPcTfKBz1wTDmaHw0BrTWpGEtGx0RzZf4JhY4s7bUZXSlFTVcfpoyVMmDkKj9ctA6W6idaagD/YBYMONabDxOlyXubriEulgJITZQwdU8Tw8YNbg3FAYTZFIwo4fayEQCCI02nStghbIYuTR0ooHp7PxFmjMc1w5WfgkFyGjC7i8N5jBPwh3B53+z9GuNy/9uQKnvrtS8y5egr3fPEm4hJiAU3ZmQpefWo5w8cP4qFv30VcYswFv6usvHTu+/ptNDU08fozbzNm6nDyirN7/HzdDwJd43Q6iIrxXqT/UuNvCmBZNt5oT6ePi47xtobD+adqtq3bha/Jzye+fAuDRw3Etm0Kh+WRkBzHfz78CFtW7+C6e65kwU2z+MHXfsPWNTu56uZZWFb7H4nfF2T10k1k5KQwevKwbtvxLRJorXnz+dXkFWUzdExR840Qsi3yinMYOWkI29bswu8L4PG6UUrRUNfU7iLKtm2qz9Xg8brxRnmIjYshFLKoq6lvnXKkFPib/DTUNxETHw1AXnEOw8YW88az7zBl7rjm6XF2u5ONMsJdPWuWbsZ0OBg+blD4RCV53i0a6pr46b/+gWMHT4Z3S/yYQiGLGQsmcv/Xb8N0mh2WwbY7P35wRcCPMv5FGUpmPRDuq77pvkXNF1KO8OdrKBrqGikvqWDwyIE4O+inNkyDq26ZzezGyXijPQCYpkl1ZS3nSivIys8IX6S3oZTCClm89tQKnvjNi8y5egr3fikc5rZt43A6OLz3GCeOnOHbP3qY+MTYTmfPRMd6WXjbHP7rs49wcNcRBg4eIIHe3UIhiwmzRvHjx79D89oh7SnwNQX4+69e4PC+4/zbL75ITFzUBQVZEx5gN3BI3vmnKoXfF+Ts6XPkFWWTlpmEZVmthTQ7P4Ok1ARKTp5FKcWgkQPJK85mw4ptzLhq4gX9LhVllWx+5z0W3DyLjAGpPf7j6M0sy+L1p99m4JDc84HeTCmFw+HAClnYtk1SagIJyfEcPXCC8TNGtJ7wQ0GLowdOkjEgjYTkOLLz0/H7Apw6WsrEWaOxbVDKoKLsHBVlVYycOBiHw8TldnHNXfP5+b//id989zE++eWbGdAyOKZ5JbLKs9WsXrqJV55azk2fWsjgUQOxPqyJXnwsSoVra0cPnOTgrstflGbg4NzwiOcPziNX4Vah+toGaqvqUYYiPimW6Bhva1NuQ10jlmUTlxBz0VC3bZuac3XEJsRc0BXU32ityS3Mbl02uaayjqMHT7LqtQ1ExXi5+s75HT5PKUVGc3+41pr62gaOHTzF2mVbaGzwcc8Xz68b0fL4UCDEq0+t4MnfhGvmn/zKrcTERbWGtlJQWV6D2+0iNSv54t21GpJSE4hPiqXibNWFLYA9IOIDXdua5LREktMSO7w/XHNr5NUn43C4wtPS4pNiL+210ZgOA2+Uh5qqOgKBULuaXcAXxNfowxvlAa3xRnu58saZ/O3n/2D/jsNMmDGyXT/smje34HCaTF8wQfrNP4Rphje62b/jMOUlFWTkpLb2b5eXVHBg52HyinNwOB1k5KQyYGAm65dvY9Gtc4hLjEUpOP7+ac4cL2PW4sk4HCbJ6YmkZ6ewY9NeFtw0C2+0B8NQHNh9hJITZdzx2etwupzYts2Q0UU89C938eT/vcgPvvYbZi+azLV3X0F0XBRbV+/kpceXcebEWa6/ZwHX3X2ljG7vbl3+8V74grZls2XtDt5+eT3HDp7CdBgMGjGQK2+ayZDRhWitWffWVo4eOMldn7uB2PjoDsuxYSgO7TnO839eyie+fDNZuemXckARrWVqmOkw2b3tAD/59u9prG/is9+5h4yc1E7Ph21vP7L/BN/7yq+pKq/m7i/cyICBma33hUetWyx/cQ07N+/H6XIy55qpxMZHf6AGHh4od6lrlxiGgcPpIBgI9YruNBmlAxeW3Us9OWhwupwMGjmQstPn2LB8G8FAEK3DzedvPr+KpkYfIyYMxrbDS4KOnDiE2IQYtq3Zic8XCJ/oFdRW17Pura2MmDCYvKJsaYr7EEopFt02l5rK8CjXXVsOUHWuhr3vHuTRHz7FqaMlLLx1Nm6Pi+jYKGYunMSpIyU898fXOHO8jH3vHeZvP3+O5PREps4b19zd4mXRbXPZsXEfSx57g9LT5by7fjfPPfoaBYNzGTxq4PmBMVozfvoIvvHDTzNh5iheeXI5JafK8TX6efP5VYSCFl/67/u47aGr8XjdcoEWATYs38b//fffqK2uY8FNM5lz9RSOHTrFz//9T+zb/j4OpwPTYbLixbXs234Is5MZKlpr3nllAwd2Hm4dhCXCbNtm8MiBfOW7D3Dt3VfwylPLWfbCqk6nhraVV5TNF//rU9x8/2LWvrmFlx5fRjAQbL3f1+hn65pdTJ4zhuS0BJ7/81LqaurbvYbWmrj4GPy+APV1jRf/gwoa65uorqwlITn2ovs9/LPIr+ky2ZbN+BkjmbVwEk/+9kV2bNpLZm4aJ94/zdY1u5h33XSGjilqvXpLz05h+pUTeOe1DVx1y+zw1DSl2L5+N+VnzvHAN26/rD7ASOVwmLjdznYnwJETh3Df127j7/+3hO9/5dd4oz00NfpAw50P38D4GaPCfWaWxdT54zh+6BSvPrWCtcu2EAyEUIbi4X+7h4wBaa1rsM9aNJkj+8O1p2XPr6ap0U98YgwPfPMOktMSQClOHjnNM79/hdMnynA6ndTXNoRbB5rT3nQ4OHWshKd/9zJ/D1ko4Nq7r2T24sk9/TFGLMX5/uvOa1atV2Odvo7dsobEBx7XUNfI8395g9zCbL76vQdJzUwCFBNnj+EX/+/PLH3uHQqH5jJi/CBSMpLYsnoHo6cMw+1xtbuYM0yDk4fPsH3jXmYsmEhiakJPf3Q9zrY1oWAIh9OBAaRkJjHvuulMmj0ax88dvPz3txg+bjADh+a264bUWhMMBMPPMwzik+KYs3gKU+aOxeVx8fLf32LSnDEMHJwLhBcGW3jrHB761h1sfGc7f/jBk7zyxHJue+ia1unBtm2TV5xDfFIsW1btYNDwgg7nmbd087y3cS9Op4P84gG94qJdAv0yaR1eN/xTX72VgsEDWL98G5vf2cHRAydITk/ilgcW4fY4WwdMORwOJswcxfIX17Jz0z5yCjIJBoKsX76N/EEDKByWd3kHFIFsW5NbmMVdn7ueYWOLW283TYMrb5rJsHHF7Ni0j7LT5SSnJzFmyjByCjJxtJny543ycOfD1zNm6nD2vnsQt9fNxFmjGVBwvllOa01sQjQPfusuJs0Zy4Gdh0lKSWDc9BFk5qa1rmIVHRtF4bD85qb78Mk/IyeV9JxUvNEeFt02h7TMpPMLXhmKtKzkDrd/FZdPa3C6ncxaNIniEfmdXhCfK61k/47DDCjM7PQEbIUsRk0eimGo1u/PMBQnj5RQebaKGz95FUmpCYSC4a6ywqF5TL9yAm8+v4rK8hqy8tOZsXAibzy3isV3zGvtj29rx8a9VJ+rYeZVk3A1d+H0V4ZhcPrYGZY9v5qrbplNTkEmtm0TskNEx0Uzc+FElr+0lpNHzlA0PL9doDfWNfHEb15k3nXTKB5RgLY1wWAIp9vJtPnjWPnyeg7uPELB4AFoDS63k3HTRxCXGMucxVM5vOc4Lz62jIFD85g8dwzaDs9wKRg8gNmLp/Da0ysoHpbPpLljcLlc7davCIUsdmzcy5K/LmX6gonhwdBWz4+RkUDvAlprvNEeFt46h4W3zmH10k386r/+yq0PLiYnP7Pd6GfbtigalsfIiUNY8fI65l03jcP7TnBw5xHu/dJNREV7e/rt9EpRMV7mXTv9gu4QpRQ5BZmtC0+0XQ2w7YlUN6/7PmbKMEZPHgp0vI86GrxRbibPGcOk2aMv6PvWtiYpNYEbPrHgA088/3pjpw5nzJRhFxynhHn38UZ5+NRXb+38ARpWv7GJ3dsOMmXuOO7/+m0XXUeg/fceXk0svE57++4TBbg8TizLwrIsHA6TcdNH8uY/VvPuut3kFma1XmAoQ1FVXs265dsYM3U4OYWZ/f43oQxFTWUdK1/dwJDRheQUZJy/s83iTh0JBMKzglIzkhgyuoiQ3bzol26zVW4Hf09rjdPl4LZPX8PRAyd4/FfPk52XzoDCLGzLRinFNXfOp7ykgt9+/+8c2H2UGQsmUDB4AEoZHDt0gg3Lt7HshdUMHVvMzfctxOly9orvUtp2u5BhhFc8eunxZQwcksvsxVMvmDahNbg9LqZdOZ6yM+fYsXkfW9fuJDYhhuHjB0tz+8V8yNiGlvEIH/oyqpMw7+j1Lvoabf+5+P2i+134nbT5x2jzPagPeewHL+K0JjM3HU+Um82rd7TOVlBKUVVRy67N+8nOyyA2IQYrZFM0NI/Rk4fy9kvrqK9t3w97eP8Jjh44ydT544iNj+kVIdCTbNsmOz+d7PwMlv5jFVXnalvva2zwsfqNzSQmx5NTkIFt21iW3VpT9ka5KRqWz8aV2zlzvKz1ewsGgmxa+R5+f5DiEQXhi/wOJKcl8smv3EJ9dQPPPvoqddX1rRfeCclxPPCN27npvkVseec9/vSTZ6gqr6Gupp4nfr2Ela9uYNFtc/n0v9xNamZyr/kepYbehYKBEMteWMPpY6V89XsPkpKe2GFzmmXZ4Wbh/Eye/M1L+H0BZi2cRFpWcr9ufhOiN9Jak5Qaz/zrpvPCX5cSHRvF7EWTCYUs3nzuHbau2clnv3MPCclx2LaNy+1k+pUT2LpmJ7s272f6ggkABHwBVr++iZz8DEZOHCJlnXCLV0JyPNfdfQW//d7j/OBr/8eUuWMxHSY7N+9j99YD3PLA1eQXD6CuuoEffeu34SD+8s0kpsRz832LeOTf/8T/fv03TLtiPFHRHvZuP8TmVTu47u4rGNC6njsXbKii0QwbN4hbH7yaP//sWYaOKWLhrXOoKKti65qd1Nc2YhiK5LQETh0vo6nJj9aa0lNnSUiOwzRNVr22AbfHxfiZo8jKTbukwXvdSQK9Cx3ed5yXHn+TmYsmM37mqItetXmjPMy9Zir/+/XfkFeczYSZo8Jzp3tBP4wQoj2lFNfecwWWZbHi5XWseGktTQ0+yksqmHftNKZeMb71sZZlM2ryUHIKMlnx0lomzR2D0+ng7JkK3l23m+vvXUByWkK7ZUj7M601k+aOxRPt4aXHl7H02ZVoTbiW/K07mLVwMoZpYIUsTrx/hgM7DjP3mqkkpyUyctIQvv6/D/Hi35bx1pI12JZNbEIMn/rqrcy9dmrz6nLhqcvDxhST2WZjFnT4e51//XRKTp6luqIW29acPl7Km8+vpq6mHsNQWCGbIaMKiYmNwul0MGRUEe+u382yF1ajbY3DaZKSkUR2fgb08G6KEuhdRGvN3u2HyCvK4bq7ruhwZaMPmjh7NKMmDWXImCIGDs3Dlq01hei1vFEebv/Mtcy5ZirHDp7i2UdfxTAMbvjEVResKObxupl//XT+/qslHNp9lBHjB7Hq9U14otxMnT+ux2tyvY1pGoydOpxRE4dQW12PFbKIS4rF1bwEr9aamPio8FS2J5a32+Ro+LhBDBldRF11PcFAkLjEWNweV/PzADRZeel840efuWARn5YNlD75lVtQRnju+YgJQ/jv332NQCDYuq5IVIy3dZGaB799J431Tc1bqoLDaRId6+0VC0dJoHcRpRRT549n1ORh5BZlX1KfSkJSHF/93oN4o92XdAEghOhZhmGQk59BeUkl5SUVLLhpZvM6ExfWtifMHMULf3mDdcu2kp2XzsaV7zJm6vDmGRNS1jtiOkySmqfyffAzsi2bmso6Bo8ayICCzHYXRaZpkJgS3+HzWlxszr+jzX2GoYhJiG7X9972Nd0eV7sV6FpWh+wNJNC7UOaAVFDqkpdsNUyDgUNzQSP9aUL0AS2jspc096Vfd++CTtd8j0+KY+bCiWx8ezsut5PqilquuGGGDJL8EJ0FcihkkZKewMyFE4mK8VzQytGlF0ma9sv+XuIx9jQZUt2FbFt/5PXXbcuWMBeij9CW5p3XN/Lepn3c8ZlrSctM7rR25nQ6mDp/PI31TTz9+5cZNraY3OZBWuKjc3tcLLx1LkXD8qXLohMS6EIIcQkMw6D0dDlLn1nJpNmjmdjBOgVtaa3JzstgzJRh+H0BZl89Jbyvg/hYlFI4XdKofDHy6QghxCXQWuPxurnq5tmMmDi4dcvNiz2+ZcGp3OIcho8d1NNvQUQ4CXQhhLgELQuOXHfvlcCljXuxbZvi4QUUDc+X1QJFt5NAF0KI7qTodLUyIbqS9KELIYQQEUACXQghhIgA0uQuPhKlFOXl5bz+2uukZ2SgL9KP2LJZitYdL7xgmAZHjxyloaEB6VoUQojLI4EuLp1SJCTFUdNQyc9+/ROMD1kgo762gcYGH3EJMe1WVmrLsm28sS6iY7wyYEgIIS6DBLq4ZKZpMHvRZAaNKPjwlQ615vVnVrJ++TYW3TGbcdNHdjoqWCnILczuFWshCyFEXyWBLi6ZUoqMAWlk5qZ/6GO11ry3YQ9Ol5OBQ/IYP2PkRVfR01pLDV2I3kQG5vc5EujiI7nU4A0/rs2/27LErRB9SUNDA1VVVZe99rzL5cLv9/f02+kXJNCFEEK0Y9ua73/v+/z+93+4eEVd0bxgDtDJrmPKUJw8eZLsorSeflsRTwJdCCEEANq2SUlP5Jo753GutBJldD6zWSlFTWUtq17fREpGEuNnjMDtdnU4vmYY+WTnpeNyO3v6LUY0CXQhhBBAuGaenp3KvV+8KTxa9SJM0+Dw/hPs2LSPYWOLePjf7iUuMbbTLjmttQx87WYS6EIIIVpprQldQvDatoEVtNBaY9uaUChEKBiSwa09SFaKE0IIISKABLoQQggRASTQhRBCiAgggS6EEEJEAAl0IYQQIgJIoAshhBARQAJdCCGEiAAS6EIIIUQEkEAXQgghIoAEuhBCCBEBJNCFEEKICCCBLoQQQkQACXQhhBAiAkigCyGEEBFAAl0IIYSIABLoQgghRASQQBdCCCEigAS6EEIIEQEk0IUQQogIIIEuhBBCRAAJdCGEECICSKALIYQQEUACXQghhIgAjp4+gN5GKYVSqqcPQwghhPhIJNDb0LamqdGHy+1Eo3v6cPo2DcFgKPwvQgghup0EOrRmTn1NA3/56TO4PC7JoS6w592DWJYtF0dCCPFPIIEOKEMRlxhLTHw0a5dt7enDiSCK5LQEPB63RLoQQnSzfh/oWmvcHhef/Mot3HzfIuk/70IacDhMUjOTsG27pw9HCCEiWr8PdADDMMjKTUeyvOtpwmMTtJY6uugdTMPA4XIgBf7ymKaB6TSlEtSLSKA3kxqkEJFP2zaH959gxUvrsC0p85dDGYqyU+dorG/q6UMRzSTQhRD9glIK29asem0jG1e829OHExEsy6a+tgHDUIDU1HuaBLoQol8oGDyAh759J0F/UAZpdrGiYXm4PS5kelDPUuvLlsg3IISIeFpraWbvJspQGIYsPNrTpIYuhOgXlFKYDrOnD0OIbiOXVEIIIUQEkEAXQgghIoAEuhBCCBEBJNCFEEKICCCBLoQQQkQACXQhhBAiAkigCyGEEBFAAl0IIYSIABLoQgghRASQQBdCCCEigAS6EEIIEQEk0IUQQogIIIEuhBBCRAAJdCGEECIC/P8jo/AC48C43wAAACV0RVh0ZGF0ZTpjcmVhdGUAMjAyMS0wMS0yMFQyMzo0NDo1OSswMTowMJg4ReQAAAAldEVYdGRhdGU6bW9kaWZ5ADIwMjEtMDEtMjBUMjM6NDQ6NTkrMDE6MDDpZf1YAAAAGXRFWHRTb2Z0d2FyZQB3d3cuaW5rc2NhcGUub3Jnm+48GgAAAABJRU5ErkJggg==</file>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
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    <answer fraction="100" format="html">
      <text>Polo 2</text>
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    </answer>
    <answer fraction="0" format="html">
      <text>Polo 1</text>
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    </answer>
    <answer fraction="0" format="html">
      <text>Polo 3</text>
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        <text></text>
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    </answer>
    <answer fraction="0" format="html">
      <text>Polo 4</text>
      <feedback format="html">
        <text></text>
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  </question>

<!-- question: 17807  -->
  <question type="multichoice">
    <name>
      <text>Por que circuíto circulará máis corrente?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Por que circuíto circulará máis corrente?</p><p><img src="@@PLUGINFILE@@/leiOhmDifVoltDifRes.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
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    <answer fraction="100" format="html">
      <text>Polo 4</text>
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      <text>Polo 1</text>
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      <text>Polo 2</text>
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    <answer fraction="0" format="html">
      <text>Polo 3</text>
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  </question>

<!-- question: 17808  -->
  <question type="multichoice">
    <name>
      <text>Por que resistencias pasará corrente?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Por que resistencias pasará corrente?</p><p><img src="@@PLUGINFILE@@/brboardBenConectadas01.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="271" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Por 1 e 2</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Por todas</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Por 2 e 3</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Por ningunha</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17809  -->
  <question type="multichoice">
    <name>
      <text>Que cable teño que quitar para que o led acenda desde calquera dos dous pulsadores?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que cable teño que quitar para que o led acenda desde calquera dos dous pulsadores?</p><p><img src="@@PLUGINFILE@@/2pulsParaleloQuitaCable.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="242" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>O laranxa</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O verde</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O azul</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O amarelo</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17810  -->
  <question type="multichoice">
    <name>
      <text>Que calor nos dará un circuíto durante 10 segundos, se a voltaxe é de 9 V e a intensidade de 2A?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>Que calor nos dará un circuíto durante 10 segundos, se a voltaxe é de 9 V e a intensidade de 2A?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>180 J</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1,8 J</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>45 J</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>4,5 J</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17811  -->
  <question type="multichoice">
    <name>
      <text>Que diferencias de funcionamento haberá entre o circuíto 1 e 2?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que diferencias de funcionamento haberá entre o circuíto 1 e 2?</p><p><img src="@@PLUGINFILE@@/2circSimples.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Ningunha</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>No circuíto 2, o led acende aínda que non cerremos o interruptor</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Os dous leds acenden ao premer o interruptor, pero o 2 un chisco antes</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Os dous leds acenden ao premer o interruptor, pero o 1 un chisco antes</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17812  -->
  <question type="multichoice">
    <name>
      <text>Que leds acenderán?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que leds acenderán?</p><p><img src="@@PLUGINFILE@@/6ledAcenden.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>O 2,3,4 e 6</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O 1 e o 5</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Ningún</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O 3 e o 4</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17813  -->
  <question type="multichoice">
    <name>
      <text>Que leds acenderán?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que leds acenderán?</p><p><img src="@@PLUGINFILE@@/2CircLedAcenden.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>O 1 e o 3</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O 1, 3, 4 e 6</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Ningún</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Todos</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17814  -->
  <question type="multichoice">
    <name>
      <text>Que leds acenderán?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que leds acenderán?</p><p><img src="@@PLUGINFILE@@/3LedsCortoAcenden.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Ningún</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O 3</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O 2 e o 3</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Todos</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17815  -->
  <question type="multichoice">
    <name>
      <text>Que leds acenderán?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que leds acenderán?</p><p><img src="@@PLUGINFILE@@/4LedsCortoAcenden.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>O 4</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Todos</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O 1, 3 e 4</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Ningún</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17816  -->
  <question type="multichoice">
    <name>
      <text>Que montaxes se corresponden co esquema?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que montaxes se corresponden co esquema?</p><p><img src="@@PLUGINFILE@@/brboardResisCircuito.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="686" height="300"><br></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
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    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>1</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>2</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>ningún</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17817  -->
  <question type="multichoice">
    <name>
      <text>Que pasará neste circuíto se conecto a resistencia -c- ?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que pasará neste circuíto se conecto a resistencia -c- ?</p><p><img src="@@PLUGINFILE@@/3resisParaleloQue.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>A intensidade total aumentará respecto a cando había dúas</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A voltaxe á que están sometidas ás resistencias disminuirá respecto a cando había dúas</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A voltaxe á que están sometidas ás resistencias aumentará respecto a cando había dúas</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A intensidade total disminuirá respecto a cando había dúas</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17818  -->
  <question type="multichoice">
    <name>
      <text>Que será certo para a intensidade que pasa pola resistencia -a-?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que será certo para a intensidade que pasa pola resistencia -a-?</p><p><img src="@@PLUGINFILE@@/2resisParaleloB.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="500" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Pasará o doble de intensidade que pola resistencia -b-</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Pasará a mesma intensidade que pola resitencia -b-</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Pasará a metade de intensidade que pola resistencia -b-</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Por ela pasará a metade da intensidade total do circuíto</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17819  -->
  <question type="multichoice">
    <name>
      <text>Quero que o led acenda cando premo o pulsador. Hai algún fallo?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Quero que o led acenda cando premo o pulsador. Hai algún fallo?</p><p><img src="@@PLUGINFILE@@/brbrUnLedPulsadorTricky.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="191" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Os cables non están nos terminais correctos do pulsador</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O led está posto do revés</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A resistencia non está conectada ao led</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Non hai fallos, vai acender</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17820  -->
  <question type="multichoice">
    <name>
      <text>Quero que o led acenda só cando premo os dous pulsadores. Hai algún fallo?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Quero que o led acenda só cando premo os dous pulsadores. Hai algún fallo?</p><p><img src="@@PLUGINFILE@@/brbr2pulsadoresSerieTricky.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="249" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Ningún</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O led acenderá cando prema calquera dos interruptores</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>O cable verde non conecta os terminais correctos dos interruptores</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A resistencia non está conectada no terminal correcto do pulsador</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17821  -->
  <question type="multichoice">
    <name>
      <text>Se xuntamos dúas pilas de 1,5V deste xeito... cal será a voltaxe total?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Se xuntamos dúas pilas de 1,5V deste xeito... cal será a voltaxe total?</p><p><img src="@@PLUGINFILE@@/duasPilasSerie.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="194" height="300"><br></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
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      <text></text>
    </correctfeedback>
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      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>3V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1,5V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0,75V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1,33V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17822  -->
  <question type="multichoice">
    <name>
      <text>Se xuntamos dúas resistencias de 4Ω deste xeito... cal será a súa resistencia equivalente?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Se xuntamos dúas resistencias de 4Ω deste xeito... cal será a súa resistencia equivalente?</p><p><img src="@@PLUGINFILE@@/2ResisParaleloA.png" alt="" role="presentation" class="img-fluid atto_image_button_text-bottom" width="470" height="300"><br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>2Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>4Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>8Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17823  -->
  <question type="multichoice">
    <name>
      <text>Tes un circuíto conectado a unha voltaxe de  20 V polo que ves que pasa unha corrente de 10 A. Cal é a resistencia que ten ese circuíto?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>Tes un circuíto conectado a unha voltaxe de  20 V polo que ves que pasa unha corrente de 10 A. Cal é a resistencia que ten ese circuíto?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>2Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>200Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0,5Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>1Ω</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17824  -->
  <question type="multichoice">
    <name>
      <text>Tes un circuíto cunha voltaxe determinada conectada a unha resistencia. Substitúes esa resistencia por unha de maior valor, que vai pasar no circuíto?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>Tes un circuíto cunha voltaxe determinada conectada a unha resistencia. Substitúes esa resistencia por unha de maior valor, que vai pasar no circuíto?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>A cantidade de electróns que van pasar pola resistencia cada unidade de tempo, será menor</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A cantidade de electróns que van pasar pola resistencia cada unidade de tempo, aumentará</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A cantidade de electróns que van pasar pola resistencia cada unidade de tempo non se verá afectada</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A intensidade que pasa pola resistencia será maior</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17825  -->
  <question type="multichoice">
    <name>
      <text>Tes un circuíto cunha voltaxe determinada conectada a unha resistencia. Substitúes esa resistencia por unha de menor valor, que vai pasar?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>Tes un circuíto cunha voltaxe determinada conectada a unha resistencia. Substitúes esa resistencia por unha de menor valor, que vai pasar?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>A cantidade de electróns que van pasar pola resistencia cada unidade de tempo, aumentará</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A cantidade de electróns que van pasar pola resistencia cada unidade de tempo, diminuirá</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A cantidade de electróns que van pasar pola resistencia cada unidade de tempo non se verá afectada</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>A intensidade que pasa pola resistencia será máis pequena</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17826  -->
  <question type="multichoice">
    <name>
      <text>Tes un circuíto de resistencia de 3 ohmios polo que pasa unha intensidade de 9A. A que voltaxe estará conectado ese circuíto?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>Tes un circuíto de resistencia de 3 ohmios polo que pasa unha intensidade de 9A. A que voltaxe estará conectado ese circuíto?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>27 V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0,33 V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>3 V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>12 V</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17827  -->
  <question type="multichoice">
    <name>
      <text>Tes un circuíto dunha resistencia de 4 ohmios conectado a unha pila de 8V. Que intensidade circulará?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>Tes un circuíto dunha resistencia de 4 ohmios conectado a unha pila de 8V. Que intensidade circulará?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>2 A</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>32 A</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>0,5 A</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>12 A</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$course$/top/$cat1$/Electricidade/Elementos do circuíto/Tipos de elementos</text>
    </category>
    <info format="moodle_auto_format">
      <text></text>
    </info>
    <idnumber></idnumber>
  </question>

<!-- question: 17828  -->
  <question type="multichoice">
    <name>
      <text>Cal consideramos un condutor?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>Cal consideramos un condutor?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Cable</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Interruptor</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Pulsador</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Aluminio</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17829  -->
  <question type="multichoice">
    <name>
      <text>Cal non é un elemento de control?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>Cal non é un elemento de control?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Cable</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Interruptor</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Pulsador</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Conmutador</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17830  -->
  <question type="multichoice">
    <name>
      <text>Cal non é un xerador?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>Cal non é un xerador?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Motor</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Pila</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Batería</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Toma de rede</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17831  -->
  <question type="multichoice">
    <name>
      <text>Cal non sería un receptor?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>Cal non sería un receptor?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Pila</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Motor</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Lámpada</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Resistencia</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17832  -->
  <question type="multichoice">
    <name>
      <text>Cales son os tipos de elementos que podo atopar nun circuíto eléctrico?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>Cales son os tipos de elementos que podo atopar nun circuíto eléctrico?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Xeradores, condutores, receptores e elementos de control</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Xeradores, condutores, aparatos eléctricos e elementos de control</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Xeradores, cables, interruptores e conmutadores</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Pilas, cables, resistencias e interruptores</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17833  -->
  <question type="multichoice">
    <name>
      <text>Como se chaman os elementos dun circuíto que nos permiten facer que a corrente circule por onde nós queremos?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>Como se chaman os elementos dun circuíto que nos permiten facer que a corrente circule por onde nós queremos?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Elementos de control</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Xeradores</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Condutores</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Receptores</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17834  -->
  <question type="multichoice">
    <name>
      <text>Como se chaman os elementos dun circuíto que permiten o paso da corrente entre un compoñente e outro?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>Como se chaman os elementos dun circuíto que permiten o paso da corrente entre un compoñente e outro?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Condutores</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Xeradores</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Elementos de control</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Receptores</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 17835  -->
  <question type="multichoice">
    <name>
      <text>Como se chaman os elementos dun circuíto que transforman a electricidade noutro tipo de enerxía?</text>
    </name>
    <questiontext format="moodle_auto_format">
      <text>Como se chaman os elementos dun circuíto que transforman a electricidade noutro tipo de enerxía?</text>
    </questiontext>
    <generalfeedback format="moodle_auto_format">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="moodle_auto_format">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="moodle_auto_format">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="moodle_auto_format">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Receptores</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Xeradores</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Transformadores</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Elementos de control</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

</quiz>