<?xml version="1.0" encoding="UTF-8"?>
<quiz>
 <!-- categoryid: 791 -->
 <question type="category"><category><text>Representación de fracciones</text></category></question>
 
 <!-- resourceid-resourcedataid: 7112-6487 -->
 <question type="shortanswerwiris">
    <name>
      <text>Representacion de fracciones 06</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Que fracción representa:</p>
<p><img src="@@PLUGINFILE@@/Sin%20t%C3%ADtulo%207.jpg" width="132" height="91" /></p>
<p> </p>]]></text>
<file name="Sin título 1.jpg" path="/" encoding="base64">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</file>
<file name="Sin título 7.jpg" 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>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>1</mn><mn>3</mn></mfrac></math>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <wirisquestion>
&lt;question&gt;&lt;correctAnswers&gt;&lt;correctAnswer type="mathml"&gt;&lt;![CDATA[&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mfrac&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;/mfrac&gt;&lt;/math&gt;]]&gt;&lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;assertions&gt;&lt;assertion name="syntax_expression"/&gt;&lt;assertion name="equivalent_symbolic"/&gt;&lt;/assertions&gt;&lt;options&gt;&lt;option name="tolerance"&gt;10^(-4)&lt;/option&gt;&lt;option name="relative_tolerance"&gt;false&lt;/option&gt;&lt;option name="precision"&gt;4&lt;/option&gt;&lt;option name="implicit_times_operator"&gt;false&lt;/option&gt;&lt;option name="times_operator"&gt;·&lt;/option&gt;&lt;option name="imaginary_unit"&gt;i&lt;/option&gt;&lt;/options&gt;&lt;localData&gt;&lt;data name="inputField"&gt;inlineEditor&lt;/data&gt;&lt;data name="gradeCompound"&gt;and&lt;/data&gt;&lt;data name="gradeCompoundDistribution"&gt;&lt;/data&gt;&lt;data name="casSession"/&gt;&lt;/localData&gt;&lt;/question&gt;    </wirisquestion>
  </question>
 </quiz>
