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<quiz>
 <!-- categoryid: 1505 -->
 <question type="category"><category><text>Eksponente (GR10)</text></category></question>
 
 <!-- resourceid-resourcedataid: 16897-13879 -->
 <question type="shortanswerwiris">
    <name>
      <text>Los op vir x</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<pre><span style="font-family: Times New Roman,Times,serif; font-size: x-large;">Los op vir x : </span>«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfrac»«mrow»«msup»«mn»8«/mn»«mi»x«/mi»«/msup»«mo»-«/mo»«mn»1«/mn»«/mrow»«mrow»«msup»«mn»2«/mn»«mi»x«/mi»«/msup»«mo»-«/mo»«mn»1«/mn»«/mrow»«/mfrac»«mo»=«/mo»«mn»8«/mn»«mo»§#215;«/mo»«msup»«mn»2«/mn»«mi»x«/mi»«/msup»«mo»+«/mo»«mn»9«/mn»«/math»<br></pre>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p><img width="439" height="434" class="img-responsive atto_image_button_text-bottom" role="presentation" alt="" src="@@PLUGINFILE@@/vraag%2023.PNG"><br></p>]]></text>
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    <defaultgrade>2.0000000</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"><mi>x</mi><mo>=</mo><mn>3</mn></math>]]></text>
      <feedback format="html">
        <text></text>
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    <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;mi&gt;x&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;3&lt;/mn&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^(-3)&lt;/option&gt;&lt;option name="relative_tolerance"&gt;true&lt;/option&gt;&lt;option name="precision"&gt;4&lt;/option&gt;&lt;option name="times_operator"&gt;·&lt;/option&gt;&lt;option name="implicit_times_operator"&gt;false&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>
