<?xml version="1.0" encoding="UTF-8"?>
<quiz>
 <!-- categoryid: 1505 -->
 <question type="category"><category><text>Eksponente (GR10)</text></category></question>
 
 <!-- resourceid-resourcedataid: 16899-13881 -->
 <question type="shortanswerwiris">
    <name>
      <text>Los op vir y...</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<pre><span style="font-family: Times New Roman,Times,serif; font-size: x-large;">Los op vir y&nbsp; :&nbsp; </span>«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msup»«mn»64«/mn»«mrow»«mi»y«/mi»«mo»+«/mo»«mn»1«/mn»«/mrow»«/msup»«mo»=«/mo»«msup»«mn»16«/mn»«mrow»«mn»2«/mn»«mi»y«/mi»«mo»+«/mo»«mn»5«/mn»«/mrow»«/msup»«/math»<br></pre>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p><img width="275" height="246" class="img-responsive atto_image_button_text-bottom" role="presentation" alt="" src="@@PLUGINFILE@@/vraag%2021.PNG"><br></p>]]></text>
<file name="vraag 21.PNG" path="/" encoding="base64">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</file>
    </generalfeedback>
    <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>y</mi><mo>=</mo><mo>-</mo><mn>7</mn></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;mi&gt;y&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;7&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>
