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 <question type="category"><category><text>Eksponente (GR10)</text></category></question>
 
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      <text>Gee die antwoord van ...</text>
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      <text><![CDATA[<pre><span style="font-size: x-large;">Gee die antwoord van </span>«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msup»«mfenced»«mrow»«msup»«mn»3«/mn»«mn»4«/mn»«/msup»«mo»§#215;«/mo»«msup»«mn»5«/mn»«mn»2«/mn»«/msup»«/mrow»«/mfenced»«mn»3«/mn»«/msup»«/math»<br></pre>]]></text>
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    <answer fraction="100" format="moodle_auto_format">
      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><msup><mn>3</mn><mn>12</mn></msup><mo>&#xD7;</mo><msup><mn>5</mn><mn>6</mn></msup></math>]]></text>
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      </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;msup&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mn&gt;12&lt;/mn&gt;&lt;/msup&gt;&lt;mo&gt;&amp;#xD7;&lt;/mo&gt;&lt;msup&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;/msup&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>
 
 <!-- resourceid-resourcedataid: 16889-13871 -->
 <question type="shortanswerwiris">
    <name>
      <text>Gee die oplossing</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<pre><span style="font-family: Times New Roman,Times,serif; font-size: x-large;">Gee die oplossing van:&nbsp; </span>«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msup»«mi»m«/mi»«mrow»«mo»-«/mo»«mn»2«/mn»«mi»t«/mi»«/mrow»«/msup»«mo»§#215;«/mo»«msup»«mfenced»«mrow»«mn»3«/mn»«msup»«mi»m«/mi»«mi»t«/mi»«/msup»«/mrow»«/mfenced»«mn»3«/mn»«/msup»«/math»<br></pre>]]></text>
    </questiontext>
    <generalfeedback format="html">
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      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mn>27</mn><msup><mi>m</mi><mi>t</mi></msup></math>]]></text>
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&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;mn&gt;27&lt;/mn&gt;&lt;msup&gt;&lt;mi&gt;m&lt;/mi&gt;&lt;mi&gt;t&lt;/mi&gt;&lt;/msup&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>
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 <question type="shortanswerwiris">
    <name>
      <text>Gee die oplossing...</text>
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      <text><![CDATA[<pre><span style="font-size: x-large;">Gee die oplossing van: </span>«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfrac»«mrow»«msup»«mn»16«/mn»«mi»x«/mi»«/msup»«mo»-«/mo»«msup»«mn»144«/mn»«mi»b«/mi»«/msup»«/mrow»«mrow»«msup»«mn»4«/mn»«mi»x«/mi»«/msup»«mo»-«/mo»«msup»«mn»12«/mn»«mi»b«/mi»«/msup»«/mrow»«/mfrac»«/math»<br></pre>]]></text>
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    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
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      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><msup><mn>4</mn><mi>x</mi></msup><mo>+</mo><msup><mn>12</mn><mi>b</mi></msup></math>]]></text>
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&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;msup&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;/msup&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;msup&gt;&lt;mn&gt;12&lt;/mn&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;/msup&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>
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      <text>Los op</text>
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      <text><![CDATA[<pre><span style="font-family: Times New Roman,Times,serif; font-size: x-large;">Los op:&nbsp; </span>«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfrac»«mrow»«msup»«mn»27«/mn»«mi»x«/mi»«/msup»«mo»-«/mo»«mn»1«/mn»«/mrow»«mrow»«msup»«mn»9«/mn»«mi»x«/mi»«/msup»«mo»+«/mo»«msup»«mn»3«/mn»«mi»x«/mi»«/msup»«mo»+«/mo»«mn»1«/mn»«/mrow»«/mfrac»«mo»=«/mo»«mo»-«/mo»«mfrac»«mn»8«/mn»«mn»9«/mn»«/mfrac»«/math»<br></pre>]]></text>
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      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>=</mo><mo>-</mo><mn>2</mn></math>]]></text>
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&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;mo&gt;-&lt;/mo&gt;&lt;mn&gt;2&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>
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LsxuuvtsJCSHHejLHmrVcf9J4DWRZb5x2CTyjJnz55RNuHxvPV/7/ff9ysum2q2bQm2YIihHb65OE2XOvLdxEFF2EIQ9qC2RPsufQVc6sPr5tjzhzbZr27f7y1u905jiyLrYu6gC8/DMfyLCxbMMlOYYTzPjqx00y4ZkjVzuXG9b0QtUJmxZYHs3+fC8zhA802fBbOw6h85bJLrJdqPdVhF1tPKGq0Pj2zr+3/9fV15tHNt9n/4zHg1fF/DAGeQRgWR2Hwo+l4e648R7WILcYYz33Rza3e+11LppkBfXvaOodFFw+f8LH7HVf/j0/uNJcPHlDQiJPft/f51uhH8/C4aLtXnrrHeq0uwhA2vPSF+/g5fYgonn7lwbZ01/+urDCXDxlg+gR/O5ru8/SqRWzpD+q4PRigMLCjv7if8600pq3w9l/Yu8Y7mKF9+CA/YlxNguae05+3LLV9z71J5EOiK2qRzIotIUW8muiHsXmAEcMPj++w3hnw/2ED+1lxDgsuQoph4xxnwEnnGOcNY9DxfsO8/myzuXb4wHbpeHuubEe1iC3G+Jldy6w4uQVBex5abBob6u2qVtoBI4fHyApePFEYNqi/6d3rPPv/qBHEiP9ixx027B4W7Cjk87d8gyI8LkSYfgTalhXQiG64TNdv3189y/Tqea7tF34jmu44PLpon7BCt3lFU7v0qPcH1SK29BWhYPqJNuFfFtqx0jg6SOA+5ZUfxJRj6SPfoI/2WrZwkhW0aF4loN49ujeaPT+8zYbCqTv3Jqv3qWPc/SREFsmk2GJQGgKROHJwfbs8hHb9yhnm/TceaUvDyPNQ1wXGdMaUETbNPuw9Gu1rPKzexNASjuQh5xhnzH1kLYyMqDHYwHsIp2PkEC7aknbgmt0AxYGRHx0MLPi/r00Qrd5BGXtb/F4X4lBXV5czt+i4c8lUGyFA7F0aRpe+IP3VwNslDY8Ow0zf4ElTH9LpQ8qIiniYrIWRube59u7dG3IGN8yhUz8GJy6N62fOunllk/V+GRAhVPmu4dTLD9iBDOf58juTGVNH2uv55PSunHQGR9TR9b0QtUImxZawEyKBYY7mYajw1vDOwunHfr2h1YjX11mjjXCsCzwePCXeVdwdeF7MP4Iv3BkmidgiMhg/xJb5YP7vC112BrweguARRox6DDcEYkq70A7hdDzJaP2jnq0Dj4l5Xp83wlzr3KYx7dLhyHPr7atF/BtOpz7g5s0xyMxF0jevBZ4vgynqg8DkmwN2JBFbysIbpC63zhpvf4cjIJ2J9UCDa4Xw4IbroE3mzxjblrYoGCTSf9MnDbfz4UB/HX1uQ9sxYShvyKV9K75xhx1QBM8h0aHoQIm6c50MgMPpQmSdTIrt+GB0TwjZl4doYtzfO9qSk45AOiPuHnDCvoBo43m533GeEiQRWzw+vEEXtuT/vtBlZ0Bb0Ca+UC7GmTbBmIfTaZNo/X2eLTyza7k1nv98O1dsEV+8lMc2L8lJd/A3KDs8aHIh/VZD3JpOnRFV11e2n+ivAHdePpKIrS0rKJO6uDB7uE6dDdcaHUSMHzXEtgsDw7bjgrq6/gkTV/flCyebcaMGe/M6izefb30Wfc+Qe07HjqxsHYXoaDIptnivG1bN8OYhmhihqDDgufEQ5/OyiuHt3z9kvStfXjVCW9Am0VAuYohI0i5uvroUXNQgGvojNE36S0/cnZOeD+rDNADeV74V5sXyq93LLb68rEBEhHuegWS5g4CtzXNtWb4oRBQ8UDz8YikUpiYiwX0RJ7ZJ6yhEVsic2GIAeBgP7U9mwIGHlhWpnPfRyfgQcRIQLzwhX16WYLUrbUI4PZ/XmgQEgHLYnzecznuwpP/9dP5XcwADTeiWhUHMLRMqLhRdSArRhEpFFMqFNmF1LuH/zd/7tjlzdJv3uGJwYdok87ZMxbB+oVgQU195DhcSjxNbiEZKhMgymRNbF4KKLvaJg40rWBx1/MVNHWbE0yTqKSTBV04cnNPY2GA9/Y4YONAn992VO+/LXHESo2lDw4HXzatYrG5mMVT0laRqhPpF+6EQxSxOok0IJ//t+A4bRmbVMWX4jk2KEzNetfLlh7F94glTF4LzfOU5JLaiK5I5sXUPY1KxxTO4qNd5Xwpt5ebhkoLn7vMW4mAxSTHC1LqKtXUDBMLLvmOKhT6Jzo06o1qM0cQLZaESi9wOPrbSe0y1QNjc1x9xlLI4iQEir0SxyI0wezmDkGKfnzQgrE8d4sS29fWu3DwhskxNiy1hON7bwzPIgtAC9fR5C3G0zlH7y4uCoeZ1ERZLRRfhlAN9UqzYMrDweXrh11yq2bvFI/f1RxxJogh4r9HrdqF65jLLGYQU8/ykNWfr5vjjxNa93iVErZA5seVdWB7GA3tWePMdLCph9yA2tAgL0YB+vXKO60pgwJkXRWjDi6UYlJTzHVTKpU+iC5FYGEV6+J1nB4b8nB6N9l3nqHF2Io2wdLVQIpEYwuh8RziaR5tANFxfDIgsZZw9Vnj+N605WwYOeK5slhIdVLh5fjZXCacLkXUyJ7YIJw9qnMFBaHm/819n9uUILUa9q46YndCy01B0VfKCWeMTrxj24VYdR70l3pMl3Tc/iACTR19G9zZmz2XymE/uaqHElYun2Gvf0jw3J90tDIRTrzyQk1cMSefRIa05W2BXL9ZRRAdabFJC/fhcYDhdiKyTObEFXuRn8wFfHu9psvsO73f+r3O654AXtXzRZO95tQ5Ci6dIG0TbhbZK4unkg1XIGEg8lnA6IXHSo6uUXR4rbDG6iLVLZ6DEjla8/tMRK8ezxrtHWuycNYMfBJY0BkpsX0lb8vpPOVMiDKwov9KDmI8DMeVdajbmcNdJCJq+b71G/3lCZJVMii0fDLjowvYhKGCxEMYkH2zAED2n1mEAwi5QvvZwlGXAZ4/P+/4y6ewu5cvDA8JL4x1o94EAPJunf3xHu6hEV4F+YAczpknYepE2YTU9YdU/Hd7SLipRLDw37oMblYS+ZfU5+3Wzzzmrz7kPOuIahahGMim2bN9HCMq3UITFQr7QliOr71yWQ5KFPL7zksCAB884vLNRGNLZOMN5L1EQF7d7E7Boqyv2URiEiDYI38sMTMoZEAGDLp6b6H7ElcReZ9Dn3ANQ7jUKUa1kUmwxRoQgm6b49+MVnQcbYxAOjIaQHaTjOd+f8Lu3Ij14Xlo3MPHnCyHSI5NiCyygGDtiUNW/i1nL4K3ynVoWXfnyHSeDfL7WU+iVEJEe9stPg/rbuVJfvhAiXTIrtozOMfJXDL3YLqzwHSPSwy3aaf24QXzoj3x2hpp47dC84WSRHgxy2PLxxKEfyKsVokJkVmwBI/7Oa1vMXUumefNFehA+ZlejpItZmJvj+OinD0X63HX7NPPO4S0FB0VCiPTItNgCBqQjd0ISyWDBTr552nxwfJJ3MEXHwvMhoRWismRebIUQQohqR2IrhBBCpIzEVgghhEgZia0QQgiRMhJbIYQQImUktkIIIUTKSGyFEEKIlJHYCiGEECkjsRVCCCFSRmIrqgb2W75uzDC7ab4vv9qh/gP69cps/bsyzz22yt57vrxqhftszdKv228Bf+WyS3TfVTkSW5E6fAA9zhDwcQIMxnWjh5n6ujrz8pPf9R5X7Sy+eaL9XmxW619r8IGSQgKKyC7+1kT7oYYxIwZ5j6lGuLaFN00wH5/cab8DzIc+enRvtNfjO15UHomtSJ1vfO3qWAFi314MBh8q6JZRscLI3TJzXGbrX4u88ZuNBQXUfaT/huuvypTY8vGVDatmBM9O62+uY8ilfe1X0KLHiupAYitSp5DYOjCOWRQrPPMFsyeYFx9fK7GtIpKIrYN7NEtie2swsOMb0UxduLQbgwFDXV1dTpqoHiS2IjF4b8wREXbbu+079l/323e8o9bFdtHNE83Jlx/IbP3TgAEI39H15RUL4sE99qP7brFTEtx73HfMU8b9jVoWW7zxf53Z1+bZwkW9zjM3fPWqnDRRPUhsRSKYI7rvrln2c21HDq433RsbzDO7lpmfPLzEjB05OHY0Xctii+Hf0jzXhsIltq0w/35Oj0Yz8dqh3vxiYS783de32s8zci+Nv2aInavs3fNc8+yjK73nQC2LbRTa/MKgPU6+9ANvvqg8ElthvQM8BbwGwIPAMwkfc/bYNvPekRb7/59tXWp6BQ/230/vth+P/zQ0wuahd+U4GHFfOfTidulRr6TaxAohdXXFs4ou8qL+C2aPN5+c2mV/V6PYusVnwDWkvYCGv3PrrPHmP/euNr/Yucx7TBjqw/0GvjYGBnfue7zcSw+vm2Pvt3+9t9fOVZJOX4TvLZgQiD0L7qLp1DFcPlST2NJnrk14Ln3PYxjacPqk4eadw1va2qnSMPh2EQh3DV09vC2x7eLwoOKBnHr5AfPp2X3mz4EHMX7UENO/b0/rzbrjeIjdg4zAsKDECWxYNFnoRDlhOPaFfWvapUcNQ7WIFUaBVawt6+e11fWxzUvsas9wyPyRjfPNikVTzPYvDSOLVqg/q0TTFrUkIFx4mEef22D7hdAjc8uEX33HlwuC0NhQb73Q//nrE21CmA+M8LYN863HCohqtI2BsviX+4zV3lwPv/l7zoBzL4XvLWDB3bXDB7ZLpy1c2Y5qEVuucebUkeb0Kw/aNiGSNH3y8HbPo4M2vHPJVPPRiZ22DRC46DGdDf0yIKgvzw/1h59uud2mhW1FV0Ni24XhoWD14ocndrQJH//++bWt1qj173NB24jaeawYt4b6erN+1QybjgG4f/XstjJ9ZC2MvDowYI/+8DZr7FwaHvyyBZPstTvPyBnDNrF4br2tPwulCglN2tBPvM4yt2lMm1gBQsgiGp93Vy4/b1lqr/+fbxf2YLhv+lx4vjXILo16Io60sRMNa7j79Wq7zyj/H2/ttnnMlb//xiNt50fJYhh5RiC0Y4N6hK+L+8k9j+FjEVoWSnHfvfn8fXZwRYg9fEwlYLAw5NJ+bREf4PkhraOmFrKIxLYLg3HE8M6cNjInHcHF6PGAcwxpv9q93BoB5s82f+/bNmyFwca7+zj0UPkoJLYYVDxDPEKMadOUEQVDZ2mCCPQNhCoa0jy0v3W1cZ/e5+ekQ7T+lfZs97Z8x/YfHnk4nb7lFRGuoaPDeszpJxVb5lqpH1GUcD1uvP5qWwZl8ZuyRgf3IlGDjXfOtIMHBkMITTi87COJ2LowNuFpQs78v5J9N2xQf1uPg6G5aDcIpb1cW/HsNTTU24EJ0QDH/Blj286rBHiu9fV1Zl5Qj+hCreULJ9tr83noXQGJbcZBkAi7leKpHNizwj7EPOBRwxs1enhqzM0SisSLc+E4/l9o9WMhscVgWi8xKPv/vre3tWxbbn5DmiaMwDFszE2H031GzxGtf6U92+mTR9i6vvTE3e3y7CsiQd6rTyXbcQjjyP3l5jwRuuhAiHQEnL/J4I3fcUaV9jn+4qYvoyr/TudepAwXKibP3nfca4Qkgzbm/xD22H0kEVvqQd8x/0vf8f9K9t2Hx3fYdgnXgYEJbRJeaUxbUN8otI87rxIw+KauvAMczdvaPNfmfX91q03pakhsMw6eJ6NbDF2xnmCbwQse8KhgOqOHRxtOL4WkYeRqoc3gBYY3nO6MHp5hoQFGpXH952t3+oO86GAiCgMKBnJ4TIR7mRdkTn/l4il2Ljg8P/h64GXigVLulnVz7W8X7s0Hg6lwOyLORFqioe9SKSaMXC3QHtFBJpESFiTSpuH0amTVbVPtPUAUIprHPUQeC+iieV0BiW3G+eT0LrP7ocXmhb1r2j2kSYgaPHBGj1AyK47DeaWAp9cRxrOz8Bk8wOhhLNgaL5pXCgyOnLdYLIUWmtB/1DVObF3UIh+b1sy2AzmmDVojDa3tgleJl8XrXy7UTv+6aAjeNL+j95UPBJ37DeFmxfq6FU0d5p1RB7xiX161Q//Stgx26K/DB5o79BmiXN99VYhCIfZvThpu74E4seVVwWheV0Bim3EwaHhgHfUgYvx4ZcKOpJ9tTmQwuwIYGeai8Lo6KsyIcOGtlEKhgRVGDeLE1mcQHQwEWFnMceGFLo5HN99m8xiAuDRXbjFRDOZk8UCP/XqDnecbN2pwu7nyrsjbv3/ItgvvshOlYM46OnVRDmzC4ruvClFo8B13bzmxzVq0oaOQ2IocWHzSu9d5HT6STgsWtPhG4HEU+3oEXoZb2dvRc2K0cSn4ygqDUcsnfEnElgU6HEN0wzfgQhzJZ2GRE4FSxJay3TXRtnjHhK2rXXBLjUokFUwGU7QJA7vXgkEvi6H4UIfv2FJw5RdLocG3xDY/ElvRBgtfxo0cbI4f2mQfLN8x1cZ7R1u8I/A4CL37yvKB0Pbv09NsvndOxRefFANh3nzC5wziof3tF085eP81zjCGF4u51celiG0Ut780gxtffrVQSlSC3Z1KiRTxLDLoYSVvsQPFzob5evovTmzXr2y/eKorILEVFsKkCC3v2LoQJXNpcStKq4FSRuhJDR5eCO8F7nlosZ2zdOl40+HjSiXNOdsViyZbw8aK82ieE8W3Xn2wXZ6DeVeOGTawnzffLRYLe77FiC2iwXVEF/WFRbza7z3fvRWHe67yQVswl+q7v9x8OKvMo3mlkNacLQsqqeeqxVPa5TmxZYvXaF5XQGIr7APEzkJhoQWW6JfjpWQZhJZXWNhyMLwqmXTeDQ0fWyqleEeOQobbvRPsWwTF3HOrSOYvg7k55u1ZaBUVRGDXIspn8w+XVozYsriKemzfmCssTmyBectwXq1DW7Agra/nHWjXtvNnjstJL5W05mzJp54M3KN57ITFPXXm6LZ2eV0BiW0XB6Ht3r3BbqbPw86o2sEnvDB+vvNqGQwd82MYOMKp4TZhThsvw3deKfg8oCT4ygrDMYSSoxtw0N8Yw9/tW5OTHgVv9ekdd9hj2REonEcZzCEi2OGQfDFiy25c1C+6+MptDEJ+oQFFrcGUCGJEu4ejL0QxGJiQh0iGzykV2jZ6TyWhUFSIfFavE/IOR18YsHENzSuauly/OiS2GYKwWpJQDjD/SqgoOkIOw8OA0GLcGgNPIwpeTaF3JWsRdsnCWGAcom2CyLitKqsd3otdtnCS3eeZBUcMFiZcM8Q8/eM7rOH0nROGxTl8UIDVsJTBxhbcU8yn8opOdEOKYsSWr/bQjrQ15VI3yr7owvNaX/95Pzvz4x0FIsTCRKJMLpwMrBlgYEJeFoSKKRcElykYpguwVxNHD7X96tuXuqsgsc0QjPoRAAymL9+BiLqt3OJ2CWL/1cMH1sVSaCRbi7ANoK8tHO7rR9UOfYdoIYpEKNjcnvdOi3l1CVHmu6lMMbCrE23DbksYzei9wQIg2ifJu9mc63aEolzAa3Nl+87pCtDetAl7WLt2+dvxHZl7Vx3B5V5j1Trw/67cryCxzRA8gIwYTxT4ZiWjX7wXNruIe0CThJJ859U6vnYIk7UwGMJWbr3D94ovH9wxxQ7QXLlZa9c0Cbd3se1ZTbhr8OV1NSS2GYIHsHUnn8I3L95LdLtBIYQQlUFiK4QQQqSMxFYIIYRIGYmtEEIIkTISWyGEECJlJLZCCCFEykhshRBCiJSR2AohhBApI7EVQgghUkZiK4QQQqSMxFYIIYRIGYmtEEIIkTISWyGEECJlJLZCiA6Fb+d+5bJL7DdwfflCdEUktkJ0EHwom28J+/KqhT/89j4rhr68joAPhV859GLTvLLJrF+ZjY/sx0F/0q++vEpCH7qPy9PmvmNEdSGxFaJE/uuPe6x4YYxnTRtlujc2mFdiPtZfaahv/z4XmO+vnuXNLxfK73fRBebEoR/YD4Vn9WPhCCxitmntTUF79TTjrxniPa4S0Mbca/QhH5Z/6Ym7zYSgfgP69bL3ou8cUR1IbEWXphwj9f4bj5hHNs63Bm/9qhmmW7du5uUnv+s9thpYfPNEUxfUceOdM7355XLwsZW2/H+8tdub31kglvQrwuTLL8Szj640P9u61Jx65QF7PWNGDPIeVwlmThtpfrlzmR3IuA+zf3hih7mw57l2IFXtkZWujMRWdGkwpqUKpPuYPwavZf28qhZbPLXLBvW3dUxLbLdtmG/L/+fbpYlcR/HGbzbafi21Hp//db/5POhX+pfrqRax/cub2019fZ25c8nUnIHEFx88aZYtnGSv+a7bp+WcI6oHia3o0nSUQFaz2GKYmUd9Yd+aksSW8wvNEZJ++ZABtvztXx5XKS8LsaUeHSH6lFMtYvv27x+y9WloqDdvPp8bjdnaPNfmjRs5OCddVA8SW5EJGNUzN4oR5/8ujd/lLGDBQNW62BJ6RGidCBUjtrTtgL49TdOUETZc/qvdy+0cIauNw+F3rn/owH62/AWzxtvfhNnDZflAkF0fOm+NckkrdSFXrYotnvbTP77DQjQlnEefUtf5M8bmpIvqQWIrqh48qZlTR5ozR7eZn2653fQPjD/GeNHNE817R1vMFYFHtWbp173nFgIDVSmxRVy4jlJwA45CIGIrFk22xrlYseVcFn3NaxprPj27z5ZBiJU5QoQ1PEdIOP3G66+y5b/4+Fr7G3GIlhmGPrt/9WzzyaldZsHs8ea60cNsGvPgLP5hsVUpK20rLbbhKEAxJLlWG+IOiKZfPrg1qkDbR/NEdSCxFVUNonLF0Iutscd4M5fG3FTf3uebz84+bn7estTU1dWZW2eO855fCAxUpcQWMeC8UkgiJLbtgoHIxyd32t/FiC0Dgb6B2HH8u69vzcljjvDhe+fYflh004S29G987erEbYCwrFw8xS70obwjB9eb+i/7EaFeGJRL+QyufOfHUWmx5fp9fVaIUu9DBkU8A8sWTGrn8YrqQWIrqpr718y2IVD3mxAjBpAFIfxGfA8fWGeF1x0TJc7ToCwWnPjyMGK+8nxgLJMKjQORQVhKgXN9ZYYhGkDbuWOLEdtXn7rHit2QS/sG57c34HielMWiKxf+LUZsCUu/e6Sl7TfeLOc+s2uZ/f1RMEA4/uIm27/umCj0j6/f7loyzZbl5o6jFBOeppxixRbB8/VZIUoRSiILRB/mNo0xn2X0VauugsRWVDXuFQf32xnlQ/v/HS4rZKTiPA3Kwpvy5RXjVXE8ZZXqnXQ04fCxSytGbN3K4tF5hMaVhUflPMhixNZFKtzv6ZOH23P/frr1tSEGCIXC0PRPtM8Aj9ldpy+/mD6inGqZs42C0PIe8LoVTbGDTVEdSGxFphg/akiOUU5CnKdBWW6OMUqcVxUFI05ZxRjyNOdsCQGzQjV8jvP4pk8abn/HeXgshIoTGq6T/FbPtzWtGLENQzvwSsu1wwe2lZUE+sfXb0eeW2/r8fGpXd78YjzIuDbIR5pztg7a7MphF5s9Dy1u2zyEtEqtABeFkdiKqgZRccJijXLgSd3w1atyjDI76hQSn3yUIg4+ShHbNOdsDx9otqHeMD95eImt4/zAk+f32WPbvOfCmSCPY2lv2j2azw5G5LMto0srRmwRBVcuIWvOe3jdnLZ88krdW7nW52xpG1aY7/nhbTkDQl4H0nu21YvEVlQtCOg5PRrt6mMMDHNwGD92a3LH4EUQLi0UcsxHUnEoBMay2LIYMPg8ryQU8gDx3qIc+3XrPOuGoP34Hddm5BGe5PhNa2bn5CGUfXqfb3r1PNe8F5p3TSq2eHA9gn5FMPjN/C3n8WqRO4a/+YudrfO3xVJpsaVtfX1WCM7zlRfGDkJGDzNb1s21/ckaBgeRiw0JV5qLzkdiK6oW3tPEoG++d44dtRNCRgB4zQEhxmhjqN1q21JIIg75wPA5Q8e7pZSFx+fSfOdUAtrKGWPqSBiZ34WiAYQnae/Ghnq7TzADG+aCmSccPXygOX5oU45gJxVb8jnu9YPr2+aWCSHTl7QpIdVVi6d4X3FJQrliy2CC9uF6KWfYwH72/0naLG0YoBBtaGxsMD26N+bAZheH9v97wCKqC4mtqFow5O8c3mK9Rvar/fTMPisArL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    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
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    <answer fraction="100" format="moodle_auto_format">
      <text>x=3 of x=1</text>
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        <text></text>
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    <wirisquestion>
&lt;question&gt;&lt;correctAnswers&gt;&lt;correctAnswer&gt;x=3 of x=1&lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;/question&gt;    </wirisquestion>
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 <question type="shortanswerwiris">
    <name>
      <text>Los op</text>
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      <text><![CDATA[<pre><span style="font-size: x-large;">Los op </span>«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfrac»«mrow»«mn»4«/mn»«msup»«mi»x«/mi»«mn»3«/mn»«/msup»«/mrow»«mrow»«mn»2«/mn»«msup»«mi»x«/mi»«mn»5«/mn»«/msup»«/mrow»«/mfrac»«/math»<br></pre>]]></text>
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      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>2</mn><mrow><msup><mi>x</mi><mn>2</mn></msup></mrow></mfrac></math>]]></text>
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      <text>Los op</text>
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      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>=</mo><mo>-</mo><mfrac><mn>5</mn><mn>2</mn></mfrac></math>]]></text>
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&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;mo&gt;-&lt;/mo&gt;&lt;mfrac&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;mn&gt;2&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^(-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>
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      <text>Los op vir t</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>t</mi><mo>=</mo><mn>2</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;t&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;2&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>
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 <!-- resourceid-resourcedataid: 16896-13878 -->
 <question type="shortanswerwiris">
    <name>
      <text>Los op vir x</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<pre><span style="font-size: x-large;">Los op vir x:&nbsp; </span>«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msup»«mn»2«/mn»«mi»x«/mi»«/msup»«mo»-«/mo»«msup»«mn»2«/mn»«mrow»«mn»4«/mn»«mo»-«/mo»«mi»x«/mi»«/mrow»«/msup»«mo»=«/mo»«mn»0«/mn»«/math»<br></pre>]]></text>
    </questiontext>
    <generalfeedback format="html">
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    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
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    <answer fraction="100" format="moodle_auto_format">
      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>=</mo><mn>2</mn></math>]]></text>
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&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;2&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>
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 <!-- resourceid-resourcedataid: 16897-13879 -->
 <question type="shortanswerwiris">
    <name>
      <text>Los op vir x</text>
    </name>
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      <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">
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      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>=</mo><mn>3</mn></math>]]></text>
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&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>
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      <text>Los op vir x...</text>
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      <text><![CDATA[<pre><span style="font-size: x-large;">Los op vir x&nbsp; </span>«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msup»«mn»3«/mn»«mrow»«mi»x«/mi»«mo»+«/mo»«mn»1«/mn»«/mrow»«/msup»«mo»=«/mo»«mn»9«/mn»«/math»<br></pre>]]></text>
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Vy7Bz3yJjkv9cux4HzL2dhr70Fe9aIs6LXfgwu8aw+NKvih4vxy68/vX3v/Xdvb25u7l+3LtoxYAN8+OyD+5sC8Xz2+ce3v/7xU9d2C8wFPz0YpzfX9DnlZjwVmftjD8SszzcvvnhTdwjfh849h3/iyo0nsZ/iwu/lCSi3cVV6cR+LjHOsm+RcDkaizTGvb7/z1v3Z29oeilxLnHO9djkOu167p7zWQ8Y71jV/CSyKHxLNhYHgicCYHn4arXbciE4hBBijLgixPHZTVPETH7zim8OHeuZf+5AT6hFetf4aSC7qpufi64nAJY4lfg6d+/ZggZSnuz3Q63NIenlCdDFPYiG+7MvKKQ/EjHOsg1Dx8585jvjl7DnW+o4ofri2jikot7DrtfvYa50+rPUuDwky3rGu+UtgUfxEbLSHEouR96c8uIinPQyySNOeN6qe+AksfNrqzZ9NRPkaHwlmvtn0+x6QxxI/h85972AhvuluP+1z0OxKL0+MjfCudi2Kn+uizTFryj6vZ+2h2ffafqqc8ppZYtc4Hht3+u5y/e7T56mxKH5ycSz99HHqg6s9DLJI+46fOUJvjsydtrWb0bWQXGTT73tAHkv8HJpzH4i9PPFUq+apF9cp4844x1o3xc95rg3FT9/u2Owax2PjTt9d9tY+fZ4am578ADf/9qMtLpr60RCHGD+Rs0BcWLSnL+X0y0XHIc+BFx88jtxlcRmLflBjwwe+65hzJBbojU18ac9jw95hzQZlzOSE90tPJxgr36WKP6DMhsuGxxfjYpNDKvlN3+S3xh9/08t/f0xZfbUxJP81F8SQ+NIXP7kYyHeNu127tNUcxbZeUPhhXpkH9tVPS88vceMDiJfc1T4V5h9xkfESV8ZNuca5tr5zMeCzbZvKU8p2PnU9sr6MsyXutbG2gI+lPYFNbw3auvhJHJlH7Cs9f8yVGMhjnRd21FOOba4VIEbG4z32yc0cxJR9nljrWbLVN23UMRfimxbyviXHqcNn+iXWxMlr9tkctM/t294Y013c1PFKeW5eWTN81H1Z1wWydsQbH5Rr7uibMeMXu/asoh+xAP6wT3v6sYfIUXxmLbGlX+qxT6y75jXrlznFJ+Ws31Le657CV+Kifx2HesZp7WkjN5Rpp44ysQDjpV+ND3/EQf+1fKZP5nONrH7nh6QkEdBuyiS3Hly0s+lYbN5ncWND0uNvekg4i0W53QBL0Dd9simg+l/axFBtq49eezZCO+dsTurxkTK56vmEzHdq5t/6jJ/alnwmHnJNmXrKUPsyhxxQEJs6D+JMDBDfmX/1nXrWNgdHa9PbF3O+Y5MyfdOnpfU7PRxqyTM+5tYcm+SSnFFOLiE+Uk6ca+s7LcSQeNu9g00t1zy1dfjdEvfaWFuoY+O3tye2xMx+o2/aKSfOlrYvc2S+yeHaeZL1ANqYb2zwnXFa8Mc4kBvT0nU455uYKMcHfZZyXuc7l2P6U2YsytjVWFPGJnlqSeyMh33K9KPcjsE8aJsezqSleWUO2FOPv+SlrnvqMq/HnlVr1xGQV0g5+cn8gXipSx5ha16zXtPK2T2X9zaO5ATIOT6IJeXWHsgf4/Iee3zjh/fUReRA+iZ3sJbPXp9rY1H8AItQN1ZI0tOWhe+RjZgNn4uuipYsNsxtupYIs3aBchFn89W2lsQCPdva3m6UzDkXa81B+kwPF0hL2uMz4yRHdcPTRmzMKxdKzR2vsU3uUp4exq82jJmDDXK41TWYi6sHtumXmHr7IjbxnUMm5TrnHAItrd+UyUvGnmO6ywW2zCW29eBJXcqJa21952KoOU598sncKffy1NZNG+LeMtYaW/fElph5zx5NnyVqX+ZFvEtnAHbY966V7BvGTV1dk0puWvVGUftR3uI7eSau5G2OrTlur7up7IH4St5q/JW1fVvHIC7yTn1sl+bVG7vuyVo+5FkVP+3e7sXDvKjL/Otaxs+0R17jY26t1vLei4N51D7YEQfvqz3rwDhV+KQd++zRSvom3i35bPtcI6viJ5DgbCYgWdRno9SFjj11LFJssjnazRLiu/XVAxtsp3Kx7kNigWyESjZybW/nnHY2Dm1przYtsZke4m8vmN4FUu3Wcpdy3by1bm7e1Yby3FpxEdLG+m7JEcQG33V+HI7Y1/01d9G1fnlNH6C9t46QvnUuvTynnBhSnlvfuRhqjhmT+gh2wCa+ap7aupSX4t4yVvrOsXVPbIm5rmVr25K+iZfX1mbpPOmtYa+upb3hQO3X7tM539ilDMTfuwnB1hzHLnPMnIH3kPjrvqjEfm7fZgza46uKnKV5xddS7o5xVuGLsdu93YunreutZc0J72Etr+kzzZzd8TeX914cdS0oM7/ko9pn3ghL2oA1S8zxUdtTH39b8pn3dU2ujc3iJ7QLnYWtmy4/UaWuvZDbcqCu9dWDBcFueqTwgboR6mEUsqmYZ+raOaf/WtwVNmz88Mo4xJIYehcIpM9a7lKum7fWzc272lDurVV+oiMW+i4dKjUnscF37VNjXKP1y3jZb4E92vaDXu56saecuFKeW9+5GNb2FvTy1NZtiXvLWGts3RNbYuYmmbowzVyvsav2xJL2tfOkt4a9upa013m0+3Krb2Jqb0DxWdma43aOyU3dA2vEZ51fJWNw48vNj3Fam968Es9S7uZijk361j6tDXVzOav04mnreus2F+MSa2d3xpjLey8OfNZ+rEfaqn3GZcyaC/JUBQxEqKbc7i2oPiptn2tkUfyQvHbySVzq2w1GnzZx6ZMNlnI9IOriLyUc//SbmoOU/nnPgubmU216LG2E2lZjauccQbjLBZQYd7lAYLqbN3Vs9NTV3NGPupRr3LWu+s9F0luDdu2A/FOX2HuxtjmC2MR362cLPb/AuIgyfM6tQ2/fRchBYk85cW5d3zaG3rXQ0ptPW7cl7i1jYYevrHfL1j2R+BAl6ZuDt10X+if+uXWu840t0Lc3r9hkPXr7r1fXknWt80heyTX9dvVNjMTVa4OtOW7nOD1c9zA3n5a1fVvHqHGRg9a2nVfWjDFi0+7J6UBn1Za9veU66q3btEdesVs6u9fyPrd/0g+mcn+r9uSPvcn7um8DuYqf5Cp9U96Sz7X2a2BR/DBxEpBNyiuJJ+lZtCQ6C1E3N5uDcg7GbIZ6wE0Pi0z/2MxtwrrwLXUjVv+JfY5qm3HZHPhL/VQ2IrQXVd1M+MMPseZ97RvwmT74A/xls81dILxPDjK3zKGuS/rWzdvW5TBjDSlnDarN9BBnPcDqejJevWgzfu8wik3ru9aRS+aTPi2tX2zrGhMTflOu1P2DDbEmBzCXu7X1XYohuSFn+KEOv7nB9PLU1m2Ne20s/NFOX8o94ndpT8QPMHdsE19ipi5x8UpbYmqp88U2+4t65s77tFOu+4/+vWtl7vqpxIbYY5NYpof12+KbMnmIX+JM/npsyTH+KGeOjJN50488UMfaMn58V7bs2zoGfiknH0vzSp6AcbDPvJgPNtRlXyTGjLnrWZXYHnMd1XyQB+qIYde8Tnd7I34YAxgjsa7lHb9pTw4g9eQs8dX62E9l/MRIDLEnDuYU31mD5ArW8hn/mdM1sih+SCxJSvLY3FnA2JC4uunpQ8Ky8ehPQkkyfmjPBUA/Ng31QP+66C1ZsB510xMT/oihxtojsbTQl3h6i5+5tWP2clX7VYgrF10LY7YbvvYlR8SWOTIWOa521ddcHX7qRTDdXVSJKTb4jA1jMU6da8ZOTvBBv16OKFffwPvYAu9re0vrd3qIGWhr92cLec1+5ZX+WbP0Syw1jqX1xcdSDJQzJv3xgz/a2vnM1W2JG5bGSn0OuB5b9wT7L2MwZhtz9idj0rY0ZtuXcSjDdDd+3SPEhi9iwj956V0rS9dPBbusK7Hyvq77Ft+U6YsP4lw7x7bkmJxSxm/6Je+x5ZXy0vyW9m07BnHFjj5L88p6UFfngs8aD/bYxAf+WL9qQ1+oee/V4Zv+1OOPcXe9jnhP38RK3a55pT62LYl3Ke+9PRXwS79a17NPHrD/7//5rzdrwJx5T5/0z/VCO/OPj6V8Ugc1/9fGzt/5OQQkncSS+F77CLAJ2ajZiBwS2Yj1YhU5BOwz9hYHXHvgiuxKT1iMwjHPbkRIFS5yPBQ/Z6J3oSQv16y25TxwoHKw5id3kccwsvg51tnNExruif5wchoUP2cih0dUPo8b1x63iuwL15yiWg7FyOLnWGc3PrhOe21yeM4ifvjpk40z8uM9LpLp5b//kBVwiHhzEpGnADd8zu98R2QkjnF2557ok9nTcRbxIyIiInIuFD8iIiIyFIofERERGQrFj4iIiAyF4kdERESGQvEjIiIiQ6H4ERERkaFQ/IiIiMhQKH5ERERkKBQ/IiIiMhSKHxERERkKxY+IiIgMheJHREREhkLxIyIiIkOh+BEREZGhUPyIiIjIUCh+REREZCgUPyIiIjIUih8REREZCsWPiIiIDIXiR0RERIZC8SMiIiJDofgRERGRoVD8iIiIyFAofkRERGQoFD8iIiIyFIofERERGQrFj4iIiAyF4kdERP7B73+9uv3s849v//z7dbf9GLz+7Yfbb158cc+XX396H0PPTuQQKH5ERK6UF99/1a2f48efv73v89Enz25vbm5OJn5e/fLdvdhKeXr5/H584ql2IodC8SMicqXsK2AQQKcUP++9/+5/CB3qoNaJHArFj4jIBcLHQDwB4WMgRAhlRMkuT0Oeivh5+5237qnjnfrpk4yF4kdE5ML49Y+f7r/3wnvEz4fPPrgXPdCKhCWeivjh+z3td3x88iPHRPEjInJh8P2XiAGESAQP7yOKtnBs8ZOnUVuYXj7v+uiByGP8XZ5yieyC4kdE5MKoN32EEB8B1fYeCJEWBARfJm7re/0riJVTPvmpMCZibxexJLIrih8RkQsGIYAY6bUFBEMrcGBO/KyJmnOJH8ZD6Cl85NgofkRELhS++4MIQbBQjshp7ebYV8BsFT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      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>=</mo><mn>1</mn></math>]]></text>
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&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;1&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>
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      <text>Los op vir y...</text>
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      <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>
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GpIOmfoPJlTNqeNJc9DyyNliTWDdCL4g/Y3/Vlcy3rCq757OXeyuVSTqW19+PiChzw/SyOohd20/sC7u1H37nNkHx+/E2UOY5SN52yLvaMrOvBInRF3HeNxeap5XuBnrri/7w0vZd60NRiwktmLJ582dYJ546dyyVj4s7M8ezTS+IPoOdjeMT5pID5+Muru03Abt+5SmBVbsbELv9Z3JmWSnCfuxDMztgZGhdmVSh3fBzJc8VAOE4+c6/5GYPvfCEa8b00Mk0tJj6wSi4Zc340OK5kva0wmLib75yf7Smp7JjS9GhYQ5wvpwJxXbUVjQZ+LB4elOptkzC7wAxEpfR2VoKpeYacOLorvVegnHhf+Cd853004ntpZFpOTJZeN834PfA/VFNhmKlwr6cCFjN5awWWV28qLNfYWZRK6M13IboD2tvMzBgN2penHChbyt13rhCN9l4amZYSE6aCGXvzm5tWe9F9BULCL57XrZxrHNq+PKI5aBkxwczGGfa28+tOKro7fdlK1NJnYqFsWZiG09paFKS5jlTRPLSEmNAAprB4zQhJTzo/MKvnBkdpotY+E0SDBWX8atYuKAOmi5PrTERz0PRigpDgcGVNAhWZRUaWQhvxtAK19JkgJCwoY0Ur6zvcMmchIT+8810nGpumFhMqLxseMYvAKskkmalh/7Wi92CR8GO69va2vDJnMdszj+RuJyCag6YWE5Zgs2itEI/vXOG9TvQeFmphkfjK2/JW94/sRHPR1GLCwimfqW7xLawS1WGmbz1l7VLvaVpRH1rCASuEqD0SEyFEECQmQoggSEyEEEGQmAghgiAxEUIEQWIihAiCxEQIEQSJiRAiCBITIUQQJCZCiCBITIQQQZCYCCGCIDEJBFsRsq2hLxJ+rbFbMPLXdz7t2LIDtjDw5akVbJ5VbDtKNnqyQe8btXzrhcQkAGxUzV6nBFs6uGdlTlD03sLGTqUqr9nR7KoOE1zqvVO7TPS4vhCzaqDsiAfM/VN+a26ZXVE4i0KUKj/KjuDjbEPJdxP1kbJ0xQyRu6zjAhP0nK0TCMQe4t02KxKTKqHiDxtydnajaionQdGprL785UIDo/L6zlnYGpH4yJkwpo+Z7RDZ69aXN43QWNnkO7PHSWYvFEJhEC+41uVHlL+9W5Z1h8F4zATnYne4Jdf1iAWRGwntafdfYVPsoUMy8Z5tHtGDxKQK6MWo+Oy+brd/JNzobue4t7B5M+E0fecAs5zK/4oTSIztEH95YG1OvjRDXGK21MQ6seJBQw2xnWap8pszY3x0yeiR2e9FMAgdiljYNDoFogG6111z9eUlRb5VkZhUwUObbjThLk8fuT87riZ6nLsbO9hxuZtGr1zMP1CqMWCW0+hokHw2sB1iI8UDogET4Y99YUeeN8hYeZ3xc71+NDeEZy3KjxClj++4LUe0Jo2/yIQTJQ1R490md+P//Oc+FU2+IjfwusggMamCOTPGmQpHyAyCazP2nnrlmJxxNb0uFZK8boM466z26Addt2aPk5RqDOysf+7ggSZsBMMEBG1E3CAbzWfyxvEuI4qjPzHcWHkdF42IXnpqU/Z8rcoP0XW37UScsPS2xMMajukUColJOUHNWxGJSRHo+eihwDeGp2JR4Rhv05sBITUwj3H+cQ1+jPdP7zaN35rMttdDADh2v8eyetms6Kb5U/LSbW/M9TRAG26TXp6GcN7Qc4r22PWE50/et4t1cFJmH5w5EP3oO7dFYy4cHo0Ydo45V8vyc+F7cKATdRBhJk1iUjkSEw9ULqwLnHE48oj1Ys1wztl8G1Z3mgrnxt6xlZBxNeKC0+7QvlUmULodgnCOY+vYoyfme1y+MH1cNGnCqLx022vTm09MVGp6437xdx/5Yd9PYWJF4CDmnnlerCbK1G3MODhvv3lGtlywFHBkI5JcV8vysyBahOZ4+sDanDjGfFchMdmwqjMnTWSQmHigETyxa4WZJaGnovfHyYoZvsZxFp44vNFUOCqkvZbKR5obG2bxgqnRwrmTsseMuVfcPD17TMXle1wIF0GlTabbBrV13fVRR9yLu+KGWU8j6+tQEogulsGHsbVh7jsuP+I7Y7FNmzgmKygrl8yMVi2dmXMtAnLt1ZdHP9l9ezatFuUHvLdp8bAUJ7ZN/+TYC7Lnccg+uHFR9hiGxkNL3rubJjJITBIwPKGRJnsknKo0VJyFRAYkjQqIAxGfCY2aRoLPhDS30m5bf4PpJfkfnwZj8yd29TQWH6XG/PhnsEzuWbvAHGPCXzxqZPfMUs931xvKAdHl+Vyh455umHuVeXYc16ThL2FqGCuGvMD/i+ZNzvFn1KL8EBICqjNk4f2x5oR1Jq61h8hcPHqkKVuO8d8gau67FT1ITBLQEzFdOXzoOTmNAZgWtEMYm4bVQqV7KG4EOARPxv9bP4aFHpGAXzQUemw+40wJ66FUY6AHp+fHAuJzCTj2+6Pb8maS6g1Cy/MRSdGKrgVR4NyUKzJrYRAYfCX4Qig/wA+CReheV4vyMwHa7r7eWHhYMcD/+G9sHu6PYdf3t99qvvv44Q159yZ6kJgkYBUmPai7dsRiHa5UVDedSkeFpyEnrQJ6QHo91p+Qh7E8lksyX5JSjcFCL2m+O+7JS31mPbDWWtI6A56J8mOhnZtunwHqVX6Ul/1Ol+Q9Uwd4r75zIheJSQIqKb1PsofHSmFGgcZgZxHKgR6Q6c6/vLrbmMmsZXj3lZ3evC6My2s5NvfNgJSD6x8qBJZZ0joDLBLKj5WnyXOFSGv5iXwkJmWCCU5DYPqwEguAHpDFUVyPmczQJGnx+KAXrGVPiN+CBWKVwoyI7/NKgRDh62AWqpKhWFrLT+QjMSkDGgIR/Rn+uNOH5WJN6jRVbu7nw7cOVAzX+T6vGFh1rB0Z/YnzordP7vDmKUYay0/kIzEpQcbrf44Zp8v5VjkICVPtE2OLJPNjSH8+0fhITIqQ6VEHGWeszwfQyNTSZ+LCgrBFnZPKHp6IxkViUgDboyIk7hifKcJG+/2Lj3r4THCYsmbEtegQJO0J0pxITDxYIWHNSNJZuHj+lLyfpTcitfaZICTf3bo8b2jImo2Nq7UcvRmRmHhASJh54JepH/vogBxYEt7Xy9XTDsvpWSk8oL0tr/xIc5fKi+ZBYpKA5fQsquJ3GYVIw+KwtIIvZs70cd5ys7AAzXetaGwkJgmYfvSZ9y6+60QGhNZXZi4S4+ZEYiKECILERAgRBImJECIIEhMhRBAkJkKIIEhMhBBBkJgIIYIgMRFCBEFiIoQIgsRECBEEiYkQIggSEyFEECQmQoggSEyEEEGQmAghgtDSYsJGPmwvyM5g7O3K/4f3rfbmTSvcL3uqcv88B8/AtpO+vPWEsuV+bNnae/TlTSPcP/dMNEEYOXyweRZf2dp6ZOsS+RutHoWgZcWElz3ivEEmsBOxcNjbdPKEUSZGbqU7sPcGvoNd3XznysHsU3tVR3TH8lnRO6/sNPdP3GG2S1x6Xd9u2EzjmjZxTPTm8a5s2bIXLHGCuWffNaGhbHv7HrmO+z9+aEN2Q6eXn7knGnbu2dFlHRfkCAr/U4823jHPRDDged85udPEqkZY3M9tdlpSTKgsiAY7z7uBnYiIP3jQx6PXfv1ATv5awC7vU68c4z1XDghGx4XDTahMG0Liuce+aqIOrlwyMy9/PVlzy+xow6rOvB3VuFf21mWHeje9FsydOT76xpoF3nOlWPLFqSaIuVs3eJb1K+eaoPauWK+JrZF+cZkjnD15HzN522Nhr0fHlBZaUkw6Z00wje7MidyNoYnt8sGb++uyrSCBtREv37lS0BjZ2Pr2m2dkhQSo/P8T339fx/ghuPjkK0blpf/1tT2m3F/82aa8c6EhyHw5gd99ULZEcEyGNCF2MffPeY6xSrAECXnKs7l5sRLJe2csrG56M9OQYsJL/OTYC8w4FpPal6cQXEsAckJVJitAPalGTL6+Zr6pqISS8J3va7atu8FYILwjt2e+Z+0Cs6E0Qcjd/LWgGjEhDCwWajKkCSJIuQP16KWnNpv/eY/JAGM2L0NnN72ZaUgx+cOL3zLmJublS09V1svZCjAxrgCH9q3KOggZy/OXSuLmx7dCHs4nnWo0FJxtlQoaVCMm7P7OMxzcs9LcG+D8417qMYQoxXundpnemndEuBDrmLxp/pTo9WPbcxpercq3GjHBv4OFmoxtTMwfyh1B5Bnsse89WjFBVJPnmpWGFBOGIf/xwrbo5V/dk/fCS4Gvwr7kzXfOzzoICah98eiROQ42nHg4OMmDDwA/iys2mLBYOb3xsVQjJnwnz4CTzzo5Gdrs3bIsOmtAe1kRB2ngyZg25VBOND4aGuVJD899MhTAf/DErhXm3dl8tSzfasSkEJfE9YPnOXZogznmHXJcTEwg2UE1Kw3rM6FS9sa3YSsA5DnNVmUcbJjjpOEgPfXcfaYy4MlPjo3Hjhphhku9MdurERN7/ytunp5TBu+d3mXSCXRVqgIjPvhXKiUZoc8H341j8sZ5k6MXDq4zPbm5r1gssDTsvdWyfEOLCdYTdWO347QvV0z6cjhdT1rOAfu9bbeYF0zFTYqRrRxUbI6PPbne5GE4xJAKD7810TG9qVwLOydl05KQx9e7Aw4+rCPfOUia/C6M57nPZx65Kyed+7AVeH9X38VDJiLiTbGQMGVNw2Nq9Rf71xhhwNKwYl1t+VJGvrIDvgdryHcOKhk68T18FkLihou1damYmPCuJCZNym9+mvHI+yqAFRMqNr2l7YGmfnq0ST99pCcS3aG9q0zavi2FnaA0FF/vDlu+9iUjaL5z8I8/FY7pe83VmZ6eqeDkOdKBIVzyXD1g6IJIvhJbHK4IUJZvv7zDCAoN06bxt7flSxn5yg6whtatnOs9B8mOpBA8D8NJLKxk3OlidcmKyUTTaeWea1ZaTkwwmXnJ5w4emHfOiolrbiMqNI6kJbN4wVSTNzm9XC7VDHM2rO40340DMHmOdC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      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>y</mi><mo>=</mo><mo>-</mo><mn>7</mn></math>]]></text>
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&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>
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      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mrow><msup><mn>2</mn><mn>17</mn></msup></mrow><mrow><msup><mn>3</mn><mn>2</mn></msup><mo>&#xB7;</mo><msup><mn>5</mn><mn>3</mn></msup></mrow></mfrac></math>]]></text>
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&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;mrow&gt;&lt;msup&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mn&gt;17&lt;/mn&gt;&lt;/msup&gt;&lt;/mrow&gt;&lt;mrow&gt;&lt;msup&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/msup&gt;&lt;mo&gt;&amp;#xB7;&lt;/mo&gt;&lt;msup&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;/msup&gt;&lt;/mrow&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^(-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>
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    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text>8x</text>
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&lt;question&gt;&lt;correctAnswers&gt;&lt;correctAnswer&gt;8x&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>
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      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mn>8</mn><msup><mi>x</mi><mrow><mn>6</mn><mi>a</mi></mrow></msup><msup><mi>y</mi><mrow><mn>3</mn><mi>b</mi></mrow></msup></math>]]></text>
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&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;mn&gt;8&lt;/mn&gt;&lt;msup&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mrow&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;/mrow&gt;&lt;/msup&gt;&lt;msup&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mrow&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;/mrow&gt;&lt;/msup&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>
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      <text>Vereenvoudig</text>
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      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><msup><mn>5</mn><mrow><mn>7</mn><mi>y</mi><mo>-</mo><mn>8</mn></mrow></msup><mo>&#xD7;</mo><msup><mn>2</mn><mrow><mn>9</mn><mi>y</mi><mo>-</mo><mn>1</mn></mrow></msup></math>]]></text>
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&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;msup&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;mrow&gt;&lt;mn&gt;7&lt;/mn&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;8&lt;/mn&gt;&lt;/mrow&gt;&lt;/msup&gt;&lt;mo&gt;&amp;#xD7;&lt;/mo&gt;&lt;msup&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mrow&gt;&lt;mn&gt;9&lt;/mn&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/mrow&gt;&lt;/msup&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>
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      <text><![CDATA[<pre><span style="font-size: x-large;">Vereenvoudig&nbsp; </span>«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msup»«mn»2«/mn»«mrow»«mn»3«/mn»«mi»x«/mi»«/mrow»«/msup»«mo»§#215;«/mo»«msup»«mn»2«/mn»«mrow»«mn»4«/mn»«mi»x«/mi»«/mrow»«/msup»«/math»<br></pre>]]></text>
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    <defaultgrade>2.0000000</defaultgrade>
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      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><msup><mn>3</mn><mrow><mn>9</mn><mi>x</mi><mo>+</mo><mn>3</mn></mrow></msup></math>]]></text>
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&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;msup&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mrow&gt;&lt;mn&gt;9&lt;/mn&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mo&gt;+&lt;/mo&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;/mrow&gt;&lt;/msup&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>
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      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>1</mn><mn>5</mn></mfrac></math>]]></text>
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      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>1</mn><mn>27</mn></mfrac></math>]]></text>
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&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;27&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^(-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>
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      <text>Vereenvoudig...</text>
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      <text><![CDATA[<pre><span style="font-size: x-large;">Vereenvoudig:&nbsp; </span>«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfrac»«mrow»«msup»«mn»12«/mn»«mi»y«/mi»«/msup»«mo»-«/mo»«msup»«mn»96«/mn»«mi»y«/mi»«/msup»«/mrow»«mrow»«msup»«mn»3«/mn»«mi»y«/mi»«/msup»«mo»+«/mo»«msup»«mn»6«/mn»«mi»y«/mi»«/msup»«/mrow»«/mfrac»«/math»<br></pre>]]></text>
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    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
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      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mrow><msup><mn>4</mn><mi>y</mi></msup><mo>-</mo><msup><mn>2</mn><mrow><mn>5</mn><mi>y</mi></mrow></msup></mrow><mn>3</mn></mfrac></math>]]></text>
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&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;mrow&gt;&lt;msup&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;/msup&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;msup&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mrow&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;mi&gt;y&lt;/mi&gt;&lt;/mrow&gt;&lt;/msup&gt;&lt;/mrow&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^(-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>
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 <question type="shortanswerwiris">
    <name>
      <text>Vereenvoudig...</text>
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      <text><![CDATA[<pre><span style="font-size: x-large;">Vereenvoudig&nbsp; </span>«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mn»2«/mn»«msup»«mi»x«/mi»«mfrac»«mn»1«/mn»«mn»2«/mn»«/mfrac»«/msup»«mo»§#215;«/mo»«mn»4«/mn»«msup»«mi»x«/mi»«mrow»«mo»-«/mo»«mfrac»«mn»1«/mn»«mn»2«/mn»«/mfrac»«/mrow»«/msup»«/math»<br></pre>]]></text>
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5cSjA1TPe+zKLN9fb14qlF/k34/MKpdpRZPb2oPOq4Pr9MIaq3zfGUusjx5t+Fuqz771i9TX2dZ/ts++rm+x2b7Ts7W10pj7p8vt9ZAABg0oKDknT6+h7BWzoZ6fxcLvSIuoNR13U7vKW87jBE3fmoQ5fu+89mMiQZb0OSw28+307vSAgSOcc8YrO7zbr7725HBWS6UNp16+cqx1h3FKN+ckjRXag2x9xtU5utYxXd0RvlyRvDzPf959upLLqdy0hZ3aYehVMv+hr1PVA/YaYOSurFK9NJrheHLcdTrysS3fNNiNPdJoadW7YvQUYWp819Ve6x6Asdu2YLb+r1TiKff6kbdkz1Gjk5tst15IepP4/ydJth+u7LHdUotBxH/X2qf853JcFSGYVSgtj6/MraNkW9TkpZByb7qe/9MjKlb5uEU6V82HUcVjff79hs39nZ6kp51OXz/c4CAACTFhyU3LN+bbP6lhunhSXpcKQsv5Tnr791+3qIfd356XaMy5Mt6keORulI1h2GyFoFqUsnr34U557q0bqzSQezHHM6aQlMEoBMmXidR2zW2+T467/eL+TxwLV6FMVsAU89ranv2udJQ6WzO1vHqjj27m+n2uR8EgiV65zrkr/u152r+bz/fDuVRbdzmZ9TVrc5+8XxqRAjgUUdMpSRHqk/Wa37Uf91Peeac8tUqzxNpQ5E6uOpO/C5t8qintm2lHe3GXZu+6ppGH332c23rrpsRzb3RT2iIo+4zblHWe+kyOdftht2TN395VqU72b2mePpPr2qT/15RH0f5L+5ziVs7LsvM/2j/szXbVg7te9cm+51SdvJ+2Lye1KfX5RRKd3vab0OTH3v554p5TnvEoLl36x6Ctyw6zhb3Xy+Y7N9Z2erG/Zva8znOwsAAExacFCSX9bzy3c6fCtXrmzl53RgEpJ0O/uvvnbpr9erb1nV/oKeDlQ6wfWCjZP7m1zQtS7PIqv5hb7uMKSDkONI+yjl2W5Y2NCV9VHKdrOpt8m+645d3wiQ+ajDor5pN0U6lFnDpXRKu9e+nj4xW8eqyHlkGkg5lwRCk9cy+xxvw7C6ozif95+tU9k31aVWj1AYdj3O/P3wVCc/HfzcS7mn0hlNefdRszmPOhSYDCsmn6ZTByL18eR863uwXJtcl7q83mbYeef96w5tn3RkS/th8hSmch45h3Lv5zzq88vnX7YZdkxlf9O+f9Xnn+NJwFS3H6b+PC4d1+R+MsqjLAibaU/lvfIklrJ9N1AogWnuzdxb5d+Lb0181ik7+dGBqW3r88uokbxfe09OvHfKcr9mnZP6fqjv/bxf2X/upWyT69mdgjfbdRx2T8/nOzbbd7a+bt26Yf+2pm4+31kAAGDSgoOSDIH/j4nOaH4Jz18tY3LthcmFWLvtU/b+RGcq7TPaI3/tzy/xk/u6VJf9ZL+T6zdMLuSYsqmnnnQ6E2mXYCZtsn32k+3q955NOsnl+Iu8Z3nfortdOlFpk2PtO9/5SAeuvE93mklX3iuLf5ZzjhzH5HlfWu8i16nU19MHurK/fGb57Er7XMf2M5go72s/l/fPFKxS31234tU/DK+LXINSP9v1yPvlfQ+/+XzbOc1UknLvdEehlPapL/subev3q9fVmdxm+r2Z8851GbZNfd51eUYNpLOaDniudZFrVzqx0R0R0GfYeeQ7UsqyaGlpP+yYinKO9T2f85xcZHbu93Y5rnKtovtvwrD7MvX1dvsGCzGXezNt8xknUJnc36X3rQOMtCvfzewn/x12HinLvnLMuXeyn9xL3Xu5WOg9Xd4n51Ha9H3HZvvOzlaX/Zd7tPtva6mfy3cWAACYtOCgJNJZyS/h+aW8NfFzX7ta2741pK7dT1/ZpY5W6RSVv6x228zH1LHXsr+yz4Hebdt2M8sX4tJ799d3TTu+nvOey/HXuvu73HHM6/079ZffdsJU/fS6PlP7y38ve9wz9z29rP9a1e8x+bp/m6l2VXlGRmR0Ru7ZTFNp21TqqVdznQbRfx6D11XZzPL+84u5tptNe1yz7Gda3YShddV2s+0v6qAkP0/bpqd917RjnqX9VJuedrPVDWtTf0Yz6ifMtW5am579Tqsv+5j4ua8NAACwyKDkWugLSmApy+LA5Z7tqy8d/UzP6Ktndn1BCQAAwEIJSuBrVj9Bp15MMzLapDx1J9NK6jrmRlACAABcSSMXlGT+f+kUCUoYFWUtknph0jwBJYuHZiRJ1q8wHWJhHnv6YUEJAABwxYxcUJLO5OcXTrYsRMiomLxvpy9Muu/g9vbpLZOLkwpJFir/DpR/E4at3wEAADBXIxeUwChLIFIvqDls4U0AAACuDUEJAAAAwICgBAAAAGBAUAIAAAAwICgBAAAAGBCUAAAAAAwISgAAAAAGBCUAAAAAA4ISAAAAgAFBCQAAAMCAoAQAAABgQFACAAAAMCAoAQAAABgQlAAAAAAMCEoAAAAABgQlAAAAAAOCEgAAAIABQQkAAADAgKAEAAAAYEBQAgAAADAgKAEAAAAYEJQAAAAADAhKAAAAAAYEJQAAAAADghIAAACAAUEJAAAAwICgBAAAAGBAUAIAAAAwICgBAAAAGBCUAAAAAAwISgAAAAAGBCUAAAAAA4ISAAAAgAFBCQAAAMCAoAQAAABgQFACAAAAMCAoAQAAABgQlAAAAAAMCEoAAAAABgQlAAAAAAOCEgAAAIABQQkAAADAgKAEAAAAYEBQAgAAADAgKAEAAAAYEJQAAAAADAhKAAAAAAYEJQAAAAADghIAAACAAUEJAAAAwICgBAAAAGBAUAIAAAAwICgBgGXsb/860ex68anW9t1bm3X3393+3Nd2Oblez7vI+T/+zOb23PvqAYDhBCUAsIxt3LShOf7eS835r0435yac/OhAc9MtNzaPbPl+b/vl4no97w//cbQNhLbt3tqMjY01z+18tLcdADCcoAQAlql3zh5qO8v7/7hrquz8xXean/3iR2156uv2y8X1et5FCYdWrFghKAGABRCUAMCISoe/TC858PrudrpFXZ/RBatW39D8/Jebp5XvfOHJthN99E97ppWPiuv1vH//9t6p887PfW1qghIAWBhBCQCMmAQDmVry4y0b2+klGTmx+pYbmzvvur1548wr09p+fuFUc+6rU9PKHvzh+jZI+PCzo+3rhA1Zz+LmW1dNCyEyTSXv0w0irpXr9bxzbFljZduure15J/AZHx9vjzGhUN82ISgBgIURlADAiMn6Ezv2PdEGAecvnm6d/MuBNgRYfctkp79vu8hIhEw/2bN/21TZPRvWNme/ON52rFffuqpa2+NU23bXb5bGIqjX63mv23B3c+zdlyaOa/Kcc4y/e21He4ypGxboCEoAYGEEJQAwQjKC4Kabb2w7y3V5WYMjneOMuKjrigQJCRT27H+u7XCnLPt79bWdzem/Hmq33bH3iWl1Kdt3cPu0/VwL1+t5Z9TL5p88OHVsRV5/81vfaMOSFw79alpdkXMQlADA/AlKAGCEpFOcDnCmYqRDX9cdeev5ti6BQneUQcKCO9fc3hx+8997O91lv6c+PjhV3ld2rVyv5/3jn25sw5C+p/U8u2NLe5yZUtSti9QJSgBg/gQlADBC9h3c3naA03k+8f7L0+ryOnVRBwYJCzZuWt+c+fvhqbAga3PU63qkQ/6de9dM2+6ONbc133vo3rYs4UEpv5yMgugLNLrS7lt33T4j3OgzCuedfc/l8cNzbRcZTZLz6guByuK0373vrmnlReoEJQAwf4ISABgh6fBnCknfCIksbprOcdbsKGXttJNbVzWPPf1wu+ZGWbD0jm/f1nzy5aWOdzrimcJSb5d9vfqHnc2JMy+3gUKpu5wcV/aV9TOGhSUJSbIQ67F3f9tb3zUK5531ThJazBaCJCTJMaRtX31X2v167xPtWizdupxbjjVhSrcuUicoAYD5E5QAwIhJUNANCyKPw03nOFMy8johRcKClGUkxvj4JVnfooxQKOFAprCUfWXtj4yqSFAQZz49MlU3F1kQdVhYUockfecxzCic99l/HhsalkyFJBNtunWzybosOa5uefbVPf6cewKhvFfqEgTlda55vS0AMJygBACWgXT6EwokCPikGq2Qx+R+fuFkj0uPzk0nPGXdECJhR1GXz1VfWLLQkGSYpXjefWHJQkOSYco6Kg//2wMzjr88uaec72TQsvhrDQDXC0EJACwDCSMy9WSuU1muljosyciGKxmSxFI97zosudIhSTtiZuI6Jhya6xQeAGDuBCUAMOLSES9hwVIcOZCw5IEf3NdOfelbY2Shlvp5JxjJ1JeMeLlSIUmmDSUcakOSK7RPAGA6QQkAjLBMwchohfrJLktNptskMMjaH+s2rJ2xZslCjMJ5J8hJoJGn6jyyZe6Lws4m+9n8kweFJADwNRKUAMCISgCRR9l2O80p7z5K9lqp1ySpp+EsJiwZhfOup9vE5Z6GMxfZZ0KS7top83mEMQBweYISABhBv397b3NnT1gQ92xYO6PsWqhDkjLqY7FhySicdx2SlLLFhiXbd2/tDUmymO3Pf/nwtDIAYHEEJQAwYtI5Xn3Lqubwm883J8683Lxx5pUpGV2QDnnfdldTX0hSLDQsGYXz7gtJioWGJe0Imol9Hn/vpWnnHHk08nM7H+3dDgBYGEEJAIyQNiy4dVX7aNjx8fFmfGXHRFlCiL5tr5aM+rjc023qsGQu02VG4bwz6mNYSFKUsCSBSl99V0KSnFt73t1znpCFYl/9w67ebQGAhRGUAMAIOfH+y82OvU80v55FRh70bXu1fPLl8Tktspqw5ORHB3rrukbhvD/47MisIUmRNh98eqS3rmv/H3f1nmst79u3LQCwMIISABghCR/Of3UZlwkolpLzF/vLu5bbec/VXM67bzsAYOEEJQAAAAADghIAAACAAUEJAAAAwICgBAAAAGBAUAIAAAAwICgBgEXa9eJTzcZNGxasb58AAFwbghIAWKQPPjvSHHv3pQU5+dHB3n0CAHBtCEoA4Ao4f/H0AvXvr8/H//O/Nf/X//MaLMrnF0723l8AwCRBCQCMiEce3dh889vfgEX5v8//sff+AgAmCUoAYESc++pU8/kFWJy+ewsAuERQAgCLZDFXAIDlQ1ACAItkMVcAgOVDUAIAV0D/Qq1z0b8/FuZv/zrRjvDJf/vqAQAuR1ACACwb23ZvbcbHxwQlAMCCCUoAgCXpwOu7m0e2fL9dxyX//f3be3vbFW+ceaW56eYbmxUrVghKAIAFE5QAAEvOuvvvbrbterQ5+8XxCceax55+uBkfH28Dk772CUbWbVjbPLtji6AEAFgUQQkAsKRkjZEEHue+Oj1VlkcjP/xvDzRjY2PN9t1bp7WPx5/Z3Bx+8/lm5wtP9gYlGZ1Sr12S0Sl5nfK6HQCAoAQAWFJuuuXG5shbz88oT1lCkEyvqYOQhB4ZcZLFcfuCkgQiKX/wh+ubdRvubkelnHj/5eaTL483d665rTd4AQCuX4ISAGDJyDojCToyzaY72iNBSOqirFeSQCRTbjLiJK/7gpJ71q9tQ5Hv3ndXs2r1Dc2ZT4+0+0rdAw/d19aXtgAAghIAYMn48B9H2zAjYcf+P+6aUV+CkqN/2tO+fmTLxubYuy9N1fcFJecunGpfZ9pOpvSU8r4yAABBCQCwpJz5++HmP/5yYGrUR/HO2UNTQcmHnx1tR5VklMiu3zzVTq+JTK9JfcpeOPSrqW3TNuXH37sUqmTESrcMAEBQAgAsOecvzixL+JFgI4u6TrY53Y4WOf/V6Sk79j3RtslUmzpo2bZraztS5ZMvqyk5G9Y237l3TdsujyBOEFPqAIDrl6AEAFjyMiUni7x+81vfaNcY6WsTP/7pg21QkvZ1+R3fvq353kP3TivLvjLtJiNLJheDvVQHAFy/BCUAwJK3cdP6dkTIsXd/21ufYCRTbzKi5Nd7n2hHn9SLwe7dv605+dHBadtkik/WNMlaKGUxWAAAQQkAsKQ9/szm9pHACUm665bU6ik4raptfu4bMdJtBwAgKAEAlqyMCsnjezP6Q6ABAFwNghIAYElqQ5INa5sznx6eUf7GmVemlQEAXCmCEgBgyUkQ0heSRB4BXD+9BgDgShKUAABLSh7Tu/qWVc3PfvGjdlHWLNJabN+9tRkbG2v+9i9BCQDw9RCUAABLRp5es/rWVe0jfhOIjI9PNzbhO/eu6d0WAOBKEJQAAEtGRork6TbH/jzcyY8O9G4LAHAlCEoAgCVl8lG+s+nfDgDgShCUAAAAAAwISgAAAAAGBCUAAAAAA4ISAAAAgAFBCQAAAMCAoAQAAABgQFACAAAAMCAoAYBl7G//OtHsevGp1vbdW5t199/d/tzX9mo48Pru9jhyDDmWx5/Z3B5jX9ur5YVDv2qPpa8OALj+CEoAYBnbuGlDc/y9l5rzX51uzk04+dGB5qZbbmwe2fL93vYLlff5/dt7e+uKhCM7X3iyPY4cz9l/HmvuWb+2ufOu269oWDKXY4kSHt2x5rbmu/fd1dsGALj+CEoAYJl65+yhZmxsrNn/x11TZecvvtP87Bc/astTX7dfjAd+cF9z9E97euuKBDSPPf3wtLJXX9vZrFixoh3VUZcvxlyOJUp49MBD9wlKAIApghIAGEEZgZFwIaMnIlNYusHHh/842qxafUPz819unlaeUR0JJ+YSJszVXMKJhBEZQVKPHjnx/svtsTy389FpbRdjrkFJkfaCEgCgEJQAwIhJAJLpKvsObm/OfXWqOfPp4TaAWLlyfMbIjM8vnGrb1GUP/nB9G6B8+NnR9nXWDUnQcvOtq9qwJVNSItNzEsLMZVrMXMKJczmWCXXZrt881QYlR956vn19tY6lJigBAGqCEgAYMRs3rW8Ov/l8c/7i6amyrPfxzW99oxkfH591fY7UZdrNnv3bpsru2bC2OfvF8TawWH3rqmpNk1Nt24QZ9T76zDeciAQ+mY6TqUCffHm8LbsWxyIoAQBqghIAGCEZZXHTzTdOjQapPbtjSxswZMRIty6y7epbVjV79j83FbIkrMg6Iaf/eqjddsfeJ6bVpWzfwe3T9lGm+9RyTHeuuW1GeRZLLdvWMjJk3Ya725AkwUjKrtWxCEoAgJqgBABGSJmqktEWCQrquoy+SF1GXnSnqKTtnWtubw6/+e/TRqJEXmfKTrY99fHBqfK+siwGm9EdXd976N52lMvMuunvFSUk2Xtg21RIUlztYwlBCQBQE5QAwAg58taeNjDIGiMZeVHXlYVRow5KJkderG/O/P3wVEiSdUDeOPPKVJsf/3Rj851710zbLo/NTeiQsu7aJ11zne6SfWV0x7F3X5o6lqxLknVISpurdSyFoAQAqAlKAGCEJFz4j78cGIQe0+teOLS9DUmyVkkpS0iS0Sd5LG9Go5TFUe/49m3NJ19eCiIyXSXTYOrtsq9X/7CzOXHm5Ta8KHV95hJOJOTISJK0rY8lU4USAJV2V+NYaoISAKAmKAGAEdMNSIoEDgkU9g4Was26HglJUpbpOOPjlyRMKSM2ShBRnjwTeY+M4EgoEWc+PTJV12cu4URCkhxH91jyuoyOuVrHEglpsm5JgpkcQ35OWV9bAOD6ISgBgGWgPM0mgUKZ0hJ5PPDnF072uPSY3gQRKau3i3p9j7q8z1zCiTwaeOZxTCrhz9U6lph8ms7pifebPK78nLK+tgDA9UNQAgAjLiND8jSbrOtx5tPDvW2+bnniTtZI6au72pbSsQAAo0dQAgAjrKz7kTU2rlVIEu1ojM4okGtlKR0LADB6BCUAMMLy9JrNP3mwndbSVw8AwPwISgBgRE2FJJ11O7IoaVmoFQCA+RGUAMAIytNZ+kKSuGf92hllAADMjaAEAEbMgdd3t4/V3bHviTYwqT2y5fvteiV92wEAcHmCEgAYIXkM8Pj4eLNixYo2LOnKI4Lz1Je+bQEAuDxBCQCMkA8/O9oc+/NvZ/XBZ0d6twUA4PIEJQAwYvLo29n0bQMAwNwISgAAAAAGBCUAAAAAA4ISAAAAgAFBCQAAAMCAoAQAAABgQFACAIv0+DObm5UrVy7Izbeu6t0nAADXhqAEABbp3Fenms8vnFygU737BADg2hCUAMCIOP3Xg82xd3/LVfLf/9//s/dzAACWN0EJAIyIJ3/1vzb/y8Z1XCWnPj7Y+zkAAMuboAQARsS5r0435y6c4io5f7H/cwAAljdBCQAsksVcAQCWD0EJACySxVwBAJYPQQkA8LV7ZMv3mzfOvNJbBwCwlAhKAICv1a4Xn2rGxsaao3/a01sPALCUCEoAgDn58B9H2/VYNm7a0Ky7/+52fZXtu7c2f/vXid728c7ZQ80d376tWbFihaAEABgJghIA4LIShtx51+3Nkbeeb9dkyVNhfvfajmZsfKwtHxaWbNy0fqLdTkEJADAyBCUAwGVlJMne/dua8xdPT5Xl52d/vaUNQR7ZsnFa+8hok1f/sLM58f7LvUFJpuRkvwde390GLS8c+lVblvVMMhKlbgsAcLUISgCAWSXEyBojO194ckbdqY8PtiFI6jM1p5Rn4dbNP3mwDVP6gpKEI8/tfLTd5/j4eBu0ZF/nvzrdlq/22GQA4BoRlAAAszpxZjLoGB8fa0d81HXnL078MjFR1wYhb08GIQlWHty0vjnz6ZHJ7XuCkgQkCUYee/rhZtXqG5pTHx1s95W6BCUpGzadBwDg6yQoAQBm9cmXJ5rv3LumDS+Ov/fSjPqpoGQQhGzbvbVdy6TU9wUlGTmSYCQLvX7voXunQpIoZeU1AMDVJCgBAC4ri7d+PqFeoyQyxSYhSEKUT7483k6/yZSbXb95sh19Ej//5ea2Tf6b12WkSNqmfO+BbTP2l7K0q6fzAABcDYISAGDBSgjy7I4tU2V5Kk47YmQgo1DSJqNM8rq0yzolKc8UnFKW/X3zW99oQ5cs9Fqm8wAAXC2CEgBgQTL6I4u4ZprMJ18cH9qmhCnbdm1tX5e6H/90YxuK1GuRZO2SlOUJOGUx2FIHAHA1CEoAgHlLuHHnmtvbtUvOfHq4t01kfZKMKDn259+2/83rUpfFXs/8ffq2GXFy8qMD7SiTjEyp6wAArgZBCQAwb+s23N088NB9s4YkkREhXX3talnYtV7cFQDgahKUAADzkrVDfvaLHzVnvzjWWw8AMMoEJQDAnCUkeezph5uznTVJtu+evv4IAMCoEpQAAHOSBVb7QpK4Z/3a5pMvLy3KCgAwqgQlAMBl5VG+4+PjbSCycdOGadbdf3ezavUN055eAwAwqgQlAMCs3jl7qA1J8ojfPA64z3fvu6t3WwCAUSMoAQBmlSfQfH7h5KzOXfAoXwBgeRCUAAAAAAwISgAAAAAGBCUAAAAAA4ISAAAAgAFBCQAAAMCAoAQAAABgQFACAAAAMCAoAYDryN/+daJ548wrvXVX21I5DgCAmqAEAK4jj2zZ2KzbsLa3bjHeOXuo+fAfR3vrutL2kS3f/1qOAwBgsQQlAHCd+P3be5uxsbHmu/fd1Vu/GBs3rW+Ovr2nt66268Wnmv2v72qP4es4DgCAxRKUAMB1IFNuMoLjew/d+7UEFA/84L7m6J8uH5Sc/+p0c/7i6ba9oAQAWIoEJQAwghJ8vHDoV83GTRtajz+zuZ3S0tc2MuXm2LsvDQ0osm29fabRZA2RvE/dbpi5BiWFoAQAWKoEJQAwYhJi3HnX7c2+g9ubc1+das58eri5Z/3aZuXK8TY86bZP2XM7Hx06kmP77q3Nrt88NbV91g858PruiZ+3NzffumrWAKYQlAAAy4WgBABGTNYDOfzm823wUcrO/vNY881vfaMZHx9v1yIp5QlVHvzh+ubcV5NtuwFFRozc8e3b2ikxK1asaFbfcmNz9ovj7b4jZdt2bZ1qP4ygBABYLgQlADBCMrrjpptvbD78bOYTZp7dsaUNNhKMlLKEKhlxUl73BSVn/n64nWaTbX/32o6purxXyl79w6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      <text>2</text>
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&lt;question&gt;&lt;correctAnswers&gt;&lt;correctAnswer&gt;2&lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;/question&gt;    </wirisquestion>
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&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;25&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^(-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>
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      <text>Vereenvoudig...</text>
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      <text><![CDATA[<pre><span style="font-size: x-large;">Vereenvoudig&nbsp; </span>«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msup»«mfenced»«mfrac»«mrow»«mn»2«/mn»«mi»x«/mi»«mi»p«/mi»«/mrow»«mrow»«mn»6«/mn»«msup»«mi»x«/mi»«mn»2«/mn»«/msup»«/mrow»«/mfrac»«/mfenced»«mn»3«/mn»«/msup»«/math»<br></pre>]]></text>
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      <text></text>
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    <defaultgrade>2.0000000</defaultgrade>
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      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mrow><msup><mi>p</mi><mn>3</mn></msup></mrow><mrow><mn>27</mn><msup><mi>x</mi><mn>3</mn></msup></mrow></mfrac></math>]]></text>
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    </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;mrow&gt;&lt;msup&gt;&lt;mi&gt;p&lt;/mi&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;/msup&gt;&lt;/mrow&gt;&lt;mrow&gt;&lt;mn&gt;27&lt;/mn&gt;&lt;msup&gt;&lt;mi&gt;x&lt;/mi&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;/msup&gt;&lt;/mrow&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^(-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>
 
 <!-- resourceid-resourcedataid: 16913-13895 -->
 <question type="shortanswerwiris">
    <name>
      <text>Vind die antwoord..</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<pre><span style="font-size: x-large;">Vind die antwoord </span>«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfrac»«mrow»«msup»«mn»2«/mn»«mi»t«/mi»«/msup»«mo»-«/mo»«msup»«mn»2«/mn»«mrow»«mi»t«/mi»«mo»-«/mo»«mn»2«/mn»«/mrow»«/msup»«/mrow»«mrow»«mn»3«/mn»«mo»§#215;«/mo»«msup»«mn»2«/mn»«mi»t«/mi»«/msup»«mo»-«/mo»«msup»«mn»2«/mn»«mi»t«/mi»«/msup»«/mrow»«/mfrac»«/math»<br></pre>]]></text>
    </questiontext>
    <generalfeedback format="html">
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    </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;3&lt;/mn&gt;&lt;mn&gt;8&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^(-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>
