<?xml version="1.0" encoding="UTF-8"?>
<quiz>
 <!-- categoryid: 1754 -->
 <question type="category"><category><text>1rBTX 07. PROBABILITAT/1.7.1 Recomptes</text></category></question>
 
 <!-- resourceid-resourcedataid: 19250-16001 -->
 <question type="shortanswerwiris">
    <name>
      <text>1.7.1.61Q Diagrama  Menu</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div align="justify"><span style="color: #003300;"><strong>En un restaurant ens proposen #a primers, #b segons que van amb un acompanyament que es pot escollir entre #c guarnicions i #d postres.</strong></span></div>
<div style="text-align: left;" align="justify"><span style="color: #003300;"><strong>Quants menús diferents podem escollir?</strong></span> </div>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p><span style="font-weight: bold; color: #0000ff;">Cal fer un diagrama d'arbre.</span><br /><br /></p>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.5000000</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text>#r_1</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <wirisquestion>
&lt;question&gt;&lt;wirisCasSession&gt;&amp;lt;session lang=&amp;quot;ca&amp;quot; version=&amp;quot;2.0&amp;quot;&amp;gt;&amp;lt;library closed=&amp;quot;false&amp;quot;&amp;gt;&amp;lt;mtext style=&amp;quot;color:#ffc800&amp;quot; xml:lang=&amp;quot;es&amp;quot;&amp;gt;variables&amp;lt;/mtext&amp;gt;&amp;lt;group&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mi&amp;gt;a&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;=&amp;lt;/mo&amp;gt;&amp;lt;mi&amp;gt;aleatori&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;(&amp;lt;/mo&amp;gt;&amp;lt;mn&amp;gt;2&amp;lt;/mn&amp;gt;&amp;lt;mo&amp;gt;,&amp;lt;/mo&amp;gt;&amp;lt;mn&amp;gt;5&amp;lt;/mn&amp;gt;&amp;lt;mo&amp;gt;)&amp;lt;/mo&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mi&amp;gt;b&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;=&amp;lt;/mo&amp;gt;&amp;lt;mi&amp;gt;aleatori&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;(&amp;lt;/mo&amp;gt;&amp;lt;mn&amp;gt;2&amp;lt;/mn&amp;gt;&amp;lt;mo&amp;gt;,&amp;lt;/mo&amp;gt;&amp;lt;mn&amp;gt;5&amp;lt;/mn&amp;gt;&amp;lt;mo&amp;gt;)&amp;lt;/mo&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mi&amp;gt;c&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;=&amp;lt;/mo&amp;gt;&amp;lt;mi&amp;gt;aleatori&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;(&amp;lt;/mo&amp;gt;&amp;lt;mn&amp;gt;2&amp;lt;/mn&amp;gt;&amp;lt;mo&amp;gt;,&amp;lt;/mo&amp;gt;&amp;lt;mn&amp;gt;5&amp;lt;/mn&amp;gt;&amp;lt;mo&amp;gt;)&amp;lt;/mo&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mi&amp;gt;d&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;=&amp;lt;/mo&amp;gt;&amp;lt;mi&amp;gt;aleatori&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;(&amp;lt;/mo&amp;gt;&amp;lt;mn&amp;gt;2&amp;lt;/mn&amp;gt;&amp;lt;mo&amp;gt;,&amp;lt;/mo&amp;gt;&amp;lt;mn&amp;gt;5&amp;lt;/mn&amp;gt;&amp;lt;mo&amp;gt;)&amp;lt;/mo&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mi&amp;gt;e&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;=&amp;lt;/mo&amp;gt;&amp;lt;mi&amp;gt;aleatori&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;(&amp;lt;/mo&amp;gt;&amp;lt;mn&amp;gt;2&amp;lt;/mn&amp;gt;&amp;lt;mo&amp;gt;,&amp;lt;/mo&amp;gt;&amp;lt;mn&amp;gt;5&amp;lt;/mn&amp;gt;&amp;lt;mo&amp;gt;)&amp;lt;/mo&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mi&amp;gt;r_1&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;=&amp;lt;/mo&amp;gt;&amp;lt;mi&amp;gt;a&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;*&amp;lt;/mo&amp;gt;&amp;lt;mi&amp;gt;b&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;*&amp;lt;/mo&amp;gt;&amp;lt;mi&amp;gt;c&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;*&amp;lt;/mo&amp;gt;&amp;lt;mi&amp;gt;d&amp;lt;/mi&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;/group&amp;gt;&amp;lt;/library&amp;gt;&amp;lt;group&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mi&amp;gt;a&amp;lt;/mi&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;output&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mn&amp;gt;4&amp;lt;/mn&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/output&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mi&amp;gt;b&amp;lt;/mi&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;output&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mn&amp;gt;3&amp;lt;/mn&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/output&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mi&amp;gt;c&amp;lt;/mi&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;output&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mn&amp;gt;5&amp;lt;/mn&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/output&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mi&amp;gt;d&amp;lt;/mi&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;output&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mn&amp;gt;2&amp;lt;/mn&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/output&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mi&amp;gt;e&amp;lt;/mi&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;output&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mn&amp;gt;5&amp;lt;/mn&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/output&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mi&amp;gt;r_1&amp;lt;/mi&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;output&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mn&amp;gt;120&amp;lt;/mn&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/output&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;/group&amp;gt;&amp;lt;group&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;/&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;/group&amp;gt;&amp;lt;/session&amp;gt;&lt;/wirisCasSession&gt;&lt;correctAnswers&gt;&lt;correctAnswer type="mathml"&gt;#r_1&lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;localData&gt;&lt;data name="inputField"&gt;textField&lt;/data&gt;&lt;/localData&gt;&lt;/question&gt;    </wirisquestion>
  </question>
 </quiz>
