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 <question type="category"><category><text>1MA 02. RESOLUCIÓ DE TRIANGLES/1MA.02.2 Triangles Qualssevol (TSinCos)</text></category></question>
 
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      <text>1MA.02.2.82Q 2001J TCosinus TEquilàter i punt P</text>
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      <text><![CDATA[<p><strong><span style="color: #003300;">Siguin A, B i C els tres vèrtex d'un triangle equilàter de costat #c cm i P el punt del costat AB que és a #b cm del vèrtex A. Quina és la longitud del segment CP?</span></strong></p>
<p><span style="color: #ff6600;"><strong>Format de la resposta: </strong></span>arrel simplificada</p>]]></text>
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    <answer fraction="100" format="moodle_auto_format">
      <text>#sol</text>
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width="220" height="191" /></p>
<p><span style="color: #000080;"><strong>Coneixem l'angle A, i els dos costats que el delimiten AP i AC. </strong></span></p>
<p><span style="color: #000080;"><strong>Apliquem el teorema del cosinus per calcular CP.</strong></span></p>]]></text>
    </hint>
  </question>
 </quiz>
