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<p align="justify"><font size="4" face="times new roman,times,serif">Al transformar la fracciĆ³n <span class="nolink"><span class="nolink"><span class="nolink"><span class="nolink"><span class="nolink"><span class="nolink"><span class="nolink"><span class="nolink"><span class="nolink"><span class="nolink"><span class="nolink"><span class="nolink"><span class="nolink">Ā«math xmlns=ĀØhttp://www.w3.org/1998/Math/MathMLĀØĀ»Ā«mfracĀ»Ā«mrowĀ»Ā«miĀ»#mĀ«/miĀ»Ā«/mrowĀ»Ā«mrowĀ»Ā«miĀ»#nĀ«/miĀ»Ā«/mrowĀ»Ā«/mfracĀ»Ā«/mathĀ»</span></span></span></span></span></span></span></span></span></span></span></span></span> a decimal se obtiene:</font></p>
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<p align="justify"><font size="4" face="times new roman,times,serif">SoluciĆ³n:</font></p> <p align="justify"><font size="4" face="times new roman,times,serif">Para realizar la conversiĆ³n de fracciĆ³n a decimal, aplicamos el algoritmo de la divisiĆ³n (mĆ©todo convencional de divisiĆ³n entre dos nĆŗmeros enteros).</font></p> <p align="justify"><font size="4" face="times new roman,times,serif">Al dividir <span class="nolink"><span class="nolink"><span class="nolink"><span class="nolink"><span class="nolink"><span class="nolink"><span class="nolink"><span class="nolink">Ā«math xmlns="http://www.w3.org/1998/Math/MathML"Ā»Ā«miĀ»#mĀ«/miĀ»Ā«/mathĀ»</span></span></span></span></span></span></span></span> por <span class="nolink"><span class="nolink"><span class="nolink"><span class="nolink"><span class="nolink"><span class="nolink"><span class="nolink"><span class="nolink">Ā«math xmlns="http://www.w3.org/1998/Math/MathML"Ā»Ā«miĀ»#nĀ«/miĀ»Ā«/mathĀ»</span></span></span></span></span></span></span></span>, obtenemos el siguiente desarrollo:</font></p> <p align="justify"><font size="4" face="Times New Roman"><span class="nolink"><span class="nolink"><span class="nolink">Ā«math xmlns="http://www.w3.org/1998/Math/MathML"Ā»Ā«mtableĀ»Ā«mtrĀ»Ā«mtdĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«miĀ»#L1Ā«/miĀ»Ā«/mtdĀ»Ā«/mtrĀ»Ā«mtrĀ»Ā«mtdĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«miĀ»#L2Ā«/miĀ»Ā«/mtdĀ»Ā«/mtrĀ»Ā«mtrĀ»Ā«mtdĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«miĀ»#L3Ā«/miĀ»Ā«/mtdĀ»Ā«/mtrĀ»Ā«mtrĀ»Ā«mtdĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«miĀ»#L4Ā«/miĀ»Ā«/mtdĀ»Ā«/mtrĀ»Ā«mtrĀ»Ā«mtdĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«miĀ»#L5Ā«/miĀ»Ā«/mtdĀ»Ā«/mtrĀ»Ā«mtrĀ»Ā«mtdĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«miĀ»#L6Ā«/miĀ»Ā«/mtdĀ»Ā«/mtrĀ»Ā«mtrĀ»Ā«mtdĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«miĀ»#L7Ā«/miĀ»Ā«/mtdĀ»Ā«/mtrĀ»Ā«mtrĀ»Ā«mtdĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«miĀ»#L8Ā«/miĀ»Ā«/mtdĀ»Ā«/mtrĀ»Ā«mtrĀ»Ā«mtdĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«miĀ»#L9Ā«/miĀ»Ā«/mtdĀ»Ā«/mtrĀ»Ā«mtrĀ»Ā«mtdĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«miĀ»#L10Ā«/miĀ»Ā«/mtdĀ»Ā«/mtrĀ»Ā«mtrĀ»Ā«mtdĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«miĀ»#L11Ā«/miĀ»Ā«/mtdĀ»Ā«/mtrĀ»Ā«mtrĀ»Ā«mtdĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«moĀ»Ā§nbsp;Ā«/moĀ»Ā«miĀ»#L12Ā«/miĀ»Ā«/mtdĀ»Ā«/mtrĀ»Ā«/mtableĀ»Ā«/mathĀ»</span></span></span></font></p> <p align="justify"><font size="4" face="times new roman,times,serif">Por lo tanto, la fracciĆ³n <span class="nolink"><span class="nolink"><span class="nolink"><span class="nolink"><span class="nolink"><span class="nolink"><span class="nolink">Ā«math xmlns="http://www.w3.org/1998/Math/MathML"Ā»Ā«mfracĀ»Ā«mrowĀ»Ā«miĀ»#mĀ«/miĀ»Ā«/mrowĀ»Ā«mrowĀ»Ā«miĀ»#nĀ«/miĀ»Ā«/mrowĀ»Ā«/mfracĀ»Ā«/mathĀ»</span></span></span></span></span></span></span> se representa en forma decimal como <span class="nolink"><span class="nolink"><span class="nolink"><span class="nolink"><span class="nolink"><span class="nolink"><span class="nolink">Ā«math xmlns="http://www.w3.org/1998/Math/MathML"Ā»Ā«miĀ»#peyaĀ«/miĀ»Ā«moverĀ»Ā«mrowĀ»Ā«miĀ»#pperĀ«/miĀ»Ā«/mrowĀ»Ā«moĀ»ĀÆĀ«/moĀ»Ā«/moverĀ»Ā«/mathĀ»</span></span></span></span></span></span></span>.</font></p>
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a., b., c., ...
A., B., C., ...
1., 2., 3., ...
i., ii., iii., ...
I., II., III., ...
No numbering
WIRIS variables
Algorithm
Choice 1
Answer
$$ #peya \overline{#pper} $$
Grade
None
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83.33333%
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Feedback
<p align="justify">Ā”Muy bien, sigue asĆ!<br /></p>
Choice 2
Answer
$$ #peya#alt2 $$
Grade
None
100%
90%
83.33333%
80%
75%
70%
66.66667%
60%
50%
40%
33.33333%
30%
25%
20%
16.66667%
14.28571%
12.5%
11.11111%
10%
5%
-5%
-10%
-11.11111%
-12.5%
-14.28571%
-16.66667%
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-33.33333%
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Feedback
<p align="justify"><font size="4" face="times new roman,times,serif">Recuerda que buscas la notaciĆ³n exacta del nĆŗmero decimal, no una aproximaciĆ³n.</font></p> <p align="justify"><font size="4" face="times new roman,times,serif">Revisa el desarrollo para identificar tus errores. Ā”TĆŗ puedes!</font></p>
Choice 3
Answer
$$ #peya#alt3 $$
Grade
None
100%
90%
83.33333%
80%
75%
70%
66.66667%
60%
50%
40%
33.33333%
30%
25%
20%
16.66667%
14.28571%
12.5%
11.11111%
10%
5%
-5%
-10%
-11.11111%
-12.5%
-14.28571%
-16.66667%
-20%
-25%
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-33.33333%
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-90%
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Feedback
<p align="justify"><font size="4" face="times new roman,times,serif">Desarrolla bien la divisiĆ³n entre los nĆŗmeros y verifica si lo que obtienes es o no un nĆŗmero decimal periĆ³dico. De ser asĆ, estĆ”s confundiendo la notaciĆ³n para un nĆŗmero decimal con la de un decimal periĆ³dico.</font></p> <p align="justify"><font size="4" face="times new roman,times,serif">Revisa el desarrollo para identificar tus errores. Ā”TĆŗ puedes!</font></p>
Choice 4
Answer
$$ #peya \overline{#alt4} $$
Grade
None
100%
90%
83.33333%
80%
75%
70%
66.66667%
60%
50%
40%
33.33333%
30%
25%
20%
16.66667%
14.28571%
12.5%
11.11111%
10%
5%
-5%
-10%
-11.11111%
-12.5%
-14.28571%
-16.66667%
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-33.33333%
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Feedback
<p align="justify"><font size="4" face="times new roman,times,serif">QuizĆ”s, has calculado en forma errĆ³nea o aproximaste la Ćŗtima cifra para poder reducir el resultado de la divisiĆ³n.</font></p> <p align="justify"><font size="4" face="times new roman,times,serif">Revisa el desarrollo para identificar tus errores. Ā”TĆŗ puedes!</font></p>
Choice 5
Answer
Grade
None
100%
90%
83.33333%
80%
75%
70%
66.66667%
60%
50%
40%
33.33333%
30%
25%
20%
16.66667%
14.28571%
12.5%
11.11111%
10%
5%
-5%
-10%
-11.11111%
-12.5%
-14.28571%
-16.66667%
-20%
-25%
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-33.33333%
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-66.66667%
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-83.33333%
-90%
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Feedback
Choice 6
Answer
Grade
None
100%
90%
83.33333%
80%
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70%
66.66667%
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50%
40%
33.33333%
30%
25%
20%
16.66667%
14.28571%
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11.11111%
10%
5%
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-10%
-11.11111%
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Feedback
Choice 7
Answer
Grade
None
100%
90%
83.33333%
80%
75%
70%
66.66667%
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50%
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33.33333%
30%
25%
20%
16.66667%
14.28571%
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11.11111%
10%
5%
-5%
-10%
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-33.33333%
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-100%
Feedback
Combined feedback
For any correct response
For any partially correct response
Options
Show the number of correct responses once the question has finished
For any incorrect response
Settings for multiple tries
Penalty for each incorrect try
100%
50%
33.33333%
25%
20%
10%
0%
Hint 1
Hint text
Options
Clear incorrect responses
Show the number of correct responses
Hint 2
Hint text
Options
Clear incorrect responses
Show the number of correct responses
Created / last saved
Created
by
Admin User
on
Wednesday, 21 August 2013, 1:52 PM
Last saved
by
Admin User
on
Wednesday, 21 August 2013, 1:52 PM
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