Representación de fracciones Representacion de fracciones 14 Que fracción representa:

 

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 1.0000000 0.3333333 0 0 38]]> <question><correctAnswers><correctAnswer type="mathml"><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>3</mn><mn>8</mn></mfrac></math>]]></correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">inlineEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question>