Eksponente (GR10) Los op vir x... Los op vir x  «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»
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 2.0000000 0.3333333 0 0 x=1]]> <question><correctAnswers><correctAnswer type="mathml"><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>x</mi><mo>=</mo><mn>1</mn></math>]]></correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-3)</option><option name="relative_tolerance">true</option><option name="precision">4</option><option name="times_operator">·</option><option name="implicit_times_operator">false</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>