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Class 10 Mathematics के इस tag से जुड़े questions। हर question के साथ chapter, topic, level और difficulty दी गई है।

MathematicsAssertion: (\frac{121}{2^3\cdot 5^2\cdot 11^2}) has a terminating decimal. Reason: After reducing, only (2) and (5) remain in the denominator. Choose the correct option.Class 10Real NumbersDecimal expansion of rational numbersLevel 20ExpertMathematicsAssertion: (\frac{63}{2^4\cdot 3^2\cdot 5^3\cdot 7}) has a terminating decimal. Reason: After reducing, only (2) and (5) remain in the denominator. Choose the correct option.Class 10Real NumbersDecimal expansion of rational numbersLevel 19ExpertMathematicsAssertion: The decimal expansion of (\frac{35}{280}) is terminating. Reason: (\frac{35}{280}=\frac{1}{8}). Choose the correct option.Class 10Real NumbersDecimal expansion of rational numbersLevel 21HardMathematicsAssertion: (\frac{17}{200}) has a terminating decimal expansion. Reason: (200=2^3\cdot 5^2). Choose the correct option.Class 10Real NumbersDecimal expansion of rational numbersLevel 20HardMathematicsRead the assertion and reason: Assertion: The decimal expansion of (\frac{27}{375}) is terminating. Reason: Its denominator in lowest form is (125). Choose the correct option.Class 10Real NumbersDecimal expansion of rational numbersLevel 19MediumMathematicsRead the assertion and reason: Assertion: The decimal expansion of (\frac{1}{125}) is terminating. Reason: (125=5^3). Choose the correct option.Class 10Real NumbersDecimal expansion of rational numbersLevel 21EasyMathematicsAssertion: If (\frac{p}{q}) is in lowest form and (q) has a factor (7), the decimal will not terminate. Reason: For a terminating decimal, the denominator in lowest form must be made only of (2) and (5). Choose the correct option.Class 10Real NumbersDecimal expansion of rational numbersLevel 20EasyMathematicsAssertion: Every recurring decimal is rational. Reason: A recurring decimal can be written in the form (\frac{p}{q}). Choose the correct option.Class 10Real NumbersDecimal expansion of rational numbersLevel 20EasyMathematicsAssertion: If the denominator of (\frac{p}{q}) in lowest form is (2^a5^b), the decimal expansion terminates. Reason: In this case, the denominator can be changed into the form (10^k). Choose the correct option.Class 10Real NumbersDecimal expansion of rational numbersLevel 19Easy