Mathematics - Differentiation Question with Solution | TestHub
MathematicsDifferentiationHigher Order DifferentiationHard2 minQB
MathematicsHardmultiple choice
The function satisfies for every . Given and , then
Options:(select one or more)
Answer:
A, B
Solution:
Set , . The original equation at gives . Differentiating and evaluating at 1 gives , hence . Thus , so and .
Stream:JEESubject:MathematicsTopic:DifferentiationSubtopic:Higher Order Differentiation
⏱ 2mℹ️ Source: QB
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