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Statement I Integral of an even function...

Statement I Integral of an even function is not always an odd function. Statement II Integral of an odd function is an even function .

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Statement -1 : Integral of an even function is not always on odd function. Statement-2: Integral of an odd function is an even function.

The derivative of an even function is always an odd function.

The derivative of an even function is always an odd function.

The derivative of an even function is always an odd function.

Prove that the derivative of an odd function is an even function.

True or False : Derivative of an even function is always an odd function.

The product of an odd function and an even function is:

Prove that the derivative of and odd function is an even function.