If f is an odd function, then evaluate I=∫−aa(f(cosx)+f(sin2x)dxf(sinx)

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If {f} is an odd function, then evaluate {I}={_{{-{a}}}^{{a}}}

Question

If $f$ is an odd function, then evaluate $I = \int_{- a}^{a} (\frac{f ( sin x )}{f ( cos x ) + f ( sin ^{2} x ) d x}$

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f

is an odd function, then evaluate

I = \int_{- a}^{a} (\frac{f ( sin x )}{f ( cos x ) + f ( sin ^{2} x ) d x}

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Question Text

f

is an odd function, then evaluate

I = \int_{- a}^{a} (\frac{f ( sin x )}{f ( cos x ) + f ( sin ^{2} x ) d x}