Let f(x) = integral 0 to x g(t) 〖log〗_e ((1-t)/(1+t)) dt , where g is a continuous odd function.

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Let f (x) = ∫g(t) loge (1-t/1+t) dt, where g is a continuous odd function if ∫(f(x)+x²cos x/1+ex²)

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Let f(x)=integral 0 to x g(x) log(1-t/1+t)dt continuous|JEE|Main|session 1|27 Feb 2024| Shift 2|NTA

If f(x) is odd, then this integral is zero, Proof (ILIEKMATHPHYSICS)

Let `f(x)=int_(0)^(x) g(t)dt,`where g is a non -zero even function . If f(x+5)=g(x),then `int_(0)^

Odd Function Definite Integrals have Net Area = 0, over [-a, a]