The function `F(x)=int_0^xlog(t+sqrt(1+t^2))dt` is

The function f(x)= int_0^x sqrt(1-t^4)dt is such that:

The function f(x) =int_0^xsqrt(1-t^4) dt is such that

Statement I The function f(x) = int_(0)^(x) sqrt(1+t^(2) dt ) is an odd function and STATEMENT 2 : g(x)=f'(x) is an even function , then f(x) is an odd function.

Statement I The function f(x) = int_(0)^(x) sqrt(1+t^(2) dt ) is an odd function and STATEMENT 2 : g(x)=f'(x) is an even function , then f(x) is an odd function.

Find the deriative of the function f (x) = int _(0) ^(x) sqrt (1+ t ^(2)) dt.

The interval in which the function f(x)=int_(0)^(x) ((t)/(t+2)-1/t)dt will be non- increasing is

The number of critical points of the function f(x)=int_(0)^(x)e^(t)(t-1)(t-2)(t-3)dt