If `f(x)=int_0^x(sint)/t dt ,x >0,` then

If f(x) =int_(0)^(x) sin^(4)t dt , then f(x+2pi) is equal to

If f(x)=int_0^x tf(t)dt+2, then

If f(x) =int_o^x sint/t dt which of the following is true?

Let function F be defined as f(x)= int_1^x e^t/t dt x > 0 then the value of the integral int_1^1 e^t/(t+a) dt where a > 0 is

If f(x)=cosx-int_0^x(x-t)f(t)dt ,t h e nf^(primeprime)(x)+f(x) is equal to (a) -cosx (b) -sinx (c) int_0^x(x-t)f(t)dt (d) 0

If f(x)=cosx-int_0^x(x-t)f(t)dt ,t h e nf^(prime)(x)+f(x) is equal to a) -cosx (b) -sinx c) int_0^x(x-t)f(t)dt (d) 0

If f(x)=x+int_0^1t(x+t)f(t) dt ,then the value of 23/2f(0) is equal to _________

For the functions f(x)= int_(0)^(x) (sin t)/t dt where x gt 0 . At x=n pi f(x) attains

" If " f(x) =int_(0)^(x)" t sin t dt tehn " f(x) is

If f(x)=x^(2)int_(0)^(1)f(t)dt+2 , then