`d / dx ( int_f(x) ^ g(x) phi (t) dt)` is equal to

(d)/(dx) int_(2)^(x^(2)) (t -1) dt is equal to

(d)/(dx)(int_(x^(2))^((x^(3)) (1)/(logt)dt) is equal to

(d)/(dx)(int_(x^(2))^((x^(3)) (1)/(logt)dt) is equal to

Find d/dx(intf(x)dx)

d/(dx)(int f(x)dx)=

If (d)/(dx)f(x)=g(x), then int f(x)g(x)dx is equal to:

Let f(x) be differentiate function symmetric about x=2 , then the value of int_(0)^(4)cos(pix)f'(x)dx is equal to________.

Let f(x) be differentiate function symmetric about x=2 , then the value of int_(0)^(4)cos(pix)f'(x)dx is equal to________.

d/(dx)intf(x)dx=f'(x) .