If `(d)/(dx)(f(x))=4x` such that f(2)=0, then f(x) is

If (d)/(dx)f(x) = 4x^(3) - (3)/(x^(4)) such that f(2) = 0 . Then f(x) is

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

Let (d)/(dx)(f(x))=((sin^(12)x-cos^(12)x)/((sin^(2)x-cos^(2)x)(1-3sin^(2)x cos^(2)x))) be such that f(0)=0 then f((pi)/(2)) equals (k pi)/(16). Find the value of k(k in N)

If d/dx[f(x)]=xcosx+sinx " and " f(0)=2 , then f(x)=

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

If (d)/(dx)[f(x)]=4x^(3)-(3)/(x^(4)) solve that f(2)=0 then find f(x)

"If " (d)/(dx)f(x)=f'(x), " then " int(xf'(x)-2f(x))/(sqrt(x^(4)f(x)))dx is equal to

Given f'(1)=1 and (d)/(dx)(f(2x))=f'(x)AA x>0. If f'(x) is differentiable then there exies a number c in(2,4) such that f''(c) equals