int(dx)/(x^(4)-1)dt

int(dx)/((1+x^(4))^((1)/(4)))

int (dx)/((1+x^(4))^((1)/(4)))

(d)/(dx) [int_(0)^(x^(2))(dt)/(t^(2) + 4)] = ?

Evaluate each of the following integrals: int x^(4)dx( ii) int x^(5/4)dx (iii) int(1)/(x^(5))dx( iv )int(1)/(x^(3)/2)dx

int(dx)/((1-2^(x))^(4))dx

int(1)/(4^(-x)) dx

int(1)/(4^(-x)) dx

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

If int_(0)^(x)f(t)dt=x+int_(x)^(1)f(t)dt ,then the value of f(1) is

If int_(0)^(x)f(t)dt=x+int_(x)^(1)tf(t)dt , then the value of f(1) is