`int_(0)^(1)(cosx^(-1)x)dx`

The value of int_(-1)^(1)(sin^(-1)x+(x^(5)+x^(3)-1)/(cosx))dx is equal to

The absolute value of int_(10)^(19) (cosx)/(1+x^(8))dx , is

int(dx)/(1+cosx)

If l_(1)=int_(0)^(npi)f(|cosx|)dx and l_(2)=int_(0)^(5pi)f(|cosx|)dx , then

The value of int_(0)^(pi) (1)/(5+3cosx)dx , is

int_(0)^(pi)log(1+cosx)dx=-pi(log2)

I_(1)=int_(0)^((pi)/2)(sinx-cosx)/(1+sinxcosx)dx, I_(2)=int_(0)^(2pi)cos^(6)dx , I_(3)=int_(-(pi)/2)^((pi)/2)sin^(3)xdx, I_(4)=int_(0)^(1) In (1/x-1)dx . Then

int(x)/(1+cosx)dx

Evaluate: int_0^pi1/(1+e^(cosx))dx