`int(dx)/(1-tan x)`

Evaluate int(1)/(1-tan x)dx

Find the values of a and b such that int(dx)/(1+sin x)=tan((x)/(2)+a)+b

If int(dx)/((1+sin x))=tan((x)/(2)+a)+b , then the value of -(2048a)/(pi) must be

int(dx)/(1+sin x)=tan((x)/(2)+a)+b then find the values of a and b

Find the following integrals: ( )int sin^(3)x cos^(2)xdx( ii) int(sin x)/(sin(x+a)dx)( iii) int(1)/(1+tan x)dx

int(1)/((1+tan x))dx

int(dx)/(1+Tan^(2)x)

Evaluate: int_(0)^( pi)(dx)/(1+2^(tan x))