`cot x log sin x`

(i) int tan dx=log |secx|+c (ii) int cot x dx=log |sin x|+c (iii) int tan x dx=log |sin x| +c (iv) int tan x dx =-log cos x +c

Evaluate int e^x (cot x+ln sin x) dx

int cot xx x log(sin x)dx=?

int e^(x)(log sin x+cot x)dx

The value of the integral int_(0)^((pi)/(2))(sin x)^(cos x)(cos x cot x-ln(sin x)^(sin x))dx

int (1+ cot x)/(x+ log sin x)dx

Evaluate: int(1+cot x)/(x+log sin x)dx

Write a value of int(1+cot x)/(x+log sin x)dx

(i) int (1+ tan x)/(x +log sec x) dx (ii) int (1+ cot x)/(x+log sin x) dx.