int[sqrt(cot x)

If I=int(sqrt(cot x)-sqrt(tan x))dx, then I equal sqrt(2)log(sqrt(tan x)-sqrt(cot x))+Csqrt(2)log|sin x|cos x+sqrt(sin2x)|+Csqrt(2)log|sin x-cos x+sqrt(2)sin x cos x|+sqrt(2)log|sin(x+(pi)/(4))+sqrt(2)sin x cos x|+C

Evaluate: int(sqrt(tan x)+sqrt(cot x))dx

Evaluate: int(sqrt(tan x)+sqrt(cot x))dx

int_(0)^((pi)/(2))(sqrt(tan x))/(sqrt(tan x+sqrt(cot x)))dx

" If "int(sqrt(cos2x))/(sin x)dx=-log|cot x+sqrt(cot^(2)x-1)|+A+c" Then "A" is equal to "

Prove that :int(sqrt(tan x))/(sqrt(tan+sqrt(cot x)))=(pi)/(4)

Evaluate: int sqrt(cot theta)dth eta

Evaluate: int sqrt(cot theta) d theta