int(sqrt(tan theta)+sqrt(cot theta))d theta

Evaluate: int{sqrt(tan theta)+sqrt(cot theta)}dth eta

int _(0)^(pi//2) (2sqrt(cos theta))/(3(sqrt(sin theta )+ sqrt(cos theta ))) d theta is equal to

int(sin^(3)theta)/(sqrt(cos theta))d theta

The value of the integral int(sqrt(sin theta)+sqrt(cos theta))^(-4)d theta is

Evaluate: int sqrt(cot theta) d theta

Evaluate: int sqrt(cot theta)dth eta

If sqrt(3)sin theta=cos theta, find the value of (sin theta tan theta(1+cot theta))/(sin theta+cos theta)

" The value of the integral "int_(0)^( pi/2)(12sqrt(cos theta))/((sqrt(cos theta)+sqrt(sin theta))^(5))d theta" equals "...

lim_(t rarr((pi)/(2)))int_(0)^(1)tan theta sqrt(cos theta)ln(cos theta)d theta is equal