If `int_0^(pi^2/4) (2sinsqrt(x)+sqrt(x)cossqrt(x))dx=pi^2/n`, then `n`= ….

int_(0)^(pi^(2)//4) sin sqrt(x)dx equals to

int_0^(pi//2) x(sqrt(tan x)+sqrt(cot x))dx equals

int_0^(pi/2) (x^2+x)dx

int_(0)^(pi//2) sqrt(1- cos 2x) dx

int_(0)^(pi//2) sqrt(1- cos 2x) dx

int_0^(pi^2//4)(sinsqrt(x))/(sqrt(x))dx equals a. pi^2//8 b. pi//4 c. 2 d. 1

int_(0)^(pi//6) sqrt(1-sin 2x) dx

The value of int_0^(pi//2)(sqrt(cosx))/(sqrt(cos x)+sqrt(sin x))dx is pi//2 b. pi//4 c. 0 d. none of these

int_0^(pi//4)(x^2(sin2x-cos2x))/((1+sin2x)cos^2x)dx

Evaluate: int(sinsqrt(x))/(sqrt(x))\ dx