Find the value of `cot^(-1){(sqrt(1-sin x)+sqrt(1+sin x))/(sqrt(1-sin x)-sqrt(1+sin x))}.`

Prove that cot^(-1) ((sqrt(1 + sin x) + sqrt(1 - sin x))/(sqrt(1 + sin x) - sqrt(1 - sin x))) = (x)/(2), x in (0, (pi)/(4))

(cos x)/(sqrt(1+sin x))

int(1)/(sqrt(1-sin x))dx

The value of sin^(-1)[xsqrt(1-x)-sqrt(x)sqrt(1-x^2)] is equal to

The value of sin^(-1)[xsqrt(1-x)-sqrt(x)sqrt(1-x^2)] is equal to

(sin^(-1)x)/(sqrt(1-x^(2))

Find the range of sin^(-1)sqrt(x^(2)+x+1)

int(sin sqrt (x+1))/sqrt (x+1)dx

Solve sqrt(5-2 sin x)=6 sin x-1

Solve sqrt(5-2 sin x)=6 sin x-1