sin(cos^(-1)x)

Prove that the identities, sin^-1 cos(sin^-1x)+cos^-1 sin(cos^-1x)=pi/2 , |x|<=1

The value of sin^-1(cos(sin^-1x))+cos^-1(sin(cos^-1x)) where absx le 1 , is

Select the correct answer : sin(cos^-1x) =

The value of x satisfying the equation (sin^(-1)x)^(3)-(cos^(-1)x)^(3)+(sin^(-1)x)(cos^(-1)x)(sin^(-1)x-cos^(-1)x)=(pi^(3))/(16) is :

sin (sin ^ (- 1) + cos ^ (- 1) x) =

Prove that sin^(-1) cos (sin^(-1) x) + cos^(-1) x = (pi)/(2), |x| le 1

Prove that sin^(-1) cos (sin^(-1) x) + cos^(-1) x) = (pi)/(2), |x| le 1

Prove that sin^(-1) cos (sin^(-1) x) + cos^(-1) x) = (pi)/(2), |x| le 1

int (sin ^ (- 1) x-cos ^ (- 1) x) / (sin ^ (- 1) x + cos ^ (- 1) x) dx =