(sin^(-1)x)^(2)-(cos^(-1)x)^(2)

The minimum value of x which satisfies the inequality (sin^(-1)x)^(2)ge(cos^(-1)x)^(2) is

The minimum value of x which satisfies the inequality (sin^(-1)x)^(2)ge(cos^(-1)x)^(2) is

The value of (cos(sin^(-1)x))^(2)-(sin(cos^(-1)x))^(2) is =

(sin^-1x)^2-(cos^-1x)^2=a for o ltx lt1 find 2x^2-1

If sin^(-1)((5)/(x))+sin^(-1)((12)/(x))=sin^(-1)((2)/(x))+cos^(-1)((2)/(x)) then the value of x is equal to

If sin^(-1)((5)/(x))+sin^(-1)((12)/(x))=sin^(-1)((2)/(x))+cos^(-1)((2)/(x)) then the value of x is equal to

Prove that, {cos(sin^(-1)x)}^2 = {sin(cos^(-1)x)}^2 .

If [.] denotes the greatest integer function, then find the value of [sin^(-1)[x^(2)+1/2]+cos^(-1)[x^(2)-1/2]]

If sin^(-1)x+2cos^(-1)x=(2pi)/3 , then find x.