solve `sin^(-1) (sin 5) gt x^(2) - 4x`

The complete set of values of x satisfying the inequality sin^(-1)(sin 5) gt x^(2)-4x is (2-sqrt(lambda-2pi), 2+sqrt(lambda-2pi)) , then lambda=

If sin^-1(sin 5)gtx^(2)-4x then

sin^(-1)(sin5)>x^(2)-4x holds if

Solve sin^(-1) [sin((2x^(2) + 4)/(1 + x^(2)))] lt pi -3

Solve sin^(-1) (sin 6x) = x, x in [0,pi]

"sin"^(-1)("sin" 5)>x^2-4x holds if

solve: sin ^ (- 1) x + sin ^ (- 1) 2x = (pi) / (3)

Solve sin^(-1) (5/x) + sin^(-1)(12/x) = pi/2

Solve : sin^(-1)( x) + sin^(-1)( 2x) = sin^(-1)(sqrt(3)/2) .