The solution of the equation `sin^-1((tan)pi/4)-sin^-1(sqrt(3/x))-pi/6=0` is

Let the solution set of the inequation n(sin x-(1)/(2))(sin x-(1)/(sqrt(2)))<=0in[(pi)/(2),pi] be A and let solution set of equation sin^(-1)(3x-4x^(3))=3sin^(-1)x be B. Now define a function f:A rarr B.

Solve the equation sin^(-1)6x+sin^(-1)6sqrt(3)x=(-pi)/(2)

Solve the equation sin^(-1)x+sin^(-1)6sqrt(3)x=(-pi)/2dot

Solve the equation sin^(-1)6 x+sin^(-1)6sqrt(3)x=(-pi)/2dot

Solve the equation sin^(-1)6 x+sin^(-1)6sqrt(3)x=(-pi)/2dot

Solve the equation sin^(-1)6 x+sin^(-1)6sqrt(3)x=(-pi)/2dot

Solve the equation sin^(-1)6 x+sin^(-1)6sqrt(3)x=(-pi)/2dot

Solve the equation sin^(-1)6 x+sin^(-1)6sqrt(3)x=(-pi)/2dot

Solve the equation sin^-1 6x + sin^-1 6sqrt3 x = -pi/2