[" The value of "],[sin^(-1)x-sin^(-1)((x)/(2)-(sqrt(3-3x^(2)))/(2));0<=x<=(1)/(2)],[" is equal to "]

Given 0 le x le 1/2 then the value of tan[sin^(-1){(x)/(sqrt(2))+(sqrt(1-x^(2)))/(sqrt(2))}-sin^(-1)x] is

Given 0 le x le (1)/(2) then the value of tan[sin^(-1){(x)/(sqrt(2)) + sqrt(1-x^(2))/(sqrt(2))}-sin^(-1)x] is

Given 0 le x le 1/2 then the value of tan[sin^(-1){x/sqrt(2)+sqrt(1-x^(2))/sqrt(2)}-sin^(-1)x] is

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

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

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

Find the greatest & least value of f(x)=sin^(-1).(x)/(sqrt(x^(2)+1))-ln x in [(1)/(sqrt(3)), sqrt(3)] .

If x in[-1/2,1] then sin^(-1)(sqrt(3)/(2)x-1/2sqrt(1-x^(2)))