Solev `(sin^(2) 2x+4 sin^(4) x-4 sin^(2) x cos^(2) x)/(4-sin^(2) 2x-4 sin^(2) x)=1/9`.

Solve (sin^(2) 2x+4 sin^(4) x-4 sin^(2) x cos^(2) x)/(4-sin^(2) 2x-4 sin^(2) x)=1/9 .

the least positive value of x satisfying ( sin^(2) 2x + 4 sin^(4) x - 4 sin^(2) x cos^(2) x )/( 4-sin^(2) 2x- 4 sin^(2) x) = 1/9 is

If (sin^(2) 2x + 4 sin^(4) x - 4 sin^(2)x * cos^(2) x )/(4- sin^(2) 2x - 4 sin^(2) x )=(1)/(9) and 0 lt x lt pi . Then the value of x is :

The least positive value of x satisfying (sin^(2) 2 x + 4 sin^(4) x - 4 sin^(2) x cos ^(2) x)/(4 - sin ^(2) 2 x - 4 sin^(2) x)= (1)/(9) is

the least positive value of x satisfying (sin^(2)2x+4sin^(4)x-4sin^(2)x cos^(2)x)/(4-sin^(2)(2x)-4sin^(2)x)=(1)/(9) is

the least positive value of x satisfying (sin^2 2x + 4 sin^4 x - 4 sin^2x cos^2x)/(4-sin^2(2x)-4sin^2 x)= 1/9 is

Find the least positive value of x satisfying (sin^2 2x+4sin^4x-4sin^2xcos^2x)/(4-sin^2 2x- 4 sin^2x)=1/9

Find the least positive value of x satisfying (sin^2 2x+4sin^4x-4sin^2xcos^2x)/(4-sin^2 2x- 4 sin^2x)=1/9

Find the least positive value of x satisfying (sin^2 2x+4sin^4x-4sin^2xcos^2x)/(4-sin^2 2x- 4 sin^2x)=1/9