sin^(2)x

sin ^(2) 6x - sin ^(2) 4x = sin 2x sin 10x

sin ^(2) 6x - sin ^(2) 4x = sin 2x sin 10x

sin ^(2) 6x - sin ^(2) 4x = sin 2x sin 10x

sin ^(2) 6x - sin ^(2) 4x = sin 2x sin 10x

Prove that: sin^(2)6x-sin^(2)4x=sin2x sin10x

Prove that : sin^(2) 6x - sin^(2)4x = sin 2x *sin10x

Range of f(x) = (sin^2x + sin x -1)/(sin^2x - sin x + 2)

Compute the following: [[cos^2x, sin^2x],[sin^2x, cos^2x]]+[[sin^2x, cos^2x],[cos^2x, sin^2x]]

Compute the following: : [[cos^2x,sin^2x],[sin^2x,cos^2x]] + [[sin^2x,cos^2x],[cos^2x,sin^2x]]

If f(x)=[[1+sin^2x,cos^2x,4sin2x],[sin^2x,1+cos^2x,4sin2x],[sin^2x,cos^2x,1+4sin2x]] what is the maximum value of f(x).