If x=sin2tan−12, y=sin12tan−143, then
x = 1 – y
x2 = 1 – y
x2 = 1 + y
y2 = 1 – x
x = sin2θ, where tanθ = 2
⇒x=2tanθ1+tan2θ=41+4=45
If α=tan−143,y=sinα2=121−cosα
=121−35=15∴y2=15⇒y2=1−x