`tan2theta tantheta=1`

If tantheta+tan2theta+tantheta. tan2theta=1 then theta =

Find the general solution for each of the following equations : tantheta+tan2theta+tantheta.tan2theta=1

Solve the equation: tantheta+tan2theta+tanthetatan2theta=1

tantheta+tan2theta=tanthetatan2theta=1

sin^(3)theta = tan2theta + tantheta

If xa n dy are positive acute angles such that (x+y) and (x-y) satisfy the equation tan^2theta-4tantheta+1=0, then

If xa n dy are positive acute angles such that (x+y) and (x-y) satisfy the equation tan^2theta-4tantheta+1=0, then

If xa n dy are positive acute angles such that (x+y) and (x-y) satisfy the equation tan^2theta-4tantheta+1=0, then

If tantheta+tan2theta+tanthetatan2theta=1 then theta equals to

If xa n dy are positive acute angles such that (x+y) and (x-y) satisfy the equation tan^2theta-4tantheta+1=0, then x=pi/6 (b) y=pi/4 (c) y=pi/6 (d) y=pi/4