If `Tan theta= Tan alpha` then general solution is `theta=`, when `alpha in((-pi)/(2),(pi)/(2))`

If tan^(2)2 theta=cot^(2)alpha then the general solution is

General solution of tantheta+tan((pi)/(2)-theta)=2 is

sec theta+tan theta=tan((pi)/(4)+(theta)/(2))

The general solution of "tan" ((pi)/(2)"sin" theta) ="cot"((pi)/(2)"cos"theta) , is

If sin theta=3sin(theta+2 alpha), then the value of tan(theta+alpha)+2tan alpha is

Prove that the general solution of tan theta=tan alpha is given by : theta=n pi+alpha,n in Z

If tan theta=cos theta tan alpha, then tan^(2)((theta)/(2)) is equal to

If alpha and beta are two different solutions lying between -(pi)/(2) and (pi)/(2) of the equation 2tan theta+sec theta=2 then tan alpha+tan beta is