`1+sin^2theta=3sinthetacostheta`

Solve 1+sin^(2)theta=3sinthetacostheta

If 1+sin^(2)theta=3sinthetacostheta then the solution set in [0,(pi)/(2)] is

If 1+sin^(2)theta = 3sinthetacostheta , then prove that tantheta=1 or 1/2 .

If 1+sin^(2)theta = 3sinthetacostheta , then prove that tantheta=1 or 1/2 .

Assertion: sin2theta=(2tantheta)/(1+tan^2 theta) , Reason: sin^2 theta +cos^2 theta =1,sin2theta=2sinthetacostheta

The maximum value of the expression F(theta) = (1)/(sin^(2)theta +3sinthetacostheta +5cos^(2)theta) is ______________.

The maximum value of the expression (1)/(sin^(2)theta+3sinthetacostheta+5cos^(2)theta) is

Ifp: sin2theta=2sinthetacostheta" where "theta is mango,q: sin2theta=2sinthetacostheta for all theta ,r: sin2theta=2sinthetacos theta for all real values of theta, which of them is not a statement?

If 1+cos^(2)theta=3sinthetacostheta , then the integral value of cottheta (0ltthetalt(pi)/(2)) is

Prove the following (cos^2theta) /(1-tantheta) +sin^3theta/(sintheta-costheta) =1+sinthetacostheta