` (2+sqrt(3)) sin theta +2cos theta` lies between

Solve : sqrt3 sin theta - cos theta = sqrt2.

Solution of the equation sin (sqrt(1+sin 2 theta))= sin theta + cos theta is (n in Z)

The expression cos 3 theta + sin 3 theta + (2 sin 2 theta-3) (sin theta- cos theta) is positive for all theta in

cos theta+sqrt(3)sin theta=2

If sqrt3sin theta+costhetagt0, then theta lies in the interval

One value of theta which satisfies the equation sin^(4)theta-2sin^(2)theta-1 lies between 0 and 2pi .

If cos theta + sin theta =sqrt(2) cos theta prove that cos theta -sin theta =sqrt(2) sin theta

One of the general solutions of sqrt(3) cos theta -3 sin theta =4 sin 2 theta cos 3 theta is

If cos 3theta+sin3theta+(2sin2theta-3)(sin theta-cos theta)gt0 , then theta lies in

Solve sqrt(3) cos theta-3 sin theta =4 sin 2 theta cos 3 theta .