If `cot theta = sin 2 theta and theta != n pi`, then : `theta` =

cot theta=sin 2 theta,(theta ne n pi), if theta

If "cot" theta = "sin" 2 theta, theta ne n pi, n in Z , then theta equals

cot theta=sin 2 theta(theta neq n pi, n in z), if theta=

"cot" theta = "sin" 2 theta, theta ne n pi, n in Z, "if" theta equals

"cot" theta = "sin" 2 theta, theta ne n pi, n in Z, "if" theta equals

The sum of all the solutions of cot theta = sin 2 theta (theta ne n pi, n " integer"), 0 le theta le pi . is

The sum of all the solutions of cot theta=sin2 theta(theta!=n pi,n integer) 0<=theta<=pi, is (a) (3 pi)/(2) (b) pi (c) 3(pi)/(4) (d) 2 pi

If tan theta + cot theta =2 , " then " sin theta =