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

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

Solution of the equation sin(sqrt(1+sin2 theta))=sin theta+cos theta is (n in Z)n pi-(pi)/(4)(b)n pi+(pi)/(12)(c)n pi+(pi)/(6)(d) none of these

Solution of the equation sin(sqrt(1+sin2theta))=sintheta+costhetai s(n in Z)

If 0 lt theta lt pi/2 , the solution of the equation sin theta - 3 sin 2 theta + sin 3 theta = cos theta - 3 cos 2 theta + cos 3 theta is

For n in Z , the general solution of the equation (sqrt(3)-1) sin theta + (sqrt(3) + 1)cos theta = 2 is :

The solution of the equation 1-"cos" theta = "sin" theta "sin" (theta)/(2) is

The solution of the equation 1-"cos" theta = "sin" theta "sin" (theta)/(2) is

The general solution of the equation sin theta + cos theta = 1 is theta =

If cos theta+sin theta=sqrt(2)sin theta then sin theta-cos theta is

The solution of the equation cos^(2)theta-2cos theta=4sin theta-sin2 theta where theta in[0,pi] is