Let P `("sin" theta, "cos"theta),(0 le theta le 2pi)`, be apoint in a triangle with vertices (0,0), `(sqrt(3//2), 0) " and " (0,sqrt(3//2))`. Then ,

Let P (sin theta, cos theta) (0 le theta le 2pi) be a point and let OAB be a triangle with vertices (0,0) , (sqrt(3/2),0) and (0,sqrt(3/2)) Find theta if P lies inside triangle OAB.

Let P (sin theta, cos theta) (0 le theta le 2pi) be a point and let OAB be a triangle with vertices (0,0) , (sqrt(3/2),0) and (0,sqrt(3/2)) Find theta if P lies inside triangle OAB

Solve sin^(2) theta-cos theta=1/4, 0 le theta le 2pi .

If (sin 3theta)/(cos 2theta)lt 0 , then theta lies in

If 6sin^(2)theta - sin theta = 1 and 0 le theta le pi , what is the value of sin theta ?

If sin theta = (1)/(2)cos theta , and 0 le theta le (pi)/(2) , the value of (1)/(2)sin theta is

If sin theta =sqrt(3) cos theta, -pi lt theta lt 0 , then the value of theta is

Solve sin 3 theta + sin theta = sin 2 theta, 0 le theta le 2pi. Given the general solution.

If tantheta=cottheta" and "0^(@) le theta le 90^(@) , state the value of theta .

If tantheta=cottheta" and "0^(@) le theta le 90^(@) , state the value of theta .