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cos theta+sqrt(3)sin theta=2...

cos theta+sqrt(3)sin theta=2

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If cos theta+sqrt3 sin theta=2 , then the value of theta is equal to

(sqrt(3)-1)cos theta+(sqrt(3)+1)sin theta=2

Solve that following equations: (sqrt(3)-1)cos theta+(sqrt(3)+1)sin theta=2

The value of integral int(d theta)/(cos^(3)theta sqrt(sin2 theta)) can be expressed as irrational function of tan theta as :

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

If 3 cos^(2) theta - 2sqrt(3) sin theta cos theta -3 sin^(2) theta = 0 , then theta =

sin theta+cos theta=sqrt(3)cos theta then find the value of cos theta-sin theta is

From the point P(2+3sqrt(2)cos theta,3+3sqrt(2)sin theta),0