If `sin theta,costheta,tan theta` are in G.P then `cos^9theta+cos^6theta+3cos^5theta-1` is equal to

If sin theta, cos theta, tan theta are in G.P.,then cos^(9)theta + cos^(6)theta + 3cos^(5)theta - 1 equals :

If sin theta, cos theta, tan theta are in GP then cos^(9)theta + cos^(6) theta + 3 cos^(5) theta=

If sin theta , cos theta, tan theta are in G.P then cos^(9) theta + cos^(6) theta + 3 cos^(5) theta -1 =

If sin theta, cos theta, tan theta are in G.P, then cot ^(6) theta-cot ^(2) theta is

If sin theta,cos theta and tan theta are in G.P.then cot^(6)theta-cot^(2)theta is equal to

If sin theta,cos theta and tan theta are in G.P.then cot^(6)theta-cot^(2)theta is equal to

If 1/6 sin theta, cos theta, tan theta are in G.P. then theta is equal to (n in Z)

If 1/6 sin theta, cos theta and tan theta are in G.P. then the general solution for theta is

If 1/6 sin theta, cos theta and tan theta are in G.P. then the general solution for theta is