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Step-by-step explanation:
I am using p in place of theta
given
sinp + sin^2p = 1
this gives
sinp= 1 - sin^2p
sinp= cos^2p
now
cos^12p+3cos^10p+3cos^8p+ cos^6p +cos^4p + 3cos^2p+2sin^2p
= (cos^4p)^3+3(cos^4p)^2*cos^2p + 3cos^4p"(cos^2p)^2+(cos^2p)^3+cos^4p+ 3cos^2p+2sin^2p
=(cos^4p +cos^2p)^3 + cos^4p + 3cos^2p +2 sin^2p
=(sin^2p+cos^2p)^3 + cos^4p+3cos^2p+2sin^2p
= 1 +( cos^2p)^2+3cos^2p+2sin^2p
= 1+sin^2p + 3cos^2p + 2sin^2p
=1 + 3sin^2p + 3cos^2p
= 1 + 3(sin^2p + cos^2p)
= 1 + 3
= 4
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