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If tan^4 theta+tan^2 theta=1 then cos^4theta+cos^2 theta is
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tan^2 theta(tan^2 theta+1) sin^2/cos^2(sin^2/cos^2+1)
sin^2 theta/cos^2 theta(1/cos^2 theta)
(1-cos^2 theta)/cos^2 theta*1/(cos^2theta)
\[(1/coa^2 \theta-\cos^2 \theta/\cos^2 \theta)*1/\cos^2 \theta\]
\[(1-\cos^2 \theta)/\cos^4 \theta=0\]
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** should equal 1
so \[\cos^4 \theta+\cos^2\theta=1\]
my steps are correct ahh.i got 1 as the answer is it right?
yes ... seems like you dont need any help :)
Thank you
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