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1-2sin^2 2theta rewrite with double angle identity
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\[1 - 2\sin^{2} x = \cos(2x)\]
sorry, that should be theta, not x :)
[1-2\sin ^{2}2\theta\] Hi thanks for the help! yeah I know that's the trig identity that I should use but this is the equation so it's not just a basic trig identity
\[1-2\sin ^{2}2\theta\]
\[1 - 2\sin^{2} 2\theta \] = \[1 - \sin^{2} 2\theta - \sin^{2} 2\theta \] = \[\cos^{2} 2\theta - \sin^{2} 2\theta \] = \[\cos(2(2\theta)) \] = \[\cos(4\theta)\]
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so you treated the identity as though there wasn't a 2 before the theta? sorry just trying to comprehend...THANK YOU SO MUCH
just see wrong at the first, i am sorry welcome
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