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Verify identity: sin4t=4sintcost(1-2sinˆ2t) Got as far as: LHS sin(2x2t)= 2sin2tcos2t= and i'm stuck....
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Very hard to tell what the original problem is.
\[\sin 4t=4\sin t \cos t(1-2\sin ^2t)\]
Is that it?
yes
that is the original problem
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\[\sin 4t=\sin (2t+2t)=\sin 2t \cos 2t+\cos 2t \sin 2t=2\sin 2t \cos 2t=\] \[2(2\sin t \cos t)(1-2\sin ^2t)=4\sin t \cos t(1-2\sin ^2t)\]
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