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Verify the identity. cos 4x + cos 2x = 2 - 2 sin^2 2x - 2 sin^2 x
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@jim_thompson5910 @seiga
@jim_thompson5910
...This is relatively straightforward Let's work on the RHS . We will use the fact that cos(A+B) = cosAcosB - sinAsinB Now cos(4x) = cos(2x + 2x) = cos(2x)cos(2x) - sin(2x)sin(2x) = cos^2(2x) - sin^2(2x) = LHS, as required
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