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Solve 2-sin^2x = 2cos^2(x/2) for both x [0,2pi) and all real x.
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Do you mean \(2 - \sin^2 x = 2 \cos^2(\frac{x}{2})\)?
yes, my bad!
No, you did nothing wrong. I was just clarifying. What have you tried? What do you think you can do?
I felt like it would come down to a variation on a pythagorean identity, like cos^2x=1-sin^2x= (1-sinx)(1+sinx) but I don't think it's possible to get there with cos^2(x/2). Would it be easiest to use power reducing and half identities?
Yes. Try that.
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