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Trigonometry
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cos(2x)+1
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i know cos(2x) = 1-2sin^2x
It's also 2cos²x-1. If you take this one, you'll lose the +1 at the end...
so it'll stay as 2sin^2x ?
No, cos(2x)+1 = 2cos²x-1+1 = 2cos²x If you do it your way, you get: cos(2x)+1 = 1-2sin²x+1=2-2sin²x, looks a little longer than 2cos²x!
i mean the answer will be \[2\sin ^{2}x\]
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It is nopt, because if you use cos2x=1-2sin²x, you get: cos(2x)+1 = 1-2sin²x + 1= 2 - 2sin²x
this is what i did \[\cos(2x)+1 = (2\sin ^{2}x-1)+1 = 2\sin ^{2}x\]
is this right?
No, because cos2x is NOT 2sin²x-1. It is 1-2sin²x!
Yoou cannot swith a-b into b-a. E.g. 5-2=3, and 2-5=-3, the outcomes are different.
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ooh ok i get it
is cuz i had a formula that said that
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