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prove that sinx+cosx=cos(x-45)^4
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sorry it is r\[\sqrt{2}\cos(x-45)^4\]
The power is on the entire cos term correct(not just the angle?) ie. \[\cos^4(x-45)\]
cos(x-45) = cosxcos45 + sinxsin45 = 1/sqrt2 (cosx+sinx) then sinx + cosx = sqrt2 cos (x-45) don't have any power
and yeah like @Mathmuse said...
well i know that but can u prove it with explanation pls
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I explained it lol
well you has to know first that cos(x-y) = cosxcosy + sinxsiny
hmm well its cos^4 , u proved it as cos only
well I think it should be only cos ...I think it's incorrect if it is cos^4
ok cool :D
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