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Show that the function sinx+cosx is of period 2pi. Also prove that sinx+cosx=sqrt(2)sin(x+pi/4)
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have no idea what to do with this one :-(
\[sinx+cosx=\sqrt2\sin(x+\frac{ \pi }{ 4 })\]
RHS: use \[\sin(A+B)=\sin(A)\cos(B)+\cos(A)\sin(B)\]
what about that period Q
well, \[\cos\theta=\cos(\theta+2\pi)\] so, start from let \[\cos\theta=\cos(\theta+A)\] solve for A
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would that make sense?
sorry but I need to go somewhere i'll get back to u on this :)
I am back!!
sinx cos pi/4 + cosx sin pi/4 what's next?
@electrokid
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help plz..... ??? where is everybody
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