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use cosAcosB + sinAsinB to prove cosAcosB - sinAsinB ?
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you mean as a "addition angle" formula.
yeah
i believe you are asked to show that \[\cos(A+B)=\cos(A)\cos(B)-\sin(A)\sin(B)\] or the question makes no sense
in that case note that \[\cos(A+B)=\cos(A-(-B))\] replace B by -B in the previous formula
get \[\cos(A-(-B)=\cos(A)\cos(-B)-\sin(A)\sin(-B)\]
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and then say since cosine is even, \[\cos(-B)=\cos(B)\] and since sine is odd \[\sin(-B)=-\sin(B)\]
and you get your answer
thanks a lot :D
yw
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