(Cos x/sin x +cos y)+(cos y/sin y-cos x)=(cos x/sin x+cos y)+(cos y/sin y+cos x)
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Answer:
Put on a common denominator.
(cosx−cosy)(cosx+cosy)+(sinx−siny)(sinx+siny)(sinx+siny)(cosx+cosy)=0
cos2x−cos2y+sin2x−sin2y(sinx+siny)(cosx+cosy)=0
Use the pythagorean identity sin2x+cos2x=1:
1−cos2y−sin2y(sinx+siny)(cosx+cosy)=0
Use the pythagorean identity mentioned above again, except this time in the form sin2x=1−cos2x.
sin2y−sin2y(sinx+siny)(cosx+cosy
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