Integration of cos2x-cos2y ÷cosx-cosy
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(cos2x-cos2y)/(cosx-cosy)
=2sin(x+y)sin(y-x)/2sin(x+y)/2.sin(y-x)/2
={4sin(x+y)/2.cos(x+y)/2.sin(y-x)/2.cos(y-x)/2}/sin(x+y)/2.cos(y-x)/2
=4cos(x+y)/2.cos(y-x)/2
=2sin(x+y)sin(y-x)/2sin(x+y)/2.sin(y-x)/2
={4sin(x+y)/2.cos(x+y)/2.sin(y-x)/2.cos(y-x)/2}/sin(x+y)/2.cos(y-x)/2
=4cos(x+y)/2.cos(y-x)/2
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