sin2x +sin3x/cos2x-cos3x=cotx/2
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Answer:
cos(a)sin(b)=12(sin(a+b)−sin(a−b))
sin(a)cos(b)=12(sin(a+b)+sin(a−b))
You can quite easily sub in a and b
sin(3x)cos(2x)+cos(3x)sin(2x)=12(sin(3x+2x)+sin(3x−2x))+12(sin(3x+2x)−sin(3x−2x))=12(sin(3x+2x))+12(sin(3x+2x))=sin(5x)
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