Answer:
How would I integrate (2 sin3x sin 2x dx)?
Let I=∫2sin(3x)sin(2x)dx
As 2sin(3x)sin(2x)=cos(3x−2x)−cos(3x+2x)
=cos(x)−cos(5x)
So, I=∫cos(x)−cos(5x)dx
=sin(x)−sin(5x)5+C (where C is the arbitrary constant of indefinite integration)
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