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JEE MATHEMATICS MCQ: INDEFINITE INTEGRATION

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Application +4 | -1
∫e−2xsin⁡3xdx=\int e^{-2 x} \sin 3 x d x=
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Correct option: D
−113e−2x[2sin⁡3x+3cos⁡3x]+c-\frac{1}{13} e^{-2 x}[2 \sin 3 x+3 \cos 3 x]+c
Option D (−113e−2x[2sin⁡3x+3cos⁡3x]+c-\frac{{1}}{{13}} e^{-2 x}[2 \sin 3 x+3 \cos 3 x]+c) is correct because it is the result of integrating the given expression using integration by parts twice.

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