Use a Table of Integrals to Evaluate the Integral $\int e^{-7 x} \sin 3 x d x$

Use a table of integrals to evaluate the integral. $\int e^{-7 x} \sin 3 x d x$

A) $-\frac{1}{10} e^{-7 x}(7 \sin 3 x+7 \cos 3 x) +C$
B) $-\frac{1}{10} e^{-7 x}(7 \sin 3 x+3 \cos 3 x) +C$
C) $-\frac{1}{58} e^{-7 x}(7 \sin 3 x+7 \cos 3 x) +C$
D) $-\frac{1}{58} e^{-7 x}(7 \sin 3 x+3 \cos 3 x) +C$

Correct Answer:

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