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Use the Table of Antiderivatives to Determine If the Following e7xcos8xdx=1113e7x(7cos8x+8sin8x)+C\int e^{7 x} \cos 8 x d x=\frac{1}{113} e^{7 x}(7 \cos 8 x+8 \sin 8 x)+C

question 107

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Use the table of antiderivatives to determine if the following statement is true. e7xcos8xdx=1113e7x(7cos8x+8sin8x)+C\int e^{7 x} \cos 8 x d x=\frac{1}{113} e^{7 x}(7 \cos 8 x+8 \sin 8 x)+C


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