If \( \int g(x) d x=g(x) \), then \( \int g(x)\left\{f(x)+f^{\prime}(x)\right\} d x \) is equal ...
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0If \( \int g(x) d x=g(x) \), then \( \int g(x)\left\{f(x)+f^{\prime}(x)\right\} d x \) is equal to
(A) \( g(x) f(x)-g(x) f^{\prime}(x)+C \)
(B) \( g(x) f^{\prime}(x)+C \)
(C) \( g(x) f(x)+C \)
(D) \( g(x) f^{2}(x)+C \)
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