Assuming that fis everywhere continuous, \( -\int_{a c}^{b c} f\left(\frac{x}{c}\right) d x \) i...

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Assuming that fis everywhere continuous, \( -\int_{a c}^{b c} f\left(\frac{x}{c}\right) d x \) is equal to
(A) \( \frac{1}{c} \int_{a}^{b} f(x) d x \)
(B) \( \int_{a}^{b} f(x) d x \)
(C) \( c \int_{a}^{b} f(x) d x \)
(D) \( \int_{a c^{2}}^{b c^{2}} f(x) d x \)
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