Assume that \[f\] is continuous everywhere, then \[\frac{1}{c}\int_{ac}^{bc}{f\left( \frac{x}{c} \right)}\,dx=\]

\[\int_{a}^{b}{f\left( \frac{x}{c} \right)}\,dx\]

\[\frac{1}{c}\int_{a}^{b}{f(x)\,dx}\]

Assume that \[f\] is continuous everywhere, then \[\frac{1}{c}\int_{ac

1.	Assume that \[f\] is continuous everywhere, then \[\frac{1}{c}\int_{ac}^{bc}{f\left( \frac{x}{c} \right)}\,dx=\]
A.	\[\int_{a}^{b}{f\left( \frac{x}{c} \right)}\,dx\]
B.	\[\frac{1}{c}\int_{a}^{b}{f(x)\,dx}\]
C.	\[\int_{a}^{b}{f(x)\,dx}\]
D.	None of these
Answer» D. None of these

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Assume that \[f\] is continuous everywhere, then \[\frac{1}{c}\int_{ac}^{bc}{f\left( \frac{x}{c} \right)}\,dx=\]

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