Let c> 0 and let f [ac, bc] R be Riemann integrable. Working directly with...
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Let c> 0 and let f [ac, bc] → R be Riemann integrable. Working directly with the definition of integral, show that [ f(cx) dx = = da pbc ac f(x) dx. More generally, show that. pb-d/c 1 for f(cx + d) dx = = fo [ f(x) dx. Ja-d/c ac Let c> 0 and let f [ac, bc] → R be Riemann integrable. Working directly with the definition of integral, show that [ f(cx) dx = = da pbc ac f(x) dx. More generally, show that. pb-d/c 1 for f(cx + d) dx = = fo [ f(x) dx. Ja-d/c ac
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cro a Thus cb So f cxdx 1 dz ca pbd s f ac be R is Riem... View the full answer
Related Book For
Financial Accounting Theory and Analysis Text and Cases
ISBN: 978-1118582794
11th edition
Authors: Richard G. Schroeder, Myrtle W. Clark, Jack Cathey
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