Answer
The answer is below.
Work Step by Step
$f$ is integrable means:
$f$ is continuous on a closed interval
$\mathrm{OR}$
$f$ is monotonic on a closed interval
$\mathrm{OR}$
f has many stops in $[a, b]$ but is also limited on this interval.
Calculus, 10th Edition (Anton)
by Anton, Howard
Published by
Wiley
ISBN 10:
0-47064-772-8
ISBN 13:
978-0-47064-772-1
Chapter 4 - Integration - 4.5 The Definite Integral - Exercises Set 4.5 - Page 309: 47
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