# Chapter 4 - Integration - 4.5 The Definite Integral - Exercises Set 4.5 - Page 308: 32

True.

#### Work Step by Step

For a function to be integrable, it must be continuous. A point of concern would be at $x=0$, but the limit from the left and from the right both agree $(y=0)$. Therefore, the function is continuous everywhere and is integrable on any interval $[a,b]$

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