Let \(f(x) = \left\lbrace \begin{matrix} -2, & -2 \le x \le 0 \\\ x - 2, & 0 < x \le 2 \end{matrix} \right.\) and h(x) = f(|x|) + |f(x)|.
Then \(\int_{-2}^2 h(x) dx\) is equal to:
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Let \(f(x) = \left\lbrace \begin{matrix} -2, & -2 \le x \le 0 \\\ x - 2, & 0 < x \le 2 \end{matrix} \right.\) and h(x) = f(|x|) + |f(x)|.
Then \(\int_{-2}^2 h(x) dx\) is equal to: