5.4 Indefinite Integrals and the Net Change Theorem/43: Difference between revisions
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&= \int\limits_{-2}^{0}(x-2(-x))dx + \int\limits_{0}^{2}(x-2(x))dx \\[2ex] | &= \int\limits_{-2}^{0}(x-2(-x))dx + \int\limits_{0}^{2}(x-2(x))dx \\[2ex] | ||
&= \left(/frac{1}{2} {x^2}\right) | &= \left(/frac{1}{2}*{x^2}\right) | ||
\end{align} | \end{align} | ||
</math> | </math> | ||
Revision as of 16:11, 30 August 2022
![{\displaystyle {\begin{aligned}\int \limits _{-1}^{2}(x-2|x|)dx\\[1ex]&=\int \limits _{-2}^{0}(x-2(-x))dx+\int \limits _{0}^{2}(x-2(x))dx\\[2ex]&=\left(/frac{1}{2}*{x^{2}}\right)\end{aligned}}}](https://en.wikipedia.org/api/rest_v1/media/math/render/svg/d8e47e98de2077ab3d37b142b63a3c42af65048e)