7.1 Integration By Parts/12: Difference between revisions

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\int p^5 ln (p)dp \quad = \quad \frac{1}{6}p^6 ln(p) - \int p^6 \frac{1}{p} dp  
\int p^5 ln (p)dp \quad = \quad \frac{1}{6}p^6 ln(p) - \int p^6 \frac{1}{p} dp  
\quad = \quad \frac{1}{6}p^6 ln(p)-\frac{1}{36}p^6+C  
\quad = \quad \frac{1}{6}p^6 ln(p)-\frac{1}{36}p^6+C  
<pre style="color: red">
Text is '''preformatted'''
with a style and
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</pre>


\end{align}
\end{align}
</math>
</math>

Revision as of 03:48, 29 November 2022

Evaluate the integral

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