5.4 Indefinite Integrals and the Net Change Theorem/15: Difference between revisions

Revision as of 17:40, 13 September 2022

$\int \left(\theta -\csc {\theta }\cot {\theta }\right)d\theta ={\frac {\theta ^{2}}{2}}+\csc {(\theta )}+C$

@@ Line 1: / Line 1: @@
 <math>
-\begin{align}
+\int\left(\theta-\csc{\theta}\cot{\theta}\right)d\theta =\frac{\theta^{2}}{2}+\csc{(\theta)}+C
-&
-\int\left(\theta-\csc{(\theta)}\cot{(\theta)}\right)d\theta \\
-& =\frac{\theta^{2}}{2}+\csc{(\theta)}+C \\
-& =\frac{1}{2}\theta^{2}+\csc{(\theta)}+C
-\end{align}
 </math>