Johnny C.: Created page with " $\int e^{tan(x)}sec^2(x)dx$ $\begin{align} u &=tan(x) \\[2ex] du &= sec^2(x)dx \\[2ex] \end{align}$ $\begin{align} \int e^udu \\[2ex] &= e^u+c \\[2ex] &= e^{tan(x)}+ c \end{align}$ "

2022-09-04T04:19:02Z

Created page with "<math> \int e^{tan(x)}sec^2(x)dx </math> <math> \begin{align} u &=tan(x) \\[2ex] du &= sec^2(x)dx \\[2ex] \end{align} </math> <math> \begin{align} \int e^udu \\[2ex] &= e^u+c \\[2ex] &= e^{tan(x)}+ c \end{align} </math>"

New page

<math>
\int e^{tan(x)}sec^2(x)dx
</math>

<math>
\begin{align}

u &=tan(x) \\[2ex]
du &= sec^2(x)dx \\[2ex]

\end{align}
</math>

<math>
\begin{align}

\int e^udu \\[2ex]

&= e^u+c \\[2ex]
&= e^{tan(x)}+ c

\end{align}
</math>

5.5 The Substitution Rule/29 - Revision history

Johnny C.: Created page with " \int e^{tan(x)}sec^2(x)dx \begin{align} u &=tan(x) \\[2ex] du &= sec^2(x)dx \\[2ex] \end{align} \begin{align} \int e^udu \\[2ex] &= e^u+c \\[2ex] &= e^{tan(x)}+ c \end{align} "

Johnny C.: Created page with " $\int e^{tan(x)}sec^2(x)dx$ $\begin{align} u &=tan(x) \\[2ex] du &= sec^2(x)dx \\[2ex] \end{align}$ $\begin{align} \int e^udu \\[2ex] &= e^u+c \\[2ex] &= e^{tan(x)}+ c \end{align}$ "