Difference between revisions of "Integrals Involving Exponential and Logarithmic Functions"

Revision as of 15:50, 2 October 2021

Since

{\frac {d}{dx}}e^{x}=e^{x}

we see that $e^{x}$ is its own antiderivative. This allows us to find the integral of an exponential function:

\int e^{x}dx=e^{x}+C

@@ Line 1: / Line 1: @@
+===Integral of the Exponential function===
+Since
+: <math>\frac{d}{dx}e^x=e^x</math>
+we see that <math>e^x</math> is its own antiderivative. This allows us to find the integral of an exponential function:
+: <math>\int e^xdx=e^x+C</math>
+==Resources==
 [https://youtu.be/D9dqdbCgJQM Integrating Exponential Functions By Substitution - Antiderivatives - Calculus] by The Organic Chemistry Tutor