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Integration by Parts of e^(-2x)sin(3x) - Going in a Loop | Integration | Calculus | Glass of Numbers
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In this video, we use the traditional method of integration by parts to find the antiderivative of a product of exponential and trigonometric function: e^(-2x)sin(3x).
It does not matter whether we use u = e^(-2x) or u = sin(3x), we are still going to get back to the original problem. So it looks like we are going in a loop!
Are we making any progress at all?
See another video in which we go in a loop when integrating Sin(3x)Cos(4x):
Please help me by subscribing to my YouTube channel. I want to use my free time to make a lot of math videos to help others and to make education available to the world. Your Likes and Subscribing will help this channel be reached by more people. Thank you!
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It does not matter whether we use u = e^(-2x) or u = sin(3x), we are still going to get back to the original problem. So it looks like we are going in a loop!
Are we making any progress at all?
See another video in which we go in a loop when integrating Sin(3x)Cos(4x):
Please help me by subscribing to my YouTube channel. I want to use my free time to make a lot of math videos to help others and to make education available to the world. Your Likes and Subscribing will help this channel be reached by more people. Thank you!
Follow me:
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