The Method of Integrating Factors for Linear 1st Order ODEs **full example**

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In this video we do a full example using the method of integrating factors to solve a first order differential equation. The first thing to observe is that this is a linear ODE. Then, we apply the integral formula to get the integrating factor, and finally use that to get a solution to the ODE.

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these two videos on integrating factor may have been the 15 most educational minutes of my entire life, thank you Dr. Bazett

alexfriedman
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Dr. Bazzet! I've always been grateful to you🙏
As a math student, I have always been beyond amazed by the grandeur of mathematics.😲
It is PHENOMENAL! 💯💫

Zeddy
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interestingly, i saw same topic yesterday in my lecture. He is still better than my instructors

alperari
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This is a great explanation! My professor didn't explain this anywhere near this good and left me so confused but it's so much easier than I thought. Thank you!

Aaron-srnc
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Thank you. I needed this to refresh my memory.

Geometiclink
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Thank you so much sir. I was learning about the charging of a capacitor and got stuck at a linear first order ODE. I used this and the previous video to learn how to solve them, and I was finally able to derive the capacitor charging equation myself. Thanks a million from India!

shmkrar
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Professor Bazett, thank you for solving Linear First Order Ordinary Differential Equation using The Integrating Factors.

georgesadler
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dude this content is gold
thank you so much

AnasHawasli
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Such a clear, easy-to-follow explanation. Thank-you so much! :)

thejesterschagrin
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Dr Bazett, thank you so much. The first video and this video really helped me understand Differential Equations.

researcher
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Thanks for sharing this. It cleared up a couple issues I had solving some problems.

adrianj
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If all universites had the teaching abilities you possess, the world would be filled with many fewer dissatisfied graduates, and enthusiastic engineers!

Leon_George
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This video made me angry. I just realized how poorly my professor explains the fundamentals of Differential Equations like integrating factors. I loved DE in undergrad and haven't really enjoyed it in the grad course. I hope your Fourier Series videos can save me.

Thanks for the great videos!

pumpchump
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i still couldn't see it for the product rule. can you explain for me?

nhaz
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Useful content that helped alot.
i appreciate it

blessingsphwitiko
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What you said at 2:25 is not true if it's the derivative with respect to x. Could you explain, please?

alexandrachiritescu
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So if the product rule is an equality and a direct substitution for the left side of the equation, why do you still multiply the integrating factor by the right side? Because it is only a direct substitution after you multiply the IF by the whole equation?

WyattVanLoon
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Thank you for this informational video.

vanlang
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Great vid mate keep up the good work 👍

atshaamashraf
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Greetings again from nyc! Another awesome video Dr. Trefor :) Got a quick question about some mathsss at the end. I paused the video and tried working the problem through first but when I tried to isolate y and divided the right hand side of the equation by e^4x i got y = (1/3e^x) + C/e^4x. I'm sure this id deliriously minor but I just don't understand how you got e^-4x on the right hand side...

noahbarrow