Solving Differential Equations with a Composition (Obvious) Substitution (Differential Equations 22)
71K views · Nov 20, 2018 · Education
Comments · 87
@lacelulaqueimplota3955 · 6 years ago
I swear to God I will pay you back the day I am able to. Unfortunately, right now I am a poor bastard. I cannot thank you enough Professor Leonard. Thanks for everything man. :')
13
@AmitKumar-oq6qu · 7 years ago
I will meet you one day just to say you "THANK YOU SIR" .......
15
@buddhakonwar3791 · 7 years ago (edited)
If someday in future I achieve something in mathematics then I'll give all the credit to you for making my base strong enough to deal any kind of mathematical problem. Thank you so much Sir.
24
@urielbits · 6 years ago
Best prof on the planet! Never stop this incredible talent of yours!
6
@husamobaid859 · 3 years ago
I can't thank you enough. Your efforts are changing people's lives for the better.
6
@wilmercuevas6491 · 1 year ago (edited)
I can't believe I was literally considering doing integration by parts at <a href="https://www.youtube.com/watch?v=C6gOaF4DLeE&t=1380">23:00</a>
3
@DarkcryFF · 7 years ago
your making the world a better place sir, thanks for yours videos
3
@geethapillai4701 · 5 years ago
Never knew it was possible to understand calculus to this extent, thank you so much Prof Leonard ^^
2
@supernovae9990 · 7 years ago
Will you upload solving homogeneous and non-homogeneous differential equations using power series technique? Also the Laplace transform ?
12
@Frostasy · 7 years ago
I've learnt so much from you over the years. You're helping me so much in my EE program.
5
@santiagoblandon3022 · 5 years ago
You should have a course to teach teachers how to teach :D
1
@MohammadAliShukur · 1 year ago
i have done the last example in different way and it came to be the same solution that is what is beautiful about math the flexibility of it
1
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