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How to solve exact and non-exact ODE

72K views · Mar 5, 2024 · Education

Comments · 130

  • @stevehughes7789 · 2 years ago

    I have not studied calculus or dif eq in thirty years, but I still watch all of your videos.  I love your channel.  Great work!!!

    41

  • @HaliPuppeh · 2 years ago

    This is the first time I've seen someone CLEARLY explain how the heck to get the integrating factor. The DiffEq book that I have says that you can use one, but it doesn't tell you AT ALL where they pull it out of...

    45

  • @GöttingenSciencesInstitute · 1 year ago

    This man is a living legend, he has not crammed but understood this stuff so when he teaches u feel it yourself that you are being taught by someone who owns the math... Lots of Respect 🤝

    11

  • @najmiallami3131 · 1 year ago

    This is probably the most fun I've had learning calculus. Thank you sir, this was really helpful.

    7

  • @GinLottus · 2 years ago

    What a beautiful explanation!! It remains me the way Zill&apos;s book approach the non-exact DE solution (in the 9th ed. there is a subsection of these topic).<br><br>Just a little correction in the final step of your answer: the solution is F(x,y), but the DE is equal to dF(x,y) = 0. So, F(x,y) = C. That means, the right answer is F(x,y) = x^2/y + x = C, and the explicit solution is y = x^2/(C - x).

    18

  • @Foibe-t9b4k · 1 day ago

    Thank you so much ...you&apos;ve helped me understand &nbsp;better than it was explained in class

  • @NamedAgain · 1 year ago

    Wow, I&apos;ve watched quite a few videos on this, and this man right here is the FIRST to point out the logic of the equation. I feel like simply hearing Fd=0 has made my understanding that much more comprehensive 👏🏼👏🏼

    5

  • @dw1234.3 · 1 year ago

    I did not understand anything that my calc teacher taught in class, but this has been so clear and so helpful. Thank you so much!

    4

  • @SHADRACKEKWENYI · 3 weeks ago

    Thanks a lot master. Through you, &nbsp;I will extend mathematics to the coming generation. God 🙏 bless you for ur time

  • @mariyambatrisya1357 · 7 months ago

    Thank you, I&apos;ve understand your teaching better than my own lecturer

    1

  • @RamadhanMigeto · 5 months ago

    wooooow &nbsp;sir you really make me being a master of differential equations<br>thanks in advance

    1

  • @zach12322 · 8 months ago

    you are the best explainer for these types of concepts, so much easier to understand than a professor who just reads straight off the slides in my diff eq class

    1

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