Using Integrals to Derive Rotational Inertia of a Long, Thin Rod with Demonstration

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  • Опубликовано: 8 ноя 2024

Комментарии • 19

  • @codyriceandothers
    @codyriceandothers 5 лет назад +13

    You must be really passionate about these videos because holy cow you and PatrickJMT teach way better than a lot of my professors :D

    • @FlippingPhysics
      @FlippingPhysics  5 лет назад +1

      Thanks! I am very passionate about making these videos. Here is some proof: flippingphysics.com/making-a-video.html

  • @darthTwin6
    @darthTwin6 Год назад

    Your channel makes me love physics!!!! I love the way you embrace the calculus and then prove it experimentally with elegance. Keep up the great content!

  • @nasirkhalid6770
    @nasirkhalid6770 5 лет назад +1

    You keep breaking your own records Your abilities are unbelievable you must be an alien 😍😍

    • @FlippingPhysics
      @FlippingPhysics  5 лет назад +1

      Curious. What record did I break with this video?

    • @nasirkhalid6770
      @nasirkhalid6770 5 лет назад

      @@FlippingPhysics Being able to explain such a complicated topic in the Easiest, Funniest and Most clear way ever ALL by your own is just mind blowing Surly nobody can do better than what you have done.

    • @FlippingPhysics
      @FlippingPhysics  5 лет назад +1

      Makes sense.
      That is an awesome compliment, by the way!

  • @musyyabalam2726
    @musyyabalam2726 2 года назад

    I am really happy after learning with you sir :D

  • @striker8712
    @striker8712 5 лет назад +3

    Very nice video sir

    • @FlippingPhysics
      @FlippingPhysics  5 лет назад +3

      Thanks. I was pretty excited when I realized I could demonstrate the rotational inertia of a long, thin, uniform rod. It seemed so esoteric that it would not be possible to do, but I was happy to be wrong.

  • @NeonArtzMotionDesigns
    @NeonArtzMotionDesigns 5 лет назад

    Wow now I learned something Abt integrals

  • @abhisharma1719
    @abhisharma1719 5 лет назад +1

    Woah this is so EPIC

  • @duckymomo7935
    @duckymomo7935 5 лет назад +1

    Makes sense where the 12 came from

  • @duckymomo7935
    @duckymomo7935 5 лет назад

    5% error is the standard (I think) so 6% might be slightly too much

    • @FlippingPhysics
      @FlippingPhysics  5 лет назад

      Too much for what?

    • @duckymomo7935
      @duckymomo7935 5 лет назад

      Flipping Physics
      Too much error deviation
      I think it’s very close enough though

    • @FlippingPhysics
      @FlippingPhysics  5 лет назад

      Too much error deviation for what?
      (I am sorry, I can't resist. The idea that there is a "too much" error deviation really does beg the question, "too much for what?" It's more of a rhetorical question than anything else.)