Geometry's Most Famous Theorem in 1 Minute

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  • Опубликовано: 9 сен 2024
  • #maths #math #mathematics #geometry #pythagoreantheorem #pythagoras_theorem #highschoolmath #middleschoolmath #interesting #proofwithoutwords #proof #manim
    When we hear the word geometry, one theorem comes to our mind almost instantly: the Pythagorean Theorem. This video is a brilliant visual proof of this elegant theorem compressed down into just one minute.
    If you like the content, please consider subscribing. I plan on creating more short and elegant videos using Manim in the future.
    This video was created using animations generated by Manim, a Python library for making animated math videos.
    Music Credit:
    Reaching The Sky (Long Version) by Alexander Nakarada (CreatorChords) | creatorchords.com
    Music promoted by www.free-stock...
    Creative Commons / Attribution 4.0 International (CC BY 4.0)
    creativecommon...

Комментарии • 11

  • @parthacodes5893
    @parthacodes5893 6 месяцев назад +15

    u could have make this video in shorts it was going viral

  • @alphanow4199
    @alphanow4199 6 месяцев назад +1

    there is a way i like even more is by rearranging the pieces, you can make two squares: one of side a² and the other b². since the triangle or the big square did not changed (we see it visually) then a²+b²=c²

  • @kextrz
    @kextrz 4 месяца назад

    Plain and simple. I never understood the "theorem" status of this. It's always been the law of Pythagoras as far as I'm concerned.

  • @mikedougherty1011
    @mikedougherty1011 4 месяца назад +1

    Love it

  • @MrRida65
    @MrRida65 3 месяца назад

    جميل

  • @kimba381
    @kimba381 5 месяцев назад

    My favourite.

  • @ashrayisbad8025
    @ashrayisbad8025 6 месяцев назад +1

    dam nic

  • @duckyoutube6318
    @duckyoutube6318 6 месяцев назад

    Ahh yes. Pythagoras twisted squares. One oof math's many great puzzles.
    I like to do summation. Take a square, now make a square inside that that is 1/2 the parameter of the first square. Now make another square inside the 2nd square that is 1/2 of that.
    Do this to infinity and ask the question. What is the total area of the squares? What about parameter? What about the length of just one side? How about every other square, or every 3rd square, or what about the squares that fall on prime numbers?
    I like thinking about math like this all the time. Twisting, flipping, mixing, all to see what comes out.

  • @Stephenofili
    @Stephenofili 4 месяца назад

    Nic