GEO: POLYGON AREA (SHOELACE METHOD)

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  • Опубліковано 8 вер 2024

КОМЕНТАРІ • 26

  • @GlukAlex
    @GlukAlex 7 років тому +6

    Thank you .
    Very neat vizualization & explanation .
    Also at PBS Infinite Series "Proving Pick's Theorem" video she mentioned this simple & beautiful method .

  • @TamanaSayim
    @TamanaSayim 3 місяці тому

    Thank you so much, I learned, I like the way you explain, it was short and simple, please record more videos ❤❤

  • @fakecel
    @fakecel Рік тому +1

    Cheers man, I had some trouble implementing shoelace in JavaScript, but your explanation helped me out :) !!

  • @nickserra9624
    @nickserra9624 7 років тому +6

    Great video I really understand it now!

    • @SSNolan_
      @SSNolan_ 7 років тому

      sharksgaming 33 good

  • @krimux3076
    @krimux3076 4 місяці тому

    Short and simple. Thanks!

  • @Ryan_F.
    @Ryan_F. 7 років тому +6

    It's important to note that the points must either be in clockwise or counterclockwise order for this to work correctly

    • @virtualmath1857
      @virtualmath1857  7 років тому +1

      That's true! We can't list the points in any random order. But, as long as we pick a point to start and end with, and then list the points in order (either direction will work) the shoelace method is AWESOME!!!

    • @virtualmath1857
      @virtualmath1857  6 років тому

      So true!

    • @virtualmath1857
      @virtualmath1857  6 років тому

      for simplicity, I just went with clockwise for this demonstration (I mention orientation around 0:50

  • @HotspotExpress
    @HotspotExpress 2 роки тому

    Great. Nice explanation.

  • @radioactium
    @radioactium 6 років тому

    Awesome explanation, thank you so much!

  • @idrisay4162
    @idrisay4162 6 років тому

    thanks for the helpful video

  • @atejumiiiiii
    @atejumiiiiii Рік тому

    Awesome!!!

  • @strangeanimations2518
    @strangeanimations2518 5 місяців тому

    yayy exactly what I needed =D

  • @HotspotExpress
    @HotspotExpress 2 роки тому

    Is there any software to calculate the area of my irregular plot (polygon) when I can measure the side-lengths and (a few necessary but not all) diagonals?

  • @leanorlina4243
    @leanorlina4243 4 роки тому +2

    Does it always have 1/2? I mean in solving for triangle's area, it has 1/2. And this quadrilateral has 1/2. So should it really have 1/2 for any polygons?

  • @ameliavolpe7195
    @ameliavolpe7195 7 років тому +3

    so my math teacher said that you write down the points in a counterclockwise order... which way do I do it?

    • @virtualmath1857
      @virtualmath1857  7 років тому +2

      Hi Amelia! This method works whether you list the points in clockwise or counterclockwise order (#absolutevalue). It doesn't even matter which point you pick to start from!

    • @kalpitaacharya5838
      @kalpitaacharya5838 4 роки тому

      It doesn't matter if it is clockwise or counterclockwise

  • @rishabhlakhara3396
    @rishabhlakhara3396 2 роки тому

    Thanks man

  • @dickymills6338
    @dickymills6338 7 років тому

    hi

  • @ericgingerbeer9095
    @ericgingerbeer9095 7 років тому

    Did the guy have a seizure at 2:17

    • @virtualmath1857
      @virtualmath1857  7 років тому +6

      Bad form, Eric. Epilepsy jokes? But don't take my word for it.
      "I understand that they are trying to be funny, but having a seizure is not something to joke about. In fact, if your friend really is having a seizure, I can guarantee that you would be freaking out and peeing your pants rather than ignorantly laughing at your friend who is spazzing out because a bug landed on their head." ~www.theodysseyonline.com/epilepsy-is-not-ajoke