Happy New Year! 2023 Reciprocal Problem // [Math Minute 67]

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  • Опубликовано: 1 окт 2024

Комментарии • 14

  • @yoseftreitman7226
    @yoseftreitman7226 Год назад +6

    2:28 hmmm, that wasn't where I was expecting you to go with this. I was expecting the explanation "1/(x + 2022) is a large number, so x + 2022 must be a small decimal. Adding 1, we get that x + 2023 must be a bit more than 1. So its reciprocal must be a bit less than 1."

  • @ATOM-vv3xu
    @ATOM-vv3xu Год назад

    there are 2 Points where f(x+1)=f(x)±1
    I only have a graphical proof butbit is always possible

  • @quigonkenny
    @quigonkenny Год назад

    You can tell from just the initial equation that the amount in the denominator must equate to 1/2022, so of course adding or subtracting just one from x will shift it away from there being a miniscule fraction in the denominator, making the overall fraction much smaller.

  • @JR13751
    @JR13751 Год назад +4

    2022/2023. Did it in my head.

  • @yoseftreitman7226
    @yoseftreitman7226 Год назад +1

    Was an easy enough problem, but I can see why you deemed it video-worthy.

  • @2wr633
    @2wr633 Год назад +1

    was expecting to see some complex graph at the end to find the two points but that was a fun little exploration

  • @praveshsaini368
    @praveshsaini368 Год назад

    Can you try to solve questions from competitive exams in India LIKE SSC CGL ETC. GENUINELY NEED

  • @adamantine1076
    @adamantine1076 Год назад +1

    Thanks!

    • @polymathematic
      @polymathematic  Год назад

      You’re too kind. I needed the encouragement today :)

  • @Eknoma
    @Eknoma Год назад

    Why is this video 10 minutes long when it takes

    • @polymathematic
      @polymathematic  Год назад

      Lol. “Why do we have to throw a whole party, it only takes 30 seconds to sing Janet the birthday song!?!”

  • @xtraszone
    @xtraszone Год назад +1

    legends will say 2023