Factorial Algebra Problem | How to solve (m-5)!=3!x5!x7! | Math Olympiad | Find m=?

Factorial Algebra Problem | How to solve (m-5)!=3!x5!x7! | Math Olympiad | Find m=?
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Пікірлер: 17

  • @MalikHamidov
    @MalikHamidov24 күн бұрын

    Very good question 👍

  • @superacademy247

    @superacademy247

    24 күн бұрын

    Thanks 👍💯

  • @ToanPham-wr7xe
    @ToanPham-wr7xe23 күн бұрын

    😮

  • @gnanadesikansenthilnathan6750
    @gnanadesikansenthilnathan675023 күн бұрын

    Got it . Very easy. 😊😊😊

  • @superacademy247

    @superacademy247

    23 күн бұрын

    Great 👍

  • @WorldwideBibleClass-qr9jk
    @WorldwideBibleClass-qr9jk24 күн бұрын

    Nice video man. Keep it up

  • @superacademy247

    @superacademy247

    24 күн бұрын

    Thanks 👍💯

  • @BruceLee-io9by
    @BruceLee-io9by24 күн бұрын

    Very interesting and instructive video. Dear Professor, can you make others with factorial calculation?

  • @superacademy247

    @superacademy247

    24 күн бұрын

    Yes I will. Thank you 💕💕😊

  • @BruceLee-io9by

    @BruceLee-io9by

    24 күн бұрын

    @@superacademy247 ❤️

  • @brahimhadjamar6839

    @brahimhadjamar6839

    24 күн бұрын

    ​@@BruceLee-io9by😊😊

  • @vacuumcarexpo
    @vacuumcarexpo24 күн бұрын

    If 3!×5!×7! is a factorial of a certain number, the number is necessarily larger than 7 and smaller than 11 that is a prime next to 7. And the factorial divided by 7! necessarily includes a prime factor 5. Therefore, m-5=10 is necessary. What we have to do is confirming the sufficiency.

  • @schlingel0017
    @schlingel001722 күн бұрын

    just write all factors of right side and try to get as much consecutive numbers using those factors. you will get all numbers until 10. So right side is 10!. m = 15.

  • @superacademy247

    @superacademy247

    22 күн бұрын

    Great 👌

  • @boguslawszostak1784
    @boguslawszostak178423 күн бұрын

    No problemat all 3!5!7!=n! there is no 11 factor so n

  • @walterwen2975
    @walterwen297516 күн бұрын

    Factorial Algebra Problem: (m - 5)! = (3!)(5!)(7!); m = ? (m - 5)! = (3!)(5!)(7!) = (6)(120)(7!) = 720(7!) = (10)(9)(8)(7!) = 10! m - 5 = 10; m = 15

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