This Mysterious Sum CAN NEVER GO BEYOND 1

Sdílet
Vložit
  • čas přidán 12. 03. 2023
  • What if I tell you that you have a chance at solving an inequality problem from the 2022 Malaysian IMO Training Camp? Well, here's a mathematical inequality for you to prove. Watch until the end of the video for a detailed explanation of the proof.
    Corrections (Typo):
    1:09 The correct expression in the numerator of the summand should be x(√((x+y)(x+z))-x) instead of having all terms under the square root.
    🔥Subscribe to 1Psi3Colour:
    czcams.com/users/1Psi3Colour...
    💥Check out these videos:
    A Cool Inequality Proved With A Trick!: • A Cool Inequality Prov...
    Feynman’s Technique Is The MOST Overpowered Integration Technique EVER Existed!: • Feynman’s Technique Is...
    👉Check out these playlists:
    Math Olympiad Problems from Different Countries:
    • Math Olympiad Problems...
    Math Shorts: • Math Shorts
    Functional Equations:
    • Functional Equations
    👉Suggest a problem: forms.gle/hTibrUKz7QNyqoC48

Komentáře • 7

  • @1psi3colourmath
    @1psi3colourmath  Před rokem

    Corrections (Typo):
    1:09 The correct expression in the numerator of the summand should be x(√((x+y)(x+z))-x) instead of having all terms under the square root.

  • @ansumanc
    @ansumanc Před rokem +1

    Are you sure this came in 2022 Malaysia imotc? I checked AoPS section for it but it wasn't there

    • @1psi3colourmath
      @1psi3colourmath  Před rokem

      They are given to students in their handouts and they are not uploaded to aops. I was there in the camp

    • @ansumanc
      @ansumanc Před rokem

      @@1psi3colourmath ah cool. Is the camp over? Are you in the IMO team now? :P

  • @parthosaha4170
    @parthosaha4170 Před rokem +1

    Are you in IMO camp now?