A Nice Differential Equation

Поделиться
HTML-код
  • Опубликовано: 10 окт 2024
  • 🤩 Hello everyone, I'm very excited to bring you a new channel (aplusbi)
    Enjoy...and thank you for your support!!! 🧡🥰🎉🥳🧡
    / @sybermathshorts
    / @aplusbi
    ❤️ ❤️ ❤️ My Amazon Store: www.amazon.com...
    When you purchase something from here, I will make a small percentage of commission that helps me continue making videos for you.
    If you are preparing for Math Competitions and Math Olympiads, then this is the page for you!
    CHECK IT OUT!!! ❤️ ❤️ ❤️
    INFINITE SERIES:
    ❤️ • An Infinite Sum of Rec...
    ❤️ • Summing A Series In Tw...
    ❤️ • An Infinite Sum With R...
    ❤️ • An Interesting Sum Wit...
    ❤️ • Summing The Reciprocal...
    ⭐ Join this channel to get access to perks:→ bit.ly/3cBgfR1
    My merch → teespring.com/...
    Follow me → / sybermath
    Subscribe → www.youtube.co...
    ⭐ Suggest → forms.gle/A5bG...
    If you need to post a picture of your solution or idea:
    in...
    #radicals #radicalequations #algebra #calculus #differentialequations #polynomials #prealgebra #polynomialequations #numbertheory #diophantineequations #comparingnumbers #trigonometry #trigonometricequations #complexnumbers #math #mathcompetition #olympiad #matholympiad #mathematics #sybermath #aplusbi #shortsofsyber #iit #iitjee #iitjeepreparation #iitjeemaths #exponentialequations #exponents #exponential #exponent #systemsofequations #systems
    #functionalequations #functions #function #maths #counting #sequencesandseries
    #algebra #numbertheory #geometry #calculus #counting #mathcontests #mathcompetitions
    via @RUclips @Apple @Desmos @NotabilityApp @googledocs @canva
    PLAYLISTS 🎵 :
    Number Theory Problems: • Number Theory Problems
    Challenging Math Problems: • Challenging Math Problems
    Trigonometry Problems: • Trigonometry Problems
    Diophantine Equations and Systems: • Diophantine Equations ...
    Calculus: • Calculus

Комментарии • 9

  • @rajeshbuya
    @rajeshbuya 3 часа назад +2

    e^iπx can be written further as (-1)^x
    So in your 1st method, the solution can be further written as
    y = k.(-1)^x

  • @SweetSorrow777
    @SweetSorrow777 4 часа назад +1

    Easy separable differential equation.

  • @marzipanhoplite17
    @marzipanhoplite17 3 часа назад

    For x integer we get only the real part of re^iπχ and if it is an even integer we get r, if it is an odd integer we get -r. It seems that this kind of differential equation is somehow symmetric in this case

  • @Blaqjaqshellaq
    @Blaqjaqshellaq 2 часа назад

    If you graph the real and imaginary coefficients of y, you get a circle centred at 0 with radius |r|.

  • @mashalrazavi579
    @mashalrazavi579 4 часа назад

    Tnx but very easy

  • @seroujghazarian6343
    @seroujghazarian6343 5 часов назад +1

    y=ke^(iπx)

  • @scottleung9587
    @scottleung9587 Час назад

    I used the first method.