🔵09 - First Order Separable Differential Equations 2 - Methods of Solving Differential Equations

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  • Опубликовано: 6 фев 2025
  • 🔵09 - First Order Separable Differential Equations 2 - Methods of Solving Differential Equations
    In this video, we shall learn how to solve first order separable differential equations.
    First order separable differential equations are given of the form dy/dx = f(x,y) , where f is a function of x and y.
    This type of differential equation cannot be solved by direct integration.
    In this series we will be looking at other forms or methods in solving other types of differential equations.
    Kindly stay tuned
    Differential Equation is an equation involving an unknown function and one or more of its derivatives. or It is an equation involving the derivative of the dependent variable with respect to the independent variable.
    Playlists on various Course
    1. Applied Electricity
    • APPLIED ELECTRICITY
    2. Linear Algebra / Math 151
    • LINEAR ALGEBRA
    3. Basic Mechanics
    • BASIC MECHANICS / STATICS
    4. Calculus with Analysis / Calculus 1 / Math 152
    • CALCULUS WITH ANALYSIS...
    5. Differential Equations / Math 251
    • DIFFERENTIAL EQUATIONS
    Make sure to watch till the end.
    Like, share, and subscribe.
    Thank you.

Комментарии • 32

  • @hamseahmed6172
    @hamseahmed6172 Год назад +1

    More helpful thanks my dear teacher

  • @justefi1284
    @justefi1284 Год назад +1

    Thank you very much , your videos are helping so much

  • @KhosiMsibi-kn3iz
    @KhosiMsibi-kn3iz 10 месяцев назад +1

    You are the best!!❤

  • @khayalabdullayev
    @khayalabdullayev Год назад +1

    Thank you for helping me so much.

  • @damiankofi2482
    @damiankofi2482 Год назад +3

    At 2:50...integral gives tan inverse of y

    • @SkanCityAcademy_SirJohn
      @SkanCityAcademy_SirJohn  Год назад +2

      Integral of (1/1+y²) will rather give tan inverse of y, not integral of (y/1+y²) as you have at 2:50.

    • @TymomaishNgari
      @TymomaishNgari 2 месяца назад

      You have answered my question 😅😅

  • @KAMANZIFABIEN
    @KAMANZIFABIEN 3 месяца назад +1

    Some how make sense but am confusing how I will teach or introduce to students at first time because am future teacher am ask my self if they ask me why am teaching that unit of differential and I wanna know if we deal in one,two or three dimensional so help me to overcome all confusing whether I can explain in my own words when they asked me for them so thank you am waiting your good response to me and I want you to help me for extra as special to me ❤

  • @nbarekap
    @nbarekap Год назад +1

    do you have a series on integration?

  • @karamjes1719
    @karamjes1719 Год назад +1

    that example was unnecessarily difficult. but it just integration I get it. it is just not necessary

  • @NolwaziLukhozi
    @NolwaziLukhozi 5 месяцев назад +1

    Where does (bx + c ) come from aren’t we supposed to only B ??? 👀👀

    • @SkanCityAcademy_SirJohn
      @SkanCityAcademy_SirJohn  5 месяцев назад +1

      No please.
      We don't have two linear factors, this time we have a linear factor and a quadratic factor....

  • @memorymbawala1669
    @memorymbawala1669 Год назад +2

    how come u said 1/ 1+y^2 its integral is ln(1+y^2) not tan inverse

    • @SkanCityAcademy_SirJohn
      @SkanCityAcademy_SirJohn  Год назад +3

      Yes, you have a point, but you know certain integrals have multiple results. Tan inverse is one option, ln () is another too. You can as well do more research to confirm. Thanks so much

    • @memorymbawala1669
      @memorymbawala1669 Год назад +1

      @@SkanCityAcademy_SirJohn Thank you so much

    • @SkanCityAcademy_SirJohn
      @SkanCityAcademy_SirJohn  Год назад +1

      You are most welcome. Where do you watch me from?

    • @memorymbawala1669
      @memorymbawala1669 Год назад +1

      @@SkanCityAcademy_SirJohn Am from Malawi at Malawi university of science and technology

    • @SkanCityAcademy_SirJohn
      @SkanCityAcademy_SirJohn  Год назад +1

      That's nice, and studying which program?

  • @ayamwenzdayz3551
    @ayamwenzdayz3551 10 месяцев назад +1

    This is pretty time consuming