How to solve Simultaneous differential Equations using laplace transform | easy steps and method

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  • čas přidán 22. 04. 2022
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    Solve 𝑥^′′+3𝑥−2𝑦=0, 〖𝑥^′′+𝑦〗^′′−3𝑥+5𝑦=0
    with 𝑥(0)=0, 𝑥^′ (0)=1, 𝑦(0)=0, 𝑦^′ (0)=1
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Komentáře • 27

  • @samueljoseph7220
    @samueljoseph7220 Před 5 dny +1

    Fantastic of solving the simultaneous equations without any complex.😊

  • @justadudewithsunglasses6798

    I just want to say a big thank you. You explained perfectly. I know at some point you couldn't find the words in English to express what you wanted to say but I still understood anyway. I have an exam tomorrow and you just saved me.
    You just earned a subscriber

  • @ShivaniYadav-zj6xl
    @ShivaniYadav-zj6xl Před 5 dny +1

    Thankyou so much ,it is very helpful ❤

  • @tahomidtonoy7479
    @tahomidtonoy7479 Před 2 měsíci +1

    thank you

  • @OpPhilo03
    @OpPhilo03 Před měsícem

    Thank you very much mam❤❤

  • @adithya4483
    @adithya4483 Před 3 měsíci +2

    Very good❤❤❤

  • @user-xl1ig1bn6i
    @user-xl1ig1bn6i Před 8 měsíci +1

    You could have subtracted eqn (1) from eqn (2) to eliminate x''. Call the resultant eqn (3). Then move the term in x to the right so that you get a second order non-, homogeneous equation involving y an y" onthe LHS while the non-homogeneous term in x stays on the RHS. This way, you can solve the resultant ODE very fast to obtain the general solution of y=yc+yp.
    Next, find y" and substitute both y and y" into eqn (3). Solve for for x using simple algebra. In this case, y is a function of x ie y(x). If u want it solve anather ODE, you can substitute y and y" into both eqn 1and 2, then add the two, to get an ODE that has x and x" as the only unknowns. Solve, the second ODE that obtain x.

    • @SwatiThengMathematics
      @SwatiThengMathematics  Před 8 měsíci

      Thanks for the detailed explanation! Your method of subtracting equations to eliminate x and solving the resulting second-order non-homogeneous equation is clever. I appreciate your guidance and will consider implementing this approach in the future. Your expertise is valued!

  • @Definitelynotdepressed
    @Definitelynotdepressed Před 3 měsíci +1

    Tysm!!

  • @yoezernamgay2764
    @yoezernamgay2764 Před rokem +1

    Thank you madam welled explained 😃

  • @mohitpardhi92
    @mohitpardhi92 Před rokem +1

    Thank you madam

  • @dhananjay1110
    @dhananjay1110 Před rokem +1

    Thanks for sem exam

  • @kanchankumari7641
    @kanchankumari7641 Před 2 lety

    Well explained 😀

  • @sujalbandodkar1862
    @sujalbandodkar1862 Před 8 měsíci +1

    Niceeee

  • @albiaclifordjanernib.5072
    @albiaclifordjanernib.5072 Před 5 měsíci +1

    What is your book source?

  • @ttsky1425
    @ttsky1425 Před rokem

    Welled expllained mam nice 👍
    Ap tution leta hokya mam online/ofline?

  • @akashashwin4767
    @akashashwin4767 Před rokem

    Can u send the notes sis???

  • @YansMar
    @YansMar Před 9 měsíci +1

    Very helpful, thanks!!

    • @SwatiThengMathematics
      @SwatiThengMathematics  Před 9 měsíci

      Thank you for your kind words! I'm delighted to hear that you found the video helpful. If you think it can benefit others, please consider sharing it with them. Your support means a lot!😊

  • @roelequeen7194
    @roelequeen7194 Před 2 měsíci +1

    Pliz use English throughout, i lost u when u started speaking another language