EXACT DIFFERENTIAL EQUATION SHORTCUT SOLUTION

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  • Опубліковано 24 січ 2025

КОМЕНТАРІ • 33

  • @johnkristoffervillar1537
    @johnkristoffervillar1537 4 роки тому +1

    Thank you sir! Sobrang nakatulog.
    Unc 2nd year ME student

  • @jeromemacantan4468
    @jeromemacantan4468 4 роки тому +2

    Me trying to solve it in 6 mins and you, sir, solved it in less than 2 mins. Thank you sir.

    • @EngineerProfPH
      @EngineerProfPH  4 роки тому

      You're welcome. I hope you've learned from this.🤙

  • @andrewcastilla9967
    @andrewcastilla9967 Місяць тому +1

    Thankyou Sir! Apaka thankful po ng ginawa niyo❤️❤️
    CE 2ND YEAR:>

  • @richardsuganob3547
    @richardsuganob3547 3 роки тому +1

    Thank you sir!❤️ More example to come😁

  • @dana.maray28
    @dana.maray28 4 роки тому +1

    Thank you sir!! Super helpful po ng vids nyo!
    2nd year AeroEng student :D

    • @EngineerProfPH
      @EngineerProfPH  4 роки тому +1

      I appreciate it future Engineer. Padayon!💛✈️🛩️

  • @karlvincentlao6493
    @karlvincentlao6493 4 роки тому +1

    Laking tulong kasi ubos oras yung integrating factor

    • @EngineerProfPH
      @EngineerProfPH  4 роки тому

      Salamat sa suporta sa channel Lods! God bless!

  • @SirRan-oy6xs
    @SirRan-oy6xs 3 місяці тому

    Maraming SALAMAT!!!!!

  • @KimSeokjin-tu2gr
    @KimSeokjin-tu2gr Рік тому

    thank you so much po!

  • @rainiersauer4288
    @rainiersauer4288 4 роки тому +6

    What is this magic. We got a page full of notes and 7 steps just to do exact differentials and you come and simplify it into 2!!

    • @EngineerProfPH
      @EngineerProfPH  4 роки тому +2

      Ill try to explain the whole concept kung pano ko na come up yung method in a separate vlog. Salamat sa suporta at pag appreciate ng mga contents ko..

  • @gahgajajba
    @gahgajajba 2 роки тому +1

    sa step 2 sir is it applicable for all exact DE? what if anti derivatives of 2ye^(3xy) can we consider it automatic equal to zero or just y^2? 3y^3 e^(3xy) - 1 dx + 2ye^(3xy) + 3xy^2 e^(3xy) dy

  • @a.dmiraldullbog179
    @a.dmiraldullbog179 4 роки тому +1

    Bro if possible gawin mong 10 mins kada video para pwede ng lagyan ng ads at para mas madaming examples

  • @giovanniromano3993
    @giovanniromano3993 Рік тому +2

    Thank you sir!
    But its not that applicable to all like.
    y[1+(1/x)+cos(y)]dx + [x+ln(x)-xsin(y)]dy = 0
    cos(x)[cos(x)-sin(a)sin(y)]dx + cos(y)[cos(y)-sin(a)sin(x)]dy = 0

  • @coolguy7776
    @coolguy7776 3 роки тому

    Sir what if we take the partial derivative of the equation but then it is not an exact equation. Would we go for integration or is there other things to do to get the solution?

  • @jerichoancheta4741
    @jerichoancheta4741 4 роки тому +1

    More example sir godbless

  • @JP-zq6ng
    @JP-zq6ng 4 роки тому +1

    Sir? paano kapag yung sa N(x,y) ay cos(x), diba let x=0 then integrate na? cos(0) is equal to 1 dba sir, paano po kapag ganyan sir?

  • @richardsuganob3547
    @richardsuganob3547 3 роки тому

    What if in N is (cosx+xcosy+2y)dy? Xcosy is zero din ba sir?

  • @nmg1541
    @nmg1541 7 місяців тому +1

    sabi ko na eh haha kaya napa search ako kung tama ba ginawa ko

  • @rmaaliao
    @rmaaliao 2 роки тому

    Sir pano pag 4xy³ ang sa dy Zero padin po ba?

  • @SittieAinahDimangadap-mp5yp
    @SittieAinahDimangadap-mp5yp 4 місяці тому

    good day po sir, meron po ba kayong iba pang mga example problem nito?
    at pwede rin ba ito gamitin sa exact at non exact?

  • @craziweyynnn2839
    @craziweyynnn2839 2 роки тому

    More simplified explanation vids po sa DE topics😭😭😭

  • @chanbaeksoo3494
    @chanbaeksoo3494 4 роки тому +1

    Is it true po ba na every separable first order in the form of dy/dx=g(x) h(y) is exact??? How come po????

    • @rainiersauer4288
      @rainiersauer4288 4 роки тому

      hmm let me check for a bit. dy/dx = gx hy, ---> dy/hy = gx/dx = dygx/hydx ---> gx = x , hy = 2y, dx = 1 , dy = 2 ---> 2x/2y in which case, 2x/1=2y/1 , y = x (LOL)

  • @dale414
    @dale414 4 роки тому +1

    i watched this, then i completely forgot the traditional way of solving exact d.e.

  • @zinyen3439
    @zinyen3439 4 роки тому

    Idol pano po ang method ng Second order exact differential equation?

  • @tokhangfhatayfhatay5879
    @tokhangfhatayfhatay5879 Рік тому

    salmmt

  • @calvinjackson8110
    @calvinjackson8110 Рік тому +1

    I would proceed with caution. It may be too good to be true. Try to prove this works in all cases. Also if it is valid why didn't mathematicians figure this out at first?
    Why haven't we seen text books adopt this "new method". That should make you suspicious. Quick gimmicks may work for special types of problems, but not for ALL cases. You want something that works ALL THE TIME! TAKE CARE!!!