Electrical Engineering: Ch 15: Frequency Response (11 of 56) Find the Transfer Function

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  • čas přidán 26. 05. 2019
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    In this video I will find transfer function using a simple circuit with a current source to solve current=?
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Komentáře • 12

  • @caroacostap
    @caroacostap Před 5 lety +7

    I do not know what would be of me without your videos! They are really helpful!

  • @anasasim3856
    @anasasim3856 Před 4 lety +4

    Very helpful video sir, thank you so much. But could you please explain why didn't you divide Iₒ(ω) by Iᵢₙ(ω) to obtain H(ω). Isn't H(ω) the transfer function? I really appreciate your lightning fast responses to our doubts!

  • @RobSummers993
    @RobSummers993 Před 5 lety

    Excellent explanation. Thank you!!

  • @lyricallizard7817
    @lyricallizard7817 Před 5 lety +2

    Transfer functions made my life easier, guess I have to thank Laplace for that.

  • @kannanr9016
    @kannanr9016 Před 4 lety

    1000000000000 of thank you sir. ......

  • @yacquub48
    @yacquub48 Před 11 měsíci +1

    Is it always Z1 over Z2+Z1?

    • @MichelvanBiezen
      @MichelvanBiezen  Před 11 měsíci +1

      The current in branch "A" is equal to the current entering the branch point times the ratio of (impedance in branch "B") / (impedance in branch "A" + impendance in branch "B")

  • @curtpiazza1688
    @curtpiazza1688 Před rokem +1

    😊

  • @alexanderquilty5705
    @alexanderquilty5705 Před 3 lety +1

    The formulas you wrote for reactance, I believe that is incorrect. The impedance is written with the imaginary component, which is what you have written now, and the reactance simply looks at the coefficient and ignores the imaginary component for example:
    Z_L = jwL
    Z_C = 1/(jwC)
    X_L = wL
    X_C = 1/(wC)

    • @alanx4121
      @alanx4121 Před 3 lety +1

      i believe it's for total impedance: Z=R+X