What is Reactive Power in Electric Circuits?

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  • เผยแพร่เมื่อ 5 ก.พ. 2025
  • Explains the concept of Reactive Power using a circuit example, and showing waveforms to help explain why there is a phase lag between voltage and current when a circuit includes energy storing devises such as capacitors and inductors.
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ความคิดเห็น • 20

  • @blancayceleste
    @blancayceleste 3 หลายเดือนก่อน +1

    Excellent! This is the only source I’ve found-videos or books-that explains where Q = Vrms * Irms * sin(phi) comes from in p(t). I really appreciate it. Thanks, and greetings from Argentina!

    • @iain_explains
      @iain_explains  3 หลายเดือนก่อน

      I'm glad you found it helpful! Greetings from across the world!

  • @prulikowski
    @prulikowski 3 หลายเดือนก่อน

    Very nicely explained, I would like to see a similar explanation based on voltages and currents of LC matching circuits, simple L-type match would be great to start with.

  • @manutauer
    @manutauer 11 หลายเดือนก่อน

    Thanks, so can we say that reactive power (due to L and C in circuits) is an unwanted phenomenon, but we have just to deal with it when we have some compobents?
    (It decreases the effective power -> therefore "unwanted")

    • @iain_explains
      @iain_explains  11 หลายเดือนก่อน

      It depends on how you define "unwanted". It comes with having capacitors and inductors in a circuit - which you often want to have.

  • @Ajay-ib1xk
    @Ajay-ib1xk 7 หลายเดือนก่อน

    Great analysis for basic electrical engineers

    • @iain_explains
      @iain_explains  7 หลายเดือนก่อน

      I'm glad you liked it.

  • @wolpumba4099
    @wolpumba4099 11 หลายเดือนก่อน

    **Abstract**
    This transcript explores the concept of reactive power in electrical circuits containing energy storage elements like capacitors. Here's a summary of the key points:
    **What is Power?**
    * Electrical power is the rate at which electrical energy flows (`P=dW/dt`).
    * Power can be expressed as the product of voltage and current (`P=VI`).
    **Power Flow in a Circuit with a Capacitor**
    * When a voltage source is connected to a capacitor-resistor circuit, current flows into the capacitor, storing energy.
    * When the source voltage decreases, the capacitor discharges, returning energy to the source.
    * Power flow into the capacitor represents energy storage; power flow back from the capacitor represents energy release.
    * Energy dissipated in the resistor is lower than the total energy supplied, reflecting the storage/release mechanism.
    **Sinusoidal Input and Phase Difference**
    * With a sinusoidal AC source, the current through the capacitor lags the voltage, creating a phase difference.
    * This phase difference leads to an oscillatory power flow, where energy is alternately stored and returned.
    **Active vs. Reactive Power**
    * **Active power** is the average power delivered to the circuit, causing energy dissipation in resistive elements.
    * **Reactive power** is the amplitude of the sinusoidal component of power flow due to the presence of energy storage elements (capacitors, inductors). It represents the power associated with energy storage and release, not dissipation.
    **Key Points about Reactive Power**
    * It is a real component of instantaneous power, not imaginary.
    * It exists when a circuit contains energy storage elements.
    * Its value depends on the amplitude of voltage and current, as well as the phase difference between them.
    disclaimer: i used gemini advanced 1.0 on 2024-02-26

  • @AJ-fo3hp
    @AJ-fo3hp 11 หลายเดือนก่อน

    Active Reactive Newton 3rd law
    Pure energy storage circuit energy flows back and forth.
    I now understand p=v.i by looking other way dw/dt =dw/dq.dq/dt (dw/dq = v, dq/dt=i)
    Thank you for insightful technical educative video.

    • @iain_explains
      @iain_explains  11 หลายเดือนก่อน

      I'm glad you liked it.

  • @drcpaintball
    @drcpaintball 11 หลายเดือนก่อน

    If you put diode in the circuit doesnt "flows back to source" explanation fall apart???

  • @deerajkumarj1408
    @deerajkumarj1408 11 หลายเดือนก่อน

    Sir, can you please explain as to why it is called reactive power

    • @iain_explains
      @iain_explains  11 หลายเดือนก่อน

      Because "P" is the power that gets converted to another form in the resistor, and that is called "Active" power. So whoever started this naming convention decided to call "Q" the "Reactive" power.

    • @deerajkumarj1408
      @deerajkumarj1408 11 หลายเดือนก่อน +1

      @@iain_explains Thank you sir

  • @georgepalafox5967
    @georgepalafox5967 11 หลายเดือนก่อน

    Great video sir! Q: at t=0, I presume the capacitor is fully charged, correct?

    • @mgx9383
      @mgx9383 11 หลายเดือนก่อน +1

      No, it isn't. It starts charging from 0 V as seen on the vc(t) graph.

    • @AJ-fo3hp
      @AJ-fo3hp 11 หลายเดือนก่อน

      Yes it is good question.
      Answer is: presume capacitor is fully charged to voltage V initially (t =0)
      Then one side you have fully charged (voltage V) capacitor and other side
      voltage source Vs
      if initially fully charged capacitor voltage V same as Vs( voltage source voltage)
      V = Vs then no electric charge flows due to no potential difference or equivalent potential
      if initially fully charged capacitor voltage V greater than Vs( voltage source voltage)
      V > Vs then electric charge flows from
      higher potential to lower potential.
      I.e., from fully charged capacitor to voltage source.(this is nothing but reactive power this is what explained in this video)
      if initially fully charged capacitor voltage V smaller than Vs( voltage source voltage)
      V < Vs then electric charge flows from
      higher potential to lower potential.
      I.e., from voltage source to fully charged capacitor.(this is nothing but active power this is what explained in this video)

  • @Verbatino
    @Verbatino 11 หลายเดือนก่อน

    IMHO there should be few words how reactive power compensation works...

    • @iain_explains
      @iain_explains  11 หลายเดือนก่อน +1

      Thanks for the suggestion. I've put it on my "to do" list