Trying to understand the effect of reactive on true power

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The discussion clarifies the relationship between apparent power, true power, and reactive power, using specific values: 720 volt-amps apparent power, 624 watts true power, and 360 volt-amps reactive power. It explains that true power is not simply half of apparent power because reactive power does not directly reduce true power in a linear manner. The formula for apparent power incorporates both true and reactive power, emphasizing that reactive power represents energy that is not converted into useful work. The concept of reactive power is further illustrated through its role in transmission lines, where it reflects energy back rather than dissipating it. Understanding these relationships is crucial for analyzing power systems effectively.
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If apparent power is 720 volt amps and the true power is 624 watts which tells u that the reactive is 360 rva, why is it that the true power is not 50% of the apparent power when the reactive is 50% of the apparent?
I would think that if you have 720va and then 360 rva that the true power should then be 360watts.
That since half the power is coming back, then the true power(err the result of apparent - reactive) would be cut in half like two differing voltages in a DC circuit which cancels out 12v-7v=5v.
 
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Welcome to PF!

Hi foolios ! Welcome to PF! :smile:
foolios said:
If apparent power is 720 volt amps and the true power is 624 watts which tells u that the reactive is 360 rva, why is it that the true power is not 50% of the apparent power when the reactive is 50% of the apparent? …

From the PF Library on voltage …​

P_{apparent}\ =\ V_{rms}I_{rms}\ =\ |{P_{complex}|\ =\ \sqrt{P_{average}^2+ Q_{average}^2}

where … Q is the reactive or imaginary power (involving no net transfer of energy), and V_{rms}\text{ and }I_{rms} are the root-mean-square voltage and current, V_{peak}/\sqrt{2}\text{ and }I_{peak}/\sqrt{2}.

So Papparent = √(3602 + 6242) = 720. :wink:
 
An alternative way to think of reactive power is in terms of transmission lines. Imaginary power is the portion of incoming power that is reflected back to the generator rather than transmitted and then dissipated in the resistive load as heat.
 
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