See Post #334
In your example, the concepts are different, with different names though having same units. So Your example is not so relevant when applied to my last post.
See Post #334
units are J/s
but let me make it very clear, J/s by itself does not mean heat or work. its already been stated a few times, lossless XC coupled to a lossless XL
you can pre-charge the cap or run a magnet over the inductor to get things moving, after that if you observe any part of the system you will observe J/s of energy moving back and forth. adding charge to cap or moving magnet over the inductor requires some input work, but after that the observation is J/s at any given time, yet there is no power at any given time. add 10-100000000000000000000000000 of R and then and only then will your input work slowly dissipate into heat.
the use of the term "power" should be dropped, talk about everything in eV, then you'll see the clarity.
all of the reactive power is wasted because there exists R in real world. the only way reactive "power" is not wasted is if the system is lossless gen on one side, and a lossless X connected to gen, you would need work to push charge into the X, that work is then returned, net zero over time. we see this with super conductors where the load side is pure X. it requires work to push charge across R, no R then no work. real world is LRC. it requires zero avg work to push 10100000000000000 Ampscontinuous through a wire that has zero R.
Incorrect.
so,,,,,,,,,,,,,, VAgen vs kWload, yep, there's a line in the sand, the meter. meter charges resi cust for kW, poco eats the diff.Reactive power is not wasted.
Reactive power causes a need for more real power generated, than real power delivered to the load. What you really want to look at, is (real power delivered to load)/(real power supplied at source).
And if you want to determine power lost because of the reactive nature of the load, what you want to compare is (real power generated) - (real power delivered) for the load as is, compared to what that difference would be, if you had an resistive load of equivalent power in its place.
Compare 92.5% efficiency with 96.1% efficiency. This is the consequence of non-unity power factor in the load. It requires more current from the source, which means more resistive losses in the distribution. And therefore more power generated at the source to compensate.
VAr is not a measure of watts. It is not power.Why?
VAr is not a measure of watts. It is not power.
VAr is not a measure of watts. It is not power.
A voltage difference pushes charge across R. And this precisely is work, as time accumulates the real power loss in the resistance of the transmission line.sounds all right to me. now tell me, how do you push charge across R. i think there is some work involved. :thumbsup:
VAr is a unit...yes.VAr is a unit. Do you agree? If you agree, then tell for which it is a unit.
Volt amps reactive. Not power.VAr is a unit. Do you agree? If you agree, then tell for which it is a unit.
Volt amps reactive. Not power.
Good example. Quick comment: Note that in the 80% power factor case, the extra resistive loss is 40 watts. While the VAr is 250 VA. So it is not correct to say that all the "reactive power" is wasted.As an example, let's go back to your 1kW motor with an 80% power factor. Suppose it is supplied through a pure resistive distribution circuit that has a resistance of 1 ohm, and operates with 120V across the motor terminals.
For the 80% power factor, 10.4A are needed to operate the motor. The I^2*R losses in the distribution line are 108 Watts. The efficiency of the distribution circuit is 92.5%.
If you replace the motor with a 1 kW resistive heater, the current is 8.3A. The I^2*R loss in the distribution line is 67.6 Watts. The efficiency of the distribution circuit is 96.1%. Adding a capacitor in parallel with the motor will help the motor behave closer to a 1kW resistive load, by cancelling out the reactive power.
Yes true. No ifs, not buts.not 100% true.
Yes true. No ifs, not buts.
VAr is a unit for a mathematical construct involved in the transmission of power, that is given the term reactive power.
VA is a unit for a mathematical construct involved in the transmission of power, that is given the term apparent power.
W is a unit for the actual power that is generated and consumed.
right, VAr is tied to jX (the imaginary power component of VA, and only exists when Φ !=0), until you look elsewhere where it morphs into real.My point is that VAr is not a real measure of power transfer anywhere in the circuit.
VAr is not a measure of watts. It is not power.
What units are a measure of power?
To avoid confusion between active, reactive and apparent powers, they are measured in watt, var and va units. Each such unit is equivalent to joules/second. Hence the units measure the same thing: POWER.