Rick -
Still waiting on an answer (RE: VARS)
I am sorry, I could have sworn I posted a response to this last night, but maybe I am just getting senile. VARs is an unusual case because we have taken a basic unit of measure and added a secondary condition to it. The unit of measure is the same, which is VA or Watts or j/s, but we have added a condition to this indicating that the units are limited to being "reactive".
This is comparable to using units of Feet-Right or Feet-Left when dealing with distance. The core units are still Feet, but we have added the exterior condition of Right or Left. If you stepped 5 feet to your left, but were instructed to use the dimension of Ft-R, then you would have to say that you moved (-5) Ft-R. The core units are still feet, but you have moved a portion of the function into the units.
Edited to add, that this
does not apply to VA, Watt, or j/s. This is ONLY the special case of VAR, and it is the "R" in VAR that compels this.
Perhaps you could take time to read some of the posts.
I have read the posts and I fully understand the topic. Your VARs example is the only situation that comes close to fully understanding the situation. But note that VARs is the ONLY unit throughout this discussion that imposes this additional condition.
No, the reactive power gets nothing productive done, but yes, it heats up the wire it flows in just the same. Watts is watts, they're just not all productive.
The reactive power has volts and amps, just as the real power does. However, the reactive power represents energy that flows through the system, but does not reflect a transmission of energy from the power source to the load.
How'd I do?
Sorry Larry, but this is the same thing that Rattus stated. Reactive power does do work, but like Rattus and others, you are confusing the average work with the belief that no actual work is being performed.
Reactive elements, by their very definition, store energy for a short period of time. They expend energy as they are charged and expel energy as they discharge. For example, it takes energy to build the magnetic field around a coil of wire, and energy is given off as this magnetic field collapses. This is real and actual electrical work, but when you examine the power over a complete cycle, this "giving" of energy and "taking" of energy cancel out, which makes it seem as though the current (electron movement through a voltage) does no work.
I modified the original drawing from my previous posting, but this time I added some color. The Red portion of the graph is where the reactive element (capacitor/inductor) puts power back into the supply, and the Green portion of the graph is the equivalent amount of this power that gets cancelled out (just a photoshop estimate, but these two areas should be mathematically equal.)
When you look at the time period of the cycle, the time beginning at the start of the red through the end of the green actually amount to zero average power. The cancelation of these two very real and exiting powers is what we now classify as "reactive power". One is positive, and the other is negative, and the total of the two is zero.
These Red and Green areas are what we "ignore" or "remove" from your normal equation of power. But, just because we remove them (by cancellation) does not mean that they do not exist by themselves.
When you remove these two portions of the instantaneous power, you get what we call the "real power". It is not that these two portions do not have actual power, but that they continually cancel out with every cycle of the graph.
When people say that the current just bounces back and forth doing nothing, it is the cancellation of the red and green areas that make it seem this way. But in reality, one is giving work (red) and the other is expending work (green).
As I said earlier, the Red and Green areas should be mathematically equal, but I simply used photoshop to add these colors, so I think the green area is too big.