I simply answered to your post #64 via my post # 95.
My #64 showed 120-0-120.
Not 0-120-240.
I simply answered to your post #64 via my post # 95.
Three-phase generators are actually quite common......A "phase" (noun) must be generated by its own generator.
The only way to prove which one is correct either 120-0-120 or 0-120-240v is to measure the currents in two outdoor conductors and the neutral for equal loads.My #64 showed 120-0-120.
Not 0-120-240.
Why on earth would you want do that when it's a matter of a quite simple calculation?The only way to prove which one is correct either 120-0-120 or 0-120-240v is to measure the currents in two outdoor conductors and the neutral for equal loads.
Well-equipped,you could easily do it...........
How it can be?If there are two opposite phases,the current in the neutral is double.If, for example, the two loads are resistive and the currents balanced in each winding, the current in the neutral will be zero.
Why?Please do it,if you can.You will be taken aback by the result.
about 20% of the way to 600 posts
How it can be?If there are two opposite phases,the current in the neutral is double.
Take into account the sine of 180 is -1 and the two current vectors are in opposite direction.So the net current through neutral should be difference of one positive vector and one negative vector.The result is double.No it won't be double, precisely because the load currents are "opposite."
The current in the neutral will be In=Ia+Ib.
If Ia=10A at an angle of zero, and Ib=10A at an angle of 180 (180 is "opposite" of zero), then
In=Ia+Ib=10<0 + 10<180 = 0
Sorry. That's just plain wrong.Take into account the sine of 180 is -1 and the two current vectors are in opposite direction.So the net current through neutral should be difference of one positive vector and one negative vector.The result is double.
Take into account the sine of 180 is -1 and the two current vectors are in opposite direction.So the net current through neutral should be difference of one positive vector and one negative vector.The result is double.
Sorry I blundered.Huh?:?
The sine of 180 is zero, not -1.
But the cosine of 180 is -1, and the cosine of zero is 1.
That's why the current in the neutral will be zero.
In=Ia+Ib=10<0 + 10<180 = (1)*(10) + (-1)*(10) = 0.
The voltages are opposite so they add, the currents are opposite so they subtract.:?No it won't be double, precisely because the load currents are "opposite."
The voltages are opposite so they add, the currents are opposite so they subtract.:?
How about solving the equations involved in typical center tapped circuits where the neutral is not common to all of the loads. The one I have asked about previously is a standard 3-wire stove, one load (say 1A) connected L1-N and a resistive load (say 30A) connected L1-L2. Then add a third load (say 10A) from L2-N. Are all of your voltages and currents 'in phase' with each other?
Have values changed simply because a neutral point exists?
The major discussion has been that the voltages are out of phase and therefore combine to a larger number. Now you are saying that the currents are out of phase and are combining to a smaller number.:? When did I say anything like that? By the way "opposite" was T.M's word, not mine. That's why I put it in quotes.
I said the load on the neutral would be the sum of the current Ia & Ib: In=Ia+Ib.
I would like you to show the current and voltages for situation #1 (2 loads) including the source voltages.Assuming all your loads are resistive: IL1=31<0A, IL2=40<180A and In=9<180A
So if we decide that "single phase" is now to be called "two phase"
What are we going to call this then?
How about solving the equations involved in typical center tapped circuits where the neutral is not common to all of the loads. The one I have asked about previously is a standard 3-wire stove, one load (say 1A) connected L1-N and a resistive load (say 30A) connected L1-L2. Then add a third load (say 10A) from L2-N.
Oh, look! There is the square root of 2!