97catintenn
Senior Member
- Location
- Columbia, TN
With the 58kw.
You gonna finish the other problem?
What is your multiplier for 17kW
What did 17kw have to do with it. The ranges are 13.2kw. So according to note one, you have to...WHAT?
With the 58kw.
You gonna finish the other problem?
What is your multiplier for 17kW
What did 17kw have to do with it. The ranges are 13.2kw. So according to note one, you have to...WHAT?
Ques. 13.6 kw range in 36 apartment's, supply 120/208, divide on 3 phases, Answ. key 64.35.
Thought I punch this out in 4 Min. 36=(31-40)=15kw+(1kw per!) 36=51kw. 51kw x1.10=56.1
What's up with this one?
The OP has more than one question in this thread. The 17kW pertains to earlier problem.
I printed off your Inf.. I get the 12 ranges Between any two phases = 24 You round it up, because it is .6?
What if it was .3? Then we round down? Why do we round them off any way? What if the example was a
odd number, like 37 ranges.
No, I didn't make it to 42.9 kw.
Is your 10 percent the figured two major fraction's? Maybe I did get the 39kwx1.10=42.9
So if we rounded down then the major fraction would be 1.05?
Your turn.
Glad to see you're back and asking questions. I'm working on these too. For the first question, you asked if I rounded up the .6? The .6 came from the kw rating of the range, not the total count. If you have 37 ranges and three phases, you are going to have more between two of the phases than the others, so you calculate the total using those numbers. 37 ranges. Phase AB=12ranges Phase BC=12ranges and Phase AC=13ranges.
So, you would work twice the max...max in this case is going to be 13ranges on phase AC. twice 13=26ranges for the calculation. There is no rounding for this part.
The rounding came in when you said the ranges were 13.6kw. Remember Note 1 says that for kw and major fraction thereof, you add 5%. For 13.6 you add 10% (the .6 is a major fraction).
So, back to figuring with 24 ranges @ 12kw comes to according to table 220.55...39kw. This has to be increased by the 10% we figured in the above line.
Then you have to figure the total power for all three phasesIt's a long equation