charlie b said:However, kitchen equipment, such as ranges and dishwashers, do not have fault current ratings. Neither do the receptacles into which you would plug such equipment. Therefore, there is no need to calculate the amount of fault current that they might experience. I can do such a calculation, and I can give you a number, but there will be nothing to compare that number with, no way to determine if that number is too high.
A panel needs a fault current rating, because if the current passing through the panel exceeds that rated value the panel can literally explode (metal flying everywhere ? not good). A breaker needs a fault current rating, because if the current passing through the breaker exceeds that rated value the breaker?s contacts can melt and become welded together (the breaker could never trip ? also not good). Receptacle outlets and kitchen appliances do not have fault current ratings, because they don?t need them.
Oops! Sorry, Charlie, Starkist wants tuna that tastes good!charlie b said:For example, if the transformer were 225 KVA, and if it had a 5.75% impedance, the fault current would be 225/.0575, or 3,913 amps.
Don, please don't complicate things by contributing facts into the discussion. :wink:don_resqcapt19 said:Charlie, Larry,
You both have it wrong...the calculation is based on the secondary current, not the kVA. If that is a single phase transformer with a 240 volt secondary the available fault current would be ~16,304.
See post #9 for 3-phase.paulnorris said:I would like the formula for figuring fault current. Of the three pervious, which one is correct? If you would give an example that would be great!
mivey said:See post #9 for 3-phase.
For single-phase 225 kVA, 120/240 volt, 5.75 %Z:
ISC (L-L) = 225/(0.240 * 0.0575) = 16,304 amps (see post #10)
To get L-N you can estimate about 1.5 times the L-L
OKRHJohnson said:Please remember that many members will be confused by your above calculations. I like the KISS program when explaining this to those without a good math background. You sorta changed horses in mid stream. I'm sure some are puzzled trying to figure out where you came up with those numbers. I'mm sure you can explain better than I your division of the kva and voltage by 1000.
mivey said:OK
For single phase:
ISC (L-L) = kVA/(kV(L-L) * %Z/100)
[edit: and for 3-phase: kVA/(kV(L-L) * sqrt(3) * %Z/100) ]
For single phase, you can approximate it at the transformer terminals by using 1.5 times the L-L (see post #13). According to the Bussman SPD manual it has a theoretical range of 1.33 to 1.67 times the L-L.nawao said:What will be ISC (L-N)?![]()