Available Fault Current Calculator
Available fault current is how much current the system can deliver into a bolted short circuit at a given point. It sets the interrupting rating every protective device downstream must meet, and the withstand rating of the gear that has to survive the event. The counter-intuitive part: a lower transformer impedance means a stiffer source and therefore a higher fault current, so specifying a low-%Z transformer makes the downstream equipment problem worse, not better.
Run the numbers
The working calculator is free and needs no signup.
The formula
| kVA | Transformer nameplate rating |
| V | Line-to-line secondary voltage |
| %Z | Transformer impedance as a percentage of rated voltage |
| Isc | Symmetrical RMS fault current in amperes |
Worked example
A 1000 kVA transformer at 480 V with 5.75% impedance:
Isc = (100,000 × 1000) / (1.732 × 480 × 5.75) = 20,934 A
So roughly 21 kA at the secondary terminals, and the main breaker needs an interrupting rating above that. Drop the impedance to 4% and the same transformer delivers about 30 kA.
Which standard governs this
IEEE Std 141 covers the full method. For arc-flash and coordination work the governing analysis is IEEE 1584. Equipment interrupting ratings are marked per UL 489 for moulded-case breakers and ANSI C37 for power breakers.
What this calculation does not account for
This is an infinite-source estimate: it assumes the utility can supply unlimited current into the transformer primary, which over-states the real figure — conservative, and therefore safe for a first pass. It ignores cable impedance between the transformer and the point of interest, which reduces fault current with distance, and it ignores motor contribution, which increases it for the first few cycles.
Common mistakes
Using the calculated value as a final number instead of commissioning a study. Forgetting motor contribution on a motor-heavy bus. Assuming a lower impedance is always better. Applying the secondary-terminal figure to equipment far downstream, where the real value is lower.