Study worst-case short-circuit levels using electrical inputs. Review impedance buildup across source, transformer, and feeders. Export clean summaries and graphs for protective device checks.
1) Source impedance: Zsource = V² / Ssc, using system voltage in kV and upstream fault level in MVA.
2) Transformer impedance: Ztx = (Z% / 100) × (V² / S), where S is transformer kVA converted to VA.
3) Cable resistance: R = (ρ × L / A) × [1 + α(T - 20)] / runs. Single-phase calculations use a return-path loop factor of 2.
4) Cable reactance: X = x × L / runs, where x is entered in mΩ/m and converted to ohms.
5) Total impedance: Ztotal = √(R² + X²).
6) Symmetrical fault current: for three-phase systems, I = c × V / (√3 × Z). For single-phase systems, I = c × V / Z.
7) Peak asymmetrical current: Ipeak = √2 × κ × I, using κ = 1.02 + 0.98e-3R/X.
| System | Voltage | Source MVA | Transformer | Feeder | Fault Location | Selected Fault | Peak Fault |
|---|---|---|---|---|---|---|---|
| Three Phase | 415 V | 500 MVA | 1,000 kVA @ 5.75% | 30 m, 240 mm² Copper, 2 runs | 100% | 24.082 kA | 51.666 kA |
It is the highest prospective current available during a short circuit at a chosen point. Designers compare it against breaker interrupting ratings and bus withstand capability.
The bus is electrically closer to the source. Cable resistance and reactance add impedance as distance increases, so the load-end current is usually lower.
Short-circuit studies often apply a voltage factor above nominal voltage to estimate worst-case current. This helps protective devices remain adequate under favorable source conditions.
Use both when available. Source MVA models upstream system strength, while transformer data models local impedance. Together they produce a more realistic Thevenin equivalent.
Higher conductor temperature raises resistance. That increases total impedance and lowers the calculated symmetrical fault current, especially for long feeder runs.
X/R ratio separates impedance into resistance and reactance. It strongly influences the first-cycle asymmetrical peak current and therefore equipment making-duty checks.
Add motor contribution when large connected motors can back-feed the fault for the first few cycles. This is important for low-voltage industrial systems.
It is useful for screening and design checks. Formal compliance studies should still follow the applicable standard, utility data, and detailed network modeling.
Important Note: All the Calculators listed in this site are for educational purpose only and we do not guarentee the accuracy of results. Please do consult with other sources as well.