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⚡ Protection & Distribution

Fault Current Calculator

Estimate the available short-circuit (fault) current at a transformer secondary from its kVA, voltage and %impedance — to choose breaker interrupting ratings and equipment withstand.

3-phase & 1-phase
From %Z
kA result
kAIC check
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Fault current — Quick answer

The available fault current at a transformer secondary is the full-load current divided by the per-unit impedance.

IFL = kVA × 1000 / (√3 × VLL)  |  Ifault = IFL × 100 / %Z

Worked example: A 500 kVA, 400 V, 3-phase transformer with 5% impedance: IFL = 500,000 / (1.732 × 400) = 722 A, and Ifault = 722 × 100/5 = 14.4 kA. Every breaker on the secondary needs an interrupting rating above 14.4 kA.

Typical secondary fault current (400 V, 3-phase)

Transformer%ZFault current
250 kVA4.5%8.0 kA
500 kVA5%14.4 kA
1000 kVA5.75%25.1 kA
1500 kVA6%36.1 kA

Used for: breaker interrupting rating (kAIC), busbar & switchgear withstand, arc-flash studies, protection coordination.

⚡ Fault Current Calculator

Enter the transformer rating, secondary voltage and nameplate %impedance. This gives the source fault current assuming an infinite (utility) primary.

Full-load current
Available fault current
Impedance used
Min breaker kAIC

⚠️ Source fault current only (infinite primary). Add motor contribution and subtract cable impedance for downstream points.

Available fault current (prospective short-circuit current) is the maximum current that would flow if a bolted short circuit occurred at a point in the system. It sets the minimum interrupting rating for breakers and fuses and the short-circuit withstand for busbars, cables and switchgear. At a transformer secondary the dominant limit is the transformer's own impedance, so a quick and widely used estimate divides the full-load current by the per-unit impedance.

Reviewed: June 19, 2026 · Author: Naveen P N, Founder — AI Calculator · Verified against: Prospective short-circuit current, IEC 60909, IEEE 1584.

Safety notice. This is a planning estimate using the infinite-source assumption. A code-compliant short-circuit and arc-flash study (IEC 60909 / IEEE 1584) must account for the utility source impedance, conductor impedance and motor contribution, and be performed by a qualified engineer. See our disclaimer.

The fault-current formula

Two steps give the transformer-secondary fault current:

Full-load current (3-phase)
IFL = (kVA × 1000) / (√3 × VLL)
Available fault current
Ifault = IFL × (100 / %Z)

The %Z term is the transformer's per-unit impedance. Because a short circuit is limited only by that impedance, a 5% transformer can deliver about 100/5 = 20 times its full-load current into a bolted fault. For single-phase, drop the √3 and use the single-phase voltage.

Worked example — 1000 kVA substation

Scenario: A 1000 kVA, 400 V, 3-phase transformer with nameplate impedance 5.75%.

Full-load current
IFL = 1,000,000 / (1.732 × 400) = 1443 A
Available fault current
Ifault = 1443 × 100 / 5.75 = 25,100 A ≈ 25.1 kA

All downstream breakers must have an interrupting rating (kAIC) above 25.1 kA — commonly a 36 kA-rated device is specified for margin. Busbars and switchgear need a matching short-circuit withstand. Size the incomer with the busbar sizing calculator for the same fault level.

Frequently Asked Questions

How do you calculate available fault current from a transformer?

Find the secondary full-load current IFL = kVA × 1000 / (√3 × VLL), then divide by per-unit impedance: Ifault = IFL × 100 / %Z. A 500 kVA, 400 V, 5% transformer gives IFL = 722 A and Ifault ≈ 14.4 kA.

What is %impedance and where do I find it?

%Z is the percent of rated voltage needed to drive full-load current with the secondary shorted. It is on the transformer nameplate, typically 4–6% for distribution units. Lower %Z means higher available fault current.

Why does fault current matter?

Breakers and fuses must have an interrupting rating (kAIC) above the available fault current, or they can fail violently during a short circuit. Busbars and cables also need a short-circuit withstand above the prospective fault current.

Does this include motor contribution?

No. It gives the transformer source fault current assuming an infinite primary. Running motors add roughly 4–6× their full-load current for the first cycles. A full study adds motor contribution and reduces for downstream cable impedance.

Is fault current higher closer to the transformer?

Yes. It is highest at the secondary and falls with distance as cable impedance adds up. A point-to-point calculation along each run gives the lower fault current at downstream panels.

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