Fault current — the current that flows during a short circuit — is typically many times larger than normal operating current, and every piece of downstream equipment (breakers, switchgear, busway, cable) must be rated to safely withstand and interrupt it. This calculator takes a transformer's kVA rating, secondary voltage, and percent impedance, then reports the full load current and the available short circuit (fault) current at the secondary terminals using the simplified infinite-bus method. It pairs naturally with our Transformer/Substation Sizing Calculator for the equipment-sizing side of substation planning, and with our Reactive Power & VAR Calculator for the voltage-support side of the same interconnection work.
The transformer's nameplate kVA capacity — the maximum apparent power it is rated to deliver continuously.
480V is standard for U.S. commercial/industrial low-voltage service.
5.75% is a common standard impedance rating for transformers in this size class. Check the specific transformer's nameplate for the actual value.
(transformer kVA rating × 1000) ÷ (1.732 × secondary voltage (V))
full load current (A) ÷ (transformer impedance (%) ÷ 100)
This is a simplified "infinite bus" estimate assuming unlimited fault current available from the utility source. A full fault current study for equipment ratings, arc-flash analysis, or protective device coordination must also account for utility source impedance, cable/conductor impedance, and other system elements -- consult a licensed electrical engineer for actual system design.
Results update live as you type. For planning and field-check estimates — always verify against applicable standards and equipment ratings.
How we calculate this →A 1,500 kVA, 480V transformer with a typical 5.75% impedance can deliver over 31,000 amps of fault current at its secondary terminals -- more than 17 times its normal full-load current of about 1,804 amps. This is exactly why equipment on the secondary side (breakers, switchgear, busway) must be rated to withstand and interrupt fault currents far larger than normal operating current, and why lower-impedance transformers (which deliver even higher fault currents) sometimes require impedance to be intentionally increased to keep downstream equipment ratings manageable.
This calculator applies the simplified infinite-bus method — the most common planning-level estimate of available fault current at a transformer's secondary terminals, assuming the utility source can deliver unlimited fault current (i.e. source impedance is negligible compared to the transformer impedance). Two quantities tie the calculation together.
Full Load Current (A) = (Transformer kVA Rating × 1000) ÷ (1.732 × Secondary Voltage (V)). This is the standard three-phase full-load current formula, where 1.732 is the square root of 3 and the secondary voltage is the line-to-line voltage. At the defaults — 1,500 kVA and 480V — that is (1,500 × 1000) ÷ (1.732 × 480) = 1,500,000 ÷ 831.36 ≈ 1,804 A.
Short Circuit Current (A) = Full Load Current (A) ÷ (Transformer Impedance (%) ÷ 100). Transformer impedance limits current flow during a fault the same way it limits current during normal operation, so the available fault current is the full-load current divided by the per-unit impedance. At the defaults — 1,804 A and 5.75% impedance — that is 1,804 ÷ 0.0575 ≈ 31,377 A, roughly 17.4 times the full-load current (equivalently, 100 ÷ 5.75 ≈ 17.4).
Two notes on the model. First, this is an infinite-bus estimate — it assumes the utility source impedance is zero, so the calculated fault current is an upper bound; the real available fault current is always lower once utility source impedance, cable/conductor impedance, and other upstream system elements are included. Second, lower-impedance transformers deliver higher fault currents (fault current scales inversely with impedance), which is why larger transformers often carry higher percent impedance ratings — to keep downstream equipment interrupting ratings within practical and economical limits. A full fault current study for equipment ratings, arc-flash analysis, or protective device coordination must model the entire system and should be performed by a licensed electrical engineer using specialized software. Data sources: Short circuit current calculation methodology from IEEE 1415 (IEEE Guide for Induction Machinery Maintenance Testing and Failure Analysis) and IEEE 1584 (IEEE Guide for Performing Arc-Flash Hazard Calculations); transformer impedance and fault current relationships from IEEE C57.12.00 (IEEE Standard General Requirements for Liquid-Immersed Distribution, Power, and Regulating Transformers); full-load current calculation from IEEE 1415 and electrical engineering handbooks; transformer impedance ratings and standards from IEEE C57.12.00 and manufacturer specifications; arc-flash hazard analysis and protective device coordination from IEEE 1584 and NFPA 70E (Standard for Electrical Safety in the Workplace); equipment ratings and fault current withstand capability from IEEE C37.20.1 (IEEE Standard for Metal-Enclosed Low-Voltage Power Distribution Switchgear and Controlgear). Verification: with defaults (1,500 kVA, 480V, 5.75% impedance), Full Load Current ≈ 1,804 A, Short Circuit Current ≈ 31,377 A.