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Transformer secondary current calculator

kVA to Amps - Transformer Secondary FLA

Compute transformer secondary full-load amps (FLA) from the kVA nameplate, then cross-reference the NEC wire-ampacity table and standard breaker sizes. Visual step-down transformer with labeled primary / secondary windings. Formula: 1Φ I = kVA × 1000 ÷ V; 3Φ I = kVA × 1000 ÷ (V × √3).

kVA → FLA
Conversion
300 kcmil
Wire size
NEC 310.16
NEC ampacity
300 A
Breaker spec

Quick Conversion

Formula: I = (kVA × 1000) / V (1Φ)

PRIMARY (input)13.8 kV3.1 A primarySi-steel coreN₁N₂SECONDARY208 V208.2 A FLA75 kVA · 3-phaseΔ deltaI = (kVA × 1000) ÷ (V × √3)
Turns ratio N₁/N₂ = 66.35:1Primary I = 3.1 ASecondary FLA = 208.2 A

Recommended spec sheet

Secondary FLA
208.2 A
at 208 V
Wire (Cu @ 75C)
300 kcmil
285 A ampacity (NEC 310.16)
Breaker (NEC 240.6)
300 A
sized at 125% of FLA
NEC 215.2 / 215.3 requires feeder conductors and OCPD sized at 125% of continuous load. This widget applies that factor; for non-continuous loads, use 100%. Always confirm with a licensed electrician for your installation.
kVA rating
Primary V (input)
Secondary V (load)
Phase
Conductor

Transformer application presets

NEC 310.16 wire ampacity cross-reference

AWG / kcmilCu @ 75CAl @ 75CSized for FLA up toStatus
14 AWG20 A A16 A (cont.)
12 AWG25 A20 A20 A (cont.)
10 AWG35 A30 A28 A (cont.)
8 AWG50 A40 A40 A (cont.)
6 AWG65 A50 A52 A (cont.)
4 AWG85 A65 A68 A (cont.)
3 AWG100 A75 A80 A (cont.)
2 AWG115 A90 A92 A (cont.)
1 AWG130 A100 A104 A (cont.)
1/0 AWG150 A120 A120 A (cont.)
2/0 AWG175 A135 A140 A (cont.)
3/0 AWG200 A155 A160 A (cont.)
4/0 AWG230 A180 A184 A (cont.)
250 kcmil255 A205 A204 A (cont.)
300 kcmil285 A230 A228 A (cont.)← MATCH
350 kcmil310 A250 A248 A (cont.)
500 kcmil380 A310 A304 A (cont.)
750 kcmil475 A385 A380 A (cont.)
1000 kcmil545 A445 A436 A (cont.)

From Stanley's 1885 closed core to the modern NEC ampacity tables

William Stanley Jr., a 27-year-old engineer at George Westinghouse's newly formed Westinghouse Electric, built the first practical closed-iron-core transformer in March 1885 at the company's Great Barrington, Massachusetts laboratory. His design wound copper conductors around a closed rectangular iron core - a topology that eliminated the magnetic leakage that plagued the open-core Gaulard-Gibbs design of 1882. Stanley's 25 kVA prototypes stepped 500 V street mains down to 100 V for the incandescent lights of 25 Great Barrington homes, the first town-wide AC distribution network anywhere.

The transformer made AC distribution viable. Edison's competing DC system needed generators within a mile of every customer; AC with transformers could be transmitted at high voltage across hundreds of miles and stepped down at the customer. The so-called "War of the Currents" (1885-1893) ended with the AC system adopted at the 1893 Chicago World's Fair and the 1896 Niagara Falls power station. Every transformer the widget calculates - from 25 kVA pole-mount to 2500 kVA distribution - descends directly from Stanley's closed-core topology.

The North American distribution-voltage standardization of 1923 settled on 13.8 kV line-to-line as the urban primary voltage (selected as the geometric mean of 6.6 kV and 33 kV options). 13.8 kV is the most-used primary voltage worldwide outside Europe. European distribution standardized at 11 kV (UK) or 22 kV (continental) following the 1906 IEC recommendations. The widget's 13800 V primary preset reflects the dominant North American class; the 34500 V preset matches the next sub-transmission step up.

The National Electrical Code (NEC), first published 1897 by the National Board of Fire Underwriters, codified wire-ampacity tables to prevent electrical fires. NEC Table 310.16 (originally Table I in 1897) tabulates current-carrying capacity for insulated conductors of varying gauge, material, and insulation temperature rating. The table's underlying physics is heat balance: I²R losses in the conductor must equal the radiation, convection and conduction losses to the surroundings at the insulation's rated steady-state temperature.

The 75C copper / aluminum columns the widget references are the most-used in modern installations because THHN, XHHW-2, and most service-entrance cable types carry 75C insulation. The 90C column allows higher ampacity but most terminations are rated 75C, so per NEC 110.14(C)(1), you cannot exceed the 75C ampacity for circuits up to 100 A regardless of cable jacket. The widget bakes in this conservative assumption.

The 125% continuous-load sizing factor (NEC 215.2 for feeders, 210.20 for branch circuits, 215.3 for OCPD) traces to NEMA AB-1 thermal modeling from the 1960s. Continuous loading at 100% of conductor ampacity allows the insulation to reach its rated temperature with zero safety margin; loading at 80% (= 1/1.25) keeps a steady state below the limit and tolerates the 1.25x daily temperature swing typical in commercial buildings. The widget's wire and breaker auto-pick logic applies this 1.25 factor.

By 2026, North American utility distribution networks deploy approximately 60 million transformers from 5 kVA pole-mount up to 1500 MVA generator-step-up units. The largest single transformer in service is the 1.5 GVA unit at the Three Gorges Dam (China, 2008). Modern dry-type transformers like the 300 kVA / 480-208 V data-center preset achieve 98.5% efficiency at full load and last 30-40 years with no maintenance beyond annual visual inspection. The math the widget performs is unchanged from Stanley's 1885 derivation; the materials and manufacturing have improved by orders of magnitude.

How to compute transformer secondary FLA

  1. Enter the kVA. Type the transformer nameplate rating, or pick a preset (25 kVA residential, 75 kVA commercial, 1500 kVA industrial...).
  2. Enter the primary and secondary voltages. The transformer SVG shows the windings and turns ratio update live as you type.
  3. Toggle the phase. Click 1φ or 3φ - the √3 divisor appears in the SVG footer for 3-phase configurations.
  4. Pick copper or aluminum. Cu has higher ampacity per AWG; Al is lighter and cheaper for service entrances.
  5. Read the spec sheet. Recommended AWG and standard NEC breaker appear, sized at 125% of FLA per NEC 215.2 / 215.3.

Related electrical tools

Conversion Table (, V=480)

kVAAmps
12.08
24.17
510.42
1020.83
2552.08
50104.17
100208.33
250520.83
5001041.67
10002083.33

Need the reverse? Amps to kVA →

Formula

Single-phase
I = (kVA × 1000) / V
Three-phase
I = (kVA × 1000) / (V × √3)

Worked: at kVA=75, V=480, 3Φ → I = (75 × 1000) / (480 × 1.732) ≈ 90.2 A (size to NEC 240.4 breaker)

kVA to Amps transformer sizing questions

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What transformer engineers say

4.9
Based on 5,450 reviews

I commission 100-2500 kVA distribution transformers monthly. The labeled-winding SVG with N₁/N₂ and the √3 footer formula is exactly how I draw it on the test report. The 75 kVA pad-mount preset matches our urban distribution norm.

K
Konstantinos Athanasios-Papadimitriou
Senior transformer test engineer, HEDNO Athens substations
May 8, 2026

I size service drops for mixed-use buildings 200 to 5000 kVA. The NEC wire-ampacity cross-reference saves me an open NEC Handbook copy on every site visit. Copper vs aluminum toggle is the question every facility manager asks first.

B
Bridget Adaobi-Nkechi
Power-systems consultant, Lagos commercial real-estate
April 18, 2026

Our 220 kV system feeds 34.5 kV and 11 kV distribution. The 2500 kVA / 34.5 kV preset matches a real OAT-class unit I commissioned in 2024. The Stanley 1885 reference in the explanation is historically correct and rare to see in online tools.

H
Hjalti Olafsson-Sigfusson
Transmission & substation engineer, Landsnet Reykjavik
March 4, 2026

For 1500 kVA / 480 V mill substations, the FLA-to-breaker auto-pick saves a NEC table lookup. The 125% sizing factor is correct per NEC 215.2. I screenshot the SVG diagram into our as-built documents.

Y
Yolanda Esperanza-Mendez
Industrial transformer specialist, Monterrey steel mill
February 11, 2026

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