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Transformer Sizing Calculator (kVA ⇄ Amps)

Convert between transformer kVA rating and full-load amperage, either direction, single-phase or three-phase.

Full-load amperage90.2 A

How this is calculated

A transformer's kVA rating, voltage, and full-load amperage are related by simple power-law math — this is standard electrical calculation, not a code table lookup:

Single-phase: kVA = (V × I) ÷ 1000
Three-phase: kVA = (V × I × 1.732) ÷ 1000

Where V is line voltage, I is full-load current in amps, and 1.732 (√3) accounts for the phase relationship in a balanced three-phase system. This calculator rearranges the formula to solve for whichever value you don't have.

Standard transformer sizes (kVA)

3 · 5 · 7.5 · 10 · 15 · 25 · 37.5 · 45 · 50 · 75 · 100 · 112.5 · 150 · 167 · 225 · 300 · 500 · 750 · 1,000

When sizing for a real installation, it's standard practice to round up to the next standard kVA size above your calculated requirement — plus headroom for future load growth, typically 20-25%, which this calculator does not add automatically.

For estimation and reference only. This calculator gives the electrical relationship between kVA, voltage, and amperage only. Real transformer sizing also needs to account for load diversity, inrush/starting current for motor loads, harmonic content for electronic loads, ambient temperature derating, and NEC Article 450 overcurrent protection rules. Always verify against the current NEC edition and an engineered load calculation before specifying transformer equipment.

How this calculator works

kVA = V × I ÷ 1000 (single-phase), × √3 for three-phase, rounded up to standard distribution transformer ratings: US sizes, or in the European mode the ratings of EU Regulation 548/2014, Annex I, Table I.1 (25–3 150 kVA); kW are turned into kVA with kVA = kW ÷ cos φ.

Worked example

A 75 kVA three-phase transformer with a 208 V secondary.

Full-load current = 75,000 ÷ (208 × 1.732) = 208.2 A per phase.

Working the other way: a 150 A three-phase load at 208 V needs 208 × 150 × 1.732 ÷ 1,000 = 54.0 kVA, so the next standard size up is 75 kVA.

Frequently asked questions

How do I convert kVA to amps?

Single-phase: amps = kVA × 1,000 ÷ volts. Three-phase: amps = kVA × 1,000 ÷ (volts × 1.732). For example, a 25 kVA single-phase transformer at 240 V delivers 104.2 A.

Why is kVA used instead of kW?

Transformers are rated in kVA because their heating depends on current and voltage, regardless of the load's power factor. kW is only equal to kVA when the power factor is 1.

How much spare capacity should I leave?

Common practice is to round up to the next standard size and allow about 20–25% for future load growth. This calculator does not add that margin automatically.

Do I use the primary or secondary voltage?

Use the voltage of the side you want the current for. To find the current your load draws, use the secondary voltage; to size the feeder to the transformer, use the primary.

Common mistakes

  • Using √3 on a single-phase transformer. Single-phase: amps = kVA × 1,000 ÷ V. Only three-phase divides by 1.732 × V.
  • Treating kW as kVA. kVA = kW ÷ power factor. A 40 kW load at 0.8 power factor needs 50 kVA.
  • Using the wrong side's voltage. The current on each side depends on that side's voltage. Use the secondary voltage for the load current and the primary for the feeder to the transformer.
  • Sizing to the exact load. The calculator rounds up to the next standard rating but adds no growth margin. Allow for future load separately.

What it does not cover

Load diversity, motor inrush, harmonics, ambient derating and NEC Article 450 protection.

Sources

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