TryBuildCalc

kW to kVA Transformer Calculator (Power & Power Factor Sizing)

Convert your kW load to a transformer kVA size.

Inputs

What do you want to know?

Load

How do you want to enter your load?
kW

ℹ️Real power demand, e.g. from a load study or utility bill.

ℹ️Use your actual measured/estimated power factor if known. 0.8 is a common planning default.

V

ℹ️Optional — used to calculate full-load current at the recommended transformer size.

Sizing

ℹ️ANSI/IEEE and IEC are two genuinely different, non-overlapping standard size catalogs — pick the one matching your region/supplier. Under ANSI/IEEE specifically, single-phase and three-phase units also use separate catalogs, so the phase you selected above changes the recommended size too.

%

ℹ️Applied on top of your base load before rounding up to a standard size. 20% is a common default; consider more for known near-term load growth.

Cost

Enable Cost Estimation?

Recommended Transformer Size: 500.00 kVA

ANSI/IEEE standard size, from 294.12 kVA base load + 20% safety margin

Sizing Calculation

Base load: 294.12 kVA

Safety margin: 20%

Load with margin: 352.94 kVA

Recommended standard size (ANSI/IEEE): 500.00 kVA

Headroom: 147.06 kVA (29.4%)

Utilization at recommended size: 58.8%

Full-Load Current at Recommended Size

At 400V, three-phase: 721.71 A

Assumptions Used

Recommended size rounds up to the nearest ANSI/IEEE standard distribution transformer kVA rating — never down. This is a reference sizing estimate; consult a licensed electrical engineer before ordering equipment.

Sizing the wire and breaker for this transformer's secondary feeder? Wire Size Calculator →

Checking the total connected load ahead of this transformer? Electrical Load / Panel Size Calculator →

Transformer SizingPrimary400 V500.0 kVASecondary721.7 ACurrentDiagram simplified for clarity (not to scale)

Looking for the verification checklist, reference tables, tips, or common mistakes?See the complete Transformer kVA Calculator.

kW-to-kVA transformer sizing

When you have a kW demand figure — from a load study, utility bill, or generator/UPS sizing exercise — rather than a measured current, kVA = kW ÷ Power Factor gives the equivalent apparent power the transformer must supply.

This page is pre-set to a 250 kW load at 0.85 power factor — edit the kW and power factor above to match your actual load study.

  • 250 kW ÷ 0.85 power factor ≈ 294.1 kVA base load.
  • With a 20% safety margin, that becomes about 352.9 kVA — rounded up to the nearest ANSI/IEEE standard size, 500 kVA.
  • A lower (worse) power factor increases the required kVA for the same real kW load — correcting power factor can reduce the transformer size needed.

Transformer kVA Formula: How Is It Calculated?

Sizing mode computes a base load, adds a safety margin, then rounds up to a real standard transformer size. Current mode runs the same underlying relationship in reverse.

Step 1 — Base Load (kVA)

From Voltage & Current: Base kVA = V × I × 1.732 ÷ 1000 (three-phase) or V × I ÷ 1000 (single-phase)

From Power & Power Factor: Base kVA = kW ÷ Power Factor

Use whichever input matches the data you actually have — both feed the same base-kVA figure used in every step below.

Step 2 — Add Safety Margin

kVA with Margin = Base kVA × (1 + Safety Margin % ÷ 100)

A 10-25% margin is standard engineering practice, covering operational fluctuation and near-term load growth; 20% is this calculator's default.

Step 3 — Round Up to a Standard Size

Recommended kVA = smallest standard size in the selected series ≥ kVA with Margin

ANSI/IEEE and IEC are separate, genuinely different standard size catalogs — the same load can round up to a different recommended size depending which series you select. The result always rounds up, never down.

Step 4 — Headroom, Utilization & Full-Load Current

Headroom = Recommended kVA − kVA with Margin

Utilization % = Base kVA ÷ Recommended kVA × 100

Full-Load Current = (Recommended kVA × 1000) ÷ (V × 1.732 or V)

Headroom is the spare capacity created by rounding up to a discrete standard size, on top of your chosen safety margin. Full-load current at the recommended size (not the smaller base load current) is what downstream protection and conductors should be sized against.

Current Mode — Full-Load Current from a Known kVA

Full-Load Current = (Transformer kVA × 1000) ÷ (V × 1.732) for three-phase

Full-Load Current = (Transformer kVA × 1000) ÷ V for single-phase

Given a known transformer nameplate rating, this runs the base-load formula in reverse to find its full-load current at any voltage you specify.

Worked Example

This example walks through your current inputs above, using the same steps as the Formula section.

Input Values Used

InputValueWhy it is used
Load250.00 kW @ 0.85 PFSets the base kVA load
PhaseThree-Phase (× 1.732)Sets the phase multiplier
Series / MarginANSI/IEEE, +20%Sets the standard-size catalog and margin

Step 1 — Base Load

Calculation250.00 ÷ 0.85
Base load294.12 kVA

Step 2-3 — Safety Margin & Standard Size

294.12 × (1 + 20% ÷ 100)352.94 kVA (with margin)
Smallest ANSI/IEEE standard size ≥ 352.94500.00 kVA

Step 4 — Headroom, Utilization & Full-Load Current

Headroom147.06 kVA (29.4%)
Utilization (base load ÷ recommended size)58.8%
Full-load current at recommended size721.71 A

Therefore, for a 294.12 kVA base load with a 20% safety margin, you need a 500.00 kVA ANSI/IEEE transformer.

Disclaimer: This calculator provides approximate results for planning and estimation purposes only. Actual requirements may vary based on site conditions, materials, workmanship, and local building regulations. Always consult a qualified engineer, architect, or construction professional before making final decisions.

FAQ

Divide kW by power factor: kVA = kW ÷ PF. A lower power factor means more kVA is needed to deliver the same real kW, since apparent power includes both real and reactive components.
Use your actual measured or utility-reported power factor if known — 0.8 is a common planning default for a mixed commercial/industrial load, pre-filled by this calculator, but real power factor varies significantly by load type.