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Transformer Sizing Calculator

Use this transformer sizing calculator to estimate the minimum apparent power capacity required for a single-phase or three-phase electrical load. Enter the load current, voltage, and transformer type to calculate the required kVA.

Minimum kVA required
6.00 kVA

The calculator multiplies voltage by current to find volt-amperes, applies the appropriate phase factor, and divides by 1,000 to convert VA to kVA. Single-phase loads use a factor of 1, while balanced three-phase loads use the square root of 3.

Source: Based on standard apparent power formulas for single-phase and balanced three-phase AC systems.

I
Written by
Inchs Calculator Team
Editorial Team

Transformer sizing helps ensure that a transformer can supply an electrical load without overheating or operating beyond its rated capacity. This calculator estimates the minimum apparent power requirement in kilovolt-amperes (kVA) from the load current, voltage, and whether the system is single-phase or three-phase.

How to Calculate Transformer Size (step by step)

Step One: Identify the transformer phase

The phase configuration determines the multiplier used in the apparent power calculation. Single-phase systems use a factor of 1. Balanced three-phase systems use the square root of 3, approximately 1.732.

Phase factor = 1 for single-phase
Phase factor = √3 = 1.7320508075688772 for three-phase

With the default selection, the transformer is single-phase:

Transformer type = Single-phase
Phase factor = 1

Step Two: Multiply load current by voltage

First calculate the apparent power in volt-amperes by multiplying the load current by the load voltage.

Apparent power = Load current × Load voltage × Phase factor

Using the default inputs:

Apparent power = 25 A × 240 V × 1
Apparent power = 6,000 VA

Step Three: Convert volt-amperes to kVA

Divide the apparent power in volt-amperes by 1,000 to express the result in kilovolt-amperes.

Minimum transformer size = Apparent power ÷ 1,000

Using the default values:

Minimum transformer size = 6,000 VA ÷ 1,000
Minimum transformer size = 6 kVA

What your results mean

The result is the minimum kVA required for the entered load. With the default values of 25 A, 240 V, and single-phase operation, the calculator returns 6 kVA.

This value describes apparent power, not the transformer’s physical dimensions or efficiency. A transformer rated at 6 kVA may technically match this calculated load, but selecting a standard rating above 6 kVA is usually more practical. For example, a 7.5 kVA or 10 kVA transformer may provide useful operating margin, depending on available ratings and the installation requirements.

Important sizing considerations

For continuous loads, avoid sizing the transformer right at its limit. Motors, compressors, welders, and other inductive equipment can draw substantially more current during startup than during normal operation. Power factor, voltage drop, harmonics, ambient temperature, enclosure type, and expected future load can also affect the final selection.

The calculator does not apply a power factor correction or a design margin. It gives the basic apparent power requirement from the entered voltage and current, so use the result as a starting point and verify the final transformer rating with applicable electrical codes and equipment specifications.

About the formula: The calculator multiplies voltage by current to find volt-amperes, applies the appropriate phase factor, and divides by 1,000 to convert VA to kVA. Single-phase loads use a factor of 1, while balanced three-phase loads use the square root of 3.

Frequently Asked Questions

What does transformer kVA mean?+

kVA is the transformer's apparent power capacity, calculated from voltage and current without using power factor. It represents the electrical load the transformer can supply without exceeding its rated capacity.

Why does three-phase sizing use the square root of 3?+

A balanced three-phase system has three alternating voltages separated by 120 degrees. Their combined line-to-line apparent power is calculated as 1.732 times voltage times current, rather than simply voltage times current.

Should I choose a transformer exactly equal to the calculated kVA?+

Usually not. The result is the minimum calculated capacity, so choose the next standard transformer rating above it and account for continuous loads, motor starting current, temperature, harmonics, and future expansion.

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