Apparent power conversion

Amps to kVA Calculator

Convert current and voltage into apparent power for single-phase or balanced three-phase AC systems. No power factor is required because kVA represents apparent power.

Interactive calculator

Amps to kVA Calculator

Instant result

Result

2.30 kVA

kVA = A × V ÷ 1000

Live circuit diagram

Amps to kVA Calculator visualized in real time

Values update as you use the calculator.

Input

Circuit setting

Calculated output

Enter values to see the live result

Quick answers

Amps to kVA Calculator: quick answers

Get concise answers to the most common amps to kva calculator questions before reviewing the formulas, examples, and detailed guidance below.

How do I convert amps to kVA?

For single phase, multiply amps by volts and divide by 1000. For balanced three phase, also multiply by √3.

Does amps to kVA need power factor?

No. Power factor is used when converting apparent power to real power in kW.

What is 10 amps at 230 volts in kVA?

A single-phase 230 V load at 10 A is 2.30 kVA.

Formula

Amps to kVA formulas

Choose the formula that matches the electrical system and known values.

Single-phase AC

kVA = A × V ÷ 1000

Multiply line current by voltage, then convert VA to kVA.

Three-phase AC

kVA = √3 × A × V ÷ 1000

Use line-to-line voltage for a balanced three-phase load.

Inverse check

A = kVA × 1000 ÷ V

For three phase, also divide by √3.

How to use

Calculate in five clear steps

Check every unit and use measured or nameplate values where possible.

  1. 1. Select single-phase or three-phase AC.
  2. 2. Enter current in amperes.
  3. 3. Enter operating voltage in volts.
  4. 4. Read the apparent-power result in kVA.
  5. 5. Confirm phase, loading, and equipment ratings before design use.

Worked examples

Practical calculation examples

Examples make the formula and its assumptions easier to verify.

10 A at 230 V, single phase

2.30 kVA

16 A at 230 V, single phase

3.68 kVA

20 A at 400 V, three phase

13.86 kVA

32 A at 415 V, three phase

23.00 kVA

63 A at 400 V, three phase

43.65 kVA

100 A at 480 V, three phase

83.14 kVA

Accuracy

Common mistakes and limitations

The result is only as reliable as the selected formula and input data.

Do not multiply by power factor: kVA is apparent power.
Do not use the single-phase equation for a three-phase supply.
Use line-to-line voltage with the balanced three-phase formula.
The result excludes harmonics, unbalance, derating, and starting demand.
Do not select protection or conductors from kVA alone.
Verify final sizing with manufacturer data and applicable codes.

Conversion library

Explore all 44 electrical calculators

Continue from the Amps to kVA Calculator to a dedicated conversion tool for watts, amps, volts, kW, kVA, energy, batteries, or circuit calculations. Each linked page includes its own formula, examples, and guidance.

FAQ

Amps to kVA questions

Direct answers to common calculation questions.

How do I convert amps to kVA?

For single phase, multiply amps by volts and divide by 1000. For balanced three phase, also multiply by √3.

Does amps to kVA need power factor?

No. Power factor is used when converting apparent power to real power in kW.

What is 10 amps at 230 volts in kVA?

A single-phase 230 V load at 10 A is 2.30 kVA.

Why is √3 used for three phase?

It represents the relationship between line and phase quantities in a balanced three-phase system.

Should I enter line voltage?

Yes, enter line-to-line voltage for the three-phase formula.

Are kVA and kW the same?

Only at power factor 1. Normally, kW equals kVA multiplied by power factor.

Can this size a transformer?

It provides a load estimate; final sizing must include demand, harmonics, temperature, and starting loads.

Does it work for unbalanced loads?

No. The three-phase result assumes a balanced system.

Can I use DC amps to calculate kVA?

kVA is normally an AC rating. Use watts or kilowatts for DC power.

How accurate is the result?

The formula is exact for its assumptions; practical accuracy depends on correct current, voltage, and phase inputs.

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