What is the amps to VA formula?
Single-phase VA equals amps multiplied by volts. Balanced three-phase VA also includes √3.
Volt-ampere conversion
Calculate apparent power in volt-amperes from current and voltage for single-phase and balanced three-phase AC equipment.
Interactive calculator
Result
2300.00 VA
VA = A × V
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Quick answers
Get concise answers to the most common amps to va calculator questions before reviewing the formulas, examples, and detailed guidance below.
Single-phase VA equals amps multiplied by volts. Balanced three-phase VA also includes √3.
For single-phase AC, it equals 2300 VA.
Only when power factor equals 1. VA is apparent power; watts are real power.
Formula
Choose the formula that matches the electrical system and known values.
VA = A × V
Current multiplied by RMS voltage gives apparent power.
VA = √3 × A × V
Use line current and line-to-line voltage.
kVA = VA ÷ 1000
One kilovolt-ampere equals 1000 volt-amperes.
How to use
Check every unit and use measured or nameplate values where possible.
Worked examples
Examples make the formula and its assumptions easier to verify.
1 A at 120 V, single phase
120 VA
5 A at 230 V, single phase
1,150 VA
10 A at 230 V, single phase
2,300 VA
10 A at 400 V, three phase
6,928.20 VA
20 A at 415 V, three phase
14,376.02 VA
32 A at 480 V, three phase
26,604.30 VA
Accuracy
The result is only as reliable as the selected formula and input data.
Conversion library
Continue from the Amps to VA 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
Direct answers to common calculation questions.
Single-phase VA equals amps multiplied by volts. Balanced three-phase VA also includes √3.
For single-phase AC, it equals 2300 VA.
Only when power factor equals 1. VA is apparent power; watts are real power.
No. Power factor is needed to convert VA into watts.
There are 1000 VA in 1 kVA.
Yes for a steady-load estimate, but also check watts, surge, runtime, and manufacturer limits.
It estimates load VA; final selection also requires demand, temperature, harmonics, and code checks.
RMS is the effective AC voltage used in standard apparent-power equations.
Yes. Enter line-to-line voltage for this balanced three-phase formula.
No. Losses and efficiency require separate analysis.
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