Amps (A) to volt-amps (VA) calculator and how to calculate.
Enter phase number, the current in amps, the voltage in volts and press the Calculate button,
to get the apparent power in volt-amps:
So The apparent power S in volt-amps is equal to current I in amps, times the voltage V in volts.
S(VA) = I(A) × V(V)
What is the apparent power in VA when the current is 12A and the voltage supply is 120V?
Solution:
S = 12A × 120V = 1440VA
What is the apparent power in VA when the current is 12A and the voltage supply is 130V?
Solution:
S = 12A × 130V = 1560VA
What is the apparent power in VA when the current is 12A and the voltage supply is 150V?
Solution:
S = 12A × 150V = 1800VA
So The apparent power S in kilovolt-amps is equal to square root if 3 current I in amps, times the line to line voltage VL-L in volts.
S(VA) = √3 × I(A) × VL-L(V) = 3 × I(A) × VL-N(V)
What is the apparent power in VA when the current is 12A and the voltage supply is 120V?
Solution:
S = √3 × 12A × 120V = 2494VA
What is the apparent power in VA when the current is 12A and the voltage supply is 130V?
Solution:
S = √3 × 12A × 130V = 2701VA
What is the apparent power in VA when the current is 12A and the voltage supply is 150V?
Solution:
S = √3 × 12A × 150V = 3117VA
| Phase | Amps (A) | Line to line Volts (V) | Volts-Amps (VA) |
|---|---|---|---|
| Single | 120 | 220 | 26400 |
| Three | 120 | 220 | 45726.12 |
| Single | 135 | 230 | 31050 |
| Three | 135 | 230 | 53780.152 |
| Single | 150 | 240 | 36000 |
| Three | 150 | 240 | 62353.8 |
| Single | 165 | 250 | 41250 |
| Three | 165 | 250 | 71447.062 |
| Single | 180 | 260 | 46800 |
| Three | 180 | 260 | 81059.94 |
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