How the calculation works
Real power in kilowatts comes from the current, the voltage, the circuit type and the power factor (PF):
- Single-phase: kW = volts × amps × PF ÷ 1,000
- Three-phase: kW = √3 × volts × amps per phase × PF ÷ 1,000, with the line-to-line voltage and √3 ≈ 1.732
The formula assumes the three phases carry roughly the same current, which is the goal when loads are spread across a three-phase PDU. If the readings differ, enter their average for an estimate.
The default is 208 V three-phase at a power factor of 1.0. A PF of 1.0 gives the highest kW for a given current, so if you know the real PF (many PDUs report it), enter it. The calculator also shows the apparent power in kVA (√3 × volts × amps ÷ 1,000 on three-phase), which does not depend on the power factor.
Reading a 415 V PDU. A three-phase PDU on a 415Y/240 V feed, used in some datacenters to run IT equipment at 240 V, typically shows a current for each of its three input lines (L1, L2, L3). Between two lines the voltage is 415 V; between one line and neutral it is 240 V (415 ÷ √3), and the outlets on a phase-to-neutral PDU run at 240 V. Enter 415 V with three-phase selected. On a 400Y/230 V feed, enter 400 V; the line-to-neutral voltage is 230 V.
Worked example
A three-phase PDU on a 415 V feed shows about 24 A on each line. The PDU reports a power factor of 0.95:
- kW = 1.732 × 415 × 24 × 0.95 ÷ 1,000 = 16.39 kW
- apparent power = 1.732 × 415 × 24 ÷ 1,000 = 17.25 kVA
The same 24 A per phase on a 208 V three-phase PDU is a much smaller load:
- kW = 1.732 × 208 × 24 × 0.95 ÷ 1,000 = 8.21 kW
- apparent power = 8.65 kVA
That difference is why a per-phase amps figure needs its voltage before you can compare it with a rack’s power budget.



