Active power, also known as real power, is the portion of electrical power that performs useful work in a circuit—such as producing heat, light, or mechanical motion. Measured in watts (W) or kilowatts (kW), it represents the actual energy consumed by a load and is the basis for electricity billing.
This tool calculates active power based on voltage, current, power factor, apparent power, reactive power, resistance, or impedance. It supports both single-phase and three-phase systems, making it ideal for motors, lighting, transformers, and industrial equipment.
| Parameter | Description |
|---|---|
| Current Type | Select circuit type: • Direct Current (DC): Constant flow from positive to negative pole • Single-phase AC: One live conductor (phase) + neutral • Two-phase AC: Two phase conductors, optionally with neutral • Three-phase AC: Three phase conductors; four-wire system includes neutral |
| Voltage | Electric potential difference between two points. • Single-phase: Enter **Phase-Neutral voltage** • Two-phase / Three-phase: Enter **Phase-Phase voltage** |
| Current | Flow of electric charge through a material, unit: Amperes (A) |
| Power Factor | Ratio of active power to apparent power, indicating efficiency. Value between 0 and 1. Ideal value: 1.0 |
| Apparent Power | Product of RMS voltage and current, representing total power supplied. Unit: Volt-Ampere (VA) |
| Reactive Power | Energy alternately flowing in inductive/capacitive components without conversion to other forms. Unit: VAR (Volt-Ampere Reactive) |
| Resistance | Opposition to DC current flow, unit: Ohm (Ω) |
| Impedance | Total opposition to AC current, including resistance, inductance, and capacitance. Unit: Ohm (Ω) |
The general formula for active power is:
Where:
- P: Active power (W)
- V: Voltage (V)
- I: Current (A)
- cosφ: Power factor
Other common formulas:
Example:
If voltage is 230V, current is 10A, and power factor is 0.8, then active power is:
P = 230 × 10 × 0.8 = 1840 W