Three Phase Power Equation:
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The three phase power calculation determines the real power (in kilowatts) in a three-phase electrical system. It accounts for voltage, current, power factor, and the √3 constant that represents the phase relationship in three-phase systems.
The calculator uses the three phase power equation:
Where:
Explanation: The equation calculates real power in kilowatts by multiplying voltage, current, the √3 constant for three-phase systems, and the power factor, then dividing by 1000 to convert from watts to kilowatts.
Details: Accurate three phase power calculation is essential for electrical system design, load balancing, energy consumption analysis, and proper equipment sizing in industrial and commercial applications.
Tips: Enter voltage in volts, current in amps, and power factor as a decimal between 0 and 1. All values must be positive (voltage > 0, current > 0, 0 < power factor ≤ 1).
Q1: What is power factor and why is it important?
A: Power factor represents the ratio of real power to apparent power. It indicates how effectively electrical power is being used. A lower power factor means more current is required to deliver the same amount of real power.
Q2: When is the √3 constant used?
A: The √3 constant is used in three-phase power calculations to account for the 120-degree phase difference between the three phases in a balanced three-phase system.
Q3: What are typical power factor values?
A: Power factor typically ranges from 0 to 1. Industrial loads often have power factors between 0.8-0.95. Resistive loads have power factor接近 1, while inductive loads have lower power factors.
Q4: Can this calculator be used for single-phase systems?
A: No, this calculator is specifically for three-phase systems. For single-phase systems, use: kW = (V × I × PF) / 1000 (without the √3 factor).
Q5: Why convert to kilowatts?
A: Kilowatts are the standard unit for measuring real power consumption in electrical systems, making it easier to calculate energy usage and costs (kWh = kW × hours).