Three-Phase Power Formula:
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The three-phase power formula calculates line current from power in a three-phase electrical system. It is essential for electrical engineering, power distribution, and industrial applications where three-phase power is commonly used.
The calculator uses the three-phase current formula:
Where:
Explanation: This formula calculates the current flowing in each phase of a balanced three-phase system, accounting for the power factor which represents the phase difference between voltage and current.
Details: Accurate current calculation is crucial for proper sizing of electrical components, circuit protection devices, conductors, and transformers in three-phase systems. It ensures safe and efficient operation of electrical equipment.
Tips: Enter power in watts, line-to-line voltage in volts, and power factor (typically between 0.8 and 1.0 for most industrial applications). All values must be positive numbers with power factor between 0 and 1.
Q1: What is the difference between line and phase voltage?
A: Line voltage is measured between any two lines, while phase voltage is measured between any line and neutral. In three-phase systems, line voltage is √3 times phase voltage.
Q2: Why is power factor important?
A: Power factor 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, leading to energy losses.
Q3: What are typical power factor values?
A: Ideal power factor is 1.0. Industrial motors typically have 0.8-0.9, while heavily inductive loads may have lower values. Power factor correction is often used to improve efficiency.
Q4: When should I use this formula?
A: Use this formula for balanced three-phase systems to calculate line current for motor sizing, circuit breaker selection, wire sizing, and transformer specifications.
Q5: How does this differ from single-phase calculation?
A: Single-phase uses I = P / (V × PF), while three-phase includes the √3 factor due to the phase relationships in three-phase systems, making it more efficient for the same power delivery.