Convert between power factor (PF), phase angle (θ), and power components (Real, Reactive, Apparent). Essential for electrical engineering, power system analysis, and energy efficiency calculations.
Our Power Factor Converter is a comprehensive tool designed for electrical engineers, technicians, and students working with AC power systems. Power factor is a crucial measurement that indicates how effectively electrical power is being used in a circuit.
The converter automatically calculates all related parameters when you input any combination of known values. Whether you know the power factor, phase angle, or power components, the tool will determine all other relationships using standard electrical engineering formulas.
Enter power factor, phase angle, or any combination of power values (P, Q, S) to calculate all other parameters.
Automatic input validation ensures power factor stays between 0-1 and phase angles remain physically meaningful.
Shows power factor, phase angle, trigonometric values, and all three types of power (real, reactive, apparent).
Displays the mathematical relationships between all parameters for learning and verification purposes.
Power Factor (PF) is the ratio of real power (P) to apparent power (S), expressed as PF = P/S = cos(θ). It measures how effectively electrical power is being used. A power factor of 1.0 (unity) indicates perfect efficiency, while lower values mean more reactive power and higher energy costs.
Real Power (P) in watts does actual work, Reactive Power (Q) in VAR is stored and released by reactive components (inductors/capacitors), and Apparent Power (S) in VA is the total power supplied by the source. They're related by S² = P² + Q².
Poor power factor (typically below 0.85) can be improved by adding power factor correction capacitors for inductive loads, or inductors for capacitive loads. This reduces reactive power demand and improves system efficiency.
Resistive loads (heaters): PF ≈ 1.0; Fluorescent lights: PF ≈ 0.5-0.95; Induction motors (full load): PF ≈ 0.85-0.95; Induction motors (light load): PF ≈ 0.2-0.6; Power supplies: PF ≈ 0.6-0.99.
Yes, the power factor relationships remain the same for three-phase systems. Just ensure you're using total three-phase power values (P, Q, S) rather than per-phase values for accurate calculations.
Power factor is defined as cos(θ), and since cosine values range from -1 to +1, power factor cannot exceed 1.0. A power factor of 1.0 represents perfect efficiency where all apparent power becomes real power.