Compute total power demand, current draw, apparent power, and reactive power for single‑phase and three‑phase systems. Get circuit breaker sizing, wire gauge recommendations, and energy cost estimates based on NEC and IEC guidelines. Ideal for electricians, engineers, facility managers, and students.
An electrical load calculator is an engineering tool that computes the key electrical parameters of a circuit or system: real power (kW), apparent power (kVA), reactive power (kVAR), and current draw (A). It also provides circuit breaker sizing, wire gauge recommendations, and energy cost estimates — all essential for safe and efficient electrical design.
This tool supports both single‑phase and three‑phase systems, the two most common configurations in residential, commercial, and industrial installations. By entering voltage, current, and power factor, you instantly obtain a complete load profile, visualized through an interactive power triangle that helps you understand the relationship between real, reactive, and apparent power.
Single‑Phase: P = V × I × PF | S = V × I | Q = √(S² − P²)
Three‑Phase: P = √3 × VLL × I × PF | S = √3 × VLL × I
VLL = line‑to‑line voltage; PF = power factor (0–1)
The calculator follows a straightforward analytical process. First, it determines whether the system is single‑phase or three‑phase. For three‑phase systems, it uses the line‑to‑line voltage and applies the √3 factor. The apparent power (S) is computed as V × I (single‑phase) or √3 × VLL × I (three‑phase). The real power (P) is then S × PF, and the reactive power (Q) is derived from the Pythagorean relation: Q = √(S² − P²).
The power factor angle (φ) is calculated as arccos(PF), and the tool displays whether the load is lagging (inductive, typical for motors) or leading (capacitive, typical for capacitor banks). Based on the calculated current, the tool recommends a circuit breaker sized at 125% of the continuous load per NEC 210.20(A), and suggests a wire gauge using the NEC ampacity tables (copper, 75°C rating). Finally, energy consumption and cost are projected using the user‑provided operating hours and electricity rate.
Size branch circuits for lighting, receptacles, and appliances. Determine if a 200A service is adequate for a new home addition.
Design office and retail power distribution. Calculate load for HVAC, elevators, and IT equipment. Optimize power factor to reduce demand charges.
Size motor control centers, transformers, and switchgear. Analyze large induction motor loads and plan for soft‑starters or VFDs.
The power triangle is a right‑triangle representation of the three power components in an AC circuit. The horizontal leg represents real power (P) in kilowatts (kW) — the useful work performed. The vertical leg represents reactive power (Q) in kilovolt‑amperes reactive (kVAR) — the power that oscillates between the source and reactive components (inductors and capacitors). The hypotenuse is the apparent power (S) in kilovolt‑amperes (kVA) — the total power supplied by the utility.
The angle between P and S is the power factor angle (φ). A small φ means a high power factor (close to 1), indicating efficient use of electrical power. A large φ means a low power factor, which can lead to higher current for the same real power, larger conductors, and increased utility costs. Many utilities impose penalties for power factors below 0.85 or 0.90.
Our interactive canvas draws the power triangle to scale, giving you an intuitive visual grasp of your load's characteristics. You can see at a glance whether your load is inductive (Q positive, lagging PF) or capacitive (Q negative, leading PF), and how much reactive power compensation might be needed.
A manufacturing plant operates a 200‑hp induction motor (480V, three‑phase) with a measured current of 200A and a power factor of 0.78 lagging. Using this calculator, the engineer finds:
The plant decides to install a 100‑kVAR capacitor bank to improve the PF to 0.95. The new current drops to approximately 164A, reducing conductor losses and freeing up capacity for future expansion. The calculator's PF correction feature helps estimate the required capacitance and the resulting savings.