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Watts to Amps Calculator

Convert electrical power in watts to current in amps for DC, single-phase AC, and three-phase AC circuits. Features unit dropdowns (mW–MW, mA–kA), adjustable power factor, wire gauge recommendations, and appliance reference tables.

Current
8.33 A

How to Convert Watts to Amps

Converting watts to amps tells you how much current flows through your circuit—critical information for selecting wire gauge, circuit breakers, and ensuring safety. This is the most comprehensive watts to amps calculator online, with features no competitor offers: unit dropdowns, power factor presets, and automatic wire gauge recommendations.

1

Select Circuit Type

Choose DC, single-phase AC, or three-phase AC. Each uses a different formula for accurate results.

2

Enter Values with Units

Input power (mW–MW) and voltage (mV–kV). For AC, set power factor using presets or a custom value.

3

Get Current + Wire Size

Current is shown in amps (and milliamps for small values) with a recommended wire gauge based on NEC.

Watts to Amps Formula

DC Circuit
I = P ÷ V
I = Current (amps), P = Power (watts), V = Voltage (volts)
Single-Phase AC
I = P ÷ (V × PF)
PF = Power factor (0–1). Resistive=1.0, Motor=0.8
Three-Phase AC
I = P ÷ (√3 × V × PF)
√3 = 1.732 (three-phase factor). V = Line-to-line voltage

Example Calculations

DC: 500W at 12V (Car Battery)
I = 500 ÷ 12 = 41.67A
Result: 41.67A → Use 6 AWG wire
A car amplifier drawing 500W from a 12V battery needs heavy gauge wire and a proper fuse.
DC: 1000W Solar at 24V
I = 1000 ÷ 24 = 41.67A
Result: 41.67A → Use 6 AWG wire
Solar array to charge controller. Higher voltage (48V) would halve the current to 20.83A.
1-Phase AC: 2000W, 240V, PF=0.9
I = 2000 ÷ (240 × 0.9) = 9.26A
Result: 9.26A → Use 14 AWG wire
A 2kW appliance on 240V. The power factor of 0.9 adds ~11% more current than PF=1.
3-Phase: 5000W, 480V, PF=0.85
I = 5000 ÷ (1.732 × 480 × 0.85) = 7.08A
Result: 7.08A → Use 14 AWG wire
An industrial motor. Three-phase at 480V keeps current very low for 5kW of power.
1500W Heater at 120V (PF=1)
I = 1500 ÷ 120 = 12.50A
Result: 12.50A → Use 14 AWG (15A circuit)
Draws 83% of a 15A circuit. NEC 80% rule says max 12A continuous—this needs a 20A circuit for continuous use.

Watts to Amps Conversion Table (DC / PF=1)

Watts12V24V120V208V240V480V
100W8.33A4.17A0.83A0.48A0.42A0.21A
500W41.67A20.83A4.17A2.40A2.08A1.04A
1,000W83.33A41.67A8.33A4.81A4.17A2.08A
1,500W125A62.50A12.50A7.21A6.25A3.13A
2,000W166.67A83.33A16.67A9.62A8.33A4.17A
3,000W250A125A25A14.42A12.50A6.25A
5,000W416.67A208.33A41.67A24.04A20.83A10.42A

Wire Gauge Selection by Amperage (NEC)

Selecting the correct wire gauge for the calculated amperage is critical for safety. Using undersized wire can cause overheating, insulation failure, and electrical fires. This table follows NEC Article 310 for copper conductors at 60°C (most common residential rating).

Wire Gauge (AWG)Max Amps (60°C)Max Amps (75°C)Common UseBreaker Size
14 AWG15A20ALighting, general outlets15A
12 AWG20A25AKitchen, bathroom, garage outlets20A
10 AWG30A35ADryers, water heaters, AC units30A
8 AWG40A50AElectric ranges, EV chargers40A
6 AWG55A65ASub-panels, large equipment50–60A
4 AWG70A85AService entrance, heavy motors70A
2 AWG95A115AMain service panels100A
1/0 AWG125A150AMain service entrance125–150A

Common Appliance Current Draw Reference

ApplianceWattsVoltageAmpsWire / Breaker
LED Bulb12W120V0.1A14 AWG / 15A shared
Laptop65W120V0.54A14 AWG / 15A shared
Refrigerator150W120V1.25A12 AWG / 20A
Microwave1,200W120V10A12 AWG / 20A dedicated
Space Heater1,500W120V12.5A12 AWG / 20A dedicated
Window AC1,500W120V12.5A12 AWG / 20A
Clothes Dryer5,400W240V22.5A10 AWG / 30A
Electric Range9,600W240V40A8 AWG / 50A
EV Charger (L2)9,600W240V40A8 AWG / 50A
Central AC (3-ton)3,500W240V14.6A10 AWG / 30A

⚠️ Safety: Wire Sizing & Circuit Protection

  • NEC 80% Rule (Article 210.20): Continuous loads (running 3+ hours) must not exceed 80% of the breaker rating. A 15A circuit = 12A max continuous = 1,440W at 120V. A 20A circuit = 16A = 1,920W.
  • Voltage drop: For long cable runs (>50ft), voltage drop increases. Use one gauge thicker than the amperage table suggests, or calculate V_drop = I × R_wire. NEC recommends max 3% voltage drop for branch circuits.
  • Never exceed ratings: Using 14 AWG wire on a 20A circuit is a code violation and fire hazard. The wire overheats before the breaker trips.
  • Three-phase wiring: All three-phase circuits require professional installation. Incorrect phase connections can cause motor damage, equipment failure, or back-feeding that endangers utility workers.

Understanding Watts to Amps Conversion

Converting watts to amps is the most common electrical calculation for residential and commercial work. Whether you're determining what size circuit breaker to install, selecting the appropriate wire gauge, or checking if your electrical panel can handle a new appliance, knowing the current draw is essential.

For DC circuits, the conversion is straightforward: divide power by voltage. However, AC circuits introduce the concept of power factor, which accounts for the phase difference between voltage and current waveforms. Reactive loads like motors and transformers have power factors less than 1.0, meaning they draw more current than the simple P/V formula suggests. A 1,000W motor with PF=0.8 actually draws 10.42A at 120V, not 8.33A—a 25% difference that matters for wire and breaker sizing.

Three-phase power, used in industrial settings, delivers more power using less current per conductor. The √3 factor in the three-phase formula accounts for the 120° phase offset between the three voltage waveforms, which distributes the load evenly across all three conductors.

Need the reverse conversion? Use our Amps to Watts Calculator. For AC circuits specifically, our AC Wattage Calculator also outputs apparent power (VA) and reactive power (VAR) alongside real power — useful when you need the full power triangle. For voltage conversions, try our Watts to Volts Calculator. For transformer sizing, visit our Transformer Calculator.

Frequently Asked Questions

For DC circuits, divide watts by volts: I = P / V. For single-phase AC, divide by volts times power factor: I = P / (V × PF). For three-phase AC, divide by √3 × volts × power factor: I = P / (√3 × V × PF). The power factor is typically 0.8 for motors, 0.9 for electronic equipment, and 1.0 for resistive loads like heaters and incandescent bulbs.
DC: I = P ÷ V. Single-phase AC: I = P ÷ (V × PF). Three-phase AC: I = P ÷ (1.732 × V × PF). In all formulas, I is current in amps, P is power in watts, V is voltage in volts, and PF is the power factor (0 to 1). The DC formula is derived from P = VI (Watt's Law). AC formulas add power factor to account for the phase angle between voltage and current.
For DC or resistive AC (PF=1): 1000W ÷ 120V = 8.33A. For a motor (PF=0.8): 1000W ÷ (120V × 0.8) = 10.42A. For electronic equipment (PF=0.9): 1000W ÷ (120V × 0.9) = 9.26A. Always use the power factor appropriate for your load type for accurate sizing.
Power factor (PF) is the ratio of real power (watts) to apparent power (VA) in an AC circuit: PF = W/VA. It ranges from 0 to 1. PF of 1.0 means voltage and current are perfectly in phase (resistive loads). PF less than 1 means some current flows without doing useful work (reactive loads like motors, transformers, and fluorescent ballasts). PF only applies to AC circuits.
In DC, current and voltage are constant: P = VI exactly. In AC, current and voltage alternate sinusoidally and may be out of phase due to reactive components (inductors, capacitors). The power factor accounts for this phase difference. AC circuits draw more current than DC for the same real power when PF < 1. Three-phase adds the √3 factor for the three-conductor geometry.
At 120V: 1500 ÷ 120 = 12.5A. At 240V: 1500 ÷ 240 = 6.25A. Since heaters are purely resistive, PF = 1.0. A 1500W heater on a 120V/15A circuit uses 83% of the circuit capacity—within the NEC limit but leaving almost no room for other devices. It should have its own dedicated circuit.
Three-phase power uses three alternating currents offset by 120°. Advantages: constant power delivery (no pulsation), 73% more power than single-phase with the same wire, and smaller motors for the same output. The √3 (1.732) factor accounts for the vector relationship between phases. Standard industrial voltages: 208V, 480V, and 600V line-to-line.
Use I = P / (√3 × V_LL × PF × η), where P is mechanical output power (nameplate HP × 746), V_LL is line-to-line voltage, PF is power factor (0.80–0.87), and η is efficiency (0.85–0.95). For a 10HP motor at 480V/3φ, PF=0.85, η=0.90: I = (10×746) / (1.732×480×0.85×0.90) = 11.7A.
Knowing amperage is essential for: (1) selecting correct wire gauge (undersized wire causes fires), (2) choosing the right circuit breaker, (3) ensuring outlets can handle the load, (4) calculating voltage drop for long cable runs, (5) sizing fuses and disconnect switches, and (6) meeting NEC code requirements for safe electrical installation.
The NEC 80% rule (Article 210.20) says continuous loads should not exceed 80% of the breaker rating. A 20A circuit should carry no more than 16A continuously (1,920W at 120V). Temporary loads can go up to 20A (2,400W at 120V). Exceeding this rating will trip the breaker or, worse, could overheat wiring and cause a fire.