HP to Amps Calculator

Calculate motor full-load amps from horsepower using I = (HP × 746) / (V × phase × eff × PF).

Science 3 phase modes NEC 430
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HP → Amps Calculator

Single-phase, three-phase, DC · NEC 430 aligned

Instructions — HP to Amps Calculator

1

Pick the phase type

Single-phase AC is most U.S. residential (120 V, 240 V). Three-phase AC is industrial (208 V, 460 V). DC covers battery-driven motors. The form adjusts to show only the inputs relevant to your choice.

2

Enter motor specs

Horsepower, supply voltage, efficiency (0.85 default for general-purpose), and power factor (0.85 default for induction motors). DC motors have PF = 1 by definition.

3

Read the output

Headline is full-load amps. The grid shows input power (watts drawn from the wall), output mechanical power, and the NEC 125% sizing value for conductor selection per NEC Article 430.22.

Formulas

Single-phase AC
$$ I = \frac{HP \times 746}{V \times \eta \times PF} $$
Used for household 120 V and 240 V single-phase motors common in pumps, compressors, and small machinery.
Three-phase AC
$$ I = \frac{HP \times 746}{V \times \sqrt{3} \times \eta \times PF} $$
For industrial 208 V, 230 V, 460 V three-phase systems. The √3 = 1.732 factor cuts amperage by 42% vs single-phase at the same voltage.
DC motors
$$ I = \frac{HP \times 746}{V \times \eta} $$
No power factor term for DC since there is no reactive component. Used for battery-powered motors and traction drives.
Horsepower to watts
$$ P(W) = HP \times 746 $$
Mechanical horsepower. Some sources use 745.7 for higher precision; 746 is the rounded value adopted by NEC.

Reference

Typical full-load amps from NEC 430 tables
HP120 V 1φ240 V 1φ208 V 3φ460 V 3φ
0.59.84.92.21.0
1168.03.51.6
224126.83.0
334179.64.2
5562815.27.6
105030.814
2574.834
5014365

Article — HP to Amps Calculator

HP to amps converter for motor sizing

To convert motor horsepower to amperage, divide the watts (HP × 746) by voltage, motor efficiency, and power factor. Single-phase: I = (HP × 746) / (V × eff × PF). Three-phase: divide additionally by √3. DC: skip the power factor. The result is full-load amps (FLA), and NEC Article 430.22 requires conductors sized at 125 percent of that.

The conversion is more than algebra; it ties together mechanical output, electrical input, and code-compliant wire selection. NEC Tables 430.247 through 430.250 publish standard FLA values that account for typical efficiency and power factor at each horsepower, so practical wiring rarely depends on a fresh calculation, but the formula explains where those numbers come from.

What HP to amps actually means

Horsepower is a unit of mechanical power, the shaft output of a motor. Amps is electrical current, what flows through the supply conductors. The two are linked by voltage (volts) and by how much of the electrical input the motor converts to mechanical work.

The 746 in every form of the equation comes from the original definition of mechanical horsepower by James Watt in 1782: 33,000 foot-pounds per minute. Converted to SI units, that is 745.7 W, rounded to 746 by NEC and most engineering tables.

Did you know

The metric horsepower (PS in German, ch in French) is a slightly different unit at 735.5 W. European motor nameplates often list both. The difference is 1.4 percent, large enough to matter for precision work.

HP to amps formulas by phase

Three formulas cover the cases. The structure is the same in each: power output, converted to watts, divided by voltage and efficiency factors.

HP to amps formulas
Single-phase: I = HP × 746 / (V × η × PF)
Three-phase: I = HP × 746 / (V × √3 × η × PF)
DC: I = HP × 746 / (V × η)

Worked single-phase example. A 2 HP, 240 V, single-phase pump motor with efficiency 0.85 and PF 0.85: I = 2 × 746 / (240 × 0.85 × 0.85) = 1,492 / 173.4 = 8.6 A calculated. NEC Table 430.248 lists 12 A for a 2 HP, 230 V single-phase motor, which is conservative and accounts for variation across manufacturers.

Worked three-phase example. A 10 HP, 460 V, three-phase induction motor with eff = 0.92 and PF = 0.87: I = 10 × 746 / (460 × 1.732 × 0.92 × 0.87) = 7,460 / 638 = 11.7 A. NEC Table 430.250 lists 14 A; the spread accounts for motor design variation.

Motor efficiency and power factor

Efficiency is the fraction of electrical input that leaves as mechanical work. The rest is heat, friction, and magnetic losses. Power factor describes how much of the apparent power (volts times amps) ends up as real work versus circulating reactive power.

Standard 5 HP
η = 85%
PF = 0.85
Premium 5 HP
η = 92%
PF = 0.88

NEMA Premium and IE3 motors deliver the same mechanical output with substantially lower input current. The premium 5 HP example above draws about 8 percent less current than the standard motor at the same speed, which compounds across a year of continuous duty into real electricity savings.

HP to amps and NEC 430 wire sizing

NEC Article 430 governs motor branch circuits in the United States. The key rule is Article 430.22: conductors supplying a single continuous-duty motor must have an ampacity of at least 125 percent of the motor full-load current.

So a 10 A FLA motor requires wire rated for 12.5 A. A 28 A FLA motor (typical 5 HP single-phase at 240 V) requires 35 A wire, which is 8 AWG copper in a typical THHN run. Branch-circuit overcurrent protection per 430.52 sits at 250 percent for inverse-time breakers and 175 percent for non-time-delay fuses, both intentionally generous to ride through starting inrush.

Always use NEC table values for compliance

Code-compliant wire sizing uses the FLA value in NEC Table 430.248 (single-phase) or 430.250 (three-phase), not the value you compute. NEC values incorporate worst-case efficiency and PF for the horsepower class. Computed values are useful for analysis, not for inspections.

Why three-phase reduces amps

Three-phase power delivers energy through three conductors carrying sinusoidal voltages offset by 120 degrees. At any instant, current can be returning on one phase while flowing out on another, so the total current any single conductor must carry is lower than the line-to-line equivalent.

The math: line current in a balanced three-phase system equals total power divided by V_line × √3 × PF, not by V_line × PF as in single-phase. The √3 (1.732) factor cuts current roughly 42 percent at the same voltage and power. For motors above about 3 HP, three-phase wins on copper cost and breaker size; under 3 HP, the simpler single-phase wiring usually wins.

Did you know

Most U.S. industrial buildings use 208 V three-phase derived from a 120/208 V wye service, or 480 V three-phase for larger plants. Europe and most of the world use 400 V three-phase (230 V line-to-neutral). The HP-to-amps math is identical; only the voltage changes.

Starting current and breaker sizing

Motor starting current can reach 5 to 7 times the running FLA for 1 to 5 seconds. A 10 A FLA motor briefly draws 60 to 70 A on startup, which would trip a thermal breaker sized at running current.

NEC accommodates this with generous overcurrent rules. Inverse-time circuit breakers go up to 250 percent of FLA (430.52), instantaneous-trip breakers to 800 percent or 1100 percent in some cases. The branch-circuit overload protection (separate from short-circuit protection) sits at 115 to 125 percent of FLA, where the motor will actually trip if it sees a real overload.

Tip

For variable-frequency-drive (VFD) installations, starting current is controlled by the drive, not by the motor. Use the VFD nameplate input current for branch circuit sizing, plus 125 percent per NEC 430.122. The motor FLA still determines overload protection set inside the drive.

Common HP to amps mistakes

The formula is short; the inputs are where designs go wrong.

  • Assuming 100 percent efficiency — a 1 HP motor does not draw exactly 1 HP × 746 / V watts. With eff = 0.85, it draws about 18 percent more.
  • Ignoring power factor — an induction motor with PF = 0.8 draws 25 percent more current than the watts-only math suggests.
  • Mixing mechanical and metric HP — 1 mech HP = 746 W, 1 metric HP (PS) = 735.5 W. Off by 1.4 percent.
  • Using running current for breaker sizing — starting inrush is 5 to 7× FLA. Breakers must follow NEC 430.52, not running amps.
  • Skipping NEC 125 percent on conductors — a motor that draws 10 A FLA legally requires 12.5 A wire. Inspectors will fail an undersized run even if it works.

FAQ

Depends on voltage, efficiency, and power factor. Per NEC Table 430.248, a 1 HP single-phase motor at 120 V draws 16 A; at 240 V it draws 8 A. A 1 HP three-phase motor at 460 V draws about 1.6 A.
1 mechanical horsepower equals 745.7 watts. NEC rounds to 746 for table convenience. Metric horsepower (PS) is slightly different at 735.5 W; the math here uses mechanical HP unless specified otherwise.
Power factor (PF) is the ratio of real power (W) to apparent power (V·A) in an AC circuit. Induction motors typically run at PF = 0.80 to 0.95. DC motors and resistive loads have PF = 1.0.
At the same horsepower and voltage, three-phase motors draw about 58% less current than single-phase because power distributes across three conductors offset by 120 degrees. The √3 (1.732) factor in the formula captures this.
FLA (Full Load Amps) is steady-state current under rated load. LRA (Locked Rotor Amps) or starting current can reach 5 to 7× FLA for 3 to 5 seconds during startup. Breakers and conductors need headroom for inrush.
NEC Article 430.22 requires conductors to be sized at 125% of motor FLA for continuous duty. A 10 A motor needs a 12.5 A wire ampacity. The margin handles thermal de-rating and avoids running insulation at its limit.
For general-purpose 1 to 10 HP induction motors, plan 80 to 90 percent. NEMA Premium motors hit 90 to 95 percent. Large industrial motors above 10 HP can exceed 95 percent. Always check the motor nameplate for the actual figure.
No. A 5 HP single-phase at 240 V draws ~28 A and needs wire rated for 35 A or more (NEC 125%), typically 8 AWG copper. A 2 HP draws 12 A and 14 AWG is enough. Always size to the actual motor.
Mechanical HP is the shaft output, what you would measure with a brake. Electrical HP (sometimes called input HP) is the watts drawn divided by 746. The ratio of mechanical to electrical HP is the motor efficiency.