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Electric Motor Horsepower Calculator for Air Compressor

Horsepower Formula:

\[ HP = \frac{V \times I \times PF \times \eta}{746} \]

volts
amps
(0-1)
(0-1)

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1. What is Electric Motor Horsepower?

Horsepower (HP) is a unit of power that measures the rate at which work is done. For electric motors, it indicates the mechanical output power available at the motor shaft.

2. How Does the Calculator Work?

The calculator uses the electric motor horsepower formula:

\[ HP = \frac{V \times I \times PF \times \eta}{746} \]

Where:

Explanation: The formula calculates the actual mechanical power output by accounting for electrical input power (V × I) and adjusting for power factor and motor efficiency.

3. Importance of Horsepower Calculation

Details: Proper horsepower calculation ensures the motor is correctly sized for the air compressor application, preventing underpowered operation (which can cause motor failure) or oversizing (which wastes energy and money).

4. Using the Calculator

Tips: Enter voltage in volts, current in amps, power factor (typically 0.85 for motors), and efficiency (typically 0.8-0.95). All values must be positive numbers.

5. Frequently Asked Questions (FAQ)

Q1: What's the difference between input and output horsepower?
A: Input HP is the electrical power consumed, while output HP is the mechanical power delivered. This calculator determines output HP after accounting for efficiency losses.

Q2: Why is power factor important?
A: Power factor represents the phase difference between voltage and current in AC circuits. Motors with low power factor draw more current for the same real power.

Q3: What's a typical efficiency for electric motors?
A: Standard efficiency motors range from 80-90%, while premium efficiency motors can reach 92-95%.

Q4: How does this relate to air compressor performance?
A: The motor HP must match the compressor's requirements to maintain proper pressure and airflow without overloading.

Q5: Can I use this for three-phase motors?
A: Yes, but for three-phase motors you should multiply the result by √3 (approximately 1.732) to account for the three phases.

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