Definition: RPM stands for Revolutions Per Minute. It is a unit used to measure the rotational speed of an object, indicating how many complete rotations the object makes in one minute.
Uses: RPM is commonly used to describe the speed of rotating machinery, such as motors, engines, fans, hard drives, and wheels. For example, the RPM of a car's engine or a computer's cooling fan is often measured to assess performance.
Formula: RPM can be calculated using the formula:
RPM = (Number of Revolutions) / (Time in Minutes)
Definition: FPM stands for Feet Per Minute. It is a unit used to measure linear speed, indicating how many feet an object travels in one minute.
Uses: FPM is commonly used to describe the speed of moving objects, such as conveyor belts, air flow in ventilation systems, or the speed of vehicles in industrial settings.
Formula: FPM can be calculated using the formula:
FPM = (Distance in Feet) / (Time in Minutes)
RPM and FPM are related in scenarios where rotational motion is converted into linear motion. For example, the linear speed (FPM) of a conveyor belt driven by a rotating pulley can be calculated using the pulley's RPM and its circumference.
Conversion Formula:
FPM = RPM × Circumference (in feet)
Where Circumference = π × Diameter (in feet).
For instance, if a pulley with a diameter of 2 feet rotates at 100 RPM, the linear speed of the conveyor belt would be:
FPM = 100 × (π × 2) ≈ 628.32 FPM
RPM | Diameter (ft) | FPM |
---|---|---|
1 rpm | 1 ft | 3.1416 FPM |
2 rpm | 1 ft | 6.2832 FPM |
3 rpm | 1 ft | 9.4248 FPM |
5 rpm | 1 ft | 15.7080 FPM |
10 rpm | 1 ft | 31.4159 FPM |
10 rpm | 2 ft | 62.8319 FPM |
50 rpm | 1 ft | 157.0796 FPM |
100 rpm | 1 ft | 314.1593 FPM |
100 rpm | 2 ft | 628.3185 FPM |
100 rpm | 3 ft | 942.4778 FPM |
200 rpm | 1 ft | 628.3185 FPM |
200 rpm | 2 ft | 1256.6370 FPM |
500 rpm | 1 ft | 1570.7963 FPM |
500 rpm | 2 ft | 3141.5927 FPM |
1000 rpm | 1 ft | 3141.5927 FPM |
1000 rpm | 2 ft | 6283.1854 FPM |