RPM Formula:
From: | To: |
RPM (Revolutions Per Minute) calculation determines the rotational speed of a circular object based on its linear speed and diameter. It's essential in various mechanical and engineering applications.
The calculator uses the RPM formula:
Where:
Explanation: The formula converts linear speed to rotational speed by considering the circumference of the rotating object.
Details: RPM calculation is crucial for designing mechanical systems, selecting motors, determining belt speeds, and ensuring proper operation of rotating equipment.
Tips: Enter speed in ft/min and diameter in inches. Both values must be positive numbers for accurate calculation.
Q1: Why convert feet to inches in the formula?
A: The conversion ensures consistent units since diameter is typically measured in inches while speed is often measured in feet per minute.
Q2: What are typical RPM ranges for machinery?
A: RPM varies widely by application - from a few RPM for large turbines to thousands of RPM for small electric motors.
Q3: How does diameter affect RPM?
A: Larger diameters result in lower RPM at the same linear speed, as each revolution covers more distance.
Q4: Can this be used for belt-driven systems?
A: Yes, this calculation is fundamental for determining pulley speeds in belt-driven systems.
Q5: What if my speed is in different units?
A: Convert your speed to ft/min before using the calculator for accurate results.