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Easily convert m/min to RPM with our online m/min to RPM Calculator. Get accurate rotational speed from linear speed instantly.
If you’re working with machines, conveyor belts, or rotating objects, converting meters per minute (m/min) to revolutions per minute (RPM) is essential. Our m/min to RPM Calculator helps users quickly determine rotational speed from linear speed. Whether you’re in the manufacturing industry, engineering, or mechanical design, this tool simplifies the conversion process and provides accurate results instantly.
The conversion of meters per minute (m/min) to revolutions per minute (RPM) helps in determining how fast a rotating object moves. It depends on the diameter of the rotating element. A larger diameter results in a lower RPM for the same linear speed, while a smaller diameter leads to a higher RPM.
To calculate RPM from meters per minute, use the following formula:
RPM = Linear Speed (m/min) ÷ (π × Diameter (m))
Where:
Let’s say we have a conveyor belt moving at 600 m/min with a roller diameter of 0.5 meters.
RPM = 600 ÷ (π × 0.5)
RPM = 600 ÷ (3.1416 × 0.5)
RPM = 600 ÷ 1.5708
RPM ≈ 381.97 RPM
This means the roller will complete approximately 382 rotations per minute.
Linear Speed (m/min) | Diameter (m) | RPM |
---|---|---|
100 | 0.5 | 63.66 |
200 | 0.5 | 127.32 |
300 | 0.5 | 190.98 |
400 | 0.5 | 254.64 |
500 | 0.5 | 318.30 |
600 | 0.5 | 381.97 |
Convert meters per second (m/s) to RPM using:
RPM = (Speed in m/s × 60) ÷ (π × Diameter in meters)
Convert RPM to linear speed using:
Linear Speed (m/min) = RPM × π × Diameter (m)
Convert m/min to mph:
Speed (mph) = Speed (m/min) × 0.03728
Our m/min to RPM Calculator is a fast and efficient tool for professionals and students who need quick rotational speed conversions. With an easy-to-use interface and precise calculations, it eliminates complex manual calculations. Whether you are working with motors, conveyor belts, or industrial machines, this calculator is your go-to solution.
To manually convert meters per minute to RPM, divide the linear speed by π times the diameter of the rotating object.
Linear speed measures how fast an object moves in a straight line, while RPM measures how many times an object rotates in one minute.
Yes, this calculator helps determine the RPM of pulleys and belts in mechanical systems.