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How to Convert from Degree/minute [°/min] to Radian/minute [rad/min]?
Easily convert angular velocity from degree per minute (°/min) to radian per minute (rad/min) using this online unit converter. Suitable for scientific and engineering calculations involving angular motion.
Please check your input. It must be a valid numeric value.
Degree/minute [°/min] to Radian/minute [rad/min] Conversion Table
| Degree/minute [°/min] | Radian/minute [rad/min] |
|---|
Custom Unit Conversion Table Generator – Instant Printable Conversion Tables
Enter the starting number (positive decimal or integer ≥ 0). Example: 0.1, 1, 5.
Enter the ending number (positive decimal or integer > Start Value). Example: 10, 50, 100.
Enter the step size (positive decimal > 0 and < End Value – Start Value). Example: 1.0, 2.5.
| Degree/minute [°/min] | Radian/minute [rad/min] |
|---|
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What Is This Tool?
This converter transforms angular velocity values measured in degrees per minute (°/min) into radians per minute (rad/min), facilitating the use of SI units in scientific, engineering, and automation applications where precise angular velocity measurements are essential.
How to Use This Tool?
- Enter the angular velocity value you want to convert in degree per minute (°/min).
- Select degree/minute as the input unit and radian/minute as the output unit.
- Click the convert button to get the equivalent value in radian per minute (rad/min).
- Use the provided formula and examples as references if needed.
Key Features
- Converts degree/minute (°/min) to radian/minute (rad/min) unit values accurately.
- Browser-based and easy to use with no installation required.
- Supports use cases in astronomy, control systems, and mechanical instrumentation.
- Provides examples demonstrating conversion calculations.
Examples
- Convert 10 °/min to rad/min: 10 × 0.0174532925 = 0.174532925 rad/min
- Convert 5 °/min to rad/min: 5 × 0.0174532925 = 0.0872664625 rad/min
Common Use Cases
- Astronomical telescope tracking and slew rate calculations.
- Setting pan/tilt speeds for surveillance or time-lapse cameras requiring precise angular control.
- Defining rotational rates in control systems for motors and servomotors.
- Describing rotation speeds in instrumentation and laboratory equipment using SI units.
- Modeling mechanical scanning or rotation rates in radar and antenna systems.
Tips & Best Practices
- Always verify that angular velocity is constant before applying conversions.
- Use radians per minute (rad/min) for calculations where SI units are preferred.
- Refer to conversion examples to ensure accuracy in your calculations.
- Keep in mind that degrees and radians differ, so converted numeric values will change accordingly.
Limitations
- Numeric values differ significantly because degrees and radians represent angles differently.
- Degrees per minute may be less practical than radians per second for very high angular speeds.
- Conversion assumes steady angular velocity and may not be suitable for rapidly changing speeds.
Frequently Asked Questions
- Why convert from degree/minute to radian/minute?
- Converting to radian/minute aligns angular velocity measurements with the SI system, which is commonly used in scientific and engineering fields for precision.
- Can this tool handle rapidly changing angular velocities?
- No, the conversion assumes constant angular velocity and may not be appropriate for variable rotational speeds without additional analysis.
- What are typical applications for degree/minute units?
- Degree/minute units are often used in telescope tracking, surveillance camera control, and mechanical scanning where slow, precise angular movements are important.
Key Terminology
- Degree per minute [°/min]
- A unit of angular velocity representing one degree of rotation occurring every minute, typically used for slow rotational rates.
- Radian per minute [rad/min]
- An SI-derived unit of angular velocity expressing the angle in radians swept per minute, commonly used in scientific and engineering contexts.
- Angular velocity
- The rate at which an object rotates or changes its angular position over time.