Degrees per second to Radian per minute

°/s

1 °/s

rad/min

1.0471975511965976675044247076239448 rad/min

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Quick Reference Table (Degrees per second to Radian per minute)

Degrees per second (°/s)Radian per minute (rad/min)
11.0471975511965976675044247076239448
55.2359877559829883337522123538119724
3031.4159265358979299987433629385640828
9094.24777960769379
180188.49555921538758
360376.99111843077516
720753.98223686155032

About Degrees per second (°/s)

Degrees per second (°/s) is an angular velocity unit that replaces radians with the more intuitive degree measure. One full rotation equals 360°/s. It is widely used in navigation, robotics, gaming peripherals, and inertial measurement units (IMUs). Gyroscope sensitivity in phone and game-controller IMUs is rated in °/s. Camera pan/tilt rates in broadcast and security equipment are specified in °/s. Drone flight controllers and satellite attitude control systems also use °/s for their angular rate sensors.

A fighter jet in a tight turn can sustain 30–60°/s of heading change. Gaming mice optical sensors track rotation up to ~500°/s. A spin-stabilised satellite may rotate at a few degrees per second.

About Radian per minute (rad/min)

Radian per minute (rad/min) is an angular velocity unit equal to one sixtieth of a radian per second. It is sometimes used when describing slow rotations where rad/s would yield small decimal values. One full revolution per minute (1 RPM) equals 2π rad/min ≈ 6.283 rad/min. Slow mechanical systems such as clock hands, antenna rotators, and some industrial mixers are conveniently described in radians per minute. The unit is less common than rad/s but appears in some engineering datasheets and simulation tools.

A clock minute hand moves at 2π rad/min ≈ 6.28 rad/min (one full revolution per hour = π/30 rad/min). A turntable at 33.3 RPM rotates at ~209 rad/min.


Degrees per second – Frequently Asked Questions

Because °/s maps intuitively to human motion. Tilting your phone 90° in half a second means 180°/s — you can visualise that immediately. The same rate in rad/s (π ≈ 3.14) requires mental conversion. Consumer IMU datasheets list full-scale range in °/s (±250, ±500, ±2000°/s) because the target audience — app developers and game designers — thinks in degrees, not radians.

A standard-rate turn in aviation is 3°/s (completing 360° in two minutes), used for instrument approaches. A fighter jet in a hard combat turn can sustain 15–25°/s, and instantaneous snap rates during aggressive maneuvers can exceed 60°/s. At 20°/s in a tight bank, the pilot experiences 4–6 g of centripetal acceleration, which is near the limit of what a g-suit can compensate for.

A basketball spinning on a fingertip typically rotates at about 3–5 revolutions per second, which is 1,080–1,800°/s. The Harlem Globetrotters can push past 2,000°/s for brief showpiece spins. A professional bowler's ball rotates at roughly 300–500 RPM off the hand, which translates to about 1,800–3,000°/s. Spin rate matters for curve, grip, and the physics of the bounce.

PTZ (pan-tilt-zoom) camera specs list maximum pan speed in °/s — typically 80–400°/s for preset movement and 0.1–5°/s for manual tracking. A camera that pans at 400°/s can whip from one side to the other in under a second, useful for switching between preset positions. The slower manual range lets an operator smoothly follow a walking person without jerky motion.

A standard-rate turn (Rate One) is defined as 3°/s, completing a full 360° circle in exactly two minutes. Air traffic controllers rely on this predictable rate to space aircraft in holding patterns and instrument approaches. The turn coordinator instrument in the cockpit marks the standard rate with reference lines. Faster rates exist (Rate Two is 6°/s), but standard rate keeps the bank angle comfortable at typical airspeeds.

Radian per minute – Frequently Asked Questions

Rad/min sits in the sweet spot for slow mechanical systems where rad/s gives tiny decimals and RPM would require conversion back to radians for engineering calculations. Antenna rotators, concrete mixers, and slow industrial turntables might rotate at 1–10 rad/min. If you need radians for a torque equation but the spec sheet says "2 RPM," converting to 12.57 rad/min is one mental step.

The semicircular canals in your inner ear detect angular acceleration, not steady spin. Once a rotating habitat reaches constant speed, you stop sensing the rotation — but Coriolis effects mess with your vestibular system when you move your head. Studies suggest most people tolerate up to about 12–18 rad/min (roughly 2–3 RPM) without nausea. Above ~30 rad/min, head turns cause severe disorientation. That is why proposed artificial-gravity stations like the O'Neill cylinder are designed large and slow rather than small and fast.

MRI gradient coils ramp magnetic fields that encode spatial position into the signal. The ramp rate — how fast the field changes direction — is fundamentally an angular velocity through k-space (the frequency domain of the image). Expressing it in rad/min or rad/s keeps the maths consistent with Fourier transforms at the heart of MRI reconstruction. Faster slew rates mean sharper images and shorter scan times, but push too hard and you induce nerve stimulation in the patient.

A cement kiln rotates at roughly 6–30 rad/min (1–5 RPM). A fermentation tank stirrer might run at 30–60 rad/min. A paint-mixing paddle could spin at 600+ rad/min (~100 RPM). The slower the process, the more rad/min makes sense as a unit — you avoid the tiny decimals of rad/s while keeping the radian basis that engineers need for vibration and stress calculations.

It appears occasionally in biomechanics studies measuring joint rotation during slow movements (physical therapy exercises, yoga poses) where the motion unfolds over seconds to minutes. Some centrifuge protocols also specify ramp rates in rad/min when gradually increasing speed to avoid disturbing delicate biological samples. Outside these niches, rad/s and RPM dominate.

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