

How Does Uniform Circular Motion Differ from Non Uniform Circular Motion?
The Difference Between Uniform Circular Motion And Non Uniform Circular Motion is a core topic in physics that frequently appears in board and entrance exams. Understanding this distinction is essential for solving numerical problems on motion and applying related concepts in higher-level physics.
Definition of Uniform Circular Motion
Uniform circular motion refers to the movement of a body along a circular path at constant speed. In this type of motion, the magnitude of velocity remains unchanged, making it predictable for calculations.
The direction of velocity changes continuously, but the speed is always constant in uniform circular motion. Forces and acceleration remain perpendicular to the velocity in this motion. For deeper understanding, refer to Circular Motion Explained.
Definition of Non Uniform Circular Motion
Non uniform circular motion describes the movement of a body on a circular path with varying speed. Both the magnitude and direction of velocity change in this motion, resulting in variable acceleration and force.
Due to changing velocity, non uniform circular motion involves tangential as well as centripetal acceleration. This concept contrasts with Difference Between Acceleration And Velocity in detail.
Difference Table
| Uniform Circular Motion | Non Uniform Circular Motion |
|---|---|
| Speed remains constant at all points on the path | Speed changes at different points on the path |
| Magnitude of velocity is fixed throughout | Magnitude of velocity varies with time |
| Centripetal acceleration is the only acceleration present | Both centripetal and tangential acceleration present |
| Angular velocity is constant | Angular velocity varies |
| Kinetic energy remains unchanged | Kinetic energy changes continuously |
| Net force is always perpendicular to motion | Net force has tangential and radial components |
| No work is done by the centripetal force | Work is done by tangential force |
| Simple mathematical equations apply | Complex equations needed due to variable speed |
| Distance covered in equal intervals is the same | Distance covered in equal intervals differs |
| Period and frequency remain unchanged | Period and frequency vary with speed |
| Examples include a satellite in a circular orbit | Example is a car turning, accelerating on a curved path |
| Only radial (centripetal) acceleration applies | Radial and tangential acceleration apply simultaneously |
| It is a type of rotational motion with uniform characteristics | It is a rotational motion with varying characteristics |
| Direction of motion keeps changing | Direction and speed keep changing |
| Easier for theoretical analysis | Requires experimental or numerical analysis |
| Radial force is constant in magnitude | Radial force changes as speed changes |
| Represents idealized scenarios in physics | Represents real-world, non-ideal scenarios |
| Momentum direction changes, magnitude is constant | Both magnitude and direction of momentum change |
| No energy dissipated due to speed change | Energy input or loss is involved |
| Common in basic physics models | Common in advanced and real-life examples |
Key Differences
- Uniform motion keeps speed constant always
- Non uniform motion involves changing speed
- Centripetal force only in uniform motion
- Both centripetal and tangential forces act in non uniform
- Kinetic energy constant in uniform, variable in non uniform
- Analysis easier for uniform, complex for non uniform
Examples
A satellite moving at constant speed in a circular orbit around Earth is an example of uniform circular motion. A car accelerating while turning on a curved road shows an example of non uniform circular motion.
Merry-go-rounds or wheels spinning at the same speed represent uniform cases, while a cyclist increasing speed along a curved path represents non uniform circular motion, useful for understanding concepts in the Difference Between Speed And Velocity.
Applications
- Satellites and planetary orbits use uniform circular motion
- Automobile turning dynamics involve non uniform motion
- Centrifuges in laboratories use uniform motion principles
- Roller coaster loops demonstrate non uniform circular motion
- Uniform rotation used in clocks and machinery
- Non uniform motion seen in rides and real-world paths
One-Line Summary
In simple words, uniform circular motion has constant speed and only radial acceleration, whereas non uniform circular motion has changing speed and both radial and tangential acceleration.
FAQs on Difference Between Uniform and Non Uniform Circular Motion
1. What is the difference between uniform circular motion and non-uniform circular motion?
Uniform circular motion refers to motion in a circle at a constant speed, while non-uniform circular motion means motion in a circle at a variable speed.
Key Differences:
- In uniform circular motion, the speed is constant but velocity changes due to direction.
- In non-uniform circular motion, both speed and velocity change.
- Acceleration in uniform motion is always towards the center (centripetal), whereas non-uniform motion includes both centripetal and tangential acceleration.
2. Define uniform circular motion with example.
Uniform circular motion is the movement of an object along a circular path at constant speed.
Example:
- A satellite orbiting the Earth at a constant speed.
- A stone tied to a string and whirled in a circle at steady speed.
3. Give an example of non-uniform circular motion.
Non-uniform circular motion occurs when an object moves along a circular path with changing speed.
Examples include:
- A car turning around a curve while accelerating or decelerating.
- A roller coaster moving in a circular loop at variable speeds.
4. What are the main characteristics of uniform circular motion?
Uniform circular motion has these main features:
- Constant speed along the circular path
- Constant change in velocity direction
- Only centripetal acceleration present
- Magnitude of velocity remains the same
5. What is centripetal acceleration and how is it related to circular motion?
Centripetal acceleration is the acceleration directed towards the centre of a circle, necessary for circular motion.
- In both uniform and non-uniform circular motion, centripetal acceleration keeps the object moving in a curved path.
- Its magnitude is given by a = v2/r, where v is speed and r is radius.
6. How does acceleration differ in uniform and non-uniform circular motion?
In uniform circular motion, only centripetal acceleration acts towards the center.
In non-uniform circular motion,
- There is both centripetal acceleration (towards center) and tangential acceleration (along the circle) due to changing speed.
7. What causes non-uniform circular motion?
Non-uniform circular motion is caused by a variable speed as the object moves along a circular path.
- Forces or external influences that increase or decrease speed
- Changing engine power, friction, or inclines can all cause non-uniformity
8. Why does velocity change in uniform circular motion even if speed is constant?
In uniform circular motion, velocity changes because its direction changes continuously, even though speed remains constant.
- Direction of motion is constantly changing along the circular path.
- Velocity is a vector; its magnitude is constant, but direction is not.
9. What are some real-life examples of uniform and non-uniform circular motion?
Examples of uniform circular motion:
- Electric fan blades rotating at constant speed
- Earth orbiting the sun at nearly constant speed
Examples of non-uniform circular motion:
- A racing car slowing down or speeding up while turning
- Merry-go-rounds with changing speeds
10. What are the key points of distinction between uniform and non-uniform circular motion for Class 9 and 10?
Key points of distinction:
- Uniform circular motion: Speed is constant, only direction changes; only centripetal acceleration exists.
- Non-uniform circular motion: Both speed and direction change; both centripetal and tangential acceleration act.
- Examples and formulas should be included in exam answers.





















