A 1.3kg bike wheel, is spinning 190rpm clockwise when a student applies a frictional force as shown. The moment of inertia of any ring (such as the bike tire, 10cm neglecting the spokes) is I = mr2. Answer all questions realtive to the center of the wheel. What is the initial angular speed (in selectable units)? rad/s v How much torque does the friction cause? Nm v What is the moment of inertia? kg m2 v What is the angular acceleration? 1625 rad/s? v How long will the wheel take to stop spinning? How far will the wheel rotate before stopping? 2.4N rad revolutions

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Refer to the picture below.

**Physics Experiment: Friction Applied to a Spinning Bike Wheel**

A 1.3 kg bike wheel is spinning at 190 rpm clockwise when a student applies a frictional force as shown in the diagram. The moment of inertia for any ring (such as a bike tire, neglecting the spokes) is given by \( I = mr^2 \).

*Answer all questions relative to the center of the wheel.*

### Questions and Input Fields:

1. **Initial Angular Speed (in selectable units):**
   - **Input Field**: [ ] rad/s
   
2. **Torque Caused by Friction:**
   - **Input Field**: [ ] N·m
   
3. **Moment of Inertia:**
   - **Input Field**: [ ] kg·m²

4. **Angular Acceleration:**
   - **Pre-Filled Input Field**: 1625 rad/s² 

5. **Time for Wheel to Stop Spinning:**
   - **Input Field**: [ ] s
   
6. **Rotation Distance Before Stopping:**
   - **Input Field**: [ ] rad
   - **Input Field**: [ ] revolutions

### Diagram Explanation:

- **Diagram**: On the right side of the text, there is an overhead view of a bike wheel.
- **Visualization**: 
  - The wheel's outer rim is marked in green.
  - Radial lines extend from the center to the circumference, indicating the spokes (though we neglect them in calculations).
  - An arrow labeled "2.4 N" points tangentially to the wheel’s perimeter, indicating the direction of the applied frictional force.
  - The diameter of the wheel is labeled with a measurement of 10 cm on the top.
Transcribed Image Text:**Physics Experiment: Friction Applied to a Spinning Bike Wheel** A 1.3 kg bike wheel is spinning at 190 rpm clockwise when a student applies a frictional force as shown in the diagram. The moment of inertia for any ring (such as a bike tire, neglecting the spokes) is given by \( I = mr^2 \). *Answer all questions relative to the center of the wheel.* ### Questions and Input Fields: 1. **Initial Angular Speed (in selectable units):** - **Input Field**: [ ] rad/s 2. **Torque Caused by Friction:** - **Input Field**: [ ] N·m 3. **Moment of Inertia:** - **Input Field**: [ ] kg·m² 4. **Angular Acceleration:** - **Pre-Filled Input Field**: 1625 rad/s² 5. **Time for Wheel to Stop Spinning:** - **Input Field**: [ ] s 6. **Rotation Distance Before Stopping:** - **Input Field**: [ ] rad - **Input Field**: [ ] revolutions ### Diagram Explanation: - **Diagram**: On the right side of the text, there is an overhead view of a bike wheel. - **Visualization**: - The wheel's outer rim is marked in green. - Radial lines extend from the center to the circumference, indicating the spokes (though we neglect them in calculations). - An arrow labeled "2.4 N" points tangentially to the wheel’s perimeter, indicating the direction of the applied frictional force. - The diameter of the wheel is labeled with a measurement of 10 cm on the top.
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