4.Calculate the work done on Wally by the extinguisher (W = F Ax) and record in Table 1 below.

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**Table 1: Varying Distance**

| Distance (m) | Work (J) | Photogate Time (s) | Final Velocity (m/s) | Kinetic Energy (J) |
|--------------|----------|--------------------|----------------------|-------------------|
| 10           | 1006     | 1.844              | 40                   | 20000             |
| 20           | 2131     | 1.263              | 40                   | 20000             |
| 30           | 3084     | 1.052              | 40                   | 20000             |
| 40           | 4151     | 0.908              | 40                   | 20000             |
| 50           | 5139     | 0.822              | 40                   | 20000             |

**Explanation:**

This table presents data related to varying distances and their influence on work, photogate time, final velocity, and kinetic energy. Key observations include:

- **Distance (m):** This column details various distances, ranging from 10 to 50 meters.
- **Work (J):** The work done is measured in joules and increases as the distance increases.
- **Photogate Time (s):** This records the time in seconds taken for an object to pass through a photogate. The time decreases as the distance increases.
- **Final Velocity (m/s):** The final velocity is constant at 40 meters per second for all distances.
- **Kinetic Energy (J):** The kinetic energy remains constant at 20000 joules across all distances. 

This data can be used to explore the relationship between distance, work, motion timing, and kinetic energy in physics studies.
Transcribed Image Text:**Table 1: Varying Distance** | Distance (m) | Work (J) | Photogate Time (s) | Final Velocity (m/s) | Kinetic Energy (J) | |--------------|----------|--------------------|----------------------|-------------------| | 10 | 1006 | 1.844 | 40 | 20000 | | 20 | 2131 | 1.263 | 40 | 20000 | | 30 | 3084 | 1.052 | 40 | 20000 | | 40 | 4151 | 0.908 | 40 | 20000 | | 50 | 5139 | 0.822 | 40 | 20000 | **Explanation:** This table presents data related to varying distances and their influence on work, photogate time, final velocity, and kinetic energy. Key observations include: - **Distance (m):** This column details various distances, ranging from 10 to 50 meters. - **Work (J):** The work done is measured in joules and increases as the distance increases. - **Photogate Time (s):** This records the time in seconds taken for an object to pass through a photogate. The time decreases as the distance increases. - **Final Velocity (m/s):** The final velocity is constant at 40 meters per second for all distances. - **Kinetic Energy (J):** The kinetic energy remains constant at 20000 joules across all distances. This data can be used to explore the relationship between distance, work, motion timing, and kinetic energy in physics studies.
**Instructions for Calculations**:

4. **Calculate the Work Done**:
   - Determine the work done on Wally by the extinguisher using the formula \( W = F \cdot \Delta x \).
   - Record the result in Table 1.

5. **Calculate the Final Velocity**:
   - Find the final velocity of Wally using the formula \(\frac{\Delta x}{\Delta t}\).
   - Use a displacement of 10 meters (between gates, this does not change when you repeat this step) and the time from step 3.
   - Record the result in Table 1.

6. **Calculate the Final Kinetic Energy**:
   - Determine the final kinetic energy of Wally using the formula \( K = \frac{1}{2}mv^2 \).
   - Record the result in Table 1.
Transcribed Image Text:**Instructions for Calculations**: 4. **Calculate the Work Done**: - Determine the work done on Wally by the extinguisher using the formula \( W = F \cdot \Delta x \). - Record the result in Table 1. 5. **Calculate the Final Velocity**: - Find the final velocity of Wally using the formula \(\frac{\Delta x}{\Delta t}\). - Use a displacement of 10 meters (between gates, this does not change when you repeat this step) and the time from step 3. - Record the result in Table 1. 6. **Calculate the Final Kinetic Energy**: - Determine the final kinetic energy of Wally using the formula \( K = \frac{1}{2}mv^2 \). - Record the result in Table 1.
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