The figure below shows the magnitude of the force F versus time t during the collision of a 75 g superball with a wall. The initial velocity of the ball is 32 m/s perpendicular to the wall. The ball rebounds directly back with a speed of 28 m/s, also perpendicular to the wall. What is Fmax, the maximum magnitude of the force on the ball from the wall during the collision? (Note: time is in milliseconds) Fmax 4 t (ms) F (N)

College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter1: Units, Trigonometry. And Vectors
Section: Chapter Questions
Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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**Transcription and Explanation for Educational Website**

**Text:**

The figure below shows the magnitude of the force \( F \) versus time \( t \) during the collision of a 75 g superball with a wall. The initial velocity of the ball is 32 m/s perpendicular to the wall. The ball rebounds directly back with a speed of 28 m/s, also perpendicular to the wall. What is \( F_{max} \), the maximum magnitude of the force on the ball from the wall during the collision? (Note: time is in milliseconds)

**Graph Description:**

The graph is a plot of force \( F \) in newtons (N) against time \( t \) in milliseconds (ms). The x-axis represents time, ranging from 0 to 6 ms, and the y-axis represents force. The graph consists of a triangular waveform:

1. **Ascending Line:** From 0 ms to 2 ms, the force increases linearly from 0 to \( F_{max} \).

2. **Constant Line:** From 2 ms to 4 ms, the force remains constant at \( F_{max} \).

3. **Descending Line:** From 4 ms to 6 ms, the force decreases linearly back to 0.

The graph suggests a symmetric force application during the collision, peaking at \( F_{max} \) for a short time before reducing to zero.
Transcribed Image Text:**Transcription and Explanation for Educational Website** **Text:** The figure below shows the magnitude of the force \( F \) versus time \( t \) during the collision of a 75 g superball with a wall. The initial velocity of the ball is 32 m/s perpendicular to the wall. The ball rebounds directly back with a speed of 28 m/s, also perpendicular to the wall. What is \( F_{max} \), the maximum magnitude of the force on the ball from the wall during the collision? (Note: time is in milliseconds) **Graph Description:** The graph is a plot of force \( F \) in newtons (N) against time \( t \) in milliseconds (ms). The x-axis represents time, ranging from 0 to 6 ms, and the y-axis represents force. The graph consists of a triangular waveform: 1. **Ascending Line:** From 0 ms to 2 ms, the force increases linearly from 0 to \( F_{max} \). 2. **Constant Line:** From 2 ms to 4 ms, the force remains constant at \( F_{max} \). 3. **Descending Line:** From 4 ms to 6 ms, the force decreases linearly back to 0. The graph suggests a symmetric force application during the collision, peaking at \( F_{max} \) for a short time before reducing to zero.
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