A 550 g air-track glider collides with a spring at one end of the track. The figures show the glider's velocity and the force exerted on the glider by the spring. (Figure 1), (Figure 2) igure V, (m/s) F 3 0 -t (s) 1 of 2 How long is the glider in contact with the spring? Express your answer with the appropriate units. At = Submit LO μÀ Value Provide Feedback Request Answer Units ?

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Chapter1: Units, Trigonometry. And Vectors
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**Educational Content: Understanding the Collision of a Glider with a Spring**

A 550 g air-track glider collides with a spring at one end of the track. The figures provided show the glider's velocity and the force exerted on the glider by the spring. Explore the velocity changes and forces involved in the collision through the graphs below:

**Graph Explanation:**

1. **Velocity vs. Time Graph (Figure 1)**
   - **y-axis:** Velocity, \( v_x \) in meters per second (m/s)
   - **x-axis:** Time, \( t \) in seconds (s)
   - **Description:** The graph illustrates the glider's velocity as it changes over time during the collision with the spring. The velocity starts at -3 m/s, indicating the glider is moving towards the spring. As time progresses, the velocity increases to 3 m/s, suggesting the glider rebounds after compressing the spring.

**Interactive Question:**

- **Part A:** How long is the glider in contact with the spring?
  - **Task:** Express your answer with the appropriate units.
  - **Input Box:** \(\Delta t =\) [Value] [Units]
  - **Actions:** Submit your answer or request guidance if necessary.

This exercise helps develop an understanding of motion dynamics and energy transfer during mechanical interactions.
Transcribed Image Text:**Educational Content: Understanding the Collision of a Glider with a Spring** A 550 g air-track glider collides with a spring at one end of the track. The figures provided show the glider's velocity and the force exerted on the glider by the spring. Explore the velocity changes and forces involved in the collision through the graphs below: **Graph Explanation:** 1. **Velocity vs. Time Graph (Figure 1)** - **y-axis:** Velocity, \( v_x \) in meters per second (m/s) - **x-axis:** Time, \( t \) in seconds (s) - **Description:** The graph illustrates the glider's velocity as it changes over time during the collision with the spring. The velocity starts at -3 m/s, indicating the glider is moving towards the spring. As time progresses, the velocity increases to 3 m/s, suggesting the glider rebounds after compressing the spring. **Interactive Question:** - **Part A:** How long is the glider in contact with the spring? - **Task:** Express your answer with the appropriate units. - **Input Box:** \(\Delta t =\) [Value] [Units] - **Actions:** Submit your answer or request guidance if necessary. This exercise helps develop an understanding of motion dynamics and energy transfer during mechanical interactions.
The image depicts a graph that represents a force \( F_x \) applied over a time interval \( \Delta t \).

- **Axes**: 
  - The horizontal axis is labeled \( t \) (s), which stands for time in seconds.
  - The vertical axis is labeled \( F_x \) (N), which stands for the force in Newtons.

- **Graph Description**: 
  - The graph is a triangular shape showing how force changes over time.
  - The force starts at 0 N, increases linearly to a maximum of 36 N, and then decreases linearly back to 0 N.
  - The time duration over which this occurs is marked as \( \Delta t \).

This graph is likely used to illustrate concepts in physics such as impulse and momentum, where the area under the force versus time graph (the triangle) represents the impulse delivered to an object.
Transcribed Image Text:The image depicts a graph that represents a force \( F_x \) applied over a time interval \( \Delta t \). - **Axes**: - The horizontal axis is labeled \( t \) (s), which stands for time in seconds. - The vertical axis is labeled \( F_x \) (N), which stands for the force in Newtons. - **Graph Description**: - The graph is a triangular shape showing how force changes over time. - The force starts at 0 N, increases linearly to a maximum of 36 N, and then decreases linearly back to 0 N. - The time duration over which this occurs is marked as \( \Delta t \). This graph is likely used to illustrate concepts in physics such as impulse and momentum, where the area under the force versus time graph (the triangle) represents the impulse delivered to an object.
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