ased on the velocity vs time graph shown, the object travels a stance of meters from t = 0 to t = 4. √x (m/s) X +1 Q? 0 -1 N 3 4 t (sec)

College Physics
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Author:Raymond A. Serway, Chris Vuille
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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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Based on the velocity vs time graph shown, the object travels a distance of ___ meters from t = 0 to t = 4.

### Graph Description

- **Axes**: 
  - The y-axis represents velocity (\(V_x\)) in meters per second (m/s).
  - The x-axis represents time (\(t\)) in seconds (sec).
  
- **Velocity Values**: 
  - The velocity ranges from -1 m/s to +1 m/s.

- **Graph Shape**: 
  - The graph starts at \(-1\) m/s at \(t = 0\).
  - Velocity linearly increases to \(+1\) m/s at \(t = 1\) second.
  - It decreases back to 0 m/s at \(t = 2\) seconds.
  - From \(t = 2\) to \(t = 4\) seconds, velocity remains at 0 m/s.

This graph depicts the changes in velocity over time, with a triangular shape in the first two seconds, followed by a flat line. The area under the curve from \(t = 0\) to \(t = 2\) seconds represents displacement. The remaining interval, \(t = 2\) to \(t = 4\) seconds, indicates no additional displacement as velocity is zero.
Transcribed Image Text:Based on the velocity vs time graph shown, the object travels a distance of ___ meters from t = 0 to t = 4. ### Graph Description - **Axes**: - The y-axis represents velocity (\(V_x\)) in meters per second (m/s). - The x-axis represents time (\(t\)) in seconds (sec). - **Velocity Values**: - The velocity ranges from -1 m/s to +1 m/s. - **Graph Shape**: - The graph starts at \(-1\) m/s at \(t = 0\). - Velocity linearly increases to \(+1\) m/s at \(t = 1\) second. - It decreases back to 0 m/s at \(t = 2\) seconds. - From \(t = 2\) to \(t = 4\) seconds, velocity remains at 0 m/s. This graph depicts the changes in velocity over time, with a triangular shape in the first two seconds, followed by a flat line. The area under the curve from \(t = 0\) to \(t = 2\) seconds represents displacement. The remaining interval, \(t = 2\) to \(t = 4\) seconds, indicates no additional displacement as velocity is zero.
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