The velocity versus time graph for an object is shown in the diagram below. v (t) --Select-- positive direction B (a) What is the direction of the acceleration of the object for each of the indicated time intervals? A to B negative direction B to C positive direction C to D the acceleration is zero D to E positive direction negative direction D (b) What is the direction of the net force acting on the object for each of the indicated time intervals? A to B --Select--- B to C C to D D to E the net force is zero E t (s)
The velocity versus time graph for an object is shown in the diagram below. v (t) --Select-- positive direction B (a) What is the direction of the acceleration of the object for each of the indicated time intervals? A to B negative direction B to C positive direction C to D the acceleration is zero D to E positive direction negative direction D (b) What is the direction of the net force acting on the object for each of the indicated time intervals? A to B --Select--- B to C C to D D to E the net force is zero E t (s)
College Physics
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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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![**Velocity-Time Graph Analysis**
The diagram above displays a velocity versus time graph for an object, where:
- The horizontal axis represents time \( t \) in seconds.
- The vertical axis represents velocity \( v(t) \).
Points on the graph:
- **A** to **B**: The graph shows a linear decrease in velocity, indicating negative acceleration.
- **B** to **C**: The velocity increases linearly, indicating positive acceleration.
- **C** to **D**: The velocity remains constant, meaning the acceleration is zero.
- **D** to **E**: The velocity increases again, indicating positive acceleration.
### Questions
(a) **Direction of Acceleration**
Determine the direction of the acceleration of the object for each of the indicated time intervals:
- **A to B**: *Negative direction*
- **B to C**: *Positive direction*
- **C to D**: *Acceleration is zero*
- **D to E**: *Positive direction*
(b) **Direction of Net Force**
Identify the direction of the net force acting on the object for each of the indicated time intervals:
- **A to B**: *Select the appropriate direction*
- **B to C**: *Positive direction*
- **C to D**: *The net force is zero*
- **D to E**: *Positive direction*
**Note:** The net force direction is aligned with the acceleration due to Newton's second law of motion.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F2759baac-29a9-4fdd-ab81-a5790ab236cd%2Fb058441a-555d-4787-8cc9-146569ac12ea%2Fqrwq9va_processed.png&w=3840&q=75)
Transcribed Image Text:**Velocity-Time Graph Analysis**
The diagram above displays a velocity versus time graph for an object, where:
- The horizontal axis represents time \( t \) in seconds.
- The vertical axis represents velocity \( v(t) \).
Points on the graph:
- **A** to **B**: The graph shows a linear decrease in velocity, indicating negative acceleration.
- **B** to **C**: The velocity increases linearly, indicating positive acceleration.
- **C** to **D**: The velocity remains constant, meaning the acceleration is zero.
- **D** to **E**: The velocity increases again, indicating positive acceleration.
### Questions
(a) **Direction of Acceleration**
Determine the direction of the acceleration of the object for each of the indicated time intervals:
- **A to B**: *Negative direction*
- **B to C**: *Positive direction*
- **C to D**: *Acceleration is zero*
- **D to E**: *Positive direction*
(b) **Direction of Net Force**
Identify the direction of the net force acting on the object for each of the indicated time intervals:
- **A to B**: *Select the appropriate direction*
- **B to C**: *Positive direction*
- **C to D**: *The net force is zero*
- **D to E**: *Positive direction*
**Note:** The net force direction is aligned with the acceleration due to Newton's second law of motion.
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