The graph shows Vx versus t for an object moving in a straight line. What is the average speed fromt 0s to t 9 s? , (m/s) 40 20 2. 4. 10 12 14 6)
The graph shows Vx versus t for an object moving in a straight line. What is the average speed fromt 0s to t 9 s? , (m/s) 40 20 2. 4. 10 12 14 6)
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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![**Velocity-Time Graph Analysis**
The graph shows \( v_x \) (velocity in the x-direction in meters per second) versus \( t \) (time in seconds) for an object moving in a straight line.
**Graph Details:**
- The x-axis represents time (\( t \)) ranging from 0 to 14 seconds.
- The y-axis represents velocity (\( v_x \)) in meters per second (m/s), ranging from 0 to 60 m/s.
- The graph's line segments indicate changes in velocity over time:
- From \( t = 0 \) s to \( t = 8 \) s, the velocity is constant at 20 m/s.
- At \( t = 8 \) s, the velocity increases linearly, reaching 40 m/s at \( t = 10 \) s.
- From \( t = 10 \) s to \( t = 12 \) s, the velocity remains constant at 40 m/s.
- From \( t = 12 \) s to \( t = 14 \) s, the velocity decreases linearly back to 0 m/s.
**Question:**
What is the average speed from \( t = 0 \) s to \( t = 9 \) s?
**Choices:**
- 44 m/s
- 32 m/s
- 22 m/s
---
To find the average speed, calculate the area under the curve from \( t = 0 \) s to \( t = 9 \) s and divide by the total time interval. This area can be divided into geometric shapes (typically rectangles and triangles) to simplify the calculation.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fa60ec69f-791e-443c-bf56-e278c071b745%2F3557faa5-8e04-4e75-90a7-f748e4223d42%2F6mmyv98_processed.jpeg&w=3840&q=75)
Transcribed Image Text:**Velocity-Time Graph Analysis**
The graph shows \( v_x \) (velocity in the x-direction in meters per second) versus \( t \) (time in seconds) for an object moving in a straight line.
**Graph Details:**
- The x-axis represents time (\( t \)) ranging from 0 to 14 seconds.
- The y-axis represents velocity (\( v_x \)) in meters per second (m/s), ranging from 0 to 60 m/s.
- The graph's line segments indicate changes in velocity over time:
- From \( t = 0 \) s to \( t = 8 \) s, the velocity is constant at 20 m/s.
- At \( t = 8 \) s, the velocity increases linearly, reaching 40 m/s at \( t = 10 \) s.
- From \( t = 10 \) s to \( t = 12 \) s, the velocity remains constant at 40 m/s.
- From \( t = 12 \) s to \( t = 14 \) s, the velocity decreases linearly back to 0 m/s.
**Question:**
What is the average speed from \( t = 0 \) s to \( t = 9 \) s?
**Choices:**
- 44 m/s
- 32 m/s
- 22 m/s
---
To find the average speed, calculate the area under the curve from \( t = 0 \) s to \( t = 9 \) s and divide by the total time interval. This area can be divided into geometric shapes (typically rectangles and triangles) to simplify the calculation.
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