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The car initially at x = 0 is moving in the positive direction at a constant velocity. Graph a(t), v(t), and x(t) vs. t using the GeoGebra simulation below. This activity is qualitative, and you only need to get the signs of the initial values, slopes of the curves and nature of the curvature of the plots correct. Think & Prepare For each graph: 1. What are the initial values/signs (positive, negative, or zero) of position, velocity, and acceleration? 2. What are the end values/signs (positive, negative, or zero) of position, velocity, and acceleration? 3. If the graph is a flat line, is its value positive, negative, or zero? 4. If the graph is linear, is its y-intercept positive, negative, or zero? What about the slope? 5. If the graph is a parabola, where is the initial point and vertex of the parabola? How is the curvature of the parabola? Is the parabola initially changing (increase or decrease) slowly and then faster? Or, the parabola initially changing (increase or decrease) fast and then slower?

The car initially at x = 0 is moving in the positive direction at a constant velocity. Graph a(t), v(t), and x(t) vs. t using the GeoGebra simulation below. This activity is qualitative, and you only need to get the signs of the initial values, slopes of the curves and nature of the curvature of the plots correct. Think & Prepare For each graph: 1. What are the initial values/signs (positive, negative, or zero) of position, velocity, and acceleration? 2. What are the end values/signs (positive, negative, or zero) of position, velocity, and acceleration? 3. If the graph is a flat line, is its value positive, negative, or zero? 4. If the graph is linear, is its y-intercept positive, negative, or zero? What about the slope? 5. If the graph is a parabola, where is the initial point and vertex of the parabola? How is the curvature of the parabola? Is the parabola initially changing (increase or decrease) slowly and then faster? Or, the parabola initially changing (increase or decrease) fast and then slower?

College Physics
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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a(t) |v(t) |x(t) a(t): parabola t t v(t): flat line x(t): parabola t hints hints hints
Transcribed Image Text:a(t) |v(t) |x(t) a(t): parabola t t v(t): flat line x(t): parabola t hints hints hints
The car initially at x = 0 is moving in the positive direction at a constant velocity. Graph a(t), v(t), and x(t) vs. t using the GeoGebra simulation below. This activity is qualitative, and you only need to get the signs of the initial values, slopes of the curves and nature of the curvature of the plots correct. Think & Prepare For each graph: 1. What are the initial values/signs (positive, negative, or zero) of position, velocity, and acceleration? 2. What are the end values/signs (positive, negative, or zero) of position, velocity, and acceleration? 3. If the graph is a flat line, is its value positive, negative, or zero? 4. If the graph is linear, is its y-intercept positive, negative, or zero? What about the slope? 5. If the graph is a parabola, where is the initial point and vertex of the parabola? How is the curvature of the parabola? Is the parabola initially changing (increase or decrease) slowly and then faster? Or, the parabola initially changing (increase or decrease) fast and then slower? a(t) v(t) a(t): parabola t v(t): flat line ▾ hints hints
Transcribed Image Text:The car initially at x = 0 is moving in the positive direction at a constant velocity. Graph a(t), v(t), and x(t) vs. t using the GeoGebra simulation below. This activity is qualitative, and you only need to get the signs of the initial values, slopes of the curves and nature of the curvature of the plots correct. Think & Prepare For each graph: 1. What are the initial values/signs (positive, negative, or zero) of position, velocity, and acceleration? 2. What are the end values/signs (positive, negative, or zero) of position, velocity, and acceleration? 3. If the graph is a flat line, is its value positive, negative, or zero? 4. If the graph is linear, is its y-intercept positive, negative, or zero? What about the slope? 5. If the graph is a parabola, where is the initial point and vertex of the parabola? How is the curvature of the parabola? Is the parabola initially changing (increase or decrease) slowly and then faster? Or, the parabola initially changing (increase or decrease) fast and then slower? a(t) v(t) a(t): parabola t v(t): flat line ▾ hints hints
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