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Chapter 2, Problem 52P

Astronauts on a distant planet toss a rock into the air. With the aid of a camera that takes pictures at a steady rate, they record the rock’s height as a function of time as given in the following table. (a) Find the rock’s average velocity in the time interval between each measurement and the next. (b) Using these average velocities to approximate instantaneous velocities at the midpoints of the time intervals, make a graph of velocity as a function of time. (c) Does the rock move with constant acceleration? If so, plot a straight line of best fit on the graph and calculate its slope to find the acceleration.

Chapter 2, Problem 52P, Astronauts on a distant planet toss a rock into the air. With the aid of a camera that takes

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1) You recorded your position with respect to the front door of your house as you walked to the mailbox. Examine the data presented in the table provided in the book and answer the following questions:   (a) What instruments might have you used to collect data?   (b) Represent your motion using a position-versus-time graph.   (c) Tell the story of your motion in words.   (d) Show on the graph the displacement, distance, and path length.
Shown below is a graph of velocity versus time for a moving object. The object starts at position x = 0 m at t = 0 s. What is the final position in meters, from t = 0 s to t = 2.0 s?   Your answer needs to have 3 significant figures, including the negative sign in your answer if needed. (No unit is needed in your answer, it is already given in the question statement.)
(a)At what speed did the object start the motion at 0.0 s? (b) Calculate the acceleration of the object’s motion. (c)Use the graph to determine the displacement of the object while it travelled from 0 – 1.5 s.

Chapter 2 Solutions

Bundle: Principles of Physics: A Calculus-Based Text, 5th + WebAssign Printed Access Card for Serway/Jewett's Principles of Physics: A Calculus-Based Text, 5th Edition, Multi-Term

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Position/Velocity/Acceleration Part 1: Definitions; Author: Professor Dave explains;https://www.youtube.com/watch?v=4dCrkp8qgLU;License: Standard YouTube License, CC-BY