A ball rolls off the edge of a table. Let the time the ball leaves the table surface be - 0. If the table is horizontal, its velocity as a function of time is given by v - 1.00i - 9.80j, with v in m/s and t in s. The ball's displacement from the edge of the table from t - o to t- 0.300 s (while it is in flight), is given by = 0 0.300 Ar = v dt. Use this theorem to perform the integration: Consider the units and unit vectors to be the constants P and Q. Integrate to determine the ball's displacement (in m) from the table edge at 0.300 s. (Express your answer in vector form. Do not include units in your answer.) Ar = m

Classical Dynamics of Particles and Systems
5th Edition
ISBN:9780534408961
Author:Stephen T. Thornton, Jerry B. Marion
Publisher:Stephen T. Thornton, Jerry B. Marion
Chapter2: Newtonian Mechanics-single Particle
Section: Chapter Questions
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A ball rolls off the edge of a table. Let the time the ball leaves the table
surface be - 0. If the table is horizontal, its velocity as a function of time is
given by
v - 1.00i - 9.80j,
with v in m/s and t in s. The ball's displacement from the edge of the table
from t - o to t- 0.300 s (while it is in flight), is given by
= 0
0.300
Ar =
v dt.
Use this theorem to perform the integration:
Consider the units and unit vectors to be the constants P and Q. Integrate to
determine the ball's displacement (in m) from the table edge at 0.300 s.
(Express your answer in vector form. Do not include units in your answer.)
Ar =
m
Transcribed Image Text:A ball rolls off the edge of a table. Let the time the ball leaves the table surface be - 0. If the table is horizontal, its velocity as a function of time is given by v - 1.00i - 9.80j, with v in m/s and t in s. The ball's displacement from the edge of the table from t - o to t- 0.300 s (while it is in flight), is given by = 0 0.300 Ar = v dt. Use this theorem to perform the integration: Consider the units and unit vectors to be the constants P and Q. Integrate to determine the ball's displacement (in m) from the table edge at 0.300 s. (Express your answer in vector form. Do not include units in your answer.) Ar = m
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