The position of a particle moving under uniform acceleration is some function of time t and the acceleration a. Suppose we write this position as x=ka"t", where k is a dimensionless constant. What values must m and n have? x = kamt" m [L] = A" · [T]" • [T]" [L] = 리| . [7]2 [L] %3D

Physics for Scientists and Engineers: Foundations and Connections
1st Edition
ISBN:9781133939146
Author:Katz, Debora M.
Publisher:Katz, Debora M.
Chapter2: One Dimensional Motion
Section: Chapter Questions
Problem 3PQ: Problems 3 and 12 are paired. G A particle moves from position A to position C as shown in Figure...
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The position of a particle moving under uniform acceleration is some function of time
t and the acceleration a. Suppose we write this position as x=ka"t", where k is a
dimensionless constant. What values must m and n have?
x = kamt"
m
[L] = A"
· [T]"
• [T]"
[L] = 리| . [7]2
[L]
%3D
Transcribed Image Text:The position of a particle moving under uniform acceleration is some function of time t and the acceleration a. Suppose we write this position as x=ka"t", where k is a dimensionless constant. What values must m and n have? x = kamt" m [L] = A" · [T]" • [T]" [L] = 리| . [7]2 [L] %3D
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