A particle moves along xy-plane with a position of a (t) = sin(2t) + 3 cos(4t) y (t) = sin(t) – 6 cos(3t) = a Determine the position vector of the particle b. Determine the velocity vector of the particle c Determine the acceleration vector of the particle d Determine the position vector of the particle when I - 4 e Determine the average acceleration from t -0s to t- 5s f Determine the instantaneous acceleration when - is g Determine the average velocity from t- Is tot 3s
A particle moves along xy-plane with a position of a (t) = sin(2t) + 3 cos(4t) y (t) = sin(t) – 6 cos(3t) = a Determine the position vector of the particle b. Determine the velocity vector of the particle c Determine the acceleration vector of the particle d Determine the position vector of the particle when I - 4 e Determine the average acceleration from t -0s to t- 5s f Determine the instantaneous acceleration when - is g Determine the average velocity from t- Is tot 3s
Principles of Physics: A Calculus-Based Text
5th Edition
ISBN:9781133104261
Author:Raymond A. Serway, John W. Jewett
Publisher:Raymond A. Serway, John W. Jewett
Chapter3: Motion In Two Dimensions
Section: Chapter Questions
Problem 3CQ
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A particle moves along xy-plane with a position of a (t) = sin(2t) + 3 cos(4t) y (t) = sin(t) – 6 cos(3t) =
a Determine the position vector of the particle
b. Determine the velocity vector of the particle
c Determine the acceleration vector of the particle
d Determine the position vector of the particle when I - 4
e Determine the average acceleration from t -0s to t- 5s
f Determine the instantaneous acceleration when - is
g Determine the average velocity from t- Is tot 3s
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