Q2 The following graph shows the position function r(t) of a mass attached to a spring. Note that there is no damping present. (a) Write this function in the form z(t) = A cos(wt – 4). In other words, read off A, w, and o from the graph. (b) Suppose the mass weighs 1 kg. Find the value of the spring constant k. (c) What is the maximum velocity attained by the mass?

College Algebra
7th Edition
ISBN:9781305115545
Author:James Stewart, Lothar Redlin, Saleem Watson
Publisher:James Stewart, Lothar Redlin, Saleem Watson
Chapter4: Exponential And Logarithmic Functions
Section: Chapter Questions
Problem 14CC
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Q2
The following graph shows the position function r(t) of a mass attached to a
spring.
MAM
Note that there is no damping present.
(a) Write this function in the form z(t) = A cos(wt – ø). In other words, read
off A, w, and o from the graph.
(b) Suppose the mass weighs 1 kg. Find the value of the spring constant k.
(c) What is the maximum velocity attained by the mass?
Transcribed Image Text:Q2 The following graph shows the position function r(t) of a mass attached to a spring. MAM Note that there is no damping present. (a) Write this function in the form z(t) = A cos(wt – ø). In other words, read off A, w, and o from the graph. (b) Suppose the mass weighs 1 kg. Find the value of the spring constant k. (c) What is the maximum velocity attained by the mass?
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