The vibration model is subjected to the force shown in the figure. Find the response of the system for time t>2T O z(t) = O z(t)= O r(t) = Ox(t)=0 [1-cosw, t]-1-coswn (t-T)] (1-coswnt]+2-1-coswn (t-T)]-[1-coswn (t - 2T)] [t-sinwnt] - [1-swn(t-T)] + [1-coswn (t-27)] O r(t) =(1-coswnt] - [1-coswn (t-T)]+[1-coswn (t - 27')]
The vibration model is subjected to the force shown in the figure. Find the response of the system for time t>2T O z(t) = O z(t)= O r(t) = Ox(t)=0 [1-cosw, t]-1-coswn (t-T)] (1-coswnt]+2-1-coswn (t-T)]-[1-coswn (t - 2T)] [t-sinwnt] - [1-swn(t-T)] + [1-coswn (t-27)] O r(t) =(1-coswnt] - [1-coswn (t-T)]+[1-coswn (t - 27')]
Elements Of Electromagnetics
7th Edition
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Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
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Question
![The vibration model is subjected to the force shown in the figure. Find the response of the system
for time t>2T
O r(t) =
Ox(t) =
Ox(t) =
Ox(t) = 0
[1-coswnt] - [1-coswn (t-T)]
(1-cosw, t) + 2 (1-coswn (t-T)]-[1-coswn (t - 2T)]
[t-sinwnt] - [1-swn (t-T)]+[1-coswn (t-2T)]
O r(t) =(1-coswnt] - [1-coswn (t-T)]+[1-coswn (t - 2T)]](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F7ffe4388-da54-45b7-9c19-31357d82b14c%2F34662a72-35bf-491f-9cd2-8c6654fdbb0f%2F5lpw8r_processed.jpeg&w=3840&q=75)
Transcribed Image Text:The vibration model is subjected to the force shown in the figure. Find the response of the system
for time t>2T
O r(t) =
Ox(t) =
Ox(t) =
Ox(t) = 0
[1-coswnt] - [1-coswn (t-T)]
(1-cosw, t) + 2 (1-coswn (t-T)]-[1-coswn (t - 2T)]
[t-sinwnt] - [1-swn (t-T)]+[1-coswn (t-2T)]
O r(t) =(1-coswnt] - [1-coswn (t-T)]+[1-coswn (t - 2T)]

Transcribed Image Text:x(t)
0000000000
m
kea
F
Vibration model
Fo
Fo
F(t)
T
2T
t (sec)
The vibration model is subjected to the force shown in the figure. Find the response of the system
for time t>2T
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