Linearize the system for small oscillations around each of the static equilibrium positions of the system. Exercise 3 Figure 2 Assignment of Vibration 1.3 1 Da. N'21 Yinbouk Guillaume Find the total response of a system (figure 1) with a single degree of damped freedom (viscous) and subject to harmonic base excitation with the following data: 10 kg, c = 20 N., k = m' 4000, y(t) = 0.05 cos 5t m, xd = 0.1 m, v(x)a = : 0.1m, = 1™ S m FIGURE 2 X(1) (

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Linearize the system for small oscillations around each of the static equilibrium positions of the
system.
Exercise 3
Figure 2
Assignment of Vibration 1.3
1
Da. N'21 Yinbouk Guillaume
Find the total response of a system (figure 1) with a single degree of damped freedom (viscous)
and subject to harmonic base excitation with the following data:
10 kg, c = 20 N., k
=
m'
4000, y(t) = 0.05 cos 5t m, xd = 0.1 m, v(x)a =
: 0.1m,
= 1™
S
Transcribed Image Text:Linearize the system for small oscillations around each of the static equilibrium positions of the system. Exercise 3 Figure 2 Assignment of Vibration 1.3 1 Da. N'21 Yinbouk Guillaume Find the total response of a system (figure 1) with a single degree of damped freedom (viscous) and subject to harmonic base excitation with the following data: 10 kg, c = 20 N., k = m' 4000, y(t) = 0.05 cos 5t m, xd = 0.1 m, v(x)a = : 0.1m, = 1™ S
m
FIGURE 2
X(1)
(
Transcribed Image Text:m FIGURE 2 X(1) (
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