Find the state-space representation of the mass-spring damper system given in Figure P4 xi(t) x2(t) x3(t) K{(t) = 1 N/m fs(t) = 2 N-s/m K:(1) = 1 N/m At) M1 = 1 kg M2 = 2 kg 000 M3 = 1 kg f2(1) = 2 N-s/m fr3(1) = 1 N-s/m fis(t) = i N-s/m K2(t) = 1 N/m f1(1) = 1 N-s/m

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EXERCISE 2.2.3 (UTM-SPACE JB)
Find the state-space representation of the mass-spring damper system given in Figure P4
x1(t)
x2(t)
x3(t)
K«(f) = 1 N/m
frs(t) = 2 N-s/m
K3(1) = 1 N/m
At)
M1 = 1 kg
M2 = 2 kg
M3 = 1 kg
fi2(1) = 2 N-s/m
fo3(1) = Ì N-s/m
fis(t) = i N-s/m
K2(f) = 1 N/m
f1(1) = 1 N-s/m
Figure P4
Transcribed Image Text:EXERCISE 2.2.3 (UTM-SPACE JB) Find the state-space representation of the mass-spring damper system given in Figure P4 x1(t) x2(t) x3(t) K«(f) = 1 N/m frs(t) = 2 N-s/m K3(1) = 1 N/m At) M1 = 1 kg M2 = 2 kg M3 = 1 kg fi2(1) = 2 N-s/m fo3(1) = Ì N-s/m fis(t) = i N-s/m K2(f) = 1 N/m f1(1) = 1 N-s/m Figure P4
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