Determine the steady-state vibration of the system shown in Fig. 5.5(a), assuming that (c_{1}=c_{2}=c_{3}=0, F_{1}(t)=F_{10} cos omega
Question:
Determine the steady-state vibration of the system shown in Fig. 5.5(a), assuming that \(c_{1}=c_{2}=c_{3}=0, F_{1}(t)=F_{10} \cos \omega t\), and \(F_{2}(t)=F_{20} \cos \omega t\).
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-x(t) k fi(t) k -X2(1) -2(t) K3 00000 00000 m m2 kx1 m1 C Spring k under tension for +1 (a) -X1, X1 k2(x-x1) 12(12-1) Spring k under tension for +(x2-x1) (b) -x2.12 -f2 K3x2 m2 C3X2 Spring k3 under compression for + FIGURE 5.5 A two-degree-of-freedom spring-mass-damper system.
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