6.13. Assuming small oscillations, derive the differential equations of motion of the two degree of freedom system shown in Fig. P6.10. Determine the response of the system, as a function of time, to the harmonic forcing function T(t).

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MECHANICAL VIBRATION 6.13

6.13. Assuming small oscillations, derive the differential equations of motion of the
two degree of freedom system shown in Fig. P6.10. Determine the response
of the system, as a function of time, to the harmonic forcing function T(t).
Transcribed Image Text:6.13. Assuming small oscillations, derive the differential equations of motion of the two degree of freedom system shown in Fig. P6.10. Determine the response of the system, as a function of time, to the harmonic forcing function T(t).
T(t) = T, sin mt
m2
Fig. P6.10
Transcribed Image Text:T(t) = T, sin mt m2 Fig. P6.10
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