Write the equations of motion governing this system

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In many mechanical positioning systems there is flexibility between one part of the system and another. An example is shown in Fig. 2.7 where there is flexibility of the solar panels. Fig. 2.42 depicts such a situation, where a force u is applied to the mass M and another mass m is connected to it. The coupling between the objects is often modeled by a spring constant k with a damping coefficient b, although the actual situation is usually much more complicated than this.

(a) Write the equations of motion governing this system.

(b) Find the transfer function between the control input u and the output y.

Figure 2.7 Communications satellite Source: Courtesy Space Systems/Loral

239_cf85e946-a39b-4d92-959e-9f9c2aa136e2.png


Figure 2.42 Schematic of a system with flexibility

1792_9352110e-4276-414e-9c41-e599ce9517c0.png

Reference no: EM131117358

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