Suppose that a linear spring of stiffness K and un stretched length ³0 is attached to a point XA on a rigid body and the other end of the spring is attached to a fixed point O. The position vector of XA relative to the center of mass of the rigid body is
(a) With the assistance of a set of 3–1–3 Euler angles, show that
In this equation,
(b) With the assistance of a set of 3–1–3 Euler angles, show that the potential energy of the spring is
Where
(c) Describe two equivalent methods to find the conservative force Fconacting at X¯ and the conservative moment Mconassociated with the spring.
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