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A pendulum consists of a mass m and a massless stick of length l. The pendulum support oscillates horizontally with a position given by x(t) = A cos(wt); see Fig. 6.10. What is the general solution for the angle of the pendulum as a function of time?

A pendulum consists of a mass m and a massless stick of length l. The pendulum support oscillates horizontally with a position given by x(t) = A cos(wt); see Fig. 6.10. What is the general solution for the angle of the pendulum as a function of time?

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Introduction to Classical Dynamics The Lagrangian Method Please I need a complete solution of this, thank you.
Fig. 6.10 1 m
Transcribed Image Text:Fig. 6.10 1 m
6.3. Pendulum with an oscillating support ** A pendulum consists of a mass m and a massless stick of length l. The pendulum support oscillates horizontally with a position given by x(t) = A cos(wt); see Fig. 6.10. What is the general solution for the angle of the pendulum as a function of time?
Transcribed Image Text:6.3. Pendulum with an oscillating support ** A pendulum consists of a mass m and a massless stick of length l. The pendulum support oscillates horizontally with a position given by x(t) = A cos(wt); see Fig. 6.10. What is the general solution for the angle of the pendulum as a function of time?
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