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Experiment with the system above by doing the following
exercises (derived from the text, problems 24 and 25):
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Observe the motion for b
= 0.2 and varying frequency w.
Take the necessary measurements to plot
resonance and phase curves for the oscillator (see Figure 3-16 in
the text).
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Observe the motion for b
= 2 and varying frequency w. Take
measurements and plot
resonance and phase curves for the oscillator.
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Can you think of a
qualitative (not mathematical) reason why the system starts with a
large natural component and why this component dies out over time?
Why does this attenuation process depend on the damping constant?
Why is motion at the drive frequency sustained at long times?
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