Chapter 13: Problem 5
How does the frequency of a simple harmonic oscillator depend on its amplitude?
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Chapter 13: Problem 5
How does the frequency of a simple harmonic oscillator depend on its amplitude?
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If the spring of a simple harmonic oscillator is cut in half, what happens to the frequency?
Two mass-spring systems have the same mass and the same total energy. The amplitude of system 1 is twice that of system \(2 .\) How do (a) their frequencies and (b) their maximum accelerations compare?
Explain why the frequency of a damped system is lower than that of the equivalent undamped system.
A \(342-\mathrm{g}\) mass is attached to a spring and undergoes simple harmonic motion. Its maximum acceleration is \(18.6 \mathrm{m} / \mathrm{s}^{2}\) and its maximum speed is \(1.75 \mathrm{m} / \mathrm{s}\). Determine (a) the angular frequency, (b) the amplitude, and (c) the spring constant.
A hummingbird's wings vibrate at about \(45 \mathrm{Hz}\). What's the corresponding period?
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