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A musician plucks one string on a guitar. A note is produced and heard by a nearby audience. As long as the string is left undisturbed, it will continue to exhibit simple harmonic motion—defined by a constant period and frequency. Over time, it is perfectly reasonable to expect the string vibrations to stop, but do they ever slow down? The audience observes a constant pitch emanating from the string, but the volume of the sound drops off until, moments later, it cannot be heard. Did the frequency change, or did the amplitude change?
In order to understand this, you first need to understand the difference between volume and pitch as they relate to sound. The volume is related to the amplitude of the oscillation, which decreases over time. The pitch is related to the frequency, which does not change over time. Why?
As you have discovered, the period of a simple harmonic oscillator, such as a weighted spring, is not related to amplitude. And since frequency is the inverse of the period, it is not related either. Therefore, as the amplitude of the oscillation drops off over time, the frequency remains constant. The pitch never changes, but the volume drops off as the amplitude of each oscillation is reduced until it reaches zero.
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The strings of a piano all have different masses. In the discussion forum, explain the working principles of a piano and include an explanation for all the different pitches that can be produced by a piano. Be sure to answer the following questions in your explanation.
Each of the Reflect on the Big Picture sections in this module will help you reinforce your learning about oscillation. Complete at least one of these reflection activities:
Store your completed reflection in your Physics 20 course folder.
Remember to submit the Module 7: Lesson 1 Assignment to your teacher.