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When musicians tune their instruments, they listen for "beats" in the sound the instruments produce when matched to a standard pitch. These beats are moments when the sound becomes louder, then softer, then louder again. Musicians adjust the pitch of their instruments until they do not hear any more beats in the tuning process.
Which statements explain the phenomenon described in the scenario? Check all that apply.
The moments of loudness represent constructive interference.
The tuning process depends on diffraction.
The moments of softness represent destructive interference.
The beats are produced by reflections.
The instrument is tuned when the frequencies of the standard and the instrument align.
All Answers 1
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Correct:
- The moments of loudness represent constructive interference.
- The moments of softness represent destructive interference.
- The instrument is tuned when the frequencies of the standard and the instrument align.
Why: Beats arise from the superposition of two sound waves with nearly equal frequencies. When the waves are in phase they add (constructive interference → louder), when out of phase they cancel (destructive interference → softer); the beat rate equals the frequency difference |f1 − f2|. Diffraction (bending of waves around obstacles) is not the mechanism, and reflections are not the general cause of beats in the tuning scenario.
- The moments of loudness represent constructive interference.
- The moments of softness represent destructive interference.
- The instrument is tuned when the frequencies of the standard and the instrument align.
Why: Beats arise from the superposition of two sound waves with nearly equal frequencies. When the waves are in phase they add (constructive interference → louder), when out of phase they cancel (destructive interference → softer); the beat rate equals the frequency difference |f1 − f2|. Diffraction (bending of waves around obstacles) is not the mechanism, and reflections are not the general cause of beats in the tuning scenario.
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