Problem 10: Using special techniques called string harmonics (or "flageolet tones"), stringed instruments can produce the first few overtones of the harmonic series. While a violinist is playing some of these harmonics for us, we take a picture of the vibrating string (see figures). Using an oscilloscope, we find the violinist plays a note with frequency f= 745 Hz in figure (a). b Part (a) How many nodes does the standing wave in figure (a) have? N= Part (b) How many antinodes does the standing wave in figure (a) have? %3D Part (c) The string length of a violin is about L = 33 cm. What is the wavelength of the standing wave in figure (a) in meters? =
Problem 10: Using special techniques called string harmonics (or "flageolet tones"), stringed instruments can produce the first few overtones of the harmonic series. While a violinist is playing some of these harmonics for us, we take a picture of the vibrating string (see figures). Using an oscilloscope, we find the violinist plays a note with frequency f= 745 Hz in figure (a). b Part (a) How many nodes does the standing wave in figure (a) have? N= Part (b) How many antinodes does the standing wave in figure (a) have? %3D Part (c) The string length of a violin is about L = 33 cm. What is the wavelength of the standing wave in figure (a) in meters? =
Physics for Scientists and Engineers
10th Edition
ISBN:9781337553278
Author:Raymond A. Serway, John W. Jewett
Publisher:Raymond A. Serway, John W. Jewett
Chapter17: Superposition And Standing Waves
Section: Chapter Questions
Problem 50CP
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