Ch 16: Traveling Waves
Chapter 16, Problem 17
A 2.0-m-long string vibrates at its second-harmonic frequency with a maximum amplitude of 2.0 cm. One end of the string is at x=0 cm . Find the oscillation amplitude at x=10 , 20, 30, 40, and 50 cm.
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Textbook Question
BIO Tendons are, essentially, elastic cords stretched between two fixed ends. As such, they can support standing waves. A woman has a 20-cm-long Achilles tendon—connecting the heel to a muscle in the calf—with a cross-section area of 90 mm^2 . The density of tendon tissue is 1100 kg/m^3 . For a reasonable tension of 500 N, what will be the fundamental frequency of her Achilles tendon?
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Textbook Question
The three identical loudspeakers in FIGURE P17.71 play a 170 Hz tone in a room where the speed of sound is 340 m/s . You are standing 4.0 m in front of the middle speaker. At this point, the amplitude of the wave from each speaker is a.
c. When the amplitude is maximum, by what factor is the sound intensity greater than the sound intensity from a single speaker?
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Textbook Question
The lowest note on a grand piano has a frequency of 27.5 Hz. The entire string is 2.00 m long and has a mass of 400 g. The vibrating section of the string is 1.90 m long. What tension is needed to tune this string properly?
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Textbook Question
FIGURE EX17.7 shows a standing wave on a string that is oscillating at 100 Hz.
a. How many antinodes will there be if the frequency is increased to 200 Hz?
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Textbook Question
The three identical loudspeakers in FIGURE P17.71 play a 170 Hz tone in a room where the speed of sound is 340 m/s . You are standing 4.0 m in front of the middle speaker. At this point, the amplitude of the wave from each speaker is a.
b. How far must speaker 2 be moved to the left to produce a maximum amplitude at the point where you are standing?
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Textbook Question
Scientists are testing a transparent material whose index of refraction for visible light varies with wavelength as n = 30.0 nm1/2/λ1/2 , where λ is in nm. If a 295-nm-thick coating is placed on glass (n=1.50) for what visible wavelengths will the reflected light have maximum constructive interference?
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