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Standing Sound Waves quiz
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What type of wave are sound waves in pipes: longitudinal or transverse?
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What type of wave are sound waves in pipes: longitudinal or transverse?
Sound waves in pipes are longitudinal waves.
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Standing Sound Waves definitions
Standing Sound Waves
15 용어
Standing Sound Waves
18. Waves & Sound
4 문제점
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Patrick
Beats
18. Waves & Sound
4 문제점
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Patrick
18. Waves & Sound - Part 1 of 3
6 주제
11 문제점
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Patrick
18. Waves & Sound - Part 2 of 3
4 주제
10 문제점
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Patrick
18. Waves & Sound - Part 3 of 3
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Standing Sound Waves
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Example 1
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이 집합의 용어 (15)
하이드의 정의
What type of wave are sound waves in pipes: longitudinal or transverse?
Sound waves in pipes are longitudinal waves.
In an open pipe, what is present at both ends: nodes or antinodes?
Both ends of an open pipe are antinodes.
In a closed pipe, what is present at the closed end and at the open end?
The closed end is a node, and the open end is an antinode.
What is the equation for the frequency of the nth harmonic in an open pipe?
The frequency is given by f_n = n*v/(2L), where n is any integer.
What is the equation for the wavelength of the nth harmonic in an open pipe?
The wavelength is λ_n = 2L/n.
What is the equation for the frequency of the nth harmonic in a closed pipe?
The frequency is f_n = n*v/(4L), where n is an odd integer.
What is the equation for the wavelength of the nth harmonic in a closed pipe?
The wavelength is λ_n = 4L/n, with n being odd.
What values can n take for harmonics in an open pipe?
n can be any positive integer: 1, 2, 3, and so on.
What values can n take for harmonics in a closed pipe?
n can only be odd integers: 1, 3, 5, etc.
What is the standard speed of sound used in these calculations unless otherwise specified?
The standard speed of sound is 343 m/s.
How do you calculate the fundamental frequency for an open pipe of length L?
Use f_1 = v/(2L), where v is the speed of sound.
How do you calculate the fundamental frequency for a closed pipe of length L?
Use f_1 = v/(4L), where v is the speed of sound.
For a closed pipe, what harmonic number corresponds to the third overtone?
The third overtone corresponds to n = 7.
If a closed pipe is 5 meters long, what is the frequency of the third overtone using v = 343 m/s?
The frequency is f_7 = 7*343/(4*5) = 120 Hz.
Why can't n = 2 be a harmonic in a closed pipe?
Because only odd harmonics are allowed in closed pipes due to the boundary conditions.