Sound Waves in Different Mediums

AI Thread Summary
When sound waves travel through increasing temperatures, the speed of sound increases due to higher molecular velocity, but the frequency remains constant while the wavelength changes. Inhaling helium raises the pitch of the voice because the speed of sound is greater in helium than in air, despite the frequency being consistent across mediums. The confusion arises from the relationship between frequency, wavelength, and speed of sound, where the fundamental frequency of vocal cords can be modeled similarly to vibrating strings. As the medium changes, the speed of sound affects how sound waves propagate, influencing perceived pitch. Understanding these principles clarifies the behavior of sound in different mediums and conditions.
Joseph Phan
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Homework Statement


1) When sound waves travel through increasing temperature, what increases, frequency, wavelength, or both?
2) When you inhale helium and then your voice becomes high and squeaky, what causes this to happen?

Homework Equations


Vsnd= √(γRT/ M)
vsnd= λf

The Attempt at a Solution


I know that in both # 1 and 2, the speed of sound increases, but I'm fixated on the concept that when sound travels through different mediums, such as from air to water, the frequency stays the same, but the wavelength changes.

For #1, Temperature increases, which increases the velocity of the molecules in air, so I'm assuming that the frequency increases as the number of oscillations/s increases. However, does the wavelength change?

For #2, I'm confused on how frequency(pitch) changes, if the medium is changed. From the recent concept in that the frequency of sound does not change from one medium to another and that the speed of sound increases in He than in air, because He is less dense than air, how does your voice get higher as you inhale helium?
 
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Joseph Phan said:
Vsnd= √(abs T/ σ)
Where did you get this? What do symbols T and σ represent?
 
kuruman said:
Where did you get this? What do symbols T and σ represent?
My professor used different greek notations, I think what he meant was that velocity of sound was proportional to the square root of abs. temperature over inertia
 
Model the sources of sound in (1) and (2) as being strings vibrating at their fundamental frequency. Vocal chords are strings. Write an expression for the fundamental frequency in terms of the length of the strings and the speed of sound. Study the expression and consider what happens to the frequency when the speed of sound changes.
 
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