Singing Glasses: Tuning to a Certain Frequency

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The discussion focuses on tuning singing wine glasses for a high school physics project, specifically how to achieve specific pitches using water levels. The user seeks a mathematical equation to determine the amount of water needed to produce certain frequencies, like D#1 at 38.9 Hz. They mention using the wavelength equation but are unsure how to apply it to the glass's dimensions and water levels. Additionally, the shape of the wine glass is noted as a potential factor in tuning. The user is looking for guidance and examples to successfully complete their project.
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Hey everyone,

I have a question, about singing wine glasses that I just can't seem to find the answer too while searching through different web-pages that google gave me.

I'm doing a year end project for my high school physics course, and I decided to do mine on these singing wine glasses, and resonance. I'm thinking I will have 12 cups (1 octave) and tune them using this note/frequency chart I have, and then explain how more or less water effects the changing pitch, then end with a little demostration of a song.

My problem/question is how exactly would I be able to tune the cups? I know I can just add/remove water and tune by ear, but I am looking for a certain equation (if there is one) to find how much water I need in the glass to preduce a certain pitch.

Any suggestions, short tutorial and advice is much appreciate as I am currently stuck with a few weeks left. An example of how to tune to, say, D#1 which frequency is 38.9hz would help a lot so I can see the steps... :)

Thanks Alot!
 
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More information:

I have this 'finding frequency' equation: Wavelength = v(speed of sound)/frequency

I plug everything in, for example:

Wavelength = (340m/s)/38.9hz
= 8.74

That's the answer I get... so I am not sure if that takes into account the length of my glass, or if I am suppose to fill it 8.74 or leave air gap of 8.74. :s
 
Read about how open-ended wind instruments work.

Also, the shape of the wine glass might affect the tuning.
 
It may be shown from the equations of electromagnetism, by James Clerk Maxwell in the 1860’s, that the speed of light in the vacuum of free space is related to electric permittivity (ϵ) and magnetic permeability (μ) by the equation: c=1/√( μ ϵ ) . This value is a constant for the vacuum of free space and is independent of the motion of the observer. It was this fact, in part, that led Albert Einstein to Special Relativity.
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