Find Frequency of Notes Played on a Bugle

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The discussion focuses on determining the lowest frequency notes that can be played on a bugle, which is a 2.65m open pipe. Participants explore the relationship between wavelength, frequency, and the speed of sound, noting that the wavelength for the lowest frequency is 5.3m. While the speed of sound is typically approximated at 331m/s, the lack of a specific temperature complicates finding an accurate frequency. It is suggested to assume a standard room temperature of approximately 22°C to estimate the speed of sound at 344m/s, leading to an approximate frequency of 64.9Hz. Ultimately, without precise temperature data, the calculated frequency remains an estimate.
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A bugle is essentially a 2.65m pipe that is open at both ands. Determine the lowest frequency notes that can be played on a bugle.

Is this question possible? after using every equation learned to my knowledge, i could find no way to determine the frequency.

Thank you

remember the formulas v=f(lambda) Ln=nlambda/2 for open tube and v=331 +.59(T)

i found wavelength without a problem which turns out to be 5.3m, but how do i find frequency of this? is it possible?
 
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Start by finding the wavelength of the lowest frequency (which is the largest wavelength) standing wave that will fit into that pipe. Hint: Where are the nodes and antinodes?

Once you have the wavelength, use the relationship between speed, frequency, and wavelength to find the associated frequency. What's the speed of sound?
 
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but, my friend, we do not have a temperature for sound to find its true velocity, therefore insn't it impossible to find the true frequency?

we are not given the true velocity. yes i know it is 331m/s, but we are not given temperature to find the true frequency. the book has an answer of 64.9Hz if youd like to know
 
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With a question like this you can just assume normal room temperature in which case the speed of sound is 344m/s.
 
mrjoe2 said:
but, my friend, we do not have a temperature for sound to find its true velocity, therefore insn't it impossible to find the true frequency?

That's true. If you are not given enough information (such as temperature) to find an accurate speed of sound, then you must settle for a less accurate estimate of the frequency.

Edit: Kurdt has the right idea! Just assume standard room temperature, which is nominally ~ 22 C.
 
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