The fundamental frequency of a pipe that is open at both ends is 594 Hz .How…
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Question “The fundamental frequency of a pipe that is open at both ends is 594 Hz .How…”
The fundamental frequency of a pipe that is open at both ends is 594 Hz .
How long is this pipe?
If one end is now closed, find the wavelength of the newfundamental.
If one end is now closed, find the frequency of the newfundamental.
Answer
This problem was solved by using open and closed endpipe harmonics.
To determine the length of a pipe, use the fundamental frequency of an open pipe at both ends.
Next, use the length of the pipe to determine the wavelength of the fundamental and fundamental frequencies of a closed one-end pipe.
The fundamental frequency of a pipe with both ends open is expressed as,


refers to the fundamental frequency of a pipe with both ends open, #media_tag_2$ the velocity of sound and HTML3$ the length of the pipe.
The fundamental frequency of a pipe, which is only one-end closed, is expressed as


refers to the fundamental frequency of a pipe with both ends open,


the length of the pipe.
The wavelength of the fundamental of a closed one-end pipe is expressed as,


here is the wavelength for fundamental.
(1)
The fundamental frequency of a pipe with both ends open is expressed as,

Adjust the expression above to adjust the length of your pipe.

Substitute HTMLmedia_tag_12$ to HTMLmedia_tag_13$ or HTMLmedia_tag_14$ to

.

The length of the pipe will therefore be

.
(2)
The wavelength of the fundamental of a closed one-end pipe is expressed as,

Modify the expression above for

.



.

The wavelength of the fundamental of a closed one-end pipe is

.
(3)
The fundamental frequency of a pipe, which is only one-end closed, is expressed as

Substitute

to

or

to

,

to

.

The fundamental frequency of a pipe which is not closed at one end is

.
Part 1: Ans
The length of the pipe measures

.
Part 2

is the wavelength of fundamental in a one-end closed pipe.
Part 3
The fundamental frequency for a pipe that is not closed at one end of the line is

.
Conclusion
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