Answer:
For the given conditions the fundamental frequency is 3728.26 Hertz
Explanation:
We know that for a pipe open at one end and closed at other end the fundamental frequency is given by
[tex]f=\frac{V_{s}}{4L}[/tex]
where
f is the fundamental frequency
[tex]V_{s}[/tex] is the speed of sound in air in the surrounding conditions.
L = Length of the pipe
Applying values we get and using speed of sound as 343m/s we get
[tex]f=\frac{343}{4\times 2.3\times 10^{-2}}=3728.26Hz[/tex]
