In a Quincke's experiment, the sound detected is changed from a maximum to minimum when the sliding tube is moved through a distance of 2.50 cm. Find the frequency of sound if the speed of sound in air is 340 m/s.
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Answer ⇒ 3.4 kHz.
Explanation ⇒ Given, that the displacement in the tube is 2.50 cm.
Thus, when the tube is moved by 2.50 cm the path length changes to 2 × 2.50 cm
= 5.0 cm.
Since sound detected changes from maximum to minimum the waves interfere is destructive.
Now, for the consecutive maximum and minimum the phase difference is the least odd multiple of π i.e. π. (3π, 5π are higher thus will not be taken.)
So,
ΔΦ = 2πΔx/
π = 2π × 5/
= 10 cm
∴ = 0.10 m
Hence the frequency of the sound
ν = V/
∴ fre. = 340/0.10 Hz
∴ frequency = 3.4 kHz
Hope it helps.
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