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Find the fundamental, first overtone and second overtone frequencies of a pipe, open at both the ends, of length 25 cm if the speed of sound in air is 330 m/s.

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Given : Open pipe, L= 25 cm = 0.25 m, v = 330 m/s

The fundamental frequency of an open pipe ignoring end correction,

n= v/λ = v/2L

∴ n= \(\frac{330}{2×0.25}\)  = 660 Hz

Since all harmonics are present as overtones, the first overtone is,

n1 = 2nO = 2 x 660 = 1320 Hz

The second overtone is

n2 = 3nO = 3 x 660 = 1980 Hz

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