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A sound wave travels through a column of hydrogen at STP. Assuming a density of rho = 0.0900 kg/m3 and a bulk modulus of β = 1.42 ✕ 105 Pa, what is the approximate speed (in m/s) of the sound wave?

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Answer:

speed of sound will be 1256 m/sec

Step-by-step explanation:

We have given density
\rho =0.09kg/m^3

And bulk modulus
\beta =1.42* 10^5Pa

We know that speed of sound in a medium is given by


v=\sqrt{(\beta )/(\rho )}, here
\beta is bulk modulus and
\rho is density

So speed will be
v=\sqrt{(1.42* 10^5)/(0.09 )}=12.56* 10^2=1256m/sec

So speed of sound will be 1256 m/sec

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