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Physics
The speed of sound in a gas of density ρ at a pressure P is proportional to
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Q. The speed of sound in a gas of density $\rho$ at a pressure $P$ is proportional to
KEAM
KEAM 2011
Waves
A
$ {{\left( \frac{p}{\rho } \right)}^{2}} $
6%
B
$ {{\left( \frac{p}{\rho } \right)}^{\frac{3}{2}}} $
6%
C
$ \sqrt{\frac{\rho }{p}} $
38%
D
$ \sqrt{\frac{p}{\rho }} $
44%
E
$ {{\left( \frac{\rho }{p} \right)}^{2}} $
44%
Solution:
We knows $ c=\sqrt{\frac{\gamma p}{\rho }} $ Hence, $ c={{\left( \frac{p}{\rho } \right)}^{1/2}} $