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The observer is outside the water; the stones are in water (say, 1 m below the surface). This produces a higher-pitched sound for the observer than if both the observer and the stones are in air.

Is this because it takes more energy for the sound waves to travel through water than through air, so that the ones that we hear from outside are the ones that had higher frequencies after the collision to begin with?

Does the density of the medium that is disturbed by a rigid body collision have any effect on the frequency distribution of the sound waves that are generated? For example, does the higher "stiffness" of the cage of water molecules surrounding the stones that are vibrating mean higher frequency normal-modes?

Finally, does the refraction at the water-air interface play any role?

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Did you consider the speed of sound in air and water? –  Bernhard Mar 24 '13 at 15:19
    
No, but how does it help? It explains why frequency should be higher in water than in air but the observer is in air in both cases. –  Tolga Yilmaz Mar 24 '13 at 16:01
    
Interesting question, but also difficult (as you almost note yourself), since the sound likely covers a huge range of frequencies, so it's not so easy to properly define everything. –  Vibert Mar 24 '13 at 17:15

1 Answer 1

The higher pitched frequencies have higher energy. The path of minimal time is to the surface.

Lower frequencies naturally travel further in water despite their lower energy value. Hence the use of infrasound by whales for the purpose of long distance communication.

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It's not clear to me what you are saying. If lower frequencies have longer penetration, why do you think this answers the question? –  Tolga Yilmaz Mar 24 '13 at 20:27

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