Scuba Diver

Blown Glass Art 2 Scuba Divers Frogmans Figurine Diving
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Blown Glass Piece Two Scuba Divers
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Hand Blown Glass Art Scuba Diver Frogman w Octopus
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Blown Glass Art Scuba Diver Frogman w Hammerhead Shark
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Blown Glass Art Scuba Diver Frogman w Shark Fish Diving
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Blown Glass Art Scuba Diver Frogman w dolphin FISH
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Blown Glass Art Scuba Diver Frogman w Manta Ray FISH
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Blown Glass Art Scuba Diver Frogman w Stingray FISH
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Blown Glass Art Scuba Diver Frogman w Sea Turtle
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Blown Glass Art Scuba Diver Frogman w dugong Sea
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Scuba Diver
If a scuba diver fills his lungs to full capacity of 5.0 L when 10 m below the surface, to what volume would h

If a scuba diver fills his lungs to full capacity of 5.0 L when 10 m below the surface, to what volume would his lungs expand if he quickly rose to the surface?
_____________L

Boyle's law: PV = const, then

PbVb = PsVs. Where Pb,Vb are 10m below, Ps, Vs is at the surface. Where Vb= 5.0L, Ps= 1atm, then,

Vs = Vb Pb/Ps,

The pressure change under water can be found using P = ρgh, where ρ is the density, and h is the depth.
P = 1000kg/m^3 * 9.81 m/s^2 * 10 m = 98100 Pa = 0.97 atm. (one atmosphere is about 1.01 *10^5 Pa). The pressure at 10m depth is then this amount, plus the atmospheric pressure.
So Pb = 1.97 atm. Then,

Vs = 5.0L * (1.97 atm/ 1 atm)
Vs = 9.9 L

The air in his lungs roughly doubles. Note that I used the density of pure water (1000kg/m^3), not the density of salt water (1027kg/m^3).

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