Thermal expansion of water and a bubble

AI Thread Summary
The discussion centers on calculating the volume of a bubble exhaled by a scuba diver as it rises from 17.4 meters below the surface to the surface, where temperatures change from 8.25°C to 15.1°C. While the thermal expansion of water is mentioned, it is deemed almost irrelevant compared to the significant pressure difference affecting the bubble's volume. The pressure at depth is nearly three times atmospheric pressure, which plays a crucial role in determining the bubble's final volume at the surface. The conversation also hints at the potential applicability of the ideal gas law for solving the problem. Understanding the impact of pressure is essential for accurately calculating the bubble's volume change.
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Homework Statement

A scuba diver is 17.4m below the surface of the lake, where the water temperature is 8.25∘C. The density of fresh water is 1000 kg/m3. The diver exhales a 23.6cm3 bubble.What's the bubble's volume as it reaches the surface, where the water temperature is 15.1∘C?

Homework Equations



ΔV/V=βΔTI think that is the only equation needed

The Attempt at a Solution



I would think that i could find ΔV and then plug everything else in but how to i convert the density to cm3? I think once i figured that out id be able to do it.
 
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Are you sure you have not omitted some other details of the problem?

Thermal expansion of water is almost completely irrelevant here. When the bubble is produced, the pressure in the bubble is almost three times atmospheric, while at the surface it is just atmospheric. That alone will have a much greater impact on the volume than the tiny change of density of water.
 
Could this be an ideal gas law question?
 
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