Heat and work in adiabatic container

AI Thread Summary
In an adiabatic container, heat does not flow across the boundary, leading to the conclusion that q = 0. The change in internal energy (ΔU) is equal to the work done (w), which can be expressed as ΔU = PextΔV. The increase in the liquid's temperature indicates that work is being done, as it raises the internal energy of the system. To explain this in physics terms, it is important to specify the type of work and the nature of the force involved. Understanding these concepts clarifies the relationship between temperature change and work in the system.
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Homework Statement



Electrical current is passed through a resistor immersed in a liquid in an adiabatic container. The temperature of the liquid is varied by 1 degree Celcius. The system consists solely of the liquid. Does heat or work flow across the boundary between the system and surroundings? Justify your answer.


The Attempt at a Solution



Because it is an adiabatic container, heat does not flow across the boundary between the system and surroundings. So...d\DeltaU = q +w where q = 0.

\DeltaU = w
\DeltaU = Pext\DeltaV

I'm having a hard trying to find the right way to explain that work is being done in physics lingo. Is it because temperature of the liquid increases the internal energy therefore work is being done?

Thanks.
 
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kiwikahuna said:
I'm having a hard trying to find the right way to explain that work is being done in physics lingo. Is it because temperature of the liquid increases the internal energy therefore work is being done?

Yes, and if you wanted to be more detailed you could talk about what kind of work is being done and the nature of the "force" that is doing work.
 
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