Thermal Equilibrium between a Hot and Cold Body

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When a hot body and a cold body are brought into contact, thermal energy transfers from the hot body to the cold body through conduction until thermal equilibrium is reached. At this point, while the overall temperature remains constant, the individual molecules within the combined system do not all possess the same kinetic energy. Instead, they continue to collide, exchanging kinetic energy indefinitely, leading to a distribution of energy levels among the molecules. This process is thermodynamically irreversible and results in a Maxwell-Boltzmann distribution of translational kinetic energies for gas molecules. Understanding these principles clarifies the behavior of molecules in thermal equilibrium.
hwall95
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Just a quick question relating to thermal equilibrium between a hot and cold body. If a hot body and cold (closed systems) are opened up to each other, the thermal energy will be transfer from the hot body to cold body through conduction. So even when thermal equilibrium is reached, the temperature may be constant (closed system) but the molecules within combined bodies do not all contain the same kinetic energy right? So they will continue to collide and gain and lose kinetic energy for infinity basically right even though the overall temperature remains constant? Sorry I am just trying to make sure I'm not making incorrect conclusions.

Any help would be greatly appreciated, thanks :)
 
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Yes I think I understand what you are asking.

The average kinetic energy of the molecules is closely related to temperature so will never be zero except at absolute zero. As with all averages it is a bulk composite of a range of values.

Incidentally if you allow heat transfer by direct contact, as you describe, the process is thermodynamically irreversible.
 
You will end up with a Boltzmann distribution of energies in each accessible degree of freedom. For gas molecules, this will give a Maxwell-Boltzmann distribution of translational kinetic energies.
 
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