Question: (mathrm{A}) box divided into identical compartments (mathrm{A}) and (mathrm{B}) contains two distinguishable particles in A and three distinguishable particles in (B). There are five energy

$\mathrm{A}$ box divided into identical compartments $\mathrm{A}$ and $\mathrm{B}$ contains two distinguishable particles in A and three distinguishable particles in $B$. There are five energy units in the box, initially shared by the two particles in $A$. The system is closed, but particles can exchange energy through collisions with the partition. Calculate the number of basic states (a) initially and $(b)$ once the system has reached equilibrium.

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