(6) [10 points] Consider a closed box of ideal gas divided into two parts by a gate. The left part has a volume of V and contains N particles in thermal equilibrium, while the right part has a volume of  2V and contains zero particles (i.e., a vacuum). The number of the accessible microstates of the gas is $\Omega{1}$. If the gate is suddenly removed, the gas fills the entire box and reaches a new equilibrium with a different number of the accessible microstates $\Omega{2}$. What is the ratio $\Omega{2}/\Omega{1}$?

(A) 1

(B) $2\ln N$

(C) $N^{2}$

(D) $3^{N}$

(E) N

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