Consider a system of two non-interacting spin 0 particles. It is bounded in a potential well. The energy spectrum of each particle is E(n)=ne. The degeneracy of the n energy level g(n)=2n+1. Considering the spin independent energy, find the microcanonical partition function of the system when the total energy has the fixed value E=N& such that N is odd. (a) N² + N² + N + (b) N² + N² + N + ² (c) N² + N² + N +/ (8) N² + N² + N + 1/
Consider a system of two non-interacting spin 0 particles. It is bounded in a potential well. The energy spectrum of each particle is E(n)=ne. The degeneracy of the n energy level g(n)=2n+1. Considering the spin independent energy, find the microcanonical partition function of the system when the total energy has the fixed value E=N& such that N is odd. (a) N² + N² + N + (b) N² + N² + N + ² (c) N² + N² + N +/ (8) N² + N² + N + 1/
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The energy spectrum of each particle is E(n)=ne. The degeneracy of the n energy level
g(n)=2n+1. Considering the spin independent energy, find the microcanonical partition
function of the system when the total energy has the fixed value E = Ne such that N is
odd.
(a) N² + N² + N + 1/2
(b)
+ N²
(c) N² + N² + N +
(d)
N
1"
Transcribed Image Text:Consider a system of two non-interacting spin 0 particles. It is bounded in a potential well.
The energy spectrum of each particle is E(n)=ne. The degeneracy of the n energy level
g(n)=2n+1. Considering the spin independent energy, find the microcanonical partition
function of the system when the total energy has the fixed value E = Ne such that N is
odd.
(a) N² + N² + N + 1/2
(b)
+ N²
(c) N² + N² + N +
(d)
N
1
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