Consider a system of N distinguishable independent particles, each of which can be in the state +ε0 or −ε0 . Let the number of particles with energy ±ε0 be N± , so that the energy is,
E = N+ ε0 − N- ε0 = 2N+ ε0 − N ε0
Evaluate the partition function Q by summing exp(−E/kT ) over levels and compare your result to Q = qN. Do not forget the degeneracy of the levels, which in this case is the number of ways that N+ particles out of N can be in the + state. Calculate and plot the heat capacity CV for this system.
By purchasing this product, you will get the step by step solution of the above problem in pdf format and the corresponding latex file where you can edit the solution. I am also available to help you with any possible question you may have.
If you have any question about this solution, please send it to email@example.com
I'm available to help students with their homework assignments and computer simulation projects.