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Consider systems which obey the following physical statistics: any number of particles can occupy any energy levels( assuming that they are accessible). The energy levels are equally spaced such that for the nth level, En=nE0 where n=0,1,2,3,... and E0 is a positive constant. All particles are distinguishable. Assume that system 1 has an energy 4E0 and contains N(>>1) particles. System 2 has an energy of E0 and also contains N particles. For each system, enumerate the possible states and find the probability that each system will be found in a particular energy distribution
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