Consider a system of N non - interacting particles. Each particle is fixed in position and can sit in two possible states which, for convenience, we will cal "spin up" |t) and "spin down" |↓). We take the energy of these states to be E=0, E_1 = \epsi the system has N_↑ particles with spin up and N_↓ = N - N_t particles with spin down. Find the final state of the system if E_< < E_↑
Consider a system of N non - interacting particles. Each particle is fixed in position and can sit in two possible states which, for convenience, we will cal "spin up" |t) and "spin down" |↓). We take the energy of these states to be E=0, E_1 = \epsi the system has N_↑ particles with spin up and N_↓ = N - N_t particles with spin down. Find the final state of the system if E_< < E_↑
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![Consider a system of N non - interacting particles. Each
particle is fixed in position and can sit in two possible
states which, for convenience, we will cal "spin up" |t)
and "spin down" |↓). We take the energy of these states
to be
E=0, E_1 = \epsi
the system has N_↑ particles with spin up and N_↓ = N -
N_t particles with spin down. Find the final state of the
system if E_< < E_↑](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F3700b2e5-fb6a-4687-beec-c774d64f2e4f%2F9b0b84ac-3bf2-4ad9-ade8-01e395d49f93%2Fi9mjvng_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Consider a system of N non - interacting particles. Each
particle is fixed in position and can sit in two possible
states which, for convenience, we will cal "spin up" |t)
and "spin down" |↓). We take the energy of these states
to be
E=0, E_1 = \epsi
the system has N_↑ particles with spin up and N_↓ = N -
N_t particles with spin down. Find the final state of the
system if E_< < E_↑
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