- #1
foranlogan2
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b) Calculate the matrix which represents the Hamiltonian
H= 1{(L)^2}/2I + Alpha*(L^z)
H = part A + part B
where alpha is a constant and so is I and also L^2 = Lx^2 + Ly^2 + Lz^2 (1)
heres what i have done. i have calculated L^2 From adding matrices from 1 and it came to 2(h^2)*the identity matrix and then i have added together Part A and part B to get matrix..
question is the constant I in the question the identity matrix so i can cancel both I's as i have found that L^2 =2I. And then how do i add (h^2) to a matrix,i am confused i am missing something
help
H= 1{(L)^2}/2I + Alpha*(L^z)
H = part A + part B
where alpha is a constant and so is I and also L^2 = Lx^2 + Ly^2 + Lz^2 (1)
heres what i have done. i have calculated L^2 From adding matrices from 1 and it came to 2(h^2)*the identity matrix and then i have added together Part A and part B to get matrix..
question is the constant I in the question the identity matrix so i can cancel both I's as i have found that L^2 =2I. And then how do i add (h^2) to a matrix,i am confused i am missing something
help