Consider a physical system whose three-dimensional state space is spanned by the orthonormal basis formed by the three kets {|e1>, |e2>, |e3>}. In the basis of these three vectors, taken in this order, the Hamiltonian H^ and the two operators B^ and D₁ are defined by: i 0 H = ħwo -i 30 0 02 " 7 B÷bo -i i 1- i 7 1+ +i 1-i 6 | (0)) = where wo and bo are constants. Also using this ordered basis, the initial state of the system is given by: (e₁ (0)) e₂(0) (€31 (0) -(0) 6 D = = 0 0 2a 0 2a 0 2a 0 -За Q: After measuring the energy and leaving the system in the ground state, D was measured. What are the possible values of AD?
Consider a physical system whose three-dimensional state space is spanned by the orthonormal basis formed by the three kets {|e1>, |e2>, |e3>}. In the basis of these three vectors, taken in this order, the Hamiltonian H^ and the two operators B^ and D₁ are defined by: i 0 H = ħwo -i 30 0 02 " 7 B÷bo -i i 1- i 7 1+ +i 1-i 6 | (0)) = where wo and bo are constants. Also using this ordered basis, the initial state of the system is given by: (e₁ (0)) e₂(0) (€31 (0) -(0) 6 D = = 0 0 2a 0 2a 0 2a 0 -За Q: After measuring the energy and leaving the system in the ground state, D was measured. What are the possible values of AD?
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