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5. Consider the two state system with basis |±) which diagonalizes the Pauli matrix o3. Generally the state of the system at time t can be written as TW(t)) = c+(t)|+) +c_(t)|–). Eo03. Solve for the coefficient (i) For the Hamiltonian of the system, first take H = functions c+(t) given the initial condition that at time t = 0 |W(0)) = |-).

5. Consider the two state system with basis |±) which diagonalizes the Pauli matrix o3. Generally the state of the system at time t can be written as TW(t)) = c+(t)|+) +c_(t)|–). Eo03. Solve for the coefficient (i) For the Hamiltonian of the system, first take H = functions c+(t) given the initial condition that at time t = 0 |W(0)) = |-).

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5. Consider the two state system with basis |+) which diagonalizes the Pauli matrix 03. Generally the state of the system at time t can be written as |W(t)) = c+(t)|+) + c_(t)|-). (i) For the Hamiltonian of the system, first take H = functions c+(t) given the initial condition that at time t = 0 Eo03. Solve for the coefficient |W(0)) = |-).
Transcribed Image Text:5. Consider the two state system with basis |+) which diagonalizes the Pauli matrix 03. Generally the state of the system at time t can be written as |W(t)) = c+(t)|+) + c_(t)|-). (i) For the Hamiltonian of the system, first take H = functions c+(t) given the initial condition that at time t = 0 Eo03. Solve for the coefficient |W(0)) = |-).
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