You are given a free particle (no potential) Hamiltonian Ĥ dependent wave-functions ¥₁(x, t) V₂(x, t) -it 2h² m = = sin(2x)е 2 sin(x)e ● What is the probability to find a quantum particle described by these functions in the range x = [0,0.5] at t = 1 ? 2 e-ithm + sin(2x)e-¯ (Note that you should always use normalized functions for questions on probability.) -2m dx² h²d² and two time- 。-it 2h 2 m
You are given a free particle (no potential) Hamiltonian Ĥ dependent wave-functions ¥₁(x, t) V₂(x, t) -it 2h² m = = sin(2x)е 2 sin(x)e ● What is the probability to find a quantum particle described by these functions in the range x = [0,0.5] at t = 1 ? 2 e-ithm + sin(2x)e-¯ (Note that you should always use normalized functions for questions on probability.) -2m dx² h²d² and two time- 。-it 2h 2 m
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