Question

A particle moves in 5 dimensional space (x, y, z, u, v). Its Hamiltonian is given by

1= & ਉਸ ਦt (17 - A)

where the space is infinite in all directions except v which is confined between v = 0 and v = a. Assume that the wave function vanishes at v = 0 and v = a. Further, \small \epsilon = |E| 1 /~ 2 , where |E1| is the absolute value of the Hydrogen ground state energy.

(d) What are the eigenstates of this Hamiltonian in the y, z, u directions?  What is the energy of the ground state of this system?

Please answer the above first. The following is the least important to answer:

(c) What are the eigenstates of this Hamiltonian in the x and v directions?

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