A particle is confined to a three-dimensional region of space of dimensions L by L by...

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A particle is confined to a three-dimensional region of space of dimensions L by L by L. The energy levels are (272) (n²+ n² + n²) where nx,ny, and n² are integers ≥ 1. Sketch an energy level diagram, showing the energies, quantum numbers, and degeneracies for the lowest 10 energy levels. A particle is confined to a three-dimensional region of space of dimensions L by L by L. The energy levels are (272) (n²+ n² + n²) where nx,ny, and n² are integers ≥ 1. Sketch an energy level diagram, showing the energies, quantum numbers, and degeneracies for the lowest 10 energy levels.

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When the box is a cube ie a b c L the energy expression is given by h E am n n with n 1 2 3 Figure s... View the full answer