?Suppose an infinite square well extends from -L/2 to +L/2. Solve the time-independent

Chapter 7, Problem 93

(choose chapter or problem)

Suppose an infinite square well extends from -L/2 to +L/2.  Solve the time-independent Schrӧdinger’s equation to find the allowed energies and stationary states of a particle with mass m that is confined to this well. Then show that these solutions can be obtained by making the coordinate transformation x’ = x - L/2 for the solutions obtained for the well extending between 0 and L.

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