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I need help figuring out how to prove that the energy eigenvalue solutions for the finite potential well converge to the solutions for the infinite

I need help figuring out how to prove that the energy eigenvalue solutions for the finite potential well converge to the solutions for the infinite potential well.

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Exercise 5 Solve the time-independent Schrodinger Equation for a particle in an infinite potential well that is symmetric with respect to the coordinate system: V(c) = Jo r E [-L/2, L/2] (4) 1+0o elsewhere Show that the solutions to the finite potential potential well converge to your solution as Vo + co

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