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Question 1: Question 2: Consider a square well having an infinite wall at r = 0 and a wall of height U at r =

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Consider a square well having an infinite wall at r = 0 and a wall of height U at r = L. .For the case E L) that satisfy the appropriate boundary conditons at r = 0 and at r = 00. .Enforce the proper matching conditions at r = [ to find an equation for the allowed energies of the system. .Are there conditions for which no solution is possible? Explain.An electron is described by the wave function So for 0), (58) where r is in nm and C is a constant. .Determine the value of C that normalizes v(x). .Where is the electron most likely to be found? That is, for what value of x is the probability of finding the electron the largest? .Calculate the average position (x) for the electron. Compare this result with the most likely position, and comment on the difference

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