1. Normalize the wave function V = A expi(kx - wt) in the region x = 0 to x = a. 2. The above wave function represents a
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1. Normalize the wave function V = A expi(kx - wt) in the region x = 0 to x = a. 2. The above wave function represents a
1. Normalize the wave function V = A expi(kx - wt) in the region x = 0 to x = a. 2. The above wave function represents a free particle. Use your solution to problem 1 to find the energy of the particle. 3. Is the particle in a state of definite energy? 4. Is this energy "quantized"? Why or why not? 5. Show that the wave function above is a solution to the one dimensional Schroedinger equation, V = EV where + V(). 2m
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