Consider the 1D Schrodinger's equation independent of time for the energies E at the interval [0,U] (U>0) of a particle of mass m at a finite potential wall V(x)=U, 0, U, respectively x<0, 0<x<L and x>L.
a) The energy espectrum E is continuous or discreet?
Why?
b) Write the general form of the function waves at the 3
regions.
c) Write the equation whose solution gives the energy espectrum.
It's not necessary to solve them.
d) What happen with the espectrum at the limit L -> 0?
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