Consider a particle in an infinite potential well. (+∞o x < -a -a a a. Write down the form of the Hamiltonian operator when the particle in all regions. b. Solve for the eigenfunctions of the Hamiltonian. c. Find the energy eigenvalues. U(x) = =
Consider a particle in an infinite potential well. (+∞o x < -a -a a a. Write down the form of the Hamiltonian operator when the particle in all regions. b. Solve for the eigenfunctions of the Hamiltonian. c. Find the energy eigenvalues. U(x) = =
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
Transcribed Image Text:Consider a particle in an infinite potential well.
(+∞
x < -a
0
-a<x<a
+∞
x > a
a. Write down the form of the Hamiltonian
U(x) =
=
operator when the particle in all regions.
b. Solve for the eigenfunctions of the
Hamiltonian.
c. Find the energy eigenvalues.
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