Show that for a particle in a box of length L and infinite potential outside the box, the function y(x) is an eigenfunction of the Hamiltonian for a particle in an infinite potential box. y(x) = Ae-ikx; A and k are constants and i is the complex i; i = (-1)1/2
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Show that for a particle in a box of length L and infinite potential outside the box, the function y(x) is an eigenfunction of the Hamiltonian for a particle in an infinite potential box. y(x) = Ae-ikx; A and k are constants and i is the complex i; i = (-1)1/2
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