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ASSIGNMENT 5 Q4 (7 points possible) In Q4 through Q8, consider an electron in an infinitely deep one-dimensional potential well of thickness L with
ASSIGNMENT 5 Q4 (7 points possible) In Q4 through Q8, consider an electron in an infinitely deep one-dimensional potential well of thickness L with zero potential energy at the bottom of the well. The normalized eigenfunction solutions to this problem can be written as the ket vectors |4n) where n is the quantum number of the state in the usual notation (e.g., n=1 is the lowest energy eigenstate, n=2 is the second energy eigenstate, etc.). We will consider energies in terms of E1, the eigenenergy of the n=1 state. H^ is the Hamiltonian operator for the electron in this well. Suppose the electron is in a state |Q)=0.8|41)-0.6|42). Which one of the following corresponds to H^IQ)? A. E1(141)-4|42)) B. E1(141)+4|42))
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