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Define the (1) Hamiltonian (2) Wave function (3) Eigenvalue for perturbed system Write down the term in the eigenvalues of the time-independent Schrodinger equation for perturbed system corresponds to the lowest and second power series of the constant A i.e. (Kº & A2)

Define the (1) Hamiltonian (2) Wave function (3) Eigenvalue for perturbed system Write down the term in the eigenvalues of the time-independent Schrodinger equation for perturbed system corresponds to the lowest and second power series of the constant A i.e. (Kº & A2)

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Define the (1) Hamiltonian (2) Wave function (3) Eigenvalue for perturbed system Write down the term in the eigenvalues of the time-independent Schrodinger equation for perturbed system corresponds to the lowest and second power series of the constant A i.e. (Kº & A2)
Transcribed Image Text:Define the (1) Hamiltonian (2) Wave function (3) Eigenvalue for perturbed system Write down the term in the eigenvalues of the time-independent Schrodinger equation for perturbed system corresponds to the lowest and second power series of the constant A i.e. (Kº & A2)
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