Consider the Hamiltonian Ĥ = ¸+ Ĥ' where E 0 0 Ĥ₁ 0 E 0 and Ĥ' is the time independent perturbation given by 0 0 E 0 k 0 Ĥ' = k 0 k where k>0. If, the maximum energy eigenvalues of Ĥ is 3eV 9 0k0 corresponding to E = 2eV, the value of k (rounded off to three decimal places) in eV is check the question =
Consider the Hamiltonian Ĥ = ¸+ Ĥ' where E 0 0 Ĥ₁ 0 E 0 and Ĥ' is the time independent perturbation given by 0 0 E 0 k 0 Ĥ' = k 0 k where k>0. If, the maximum energy eigenvalues of Ĥ is 3eV 9 0k0 corresponding to E = 2eV, the value of k (rounded off to three decimal places) in eV is check the question =
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0
E 0
0
0
E
0 and Ĥ' is the time independent perturbation given by
0 0 E
0 k 0
Ĥ'
k0k
where k>0. If, the maximum energy eigenvalues of Ĥ is 3eV
9
0k0
corresponding to E = 2eV, the value of k (rounded off to three decimal places) in eV
is
check the question
Ho
=
-"
Transcribed Image Text:Consider the Hamiltonian  = ¸+ Ĥ' where
0
E 0
0
0
E
0 and Ĥ' is the time independent perturbation given by
0 0 E
0 k 0
Ĥ'
k0k
where k>0. If, the maximum energy eigenvalues of Ĥ is 3eV
9
0k0
corresponding to E = 2eV, the value of k (rounded off to three decimal places) in eV
is
check the question
Ho
=
-
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