15. The ground state wave function of a hydrogen atom reads: 100 (7)= exp(-r/a). √na and its energy is given by E-/2a,. where a, is the Bohr radius. Compute the probability that the electron in a ground state of a hydrogen atom will be found at a distance from the nucleus greater han its energy would permit on the classical theory. (Coulomb energy is given by V(r)= .) Y

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15. The ground state wave function of a hydrogen atom reads:
100 (7) =
1
√ras ex
-exp(-r/a).
and its energy is given by E-/2a, where a is the Bohr radius.
Compute the probability that the electron in a ground state of a
hydrogen atom will be found at a distance from the nucleus greater
than its energy would permit on the classical theory. (Coulomb
energy is given by V(r)=- .)
Transcribed Image Text:15. The ground state wave function of a hydrogen atom reads: 100 (7) = 1 √ras ex -exp(-r/a). and its energy is given by E-/2a, where a is the Bohr radius. Compute the probability that the electron in a ground state of a hydrogen atom will be found at a distance from the nucleus greater than its energy would permit on the classical theory. (Coulomb energy is given by V(r)=- .)
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