If first excitation enrgy for h- like atom is 24ev . then what is its binding energy of third excitation enrgy
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The energy of electron of H-like atom in n=n state is given by
E(n)=-13.6Z^2/n^2, where Z is nuclear charge. Energy is in eV.
n=1 gives ground state energy E(1)=-13.6Z^2 eV……………(1)
n=2 gives the energy of first excited state . E(2)=-13.6Z^2/4eV……….(2)
The first excitation energy is given by E(2)-E(1)=13.6Z^2(-1/4+1)=13.6Z^2X(3/4)=24 eV given.
Then, Z^2=(24)(4/3)/13.6=32/13.6.
Therefore ,binding energy =13.6(32/13.6)=32eV
This much energy is to be given to electron in the ground state to liberate it from the atom.
E(n)=-13.6Z^2/n^2, where Z is nuclear charge. Energy is in eV.
n=1 gives ground state energy E(1)=-13.6Z^2 eV……………(1)
n=2 gives the energy of first excited state . E(2)=-13.6Z^2/4eV……….(2)
The first excitation energy is given by E(2)-E(1)=13.6Z^2(-1/4+1)=13.6Z^2X(3/4)=24 eV given.
Then, Z^2=(24)(4/3)/13.6=32/13.6.
Therefore ,binding energy =13.6(32/13.6)=32eV
This much energy is to be given to electron in the ground state to liberate it from the atom.
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The vitality of electron of H-like molecule in n=n state is given by E(n)=-13.6Z^2/n^2, where Z is atomic charge.
Vitality is in eV. n=1 gives ground state vitality E(1)=-13.6Z^2 eV… …
(1) n=2 gives the vitality of first energized state . E(2)=-13.6Z^2/4eV… … .(2)
The main excitation vitality is given by E(2)- E(1)=13.6Z^2(- 1/4+1)=13.6Z^2X(3/4)=24 eV given.
At that point, Z^2=(24)(4/3)/13.6=32/13.6. Along these lines, restricting vitality =13.6(32/13.6)=32eV
This much vitality is to be given to electron in the ground state to free it from the iota.
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