If the angular momentum of an electron is 3.16×10^-34 kgm^2/s and the radius and energy of an orbit in which the above electron is present is 0.6×10^-10m and 2.4 × 10^-18J , respectively then calculate the radius and energy of 2nd orbit of that atom.
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Answered by
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Hii friend,
I hope my answer is correct.
Radius of the electron in the 2ñd orbit is
Rñ => n² ×0.53 A° [Bohr 's formula]
R 2 => 4×0.53 ×10^-10
R2 => 2.12 ×10^-10m.................(1)
Energy of the electron:-
Eñ =>-13.6/n² eV
E2 => -13.6/4
E2 =>-3.4 eV.
(The negative sign indicated that as energy increases, the orbit increases).
I hope this answer is correct. If it is wrong sorry for it.
Hope this helps you a little!!!
I hope my answer is correct.
Radius of the electron in the 2ñd orbit is
Rñ => n² ×0.53 A° [Bohr 's formula]
R 2 => 4×0.53 ×10^-10
R2 => 2.12 ×10^-10m.................(1)
Energy of the electron:-
Eñ =>-13.6/n² eV
E2 => -13.6/4
E2 =>-3.4 eV.
(The negative sign indicated that as energy increases, the orbit increases).
I hope this answer is correct. If it is wrong sorry for it.
Hope this helps you a little!!!
Answered by
1
The correct answer is
Radius- 0.234 A
Energy- 1.076*10^-19 J
Hope it helps.
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