rding to the Bohr model of a hydrogen atom, equency of light radiated by an electron ng from an orbit to an orbit n₂ corresponds energy level difference between ₁ and 1₂ E = Eo ( 1 − ²) - m₂Z²4 32x²² Eo where me is the electron mass, Z is the c number, e is the magnitude of the electron e. E is the permittivity of free space, and ħ is k's constnt divided by 27. In the case of -gen (Z=1) Eo = -13.6 eV. Part A Find the frequency of light f radiated by an electron moving from orbit n₁ =2 to n₂ = 1 inside of a He+ ion. Express your answer in hertz to three significant figures. ▸ View Available Hint(s) f= [5] ΑΣΦ | Submit ? Hz

Glencoe Physics: Principles and Problems, Student Edition
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ISBN:9780078807213
Author:Paul W. Zitzewitz
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Chapter28: The Atom
Section28.1: The Bohr Model Of The Atom
Problem 6PP
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According to the Bohr model of a hydrogen atom,
the frequency of light radiated by an electron
moving from an orbit ₁ to an orbit n₂ corresponds
to the energy level difference between ₁ and ₂
of
where
E = Eo ( − 2)
-
mez²4
32x²²
Eo
and where me is the electron mass, Z is the
atomic number, e is the magnitude of the electron
charge, is the permittivity of free space, and ħ is
Planck's constnt divided by 27. In the case of
hydrogen (Z = 1) Eo = -13.6 eV.
==
Part A
Find the frequency of light f radiated by an electron moving from orbit ₁2 to n₂ = 1 inside of
a He+ ion.
Express your answer in hertz to three significant figures.
► View Available Hint(s)
f=
15| ΑΣΦ
Submit
Part B
?
Hz
Transcribed Image Text:According to the Bohr model of a hydrogen atom, the frequency of light radiated by an electron moving from an orbit ₁ to an orbit n₂ corresponds to the energy level difference between ₁ and ₂ of where E = Eo ( − 2) - mez²4 32x²² Eo and where me is the electron mass, Z is the atomic number, e is the magnitude of the electron charge, is the permittivity of free space, and ħ is Planck's constnt divided by 27. In the case of hydrogen (Z = 1) Eo = -13.6 eV. == Part A Find the frequency of light f radiated by an electron moving from orbit ₁2 to n₂ = 1 inside of a He+ ion. Express your answer in hertz to three significant figures. ► View Available Hint(s) f= 15| ΑΣΦ Submit Part B ? Hz
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