The Bohr equation applies to any 1 electron atom or ion, though the Rydberg constant changes depending on nuclear charge, reduced mass and other factors. For an He* ion the Rydberg constant is R4He = 2.19176x10 18J. If a He+ ion with an electron in the n=4 level absorbs a photon of wavelength 2153 nm, in what energy level %3D does the electron end? 2 07 1

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### The Bohr Equation and Rydberg Constant

The Bohr equation applies to any 1-electron atom or ion, though the Rydberg constant changes depending on nuclear charge, reduced mass, and other factors. 

For an He⁺ ion, the Rydberg constant is \( R_{4He} = 2.19176 \times 10^{-18} \, \text{J} \). If a He⁺ ion with an electron in the \( n = 4 \) level **absorbs** a photon of wavelength \( 2153 \, \text{nm} \), in what energy level does the electron end?

**Options:**
- \( \bigcirc \ 6 \)
- \( \bigcirc \ 2 \)
- \( \bigcirc \ 3 \)
- \( \bigcirc \ 7 \)
- \( \bigcirc \ 1 \)
Transcribed Image Text:### The Bohr Equation and Rydberg Constant The Bohr equation applies to any 1-electron atom or ion, though the Rydberg constant changes depending on nuclear charge, reduced mass, and other factors. For an He⁺ ion, the Rydberg constant is \( R_{4He} = 2.19176 \times 10^{-18} \, \text{J} \). If a He⁺ ion with an electron in the \( n = 4 \) level **absorbs** a photon of wavelength \( 2153 \, \text{nm} \), in what energy level does the electron end? **Options:** - \( \bigcirc \ 6 \) - \( \bigcirc \ 2 \) - \( \bigcirc \ 3 \) - \( \bigcirc \ 7 \) - \( \bigcirc \ 1 \)
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