The spectrum of He+ contains, along with many others, lines at 329,170 cm-1, 390,126 cm-1, 411,460 cm- 1, 421,334 cm-1. Show that these lines fit a Rydberg-type equation: R (=1/²2 - 11/1²) V = R
The spectrum of He+ contains, along with many others, lines at 329,170 cm-1, 390,126 cm-1, 411,460 cm- 1, 421,334 cm-1. Show that these lines fit a Rydberg-type equation: R (=1/²2 - 11/1²) V = R
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![6. The spectrum of He+ contains, along with many others, lines at 329,170 cm-1, 390,126 cm-1, 411,460 cm-
1, 421,334 cm-1. Show that these lines fit a Rydberg-type equation:
= R (1²/7-777)
2
nu
Ñ V = R](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Ff9761b52-c7ac-4418-be0a-fc5dc6cb9c42%2Fb96cf64e-cfe7-4720-8057-bad29ff4a83a%2Fzle2b9d_processed.jpeg&w=3840&q=75)
Transcribed Image Text:6. The spectrum of He+ contains, along with many others, lines at 329,170 cm-1, 390,126 cm-1, 411,460 cm-
1, 421,334 cm-1. Show that these lines fit a Rydberg-type equation:
= R (1²/7-777)
2
nu
Ñ V = R
Expert Solution
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Step 1
The Rydberg equation is given by:
Here R is the Rydberg's constant and its value is 109678 cm-1.
Z is the atomic number of the atom.
n1 and n2 are the energy levels and n2 is always greater than n1.
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