(c) Rotation+Vibration, continued: Choose one transition from each of the (R) and (P) branches in the table and use the relation AE (cm-¹) = 2 B₁ (21"+1) to calculate the rotational constant for the v=1 state, B₁ Your answer should be in cm2. Prove, in one mathematical equation, why B₁ < Bo.
(c) Rotation+Vibration, continued: Choose one transition from each of the (R) and (P) branches in the table and use the relation AE (cm-¹) = 2 B₁ (21"+1) to calculate the rotational constant for the v=1 state, B₁ Your answer should be in cm2. Prove, in one mathematical equation, why B₁ < Bo.
Chemistry
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ISBN:9781305957404
Author:Steven S. Zumdahl, Susan A. Zumdahl, Donald J. DeCoste
Publisher:Steven S. Zumdahl, Susan A. Zumdahl, Donald J. DeCoste
Chapter1: Chemical Foundations
Section: Chapter Questions
Problem 1RQ: Define and explain the differences between the following terms. a. law and theory b. theory and...
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Transcribed Image Text:(c) Rotation+Vibration, continued: Choose one transition from each of the (R) and (P) branches in the table and
use the relation AE (cm-¹) = 2 B₁ (21"+1) to calculate the rotational constant for the v=1 state, B₁ Your
answer should be in cm¹. Prove, in one mathematical equation, why B₁ < Bo.

Transcribed Image Text:7) The Pure Rotational spectrum of isotopically pure "C="0 at room temperature is
shown at right. The x-axis numbers identify the values for J" for each transition.
a) If Bo= 5.763573 100 s¹, and T - 115.4 °C, for which J value will you see the
most intense peak? Assume the Rigid Rotor model applies.
b) Rotation Vibration: Transition energies for the Rovib spectrum of "C-10 are given in the table.
Draw arrows onto the chart below and label with the letters from the table that show all the transitions.
v' =1
V" =0
JRJ")(cm¹)
0 2147.0831 (a)
1 2150.8579 (b)
2 2154.5975 (c)
3 2158.3016 (d)
P(J") (cm)
-
2139.4281 (e)
2135.5482 (f)
2131.6336 (g)
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