a. Given that the bond length of 'H1°F is 0.91 angstrom (1 angstrom = 10-10 m), calculate themoment of inertia.b. Calculate the rotational constant (in J) for the diatomic in part a.c. Using your value for the rotational constant in part b, determine the energy of the transition fromstate 3 to state 4 (in J).d. Do you expect the energy of the transition from state 3 to state 4 for 2H1F to be larger orsmaller than what you computed in part c, assuming that the bond legnth does not change Explainyour choice based on the relevant equations, or calculate the energy for this transition.

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a. Given that the bond length of 'H1°F is 0.91 angstrom (1 angstrom = 10-10 m), calculate the %3D moment of inertia. b. Calculate the rotational constant (in J) for the diatomic in part a. c. Using your value for the rotational constant in part b, determine the energy of the transition from state 3 to state 4 (in J).

a. Given that the bond length of 'H1°F is 0.91 angstrom (1 angstrom = 10-10 m), calculate the %3D moment of inertia. b. Calculate the rotational constant (in J) for the diatomic in part a. c. Using your value for the rotational constant in part b, determine the energy of the transition from state 3 to state 4 (in J).

Principles of Modern Chemistry

8th Edition

ISBN:9781305079113

Author:David W. Oxtoby, H. Pat Gillis, Laurie J. Butler

Publisher:David W. Oxtoby, H. Pat Gillis, Laurie J. Butler

Chapter20: Molecular Spectroscopy And Photochemistry

Section: Chapter Questions

Problem 52AP

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