Inorganic Chemistry
Inorganic Chemistry
5th Edition
ISBN: 9781292134147
Author: Housecroft, Catherine E.
Publisher: Pearson,
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Chapter 3, Problem 26P

To what point group does CBr 4 belong? Using the appropriate character table, construct a reducible representation for the stretching modes of vibration. Shows that this reduces to A 1 +T 2 .

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Consider a trigonal bipyramidal molecule XY5. (i) To which point group does this molecule belong? (ii) How many normal modes and how many stretching vibrations will this molecule exhibit? (iii) Determine the irreducible representations of stretching vibrations of this molecule. Clearly show all your work. (iv) Which of these vibrations stretching are IR and which are Raman active? Justify your choice How many normal modes and how many stretching vibrations will this molecule exhibit
Consider the character table given below for the point group D3h, which includes molecules like cyclopropane and BF3. Suppose has been already determined a reducible representation for the collective motions of one such molecule, Γ(3N). What combination of irreps should we remove from it to account for translations & rotations, thereby yielding the purely vibrational representation, Γvib?
Consider a trigonal bipyramidal molecule Fe(CO)5. please answer all thank you with all your reasinings from the basics  (ii) How many normal modes and how many CO stretching vibrations belong this molecule possesses including which point group does it belong to? (iii) Determine the irreducible representations of CO stretching vibrations of a Fe(CO)5 molecule. Clearly show all your work. (iv) Which of the stretching vibrations of a Fe(CO)5 molecule are active in IR and which in Raman spectra? Justify your choice.

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Inorganic Chemistry

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