8.10 Referring to the description of bonding in diborane in Figure 8.12: a. Show that the representation I (p2) reduces to Ag + B₁u b. Show that the representation I(p) reduces to B2g + Bзu c. Show that the representation F(1s) reduces to Ag + Bзu d. Using the D2h character table, verify that the sketches for the group orbitals match their respective symmetry designations (Ag, B2g, B1, B3).
8.10 Referring to the description of bonding in diborane in Figure 8.12: a. Show that the representation I (p2) reduces to Ag + B₁u b. Show that the representation I(p) reduces to B2g + Bзu c. Show that the representation F(1s) reduces to Ag + Bзu d. Using the D2h character table, verify that the sketches for the group orbitals match their respective symmetry designations (Ag, B2g, B1, B3).
Chemistry: Principles and Practice
3rd Edition
ISBN:9780534420123
Author:Daniel L. Reger, Scott R. Goode, David W. Ball, Edward Mercer
Publisher:Daniel L. Reger, Scott R. Goode, David W. Ball, Edward Mercer
Chapter10: Molecular Structure And Bonding Theories
Section: Chapter Questions
Problem 10.101QE: The molecular orbital diagram of NO shown in Figure 10.47 also applies to OF. Draw the complete...
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
Transcribed Image Text:8.10 Referring to the description of bonding in diborane in
Figure 8.12:
a. Show that the representation I (p2) reduces to Ag + B₁u
b. Show that the representation I(p) reduces to B2g + Bзu
c. Show that the representation F(1s) reduces to Ag + Bзu
d. Using the D2h character table, verify that the sketches
for the group orbitals match their respective symmetry
designations (Ag, B2g, B1, B3).
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