Alkali metal atoms in the gas phase can form small clusters of atoms, such as M8. One possible shape of an M8 cluster is square anti-prismatic, which is shown below. Use a symmetry analysis to determine the symmetries of the molecular orbitals derived from the symmetry adapted linear combinations of the eight metal ns orbitals (e.g., Lithium with n = 2). (Hint: This is done in exactly the same way as for determining the symmetries of the outer atom s-orbitals of any molecule. You first need to determine the point group, then prepare the reducible representation by moving the s-orbitals through the operations of the group, then reduce it to obtain an answer below, which describes the symmetries of the MOs.)

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Alkali metal atoms in the gas phase can form small clusters of atoms, such as M8. One possible
shape of an M8 cluster is square anti-prismatic, which is shown below. Use a symmetry analysis
to determine the symmetries of the molecular orbitals derived from the symmetry adapted linear
combinations of the eight metal ns orbitals (e.g., Lithium with n = 2).
(Hint: This is done in exactly the same way as for determining the symmetries of the outer atom
s-orbitals of any molecule. You first need to determine the point group, then prepare the
reducible representation by moving the s-orbitals through the operations of the group, then
reduce it to obtain an answer below, which describes the symmetries of the MOs.)
Transcribed Image Text:Alkali metal atoms in the gas phase can form small clusters of atoms, such as M8. One possible shape of an M8 cluster is square anti-prismatic, which is shown below. Use a symmetry analysis to determine the symmetries of the molecular orbitals derived from the symmetry adapted linear combinations of the eight metal ns orbitals (e.g., Lithium with n = 2). (Hint: This is done in exactly the same way as for determining the symmetries of the outer atom s-orbitals of any molecule. You first need to determine the point group, then prepare the reducible representation by moving the s-orbitals through the operations of the group, then reduce it to obtain an answer below, which describes the symmetries of the MOs.)
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