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The Effects of Geometric Changes

This determinant leads of course to a non-bonding orbital with energy, a, confirming the (m — n) rule, but the wave function of this molecular orbital now has the following form  [Pg.15]

This non-bonding orbital is illustrated in Fig. 3 for angles 0 = 90° — 54.73 . It is noteworthy that the overlap integral between and the ligand orbital V is zero i.e.. [Pg.15]

Clearly, as the hydrogen atoms move away from the original MH3 plane, the s and p orbitals mix to produce a nodal cone coincident with the M-H bond directions. In this way the non-bonding character is maintained. The computed s and p characters as a function of 0 are siunmarised in Table 3 for the situation where [Pg.16]

0 (Degree) [Bond an e] Symmetry Bonding and non-bonding molecular orbitals [Pg.17]

The alternant nature of the non-bonding molecular orbital problem as represented in (5) means that the coefficients at the starred positions multiplied by the relevant resonance integrals must add up to zero at the unstarred position  [Pg.17]


What is the effect of geometric changes in the core shape in a critical experiment on the predicted critical loading Illustrate with data from this experiment. [Pg.83]


See other pages where The Effects of Geometric Changes is mentioned: [Pg.140]    [Pg.15]    [Pg.127]   


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Geometric effects

Geometrical changes

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