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Tetrahedral ML4 complexes

In a complex of this type, the metal is placed at the centre of a tetrahedron whose vertices are occupied by the four ligands. There are at least two ways to derive the d-block orbitals for a tetrahedral complex. In the direct method, we allow the d orbitals of the metal to interact with the symmetry-adapted combination of ligand orbitals (Chapter 6, 6.6.2.2 [Pg.62]

This is not the only way to move from one structure to the other. One can, for example, rotate one ML2 unit by 90° with respect to the other, progressively adjusting the values of the bond angles Di symmetry is conserved). [Pg.63]

The separation between the e and tz levels of the d block is sufficiently small (the tz orbitals are only weakly antibonding) that all five orbitals can be occupied. Diamagnetic complexes with a electronic configuration are thus obtained (2-55), such as [Ni(H)4] , [Ni(CO)4], [M(Pp3)4] (M=Ni, Pd), [Pt(dppe)2] (dppe=diphenylphosphino-ethane), [Ni(CN)4] -, [ 0(00)4] , [Pe(CO)4] , [Cu(CN)4] , [Cu(PMe3)4] , [Ag(PPh3)4] , or [Zn(Cl)4] . These are 18-electron complexes, since eight additional electrons are associated with the four metal-ligand bonds. [Pg.66]

It is straightforward to understand the structural preference for d ° complexes in the tetrahedral geometry, all five d orbitals are [Pg.66]

2-57 Square planar (d high-spin) Tetrahedral (d high-spin) [Pg.68]


Fig. 11.52 Molecular orbital diagram for a tetrahedral ML4 complex, showing possible Kgand-to-metal charge transfer (LMCT) transitions... Fig. 11.52 Molecular orbital diagram for a tetrahedral ML4 complex, showing possible Kgand-to-metal charge transfer (LMCT) transitions...
Figure 4 An orbital interaction diagram for the valence orbitals of a tetrahedral ML4 complex... Figure 4 An orbital interaction diagram for the valence orbitals of a tetrahedral ML4 complex...
Fig. 20.7 The relationship between a tetrahedral ML4 complex and a cube the cube is readily related to a Cartesian axis set. The ligands lie between the x, y and z axes compare this with an octahedral complex, where the ligands lie on the axes. Fig. 20.7 The relationship between a tetrahedral ML4 complex and a cube the cube is readily related to a Cartesian axis set. The ligands lie between the x, y and z axes compare this with an octahedral complex, where the ligands lie on the axes.
Figure 2.9. Correlation diagram linking the d-block orbitals of a square-planar ML4 complex and those of a tetrahedral ML4 complex, following the deformation shown in 2-55... Figure 2.9. Correlation diagram linking the d-block orbitals of a square-planar ML4 complex and those of a tetrahedral ML4 complex, following the deformation shown in 2-55...
Square Planar, Tetrahedral ML4 Complexes and Electron Counting... [Pg.295]

Figure I6.3. Distortion of a square planar to tetrahedral ML4 complex maintaining Dj,/ l mmetty. Figure I6.3. Distortion of a square planar to tetrahedral ML4 complex maintaining Dj,/ l mmetty.
SQUARE PLANAR, TETRAHEDRAL ML4 COMPLEXES AND ELECTRON COUNTING... [Pg.438]


See other pages where Tetrahedral ML4 complexes is mentioned: [Pg.413]    [Pg.221]    [Pg.236]    [Pg.746]    [Pg.137]    [Pg.288]    [Pg.1269]    [Pg.1270]    [Pg.221]    [Pg.746]    [Pg.221]    [Pg.735]    [Pg.140]    [Pg.401]    [Pg.418]    [Pg.448]    [Pg.1268]    [Pg.1269]    [Pg.62]    [Pg.63]    [Pg.65]    [Pg.67]    [Pg.234]    [Pg.1375]    [Pg.116]    [Pg.418]    [Pg.457]    [Pg.140]   


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SQUARE PLANAR, TETRAHEDRAL ML4 COMPLEXES AND ELECTRON COUNTING

Tetrahedral complexes

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