Octahedral molecular geometry
From Wikipedia, the free encyclopedia
In chemistry, octahedral molecular geometry describes a molecular geometry in which 6 ligands are symmetrically arranged around a central atom in an octahedral geometry. All six ligands are chemically equivalent. The central atom is often a transition metal. The octahedron has eight faces (hence the prefix octa) and thus is one of the Platonic solids (although octahedral molecules typically have an atom in their centre, which the Platonic solids don't). A perfect octahedron belongs to the point group Oh. Examples of octahedral compounds are sulfur hexafluoride (SF6) and molybdenum hexacarbonyl. The term octahedral is used somewhat loosely: [Co(NH3)6]3+, which is not strictly octahedral in the mathematical sense due to the orientation of the N-H bonds, is referred to as octahedral.
In rare cases, hexacoordinated complexes, e.g. adopt trigonal prismatic geometry, wherein the six ligands are also equivalent. A prominent example is W(CH3)6.
The concept of octahedral transition metal compounds was developed by Alfred Werner. His insight allowed chemists to understand much prior coordination chemistry. Octahedral transition-metal complexes containing amines and simple anions are often referred to Werner-type complexes.
Contents |
[edit] Isomerism
When two or more types of ligands are coordinated to an octahedral metal centre, the complex can exist as isomers. Two isomers exist for MLa4Lb2. These isomers of MLa4Lb2 are called cis, in which the two Lb ligands are mutually adjacent, and trans, with the Lb groups are situated at 180° to each other. It was the analysis of such complexes that lead Werner to postulate octahedral complexes in the first place. For MLa3Lb3, two isomers are again possible - a facial isomer (often abbreviated to fac) wherein the three identical ligands are mutually cis, and a meridional isomer (mer) in which the three ligands are coplanar. More complicated complexes, with several different kinds of ligands or with bidentate ligands can also be chiral.
[edit] Splitting of d-orbitals in octahedral complexes
In an octahedral complex, the five d-orbitals do not have the same energy. In contrast, for a "free ion", e.g. gaseous Ni2+, the 3d orbitals are equi-energetic, also called degenerate. The reason for the splitting of the d-orbitals is that the lobes of the five orbitals interact with ligands differently. The dz2 and dx2-y2, the so-called eg set, are aimed directly at the ligands. On the other hand, the lobes of the dxz, dxy, and dyz orbitals, the so-called t2g set, are aimed toward the space between the six ligands. The labels t2g and eg refer to irreducible representations, which describe the symmetry properties of these orbitals. Thus, when a metal is in an octahedral environment, the d-orbitals lose their degeneracy by splitting into these eg and t2g sets. The energy gap separating these two sets is the basis of Crystal Field Theory. If the symmetry of the complex is lower, more splitting occurs. For example, the t2g and eg sets split further in trans-MLa4Lb2.
[edit] Reactions
Given that a virtually uncountable variety of octahedral complexes exist, it is not surprising that a wide variety of reactions have been described. These reactions can be classified as follows:
- Ligand substitution reactions (via a variety of mechanisms)
- Ligand addition reactions (e.g. protonation).
- Redox reactions (where electrons are gained or lost)
- Rearrangements where the ligand migrate within the coordination sphere.
Many reactions of octahedral transition metal complexes occur in water. When an anionic ligand replaces a coordinated water molecule the reaction is called a anation. The reverse reaction, water replacing an anionic ligand, is called an aquation reaction. For example, the [Co(NH3)5Cl]2+ slowly aquates to give [Co(NH3)5(H2O)]3+ in water, especially in the presence of acid or base. Addition of concentrated HCl converts the aquo complex back to the chloride, via an anation process.
[edit] Ligand Field Theory
Ligand Field Theory (LFT) is used to describe the electronic structure of transition metal complexes. LFT is related to Crystal Field Theory but recognizes both the sigma and pi-bonding components of the metal-ligand interactions. The ligands again cause the d-orbital electrons to split into higher and lower energy groups in a process called crystal field splitting or ligand field splitting Δo according to their ligand strength.
Ligand strength has the following order for these electron donors:
Poor: iodine < bromine < fluorine < acetate < oxalate < water < pyridine < cyanide :strong
So called weak field ligands have a small Δo and absorb light at longer wavelengths.