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Chemistry · Chapter

Coordination Compounds

Coordination compounds are a class of molecules where a central metal atom or ion is bonded to a group of surrounding molecules or ions, known as ligands. This chapter begins with the fundamentals, introducing terms like coordination number, ligand types, and Werner's theory of primary and secondary valencies. A significant part of the study involves learning the systematic IUPAC nomenclature for naming these complex structures and understanding isomerism, which includes both structural (like linkage and coordination isomerism) and stereoisomerism (geometric and optical).

The chapter then explains the nature of bonding in these compounds through different theories. Valence Bond Theory (VBT) uses the concept of hybridization to predict the geometry and magnetic properties of complexes. Crystal Field Theory (CFT) provides a more detailed model, explaining the splitting of d-orbitals in the presence of ligands. This theory is used to account for the color and magnetic behaviour of transition metal complexes, and to calculate the Crystal Field Stabilisation Energy (CFSE).

Students often find the application of VBT and CFT to be the most challenging part, especially in correctly predicting hybridization, geometry, and magnetic character for a given complex. Visualizing the different types of isomers, particularly optical isomers, can also be difficult. The chapter builds heavily on concepts from 'Chemical Bonding and Molecular Structure' (hybridization) and 'd- and f-Block Elements' (electronic configurations and properties of transition metals).

Formulas for Coordination Compounds

Effective Atomic Number (EAN)
EAN=Z−ON+(2×CN)EAN = Z - ON + (2 \times CN) Z is atomic number of the central metal, ON is its oxidation number, and CN is its coordination number.
Spin-only Magnetic Moment
μs=n(n+2)\mu_s = \sqrt{n(n+2)} n is the number of unpaired electrons. The unit is Bohr Magneton (BM).
Crystal Field Stabilisation Energy (CFSE) for Octahedral Complex
CFSE=(−0.4x+0.6y)Δo+pPCFSE = (-0.4x + 0.6y) \Delta_o + pP x and y are electrons in t_{2g} and e_g orbitals respectively; P is the mean pairing energy.
Crystal Field Stabilisation Energy (CFSE) for Tetrahedral Complex
CFSE=(−0.6x+0.4y)Δt+pPCFSE = (-0.6x + 0.4y) \Delta_t + pP x and y are electrons in e and t_2 orbitals respectively; P is the mean pairing energy.
Relation between Octahedral and Tetrahedral Splitting Energies
Δt≈49Δo\Delta_t \approx \frac{4}{9} \Delta_o This approximation holds for the same metal ion and ligands.
Overall Stability Constant
βn=K1×K2×⋯×Kn=[MLn][M][L]n\beta_n = K_1 \times K_2 \times \dots \times K_n = \frac{[ML_n]}{[M][L]^n} K values are stepwise formation constants for the complex ML_n.