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The Coordination number of an atom in a given molecule or a crystal is referred to as the total number of atoms, ion, or molecules bonded to the atom in question. The coordination number of such an atom is also referred to as 'ligacy.' Ligands are atoms, ions, or molecules bound to the central atom (or molecule/ion). In comparison to estimating the actual coordination number of a central atom in a crystal, ligancy of molecules is computed differently. Here we will be learning more about coordination number and discuss some important questions.
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Key Terms: Ligands, bonds, electrons, atom, close packing, ion, molecules, electron configuration, coordination number, metal
What is Coordination Number?
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The number of ligands linked to the central ion is the coordination number in coordination chemistry (more specifically, the number of donor atoms). The usual range of coordination numbers is two to nine. The size, charge, and electron configuration of the metal ion and ligands all influence the number of bonds.
Interactions between the ligands' s and p molecular orbitals and the metal ions' d orbitals typically dominate the chemistry of complexes. 18 electrons can fit into the metal's s, p, and d orbitals. The maximal coordination number for a given metal is thus determined by the metal ion's electron configuration (particularly, the number of unoccupied orbitals) and the ligands' to metal ion's size ratio. High coordination numbers (e.g., [Mo(CN)8]4) result from large metals and tiny ligands. Low coordination numbers result from small metals with big ligands (e.g., Pt[P(CMe3)]2). Lanthanides, actinides, and early transition metals have high coordination numbers due to their huge size.
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Coordination Number of a Central Atom
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The coordination number related to a given atom in polyatomic ions and molecules can be computed by counting the total number of atoms to which it is bound, whether it is a single bond or a double/triple bond. The coordination number of the central cation (Cr3+) may be counted by the total number of atoms linked to the chromium atom, which is determined to be 6 in the case of the polyatomic ion [Cr(NH3)2Cl2Br2]–.
Because the centre cobalt atom is connected to six different nitrogen atoms in the example above, the coordination number of that atom is six. In their solid state structures, crystals' bonds are not as obvious. In such instances, the centre atom's coordination number equals the total number of nearby atoms. The total number of atoms in a crystal's immediate vicinity is determined by the atom's position in the crystal. As a result, the bulk coordination number and the surface coordination number are two separate metrics of ligancy in crystals. Only the sigma bonds between the ligands and the central atom are counted in the computation of the coordination number of the central atom in coordination complexes. In this calculation, Pi bonds are ignored.
Despite the importance of pi bonding coupled with sigma bonding in such metal carbonyls, the coordination number of the central tungsten atom (denoted by the symbol W) in the compound tungsten hexacarbonyl, represented by the chemical formula W(CO)6, is 6.
Geometry of Molecules Based on Coordination Number
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The molecular geometry of the coordination complex can be deduced using the coordination number of the central metal atom/ion. The geometrical pattern is a polyhedron, with the polyhedron's vertices corresponding to the ligands' coordinating atoms' centres. The molecular geometry of coordination compounds is provided as follows based on the coordination number (CN):
| Coordination Number | Geometric Structure |
|---|---|
| 2 | Linear |
| 3 | Trigonal planar, T-shaped, or trigonal pyramidal |
| 4 | Square planar or tetrahedral |
| 5 | Trigonal bipyramidal or square pyramidal structures |
| 6 | Trigonal prism structure, hexagonal planar, or octahedral |
| 7 | Pentagonal bipyramidal, capped octahedron, or a capped trigonal prism structure. |
| 8 | Cubic, hexagonal bipyramidal, square antiprism, or dodecahedron |
| 9 | Three-face centered trigonal prism |
| 10 | A bicapped square antiprism structure |
| 11 | All face capped trigonal prism structure |
| 12 | Cuboctahedron structure |
Complications in Coordination Number
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The metal-ligand connections in some compounds may not all be at the same distances. For example, depending on which chlorides are assigned as ligands, the coordination number of Pb2+ in PbCl2 could be seven or nine. Pb-Cl lengths of 280–309 pm are found in seven chloride ligands. With Pb-Cl lengths of 370 pm, two chloride ligands are further apart.
In some circumstances, an alternative definition of coordination number is utilised, which takes into account atoms that are further apart than their nearest neighbours. The International Union of Crystallography, IUCR, has adopted a relatively broad definition that indicates that the coordination number of an atom in a crystalline solid is determined by the chemical bonding model and the method of calculation.
Uneven structures can be found in some metals. Zinc, for example, has a hexagonal close packed deformed structure. Each atom has 12 nearest neighbours and a triangular orthobicupola (also known as an anticuboctahedron or twinned cuboctahedron) coordination polyhedron in a regular hexagonal close packing of spheres. At 266 pm in zinc, there are only six nearest neighbours in the same close packed plane as six other, next-nearest neighbours, equidistant, three in each of the close packed planes above and below at 291 pm. It is seen to be more appropriate to refer to the coordination number as 12 rather than 6.
Things to Remember
- The aggregate number of atoms, ions, or molecules attached to a given atom in a certain molecule or crystal is referred to as the coordination number of that atom.
- The coordination number of such an atom is also referred to as 'ligacy.'
- The usual range of coordination numbers is two to nine.
- Interactions between the ligands' s and p molecular orbitals and the metal ions' d orbitals typically dominate the chemistry of complexes.
- Only the sigma bonds between the ligands and the central atom are counted in the computation of the coordination number of the central atom in coordination complexes.
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Sample Questions
Ques. What is an Octahedron? (2 Marks)
Ans: A polyhedron with eight faces, twelve edges, and six vertices is known as an octahedron (plural: octahedra, octahedrons). The regular octahedron, a Platonic solid made of eight equilateral triangles, four of which meet at each vertex, is the most well-known example of the term.
Ques. What are Miller Indices? (2 Marks)
Ans: Miller indices are a crystallographic notation method for lattice planes in crystal (Bravais) lattices. Three integers, h, k, and l, the Miller indices, determine a family of lattice planes of a given (direct) Bravais lattice.
Ques. What is a Coordination Complex? (2 Marks)
Ans: A coordination complex is the product of a Lewis acid-base reaction in which neutral molecules or anions (called ligands) connect to a central metal atom through coordinating covalent bonds (or ions). They have at least one pair of electrons that they can give to a metal atom or ion. Lewis bases are known as ligands.
Ques. What is Materials Science? (2 Marks)
Ans: Materials science, often known as materials science and engineering, is an interdisciplinary field that deals with the design and discovery of novel materials, especially solids. Materials science has its conceptual roots in the Age of Enlightenment, when academics began to apply analytical reasoning from chemistry, physics, and engineering to decipher ancient, phenomenological data in metallurgy and mineralogy.
Ques. What is a unit cell? (2 Marks)
Ans: The smallest repeating unit with full symmetry of the crystal structure is referred to as the unit cell. The unit cell has a parallelepiped structure, with six lattice parameters: the lengths of the cell edges (a, b, c) and the angles between them (α, β, γ).
Ques. What is Face Centred Cubic Cell? (2 Marks)
Ans: A crystal atom arrangement in which all the atomic centres are distributed in space in such a way that one atom is located at each of the cube's corners and one at the centre of each face. The face-centered cubic unit cell is indeed the simplest repeated unit in a cubic, closest-packed arrangement.
Ques. What is square close packing? (2 Marks)
Ans: Rows of closely packed spheres are piled to create a two-dimensional pattern in two-dimensional close packing. There are two techniques to achieve this stacking: Closely packed squares: The second row can be found exactly below the first row in a tight packing. In this arrangement, each sphere is in contact with four other spheres.
Ques. What is a crystal? (3 Marks)
Ans: A crystal, also known as a crystalline solid, is a solid its components (such as atoms, molecules, or ions) are organized in a highly ordered microscopic structure that forms a crystal lattice that spreads in all directions. Furthermore, macroscopic single crystals are usually distinguished by their geometrical shape, which consists of flat sides with distinct orientations.
Ques. What is X-Ray Crystallography? (3 Marks)
Ans: X-ray crystallography is an experimental science that involves diffracting a beam of incident X-rays in many different directions to determine the atomic and molecular structure of a crystal. A crystallographer can provide a three-dimensional picture of the density of electrons within the crystal by measuring the angles and intensities of these diffracted beams. The mean locations of the atoms in the crystal, as well as their chemical bonds, crystallographic disorder, and other information, may all be calculated using this electron density.
Ques. What is Computational Chemistry? (3 Marks)
Ans: Computational chemistry is a discipline of chemistry that employs computer simulations to aid in the resolution of chemical problems. It calculates the structures and properties of molecules, groups of molecules, and solids using theoretical chemistry methods included in computer algorithms. It's important because, with the exception of certain recent achievements involving the hydrogen molecular ion (dihydrogen cation; see references for more information), the quantum many-body problem can't be solved analytically, much less in closed form.
Ques. What is Metallurgy? (3 Marks)
Ans: Metallurgy is the science and art of extracting metals from their ores and altering them so that they can be used. Commercial rather than laboratory procedures are usually referred to as metallurgy. It also covers the chemical, physical, and atomic properties and structures of metals, as well as the concepts of alloy formation. Metals' current use is the result of a 6,500-year journey. Gold, silver, and copper were thought to be the first metals discovered in their natural or metallic state, with gold nuggets found in riverbed sands and gravels being the most likely.
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