Solid is a state of matter which has strong intermolecular forces of attraction.
The melting point of solids will be much above the room temperature.
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Some of the characteristic features of solids are
Based on the three-dimensional arrangement of particles in space, the solids are classified into two types.
S. No. | Crystalline solids | Amorphous solids |
---|---|---|
1 | Long range orderly arrangement of constituents. | Short range, random arrangement of constituents. |
2 | Definite shape | Irregular shape |
3 | Generally crystalline solids are anisotropic in nature | they are isotropic * like liquids |
4 | They are true solids | They are considered as pseudo solids or super cooled liquids |
5 | Definite Heat of fusion | Heat of fusion is not definite |
6 | They have sharp melting points. | Gradually soften over a range of temperature and so can be moulded |
7 | NaCl, Diamond etc. | Rubber, Plastics, Glass etc. |
Based on the nature of inter-molecular forces and the component particles, crystalline solids are classified into four types
They contain either atoms (Ar and He) or the molecules formed by non polar covalent bonds for example H2, Cl2, CH4, and I2
They contain substances like HCl, SO2 etc.
1) They are held together by stronger dipole-dipole interactions.
2) These are soft and non-conductors of electricity.
3) Their melting points are higher than those of non polar molecular solids
4) Solid SO2 and solid NH3are some examples of such solids.
1) They contain polar covalent bonds between H and F, O or N atoms.
2) Strong hydrogen bonding binds molecules of such solids like H2O (ice).
3) They are non-conductors of electricity.
4) Generally they are volatile liquids or soft solids under room temperature and pressure.
1) They contain ions are the constituent particles
2) The ions are held together by strong electrostatic force of attraction (Ionic bond).
3) These are hard and brittle in nature.
4) They possess high melting point.
5) These are non-conductors in solid state but conduct in solution and molten state.
Ex: NaCl, KCl, NaNO3
1) In these solids metal ions known as Kernels are the constituent particles.
2) These kernels are held together by a sea of freely moving electrons.
3) These solids are good conductors of electricity in solid state as well as molten state due to the presence of freely moving electrons.
4) These solids are malleable and ductile.
5) They possess a lustrous nature due to the presence of free electrons.
Ex: All metals except mercury
1) These solids have non metal atoms as their constituent particles.
2) These atoms are held together by strong covalent bonds.
3) They are also called as giant molecules.
4) They are very hard and brittle.
5) They possess very high melting point and may even decompose before melting.
Ex: Diamond, Graphite
A regular three dimensional arrangement of points in space is called a crystal lattice.
The following are the characteristics of a crystal lattice
1) Each point in the lattice is called lattice point or lattice position (location).
2) Each point in the crystal lattice represents one constituent particle which can be an atom, molecule or ion.
3) The lattice point are connected by straight lines, so that the geometry of the lattice can be indicated.
It is the smallest portion of the crystal lattice which when repeated in three dimensions generates the entire lattice.
Each unit cell is characterised by 6 basic parameters.
(a) Unit lengths (a, b and c) along three edges of the unit cell
(b) Three angles (α, β and γ) between the three edges.
Primitive (Simple) Unit Cell
Face Centred Unit Cell
Body Centred Unit Cell
Close Packed Structures
(a) Close Packing in One Dimension
(b) Close Packing in Two Dimensions
(c) Close Packing in Three Dimensions
(a) Close Packing in One Dimension
(b) Close Packing in Two Dimensions
Square close packing
Co-ordination number is 4
Hexagonal close packing
Co-ordination number is 6.
(c) Close Packing in Three Dimensions
1. Square close-packed layers
The lattice thus generated is the simple cubic lattice, and its unit cell is the primitive cubic unit cell
2. Hexagonal close packed layers
(Hexagonal close packed layers)
Size of octahedral and tetrahedral voids
If the R is the radius of the sphere in the close packed structure
Radius (r) of tetrahedral voids = 0.225 R
Radius (r) of octahedral voids = 0.414 R
In ionic solids, the bigger ions (usually anions) form the close packed structure and the smaller ions (usually cations) occupy the voids.
Radius of cation r+ occupy the tetrahedral voids = 0.225 r-
Radius of cation r+ occupy the octahedral voids = 0.414 r-
If the latter ion is small enough then tetrahedral voids are occupied, if bigger, then octahedral voids.
Not all octahedral or tetrahedral voids are occupied.
Locating Tetrahedral and Octahedral Voids
We know that close packed structures have both tetrahedral and octahedral voids.
Let us take ccp (or fcc) structure and locate these voids in it.
Locating Tetrahedral Voids
Let us consider a unit cell of ccp or fcc lattice
Locating Octahedral Voids
Let us consider a unit cell of ccp or fcc lattice
One octahedral void at the body centre of the cube.
One octahedral void at the centre of each of the 12 edges
For the stability of an ionic compound each cation should be surrounded by maximum number of anion and vice versa
The umber of opposite charge ions surrounding each ion is called its coordination numbers
Radius (r) of tetrahedral void = 0.225 R;
Radius (r) of octahedral void = 0.414 R
where R is the radius of the spheres in close packing.
Greater the radius ratio the largest is the size of the cation and hence greater is its CN
Calculations of density of Solids
Z = number of atoms per unit cell
a = edge length in pm
ρ = density of solid ρ
M = molar mass (g/mol)
NA= Avogadro’s number
Imperfections in solids
The defects are basically irregularities in the arrangement of constituent particles.
Point defects
The irregularities or deviations from ideal arrangement around a point or an atom in a crystalline substance
Line defects
The irregularities or deviations from ideal arrangement in entire rows of lattice points
Types of Point Defects
1) stoichiometric defects
2) impurity defects
3) non-stoichiometric defects
1. Vacancy defect
2. Interstitial defect
Frenkel and Schottky Defect
Impurity Defects
3) Non-Stoichiometric defects
1. Metal excess defects
2. Metal deficiency defect
1. Metal excess defects
Metal excess defect due to anionic vacancies
1. Metal excess defects
Metal excess defect due to the presence of extra cations at interstitial sites
(ii) Metal Deficiency Defect
Conduction of Electricity in Semiconductors
Doping
By adding an appropriate amount of suitable impurity to increase the conductivity of semiconductors.
Applications of n-type and p-type semiconductors