Solid State
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1.15 A compound forms hexagonal close-packed structure. What is the total number of voids in 0.5 mol of it? How many of these are tetrahedral voids?
1.15 A compound forms hexagonal close-packed structure. What is the total number of voids in 0.5 mol of it? How many of these are tetrahedral voids?
1.15 Number of atoms in close packaging = 0.5 mol
1 atom has 6.022*1023 particles
So Number of particles in close-packed = 0.5 * 6.022 * 1023 = 3.011*1023
Number of tetrahedral voids = 2 * number of atoms in close packaging
Number of tetrahedral voids = 2 * 3.011 * 1023= 6.022*1023
Number of octahedral v
1.14 What is the two dimensional coordination number of a molecule in square close-packed layer?
1.14 What is the two dimensional coordination number of a molecule in square close-packed layer?
1.14 In square close-packed layer, a molecule is in contact with four of its neighbours. Therefore, the two-dimensional coordination number of a molecule in square close-packed layer is 4.
1.13 Explain how much portion of an atom located at (i) corner and (ii) body centre of a cubic unit cell is part of its neighbouring unit cell.
1.13 Explain how much portion of an atom located at (i) corner and (ii) body centre of a cubic unit cell is part of its neighbouring unit cell.
1.13 (i) An atom located at the corner of a cubic unit cell is shared by eight adjacent unit cells. Therefore, 1/8th portion of the atom is shared by one unit cell.
(ii) An atom located at the body centre of a cubic unit cell is not shared by its neighbouring unit cell. Therefore, the atom b
1.12 Distinguish between (i) Hexagonal and monoclinic unit cells (ii) Face-centered and end-centered unit cells.
1.12 Distinguish between (i) Hexagonal and monoclinic unit cells (ii) Face-centered and end-centered unit cells.
1.12

(ii) Face-centered unit cell: In a face-centered unit cell, the constituent particles are present at the corners
and one at the centre of each face.
End-centered unit cell: An end-centered unit cell contains particles at the corners and one at the centre of
any two opposite faces
1.11 Name the parameters that characterize a unit cell.
1.11 Name the parameters that characterize a unit cell.
1.11 The six parameters that characterize a unit cell are as follows.
(i) Its dimensions along the three edges, a, b, and c these edges may or may not be equal.
(ii) Angles between the edges these are the angles (between edges b and c), (between edges a and c), and (between edges a and b)

1.10 The significance of a lattice point is that each lattice point represents one constituent particle of a solid which may be an atom, a molecule (group of atom), or an ion.
1.9 What type of solids are electrical conductors, malleable and ductile?
1.9 What type of solids are electrical conductors, malleable and ductile?
1.9 Metallic solids are electrical conductors, malleable, and ductile.
1.8 given properties are the resource of a covalent or network solid. Therefore, the given solid is a covalent or network solid. Examples of such solid are quartz (SiO) and diamond(C).
1.8 given properties are the resource of a covalent or network solid. Therefore, the given solid is a covalent or network solid. Examples of such solid are quartz (SiO) and diamond(C).
1.8 In solid state, ions are held together by strong electrostatic forces and are not free to move about within the solid. In ionic compounds, electricity is conducted by ions. Hence, in molten state or in solution form, the ions are free to move and can conduct electricity
1.7 Solid A is a very hard electrical insulator in solid as well as in molten state and melts at extremely high temperature. What type of solid is it?
1.7 Solid A is a very hard electrical insulator in solid as well as in molten state and melts at extremely high temperature. What type of solid is it?
1.7 The given properties are the resource of a covalent or network solid. Therefore, the given solid is a covalent or network solid. Examples of such solid are quartz (SiO) and diamond (C).
1.6 Classify the following solids in different categories based on the nature of Intermolecular forces operating in them:
1.6 Classify the following solids in different categories based on the nature of Intermolecular forces operating in them:
1.6 Potassium sulphate, tin, benzene, urea, ammonia, water, zinc sulphide, graphite, rubidium, argon, silicon carbide. Solids have been classified into different categories based on chemical bonding. The chemical bonding depends on the intermolecular forces of attraction between the atoms.
a) Potassi