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NEET Chemistry: The Solid State questions with solutions

59 questions with worked solutions.

Questions

Q1. Which one of the following statements about the zeolites is false?

  1. They are used as cation exchangers
  2. They have open structure which enables them to take up small molecules
  3. Zeolites are aluminosilicates having three dimensional network
  4. Some of the SiO4⁴⁻ units are replaced by AlO4⁵⁻ and AlO6⁵⁻ ions in zeolites

Answer: Some of the SiO4⁴⁻ units are replaced by AlO4⁵⁻ and AlO6⁵⁻ ions in zeolites

Zeolites are aluminosilicates where some SiO4⁴⁻ units are replaced by AlO4⁵⁻ ions, but not AlO6⁵⁻ ions. The statement mentioning AlO6⁵⁻ is incorrect.

Q2. Glass is a:

  1. Liquid
  2. Solid
  3. Supercooled liquid
  4. Transparent organic polymer

Answer: Supercooled liquid

Glass is considered a supercooled liquid because it lacks a crystalline structure and exhibits properties of an amorphous solid.

Q3. When electrons are trapped into the crystal in anion vacancy, the defect is known as

  1. Schottky defect
  2. Frenkel defect
  3. Stoichiometric defect
  4. F-centres

Answer: F-centres

When electrons are trapped in anion vacancies, they create F-centres, which impart color to the crystal. This is a specific type of defect in the crystal lattice.

Q4. On doping Ge metal with a little of In or Ga, one gets

  1. p-type semi conductor
  2. n-type semi conductor
  3. insulator
  4. rectifier

Answer: p-type semi conductor

When Ge (a group 14 element) is doped with In or Ga (group 13 elements), it introduces holes as the majority charge carriers, forming a p-type semiconductor.

Q5. For two ionic solids CaO and KI, identify the wrong statement amongst the following:

  1. The lattice energy of CaO is much large than that of KI
  2. KI is more soluble in water
  3. KI has higher melting point
  4. CaO has higher melting point

Answer: KI has higher melting point

The melting point of CaO is higher than that of KI due to stronger ionic bonds in CaO, as it involves divalent ions (Ca²⁺ and O²⁻) compared to monovalent ions (K⁺ and I⁻) in KI. Thus, option C is incorrect.

Q6. An example of a double salt is

  1. Bleaching powder
  2. K4[Fe(CN)6]
  3. Hypo
  4. Potash Alum

Answer: Potash Alum

Double salts are compounds that dissociate into their constituent ions in solution. Potash alum (KAl(SO4)2·12H2O) is a classic example of a double salt.

Q7. The ability of a substance to assume two or more crystalline structures is called

  1. Isomerism
  2. Polymorphism
  3. Isomorphism
  4. Amorphism

Answer: Polymorphism

Polymorphism refers to the ability of a substance to exist in two or more different crystalline forms. This is a property of certain solids.

Q8. The pure crystalline substance on being heated gradually first forms a turbid liquid at constant temperature and still at higher temperature turbidity completely disappears. The behaviour is a characteristic of substance forming

  1. Allotropic crystals
  2. Liquid crystals
  3. Isomeric crystals
  4. Isomorphous crystals

Answer: Liquid crystals

The described behavior, where a crystalline substance transitions to a turbid liquid and then to a clear liquid upon heating, is characteristic of liquid crystals. These substances exhibit properties of both liquids and solids in specific temperature ranges.

Q9. A solid compound XY has NaCl structure. If the radius of the cation is 100 pm, the radius of the anion (Y⁻) will be:

  1. 275.1 pm
  2. 322.5 pm
  3. 241.5 pm
  4. 165.7 pm

Answer: 241.5 pm

In the NaCl structure, the radius ratio (r+/r−) for cation to anion is approximately 0.414 for stable coordination. Given the cation radius is 100 pm, the anion radius can be calculated as r− = r+/0.414 = 100/0.414 ≈ 241.5 pm.

Q10. The pycnometric density of sodium chloride crystal is 2.165 × 10³ kg m⁻³ while its X-ray density is 2.178 × 10³ kg m⁻³. The fraction of unoccupied sites in sodium chloride crystal is

  1. 5.96 × 10⁻³
  2. 5.96
  3. 5.96 × 10⁻²
  4. 5.96 × 10⁻¹

Answer: 5.96 × 10⁻³

The fraction of unoccupied sites is calculated using the formula: (X-ray density - Pycnometric density) / X-ray density. Substituting the given values, (2.178 × 10³ - 2.165 × 10³) / 2.178 × 10³ = 5.96 × 10⁻³.

Q11. In the solid state, MgO has the same structure as that of sodium chloride. The number of oxygens surrounding each magnesium in MgO is

  1. 6
  2. 1
  3. 2
  4. 4

Answer: 6

In the NaCl structure, each cation is surrounded by six anions in an octahedral arrangement. Similarly, in MgO, each magnesium ion is surrounded by six oxygen ions.

Q12. When molten zinc is converted into solid state, it acquires hcp structure. The number of nearest neighbours will be

  1. 6
  2. 12
  3. 8
  4. 4

Answer: 12

In an hcp (hexagonal close-packed) structure, each atom is surrounded by 12 nearest neighbors due to its efficient packing arrangement.

Q13. A compound is formed by cation C and anion A. The anions form hexagonal close packed (hcp) lattice and the cations occupy 75% of octahedral voids. The formula of the compound is:

  1. C2A3
  2. C3A2
  3. C3/4A4
  4. C4/3A3

Answer: C3A2

In an hcp lattice, the number of anions (A) is equal to the number of lattice points, i.e., 1. The number of octahedral voids is also equal to the number of lattice points. Since 75% of octahedral voids are occupied by cations (C), the ratio of cations to anions is 3:2, giving the formula C3A2.

Q14. Iron exhibits bcc structure at room temperature. Above 900°C, it transforms to fcc structure. The ratio of density of iron at room temperature to that at 900°C (assuming molar mass and atomic radii of iron remains constant with temperature) is:

  1. √3/√2
  2. 4√3/√2
  3. 1/2
  4. 3√3/4√2

Answer: √3/√2

The density ratio depends on the packing efficiency of the structures. For bcc, the packing efficiency is 68%, and for fcc, it is 74%. The ratio of densities is proportional to the ratio of packing efficiencies, which simplifies to √3/√2.

Q15. Most crystals show good cleavage because their atoms, ions or molecules are

  1. weakly bonded together
  2. strongly bonded together
  3. spherically symmetrical
  4. arranged in planes

Answer: arranged in planes

Crystals exhibit good cleavage because their atoms, ions, or molecules are arranged in planes, allowing them to break along these planes more easily.

Q16. An element has a body centered cubic (bcc) structure with a cell edge of 288 pm. The atomic radius is:

  1. √2/4 × 288 pm
  2. 4/√3 × 288 pm
  3. 4/√2 × 288 pm
  4. √3/4 × 288 pm

Answer: √3/4 × 288 pm

In a body-centered cubic (bcc) structure, the relationship between the atomic radius (r) and the edge length (a) is r = √3/4 × a. Substituting a = 288 pm, the atomic radius is √3/4 × 288 pm.

Q17. The number of carbon atoms per unit cell of diamond unit cell is:

  1. 8
  2. 6
  3. 1
  4. 4

Answer: 8

Diamond has a face-centered cubic (FCC) structure with 8 carbon atoms per unit cell, considering the contribution of atoms at corners, faces, and inside the cell.

Q18. Structure of a mixed oxide is cubic close-packed (c.c.p). The cubic unit cell of mixed oxide is composed of oxide ions. One fourth of the tetrahedral voids are occupied by divalent metal A and the octahedral voids are occupied by monovalent metal B. The formula of the oxide is:

  1. ABO₂
  2. A₂B₄O₄
  3. A₂B₃O₄
  4. AB₂O₂

Answer: A₂B₃O₄

In a c.c.p. structure, the number of oxide ions (O²⁻) per unit cell is 4. The number of tetrahedral voids is twice the number of oxide ions, i.e., 8, and one-fourth of these are occupied by A²⁺, giving 2 A²⁺ ions. The number of octahedral voids equals the number of oxide ions, i.e., 4, and all are occupied by B⁺ ions. Thus, the formula is A₂B₄O₄, which simplifies to A₂B₃O₄.

Q19. A metal crystallizes with a face-centered cubic lattice. The edge length of the unit cell is 408 pm. The diameter of the metal atom is:

  1. 288 pm
  2. 408 pm
  3. 144 pm
  4. 204 pm

Answer: 288 pm

In a face-centered cubic (FCC) lattice, the relation between the edge length (a) and the atomic radius (r) is given by: a = 2√2r. Substituting a = 408 pm, we get r = 144 pm. The diameter is 2r = 288 pm.

Q20. AB crystallizes in a body centered cubic lattice with edge length ‘a’ equal to 387 pm. The distance between two oppositely charged ions in the lattice is:

  1. 335 pm
  2. 250 pm
  3. 200 pm
  4. 300 pm

Answer: 335 pm

In a body-centered cubic lattice, the distance between two oppositely charged ions is half the body diagonal. The body diagonal is √3a, so the distance is (√3a)/2. Substituting a = 387 pm, the distance is (√3 × 387)/2 = 335 pm.

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