🇮🇳 CBSE Class 12 · subject
CBSE Class 12 Chemistry Syllabus
The Chemistry syllabus for CBSE Class 12 in full: 3 chapters and 21 topics, every one listed below, plus 61 Chemistry flashcards with answers.
Chemistry syllabus: all 3 chapters
Expand any chapter to see its topics and sub-topics.
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The Solid State
7 topics- Classification of solids based on different binding forces
- Crystal lattices and unit cells
- Number of atoms per unit cell
- Close packed structures
- Packing efficiency
- Imperfections in solids
- Electrical properties
-
Solutions
7 topics- Types of solutions
- Expressing concentration of solutions
- Solubility
- Vapour pressure of liquid solutions
- Raoult's Law
- Colligative properties
- Van't Hoff factor
-
Electrochemistry
7 topics- Electrochemical cells
- Galvanic cells
- Standard electrode potential
- Nernst equation
- Conductance of electrolytic solutions
- Electrolytic cells and Electrolysis
- Batteries
CBSE Class 12 Chemistry flashcards — 61 questions with answers
How are solids classified based on the nature of binding forces between constituent particles?
Into crystalline and amorphous solids; crystalline solids are further classified as ionic, molecular, metallic, and covalent (network) solids based on the binding forces.
What is the key structural difference between crystalline and amorphous solids?
Crystalline solids have a long-range ordered (regular, repeating) arrangement of particles; amorphous solids have only short-range order with irregular arrangement.
Why are amorphous solids called isotropic and pseudo-solids (supercooled liquids)?
Isotropic because their properties (e.g. refractive index, conductivity) are the same in all directions due to irregular arrangement; pseudo-solids because they flow very slowly like liquids and have no sharp melting point.
What type of solid is held together by London dispersion forces, and give an example?
Non-polar molecular solids; examples include solid H2, Cl2, I2, and CO2 (dry ice). They are soft, non-conductors with low melting points.
Classify and give properties of ionic solids (e.g. NaCl).
Constituent particles are ions held by strong electrostatic (Coulombic) forces; they are hard, brittle, have high melting points, are insulators in solid state but conduct in molten/aqueous state.
What are covalent or network solids? Give examples and properties.
Solids in which atoms are bonded by continuous covalent bonds throughout (e.g. diamond, SiC, quartz SiO2); they are very hard, have very high melting points, and are insulators (except graphite).
Why is graphite a good conductor and soft, despite being a covalent solid?
Graphite has a layered structure; each carbon is sp2 hybridized leaving one delocalized electron per atom (conducts electricity), and layers held by weak van der Waals forces slide over each other (makes it soft/lubricant).
What holds metallic solids together and what gives them their characteristic properties?
Positive metal ions in a sea of delocalized (free) electrons; this electron sea gives metals electrical/thermal conductivity, malleability, ductility, and metallic luster.
Define a crystal lattice and a unit cell.
A crystal lattice is the regular three-dimensional arrangement of points (lattice points) in space representing constituent particles. A unit cell is the smallest repeating portion of the lattice that, on repetition in 3D, generates the entire crystal.
What parameters characterize a unit cell?
The three edge lengths (a, b, c) and the three angles between them (α, β, γ). These six parameters define the dimensions and shape of the unit cell.
Name the seven crystal systems.
Cubic, Tetragonal, Orthorhombic, Hexagonal, Rhombohedral (Trigonal), Monoclinic, and Triclinic.
Give the edge and angle conditions for the cubic crystal system.
a = b = c and α = β = γ = 90°.
What are the four types of unit cells (Bravais arrangements) possible in cubic systems?
Primitive (simple) cubic, Body-centred cubic (BCC), Face-centred cubic (FCC), and (in general lattices) End-centred. For cubic, the possible types are primitive, body-centred, and face-centred.
How is one corner atom shared, and what is its contribution to a unit cell?
A corner atom is shared by 8 unit cells, so it contributes 1/8 to each unit cell.
What are the contributions of face-centred, body-centred, and edge-centred atoms to a unit cell?
Face-centred atom = 1/2 (shared by 2 cells); body-centred atom = 1 (belongs entirely to that cell); edge-centred atom = 1/4 (shared by 4 cells).
How many atoms are present per unit cell in simple cubic, BCC, and FCC structures?
Simple cubic = 1 (8 × 1/8); BCC = 2 (8 × 1/8 + 1); FCC = 4 (8 × 1/8 + 6 × 1/2).
Define coordination number in a crystal.
The number of nearest neighbour particles (atoms/ions) immediately surrounding a given particle in the crystal lattice.
What are the coordination numbers in simple cubic, BCC, FCC, and HCP structures?
Simple cubic = 6; BCC = 8; FCC (ccp) = 12; HCP = 12.
Compare the stacking patterns of hcp and ccp (fcc) close-packed structures.
HCP follows an ABAB... stacking pattern; CCP/FCC follows an ABCABC... stacking pattern. Both give coordination number 12 and 74% packing efficiency.
How many octahedral and tetrahedral voids are present per atom in a close-packed structure of N particles?
Number of octahedral voids = N (one per atom); number of tetrahedral voids = 2N (two per atom).
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What is packing efficiency and what are its values for simple cubic, BCC, and FCC/HCP?
Packing efficiency = (volume occupied by particles / total volume of unit cell) × 100. Simple cubic = 52.4%; BCC = 68%; FCC/CCP/HCP = 74%.
Give the relation between edge length (a) and atomic radius (r) for simple cubic, BCC, and FCC.
Simple cubic: a = 2r; BCC: √3 a = 4r (r = √3 a/4); FCC: √2 a = 4r (r = a/(2√2)).
State the formula used to calculate the density of a unit cell.
d = (z × M) / (a³ × N_A), where z = number of atoms per unit cell, M = molar mass, a = edge length, and N_A = Avogadro's number.
Differentiate between stoichiometric and non-stoichiometric defects.
Stoichiometric defects do not change the ratio of cations to anions (e.g. Schottky, Frenkel); non-stoichiometric defects alter this ratio (e.g. metal excess, metal deficiency defects).
Describe Schottky defect and its effect on density.
A pair of cation and anion vacancies (equal number missing) maintaining electrical neutrality; shown by ionic solids with similar-sized ions and high coordination number (e.g. NaCl, KCl). It decreases the density of the solid.
Describe Frenkel defect and its effect on density.
A smaller ion (usually cation) is dislocated from its lattice site to an interstitial site, creating a vacancy and an interstitial defect; shown by ionic solids with large size difference (e.g. ZnS, AgCl, AgBr). Density remains unchanged.
What is the metal excess defect due to anionic vacancies, and what are F-centres?
An anion is missing from its site and the vacancy is occupied by an electron to maintain neutrality; these electron-filled anion vacancies are called F-centres, which impart colour to the crystal (e.g. excess Na makes NaCl yellow).
On what basis are solids classified by their electrical conductivity, and what are the ranges?
Into conductors (10⁴ to 10⁷ ohm⁻¹ m⁻¹), insulators (very low, ~10⁻²⁰ to 10⁻¹⁰), and semiconductors (intermediate, 10⁻⁶ to 10⁴ ohm⁻¹ m⁻¹).
Differentiate n-type and p-type semiconductors.
n-type: silicon/germanium doped with group 15 element (e.g. P, As) giving extra electrons as charge carriers. p-type: doped with group 13 element (e.g. B, Al) creating electron holes as charge carriers.
Define a solution and distinguish solute from solvent.
A solution is a homogeneous mixture of two or more components. The solvent is the component present in the larger amount (determines the physical state); the solute(s) are present in smaller amounts.
Write the formula for mole fraction of a component.
Mole fraction of A, x_A = (moles of A) / (total moles of all components). The sum of all mole fractions = 1.
Define molarity and molality, including their formulas.
Molarity (M) = moles of solute / volume of solution in litres. Molality (m) = moles of solute / mass of solvent in kg. Molality is temperature-independent; molarity changes with temperature.
How is mass percentage (w/w) of a solution defined?
Mass % of a component = (mass of the component / total mass of solution) × 100.
State Henry's law and write its mathematical form.
The partial pressure of a gas in the vapour phase is proportional to its mole fraction in the solution: p = K_H × x, where K_H is Henry's law constant. Higher K_H means lower solubility of the gas.
How do temperature and pressure affect the solubility of a gas in a liquid?
Solubility of a gas decreases with increasing temperature (dissolution is exothermic) and increases with increasing pressure (as per Henry's law).
Define vapour pressure of a liquid solution.
The pressure exerted by the vapour when it is in dynamic equilibrium with its liquid (solution) at a given temperature.
State Raoult's law for a solution of two volatile liquids.
The partial vapour pressure of each volatile component is directly proportional to its mole fraction in the solution: p_A = p°_A x_A and p_B = p°_B x_B; total pressure p = p°_A x_A + p°_B x_B.
How does Raoult's law apply to a solution of a non-volatile solute in a volatile solvent?
The relative lowering of vapour pressure equals the mole fraction of the solute: (p°_A − p_A)/p°_A = x_B (mole fraction of solute). The solute lowers the solvent's vapour pressure.
What is an ideal solution and what are its conditions?
A solution that obeys Raoult's law over the entire concentration range, with ΔH_mixing = 0 and ΔV_mixing = 0, and where A–B interactions equal A–A and B–B interactions (e.g. benzene + toluene, n-hexane + n-heptane).
Distinguish positive and negative deviations from Raoult's law.
Positive deviation: vapour pressure higher than expected, ΔH_mix > 0, ΔV_mix > 0, weaker A–B interactions (e.g. ethanol + acetone). Negative deviation: vapour pressure lower than expected, ΔH_mix < 0, ΔV_mix < 0, stronger A–B interactions (e.g. chloroform + acetone).
What are colligative properties? Name the four.
Properties that depend only on the number of solute particles, not their nature: (1) relative lowering of vapour pressure, (2) elevation of boiling point, (3) depression of freezing point, and (4) osmotic pressure.
Write the formulas for elevation of boiling point and depression of freezing point.
ΔT_b = K_b × m and ΔT_f = K_f × m, where K_b = molal elevation (ebullioscopic) constant, K_f = molal depression (cryoscopic) constant, and m = molality.
Define osmotic pressure and write its formula.
Osmotic pressure (π) is the excess pressure that must be applied to a solution to just stop osmosis (flow of solvent through a semipermeable membrane). π = CRT = (n/V)RT, where C is molar concentration.
What are isotonic solutions?
Two solutions having the same osmotic pressure at a given temperature; there is no net movement of solvent between them across a semipermeable membrane.
Define the van't Hoff factor (i) and give its formula.
i = (normal molar mass)/(abnormal/observed molar mass) = (observed colligative property)/(calculated colligative property) = (total moles of particles after association/dissociation)/(moles before). It accounts for association or dissociation of solute.
What value of van't Hoff factor (i) indicates dissociation versus association?
i > 1 indicates dissociation of solute (e.g. NaCl → i ≈ 2); i < 1 indicates association of solute (e.g. dimerization of acetic acid in benzene); i = 1 means no association/dissociation.
Distinguish between a galvanic (voltaic) cell and an electrolytic cell.
A galvanic cell converts chemical energy into electrical energy via a spontaneous redox reaction (ΔG negative). An electrolytic cell uses electrical energy to drive a non-spontaneous reaction (electrolysis).
In a galvanic cell, which electrode is the anode and which is the cathode, and what charge does each carry?
Oxidation occurs at the anode (negative terminal); reduction occurs at the cathode (positive terminal). Electrons flow from anode to cathode in the external circuit.
What is the role of a salt bridge in a galvanic cell?
It completes the circuit and maintains electrical neutrality in the two half-cells by allowing ion flow, preventing accumulation of charge that would stop the cell reaction.
Define standard electrode potential (E°).
The electrode potential measured relative to the standard hydrogen electrode (SHE) under standard conditions (1 M ion concentration, 1 bar gas pressure, 298 K). SHE is assigned E° = 0.00 V.
How is the standard cell potential (EMF) of a galvanic cell calculated?
E°_cell = E°_cathode − E°_anode (both as reduction potentials) = E°_right − E°_left. A positive E°_cell indicates a spontaneous reaction.
Write the Nernst equation for a single electrode (M^n+ + ne⁻ → M).
E = E° − (RT/nF) ln([reduced]/[oxidized]); at 298 K, E = E° − (0.0591/n) log(1/[M^n+]) for the electrode M^n+/M.
Write the Nernst equation for a cell at 298 K and relate E°_cell to equilibrium constant.
E_cell = E°_cell − (0.0591/n) log Q. At equilibrium E_cell = 0 and Q = K, giving E°_cell = (0.0591/n) log K.
State the relation between standard cell potential and Gibbs free energy change.
ΔG° = −nFE°_cell, where n = number of moles of electrons transferred and F = Faraday constant (96500 C/mol). Negative ΔG° (positive E°) means a spontaneous reaction.
Define conductivity (κ) and molar conductivity (Λ_m) of an electrolytic solution.
Conductivity (κ) is the conductance of a solution in a cell of 1 m length and 1 m² area (κ = 1/ρ). Molar conductivity (Λ_m = κ/c, in S cm² mol⁻¹) is the conducting power of all the ions produced by one mole of electrolyte.
How do conductivity and molar conductivity change with dilution?
Conductivity (κ) decreases with dilution (fewer ions per unit volume); molar conductivity (Λ_m) increases with dilution (more complete dissociation / greater ion mobility).
State Kohlrausch's law of independent migration of ions.
The limiting molar conductivity of an electrolyte is the sum of the individual limiting molar conductivities of its cations and anions: Λ°_m = ν₊ λ°₊ + ν₋ λ°₋. It allows calculation of Λ°_m for weak electrolytes.
State Faraday's first law of electrolysis.
The amount of substance deposited or liberated at an electrode is directly proportional to the quantity of electricity (charge) passed through the electrolyte: m = Z × Q = Z × I × t (Z = electrochemical equivalent).
State Faraday's second law of electrolysis.
When the same quantity of electricity is passed through different electrolytes, the masses of substances liberated are proportional to their chemical equivalent weights (equivalent mass = molar mass / valence).
Differentiate primary and secondary batteries with examples.
Primary batteries are non-rechargeable; the reaction occurs only once (e.g. dry cell, mercury cell). Secondary batteries are rechargeable and can be reused (e.g. lead storage battery, nickel-cadmium cell).
Describe the electrode reactions of the lead storage battery during discharge.
Anode: Pb + SO₄²⁻ → PbSO₄ + 2e⁻; Cathode: PbO₂ + 4H⁺ + SO₄²⁻ + 2e⁻ → PbSO₄ + 2H₂O. The electrolyte is ~38% H₂SO₄; it is recharged by reversing the reactions. A fuel cell (e.g. H₂–O₂) instead converts the energy of fuel combustion directly into electricity.
CBSE Class 12 Chemistry FAQ
What is in the CBSE Class 12 Chemistry syllabus?
CBSE Class 12 Chemistry is split into 3 chapters: The Solid State, Solutions and Electrochemistry. Together they contain 21 topics.
How many chapters are in CBSE Class 12 Chemistry?
3 chapters, containing 21 topics. The largest chapter is The Solid State, with 7 topics.
Are there flashcards for CBSE Class 12 Chemistry?
Yes — a 61-card Chemistry deck, printed in full in the flashcards section of this page and available in the Examius app with spaced repetition. The free plan covers one exam of your choice, including its flashcards; Examius Pro, a one-time purchase, unlocks every other exam and deck.