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Laws of Chemical Combination — JEE Main Chemistry MCQs with Solutions

Free JEE Main Chemistry Laws of Chemical Combination MCQs with step-by-step solutions (7 questions). Part of Some Basic Concepts of Chemistry. Practise online on Prepizo — no login needed.

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Questions with solutions

Q1 — Laws of Chemical Combination · medium · theory
Gay-Lussac’s law of gaseous volumes could NOT be explained by Dalton’s atomic theory. It was satisfactorily explained by:
A. Avogadro’s law  ✓ Correct
B. the law of definite proportions
C. the law of conservation of mass
D. the law of multiple proportions
Solution: Dalton believed atoms of the same element could not combine, so his theory failed to explain why gases react in simple volume ratios. Avogadro’s law (equal volumes contain equal numbers of molecules), together with the idea of diatomic molecules such as H₂ and O₂, explained Gay-Lussac’s observations.
Q2 — Laws of Chemical Combination · medium · theory
Which of the following pairs of compounds can be used to illustrate the law of multiple proportions?
A. H₂O and CO₂
B. CH₄ and NH₃
C. NaCl and MgCl₂
D. SO₂ and SO₃  ✓ Correct
Solution: The law of multiple proportions applies when the SAME two elements form more than one compound. SO₂ and SO₃ are both made of only sulphur and oxygen (for a fixed 32 g of S, oxygen is 32 g and 48 g, ratio 2 : 3). The other pairs do not consist of the same two elements.
Q3 — Laws of Chemical Combination · hard · numerical
Two oxides of nitrogen are analysed. Oxide A contains 63.6% nitrogen and oxide B contains 46.7% nitrogen by mass. For a fixed mass of nitrogen, the ratio of the mass of oxygen in A to that in B is:
A. 1 : 2  ✓ Correct
B. 1 : 1
C. 3 : 4
D. 2 : 1
Solution: In A, per 63.6 g N there is 36.4 g O, so O per gram of N = 36.4 ÷ 63.6 = 0.572. In B, per 46.7 g N there is 53.3 g O, so O per gram of N = 53.3 ÷ 46.7 = 1.143. Ratio = 0.572 : 1.143 = 1 : 2 (A is N₂O, B is NO), confirming the law of multiple proportions.
Q4 — Laws of Chemical Combination · hard · numerical
10 mL of methane is burnt in excess oxygen at 120 °C: CH₄ + 2O₂ → CO₂ + 2H₂O. With all gases measured at the same temperature and pressure, the volume of oxygen consumed and the total volume of gaseous products are respectively:
A. 20 mL and 30 mL  ✓ Correct
B. 20 mL and 10 mL
C. 40 mL and 30 mL
D. 10 mL and 20 mL
Solution: By Gay-Lussac’s law volumes follow the coefficients. For 10 mL CH₄: oxygen = 2 × 10 = 20 mL. Products = CO₂ (10 mL) + H₂O vapour (2 × 10 = 20 mL) = 30 mL. Forgetting the water vapour (counting only 10 mL CO₂) gives the wrong 10 mL for products.
Q5 — Laws of Chemical Combination · medium · numerical
12.25 g of potassium chlorate is heated and decomposes completely into potassium chloride and oxygen gas, leaving 7.45 g of potassium chloride. By the law of conservation of mass, the mass of oxygen gas released is:
A. 7.45 g
B. 4.9 g
C. 19.7 g
D. 4.8 g  ✓ Correct
Solution: 2KClO₃ → 2KCl + 3O₂. Mass of oxygen = mass of reactant − mass of solid product = 12.25 − 7.45 = 4.8 g. Adding the masses (12.25 + 7.45) wrongly gives 19.7 g.
Q6 — Laws of Chemical Combination · medium · numerical
A 2.2 g sample of pure carbon dioxide obtained from burning coal contains 0.6 g of carbon. By the law of definite proportions, the mass of carbon present in a 4.4 g sample of pure carbon dioxide obtained by fermentation is:
A. 1.2 g  ✓ Correct
B. 1.6 g
C. 2.4 g
D. 0.6 g
Solution: Pure CO₂ always has the same composition, so the carbon fraction is 0.6 ÷ 2.2 = 27.3% regardless of source. In 4.4 g (twice the mass) the carbon is simply doubled: 2 × 0.6 = 1.2 g.
Q7 — Laws of Chemical Combination · medium · numerical
At the same temperature and pressure, 1 L of gas X contains 2.0 × 10²² molecules. Under these identical conditions, the number of molecules present in 2.5 L of a different gas Y is:
A. 5.0 × 10²²  ✓ Correct
B. 8.0 × 10²¹
C. 2.0 × 10²²
D. 5.0 × 10²³
Solution: By Avogadro’s law, at the same T and P the number of molecules depends only on the volume, not on the identity of the gas. Number ∝ volume, so 2.5 L contains 2.5 × (2.0 × 10²²) = 5.0 × 10²² molecules.