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3.7 Limiting reactants

5 exam questions worth 12 marks. Write your answer, open the mark scheme, then give yourself the marks you earned. Your answers are saved on this device.

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1
Multiple choice [1 mark]

What is meant by the limiting reactant?

Choose one answer.

Correct Not quite: the answer is The reactant that is completely used up

Mark scheme

D

Model answer

D: the limiting reactant is completely used up, so it stops the reaction.

2
Calculation [2 marks]

4.8 g of magnesium reacts with 0.40 mol of hydrochloric acid: Mg + 2HCl → MgCl2 + H2

Show that magnesium is the limiting reactant. (A_\mathrm{r}: Mg = 24)

Mark scheme

  • moles Mg = 4.8 ÷ 24 = 0.20 (1)
  • 0.20 mol Mg needs 0.40 mol HCl, so HCl is just enough / Mg is used up first (1)

Model answer

Moles of Mg = 0.20. This needs exactly 0.40 mol of HCl, so the magnesium is all used up; adding more acid would not make more product, so magnesium is limiting.

Your mark
3
Calculation [4 marks]

6.0 g of carbon is burned in 32 g of oxygen: C + O2 → CO2

Identify the limiting reactant and calculate the mass of carbon dioxide formed. (A_\mathrm{r}: C = 12, O = 16)

Mark scheme

  • moles C = 0.50; moles O2 = 1.0 (1)
  • carbon is limiting (1)
  • 0.50 mol CO2 (1)
  • 0.50 × 44 = 22 g (1)

Model answer

C = 0.50 mol and O2 = 1.0 mol. The ratio is 1 : 1, so carbon runs out first and is limiting. 0.50 mol of CO2 forms: 0.50 × 44 = 22 g.

Your mark
4
Short answer [2 marks]

Explain why the mass of product formed depends only on the mass of the limiting reactant.

Mark scheme

  • the reaction stops when the limiting reactant is used up (1)
  • the excess reactant has nothing left to react with (1)

Model answer

Once the limiting reactant has been used up, the reaction stops; the extra amount of the other reactant cannot react, so it does not make more product.

Your mark
5
Calculation [3 marks]

5.6 g of iron reacts with 3.2 g of sulfur to form 8.8 g of iron sulfide.

Use these masses to find the balanced equation. (A_\mathrm{r}: Fe = 56, S = 32)

Mark scheme

  • moles Fe = 0.10, S = 0.10 (1)
  • FeS: 8.8 ÷ 88 = 0.10 so ratio 1 : 1 : 1 (1)
  • Fe + S → FeS (1)

Model answer

Fe = 0.10 mol, S = 0.10 mol and FeS (M_\mathrm{r} 88) = 0.10 mol, a 1 : 1 : 1 ratio: Fe + S → FeS.

Your mark
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