Limiting Reagent – IGCSE Chemistry Definition and Key Facts
IGCSE Chemistry definition of limiting reagent: the reactant that is completely used up first and determines the amount of product formed. Covers identification, calculations, and exam tips.
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Chemistry teaching team: K. S. Tan (15+ years teaching IGCSE Chemistry) and Ms Yash (10+ years teaching IGCSE Chemistry) and Ms Kartini (15+ years teaching IGCSE Chemistry).
Mapped to Cambridge IGCSE Chemistry 0620 (2026–2028). Last updated 2026-08-19.
The limiting reagent concept is tested in Paper 4 of the Cambridge 0620 syllabus, often combined with mole calculations, percentage yield, and excess reagent questions. Identifying the limiting reagent is a Supplement skill that separates competent calculators from those who guess.
The 0620 definition
The limiting reagent (or limiting reactant) is the reactant that is completely consumed in a reaction, limiting the amount of product that can form. Once the limiting reagent runs out, the reaction stops — regardless of how much of the other reactant remains.
Step-by-step method to identify the limiting reagent
- Write the balanced equation
- Calculate the moles of each reactant given (using n = m/M or n = c x V)
- Divide each number of moles by the coefficient (the number in front) in the balanced equation
- The reactant with the smaller result is the limiting reagent
Worked example
Question: 4.8 g of magnesium reacts with 100 cm³ of 2.0 mol/dm³ hydrochloric acid. Mg + 2HCl → MgCl₂ + H₂. Identify the limiting reagent.
Step 1: Balanced equation — Mg + 2HCl → MgCl₂ + H₂
Step 2: Calculate moles
- Moles of Mg = 4.8 / 24 = 0.20 mol
- Moles of HCl = 2.0 x 0.100 = 0.20 mol
Step 3: Divide by coefficients
- Mg: 0.20 / 1 = 0.20
- HCl: 0.20 / 2 = 0.10
Step 4: HCl gives the smaller value (0.10 < 0.20), so HCl is the limiting reagent.
The maximum product is calculated from the limiting reagent: 0.20 mol HCl produces 0.10 mol H₂ (from the 2:1 ratio).
Why the limiting reagent matters
- Determines product amount — the mass of product formed depends only on the limiting reagent, not the excess
- Practical chemistry — in salt preparation, an excess of insoluble reactant is added to ensure all the acid (limiting) reacts, then the excess solid is filtered off
- Industrial processes — one reactant is often made limiting deliberately; in the Haber process, the ratio of N₂ to H₂ is controlled, and unreacted excess is recycled
Linking to percentage yield
Once you know the maximum amount of product from the limiting reagent (the theoretical yield), you can calculate percentage yield:
Percentage yield = (actual yield / theoretical yield) x 100
Common scenarios in exam questions
| Scenario | Approach |
|---|---|
| Given masses of two reactants | Convert both to moles; compare using coefficients |
| Given mass of one and volume + concentration of the other | Use n = m/M for the solid, n = c x V for the solution |
| Asked “which reactant is in excess?” | Find the limiting reagent first; the other is in excess |
| Asked to calculate the mass of product | Use moles of limiting reagent and the molar ratio |
Second worked exam question
4.0 g of iron reacts with 4.0 g of sulfur: Fe + S → FeS. Determine which reactant is the limiting reagent and calculate the mass of FeS produced. (Ar: Fe = 56, S = 32) [4]
Moles of Fe = 4.0 / 56 = 0.0714 mol [1]. Moles of S = 4.0 / 32 = 0.125 mol [1]. Ratio is 1:1 in the equation. Fe has fewer moles, so Fe is the limiting reagent [1]. Mass of FeS = 0.0714 x (56 + 32) = 0.0714 x 88 = 6.3 g [1].
Common exam mistakes
- Comparing raw moles without dividing by coefficients. If the equation shows 2HCl, you must divide the moles of HCl by 2 before comparing.
- Calculating product from the excess reagent instead of the limiting reagent — the answer will be too large.
- Assuming equal masses mean equal moles. 4 g of Fe and 4 g of S have different numbers of moles because they have different molar masses.
- Forgetting to convert cm³ to dm³ when using c x V (divide by 1000).
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