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AQA A-Level Chemistry: Equilibrium Constant K p and Its Applications — mark scheme explained

Machine-verifiedchecked against the AQA A-Level Chemistry specificationlast verified 2 July 2026

The short answer

In physical chemistry, the study of chemical equilibria is crucial for understanding how reactions proceed and reach a state where the concentrations of reactants and products remain constant over time.

The question

A reaction vessel contains 2.0 mol of N 2 , 3.0 mol of H 2 , and 1.0 mol of NH 3 . The total pressure in the vessel is 5 atm. Calculate the partial pressures of each gas. [Paraphrased for study — not reproduced from any exam paper.]

Mark scheme, decoded

What each mark is really for — in plain English — and the wording trap that loses it.

  • S1

    Step 1: Identify the number of moles of each gas.

  • S2

    n N2 = 2.0 mol

  • S3

    n H2 = 3.0 mol

  • S4

    n NH3 = 1.0 mol

  • S5

    Step 2: Calculate the total number of moles.

  • S6

    Total moles = n N2 + n H2 + n NH3 = 2.0 + 3.0 + 1.0 = 6.0 mol

  • S7

    Step 3: Calculate the mole fraction of each gas.

  • S8

    X N2 = n N2 / Total moles = 2.0 / 6.0 = 0.333

  • S9

    X H2 = n H2 / Total moles = 3.0 / 6.0 = 0.500

  • S10

    X NH3 = n NH3 / Total moles = 1.0 / 6.0 = 0.167

  • S11

    Step 4: Calculate the partial pressure of each gas.

  • S12

    P N2 = X N2 × P total = 0.333 × 5 atm = 1.665 atm

  • S13

    P H2 = X H2 × P total = 0.500 × 5 atm = 2.500 atm

  • S14

    P NH3 = X NH3 × P total = 0.167 × 5 atm = 0.835 atm

Model answer

Worked through, with each step tagged to the mark it earns.

  1. S1

    Step 1: Identify the number of moles of each gas.

  2. S2

    n N2 = 2.0 mol

  3. S3

    n H2 = 3.0 mol

  4. S4

    n NH3 = 1.0 mol

  5. S5

    Step 2: Calculate the total number of moles.

  6. S6

    Total moles = n N2 + n H2 + n NH3 = 2.0 + 3.0 + 1.0 = 6.0 mol

  7. S7

    Step 3: Calculate the mole fraction of each gas.

  8. S8

    X N2 = n N2 / Total moles = 2.0 / 6.0 = 0.333

  9. S9

    X H2 = n H2 / Total moles = 3.0 / 6.0 = 0.500

  10. S10

    X NH3 = n NH3 / Total moles = 1.0 / 6.0 = 0.167

  11. S11

    Step 4: Calculate the partial pressure of each gas.

  12. S12

    P N2 = X N2 × P total = 0.333 × 5 atm = 1.665 atm

  13. S13

    P H2 = X H2 × P total = 0.500 × 5 atm = 2.500 atm

  14. S14

    P NH3 = X NH3 × P total = 0.167 × 5 atm = 0.835 atm

  15. Final answer: P N2 = 1.665 atm, P H2 = 2.500 atm, P NH3 = 0.835 atm

Common mistakes

  • Using the wrong units for partial pressures. — Always ensure that all partial pressures are in the same unit, typically atmospheres (atm), when substituting into the K p expression.
  • Forgetting to use the correct stoichiometric coefficients in the K p expression. — Always double-check that the partial pressures are raised to the power of their respective stoichiometric coefficients in the reaction equation.
  • Misinterpreting the effect of temperature on K p for exothermic and endothermic reactions. — Remember that for exothermic reactions (ΔH < 0), increasing temperature decreases K p . For endothermic reactions (ΔH > 0), increasing temperature increases K p .
  • Incorrectly calculating mole fractions and partial pressures. — Practice calculating mole fractions and partial pressures step-by-step. Ensure that the total number of moles is correctly calculated before finding the mole fraction.
  • Failing to predict the effect of pressure changes on equilibrium positions accurately. — Practice predicting the direction of equilibrium shift based on the number of moles of gas on each side of the reaction equation. Use Le Chatelier's principle to guide your reasoning.
  • Confusing the role of catalysts in reaching equilibrium with changes in K p . — Remember that catalysts only affect the rate at which equilibrium is reached but do not change the value of K p . The position of equilibrium remains unchanged by a catalyst.

Where the marks go

  • Full worked solution (all marking points)4 marks

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