AQA A-Level Chemistry Paper 1, 2018: Question 3

11 marks · Medium difficulty · State/Explain/Numerical

Calculate the entropy and Gibbs free-energy changes for the oxidation of ammonia, explain the effect of temperature, describe heterogeneous catalysis by platinum, and determine oxidation state changes.

Practise this question

Question

Question 03 displays the equation for the oxidation of ammonia: 4NH3(g) + 5O2(g) ⇌ 4NO(g) + 6H2O(g) with enthalpy change ΔH = -905 kJ mol⁻¹. Table 3 lists standard entropies in J K⁻¹ mol⁻¹: NH3(g) 193, O2(g) 205, NO(g) 211, and H2O(g) 189. Parts 03.1 to 03.3 ask to calculate ΔS, calculate ΔG at 600 °C, and explain the effect of higher temperature on ΔG. Part 03.4 asks to describe the stages of heterogeneous catalysis by platinum. Part 03.5 asks for the change in oxidation state of nitrogen from NH3 to NO, and Part 03.6 asks for a balanced equation producing N2O instead of NO.
Question text

03 The equation for the reaction between ammonia and oxygen is shown.

4NH (g) + 5O (g) ⇌ 4NO(g) + 6H O(g) ΔH = –905 kJ mol–1

32 2

Some standard entropies are given in Table 3.

Table 3

Gas So / J K–1 mol–1

NH3(g) 193

O2(g) 205

NO(g) 211

H2O(g) 189

03.1 Calculate the entropy change for the reaction between ammonia and oxygen.

[2 marks]

Entropy change7 J K–1 mol–1

Calculate a value for the Gibbs free-energy change (ΔG), in kJ mol–1, for the reaction

03.2

between ammonia and oxygen at 600 °C

(If you were unable to obtain an answer to Question 03.1, you should assume that the

entropy change is 211 J K–1 mol–1. This is not the correct answer.)

[2 marks]

ΔG kJ mol–1

*0063.*3 The reaction between ammonia and oxygen was carried out at a higher temperature.

Explain how this change affects the value of ΔG for the reaction.

[2 marks]

03.4 Platinum acts as a heterogeneous catalyst in the reaction between ammonia and

oxygen. It provides an alternative reaction route with a lower activation energy.

Describe the stages of this alternative route.

[3 marks]

03.5 Deduce the change in oxidation state of nitrogen, when NH3 is oxidised to NO

[1 mark]

03.6 When ammonia reacts with oxygen, nitrous oxide (N2O) can be produced instead of

NO

Give an equation for this reaction.

[1 mark]

Mark scheme

Show the mark scheme Mark scheme for Question 03 shows: 03.1 awards 2 marks for ΔS = Σ(S products) - Σ(S reactants) giving 181 J K⁻¹ mol⁻¹; 03.2 awards 2 marks for ΔG = ΔH - TΔS = -905 - (873 × 181 × 10⁻³) = -1063 or -1060 kJ mol⁻¹; 03.3 awards 2 marks for stating ΔG becomes more negative/less positive because ΔS is positive so -TΔS becomes more negative; 03.4 awards 3 marks for adsorption onto platinum surface, reaction/bond weakening on the surface, and desorption of products; 03.5 awards 1 mark for -3 to +2 or (+)5; 03.6 awards 1 mark for 2NH3 + 2O2 → N2O + 3H2O.

Question Answers Additional Comments/Guidance Mark

( ΔS = Σ(S products) - Σ(S reactants) )

= [ (4 x 211) + (6 x 189) ] - [ (4 x 193) + (5 x 205) ] = ( 1978 – 1797) 1

03.1

181 (J K-1 mol-1) 1

( ΔG = ΔH – TΔS ) = - 905 - (600 + 273) x 181 x 10-3 If answer to 03.1 is incorrect, mark consequentially: 1

ΔG = - 1063 / -1060 (kJ mol-1) - 905 - (873 x 03.1 x 10-3)

03.2

If alternative value of S = 211 used, answer = -1089 (kJ mol-1)

ΔG becomes more negative/less positive Ignore increase/decrease/larger/smaller G 1

The entropy change / ΔS is positive / TΔS gets bigger / -TΔS gets 1

more negative. Consequential on wrong 03.1

03.3

If candidate does a calculation in 03.1 to produce

S negative then allow G becomes less negative

or more positive

– – –

Reactant(s) adsorbed onto the (platinum surface) / (platinum) 1

provides a surface / active sites

Reaction (on the surface) or bond breaking(weakening) / bond 1

03.4

making occurs (on the surface)

Desorption (of the product) or wtte

(Oxidation state changes from) -3 to +2 OR (+) 5 1

03.5

2NH3 + 2O2 → N2O + 3H2O Allow multiples 1

03.6

Ignore state symbols

Total 11

How to answer it

Thermodynamics, Heterogeneous Catalysis & Redox of Ammonia

WHAT THIS QUESTION TESTS

This question assesses key Physical and Inorganic Chemistry concepts from across the AQA specification:

  • Entropy change (ΔS): Calculating standard entropy changes using stoichiometric coefficients ( ΔS = ΣS(products) - ΣS(reactants) ).
  • Gibbs Free Energy (ΔG): Applying ΔG = ΔH - TΔS , converting temperature to Kelvin and units between J and kJ.
  • Thermodynamic Feasibility: Explaining how temperature variations alter the sign and magnitude of ΔG .
  • Heterogeneous Catalysis: Describing the three-stage mechanism (adsorption, bond weakening/reaction, desorption) on transition metal surfaces.
  • Redox & Stoichiometry: Determining transition oxidation states and writing balanced redox equations.
QUESTION 03.1 • 2 MARKS

Calculating Standard Entropy Change (ΔS)

Reaction: 4NH₃(g) + 5O₂(g) ⇌ 4NO(g) + 6H₂O(g)

📐 Step-by-Step Calculation

  1. Sum of products' entropies:
    ΣS(products) = (4 × 211) + (6 × 189) = 844 + 1134 = 1978 J K⁻¹ mol⁻¹
  2. Sum of reactants' entropies:
    ΣS(reactants) = (4 × 193) + (5 × 205) = 772 + 1025 = 1797 J K⁻¹ mol⁻¹
  3. Calculate ΔS:
    ΔS = ΣS(products) − ΣS(reactants)
    ΔS = 1978 − 1797 = +181 J K⁻¹ mol⁻¹

✅ Mark Scheme Breakdown

  • Mark 1 (Method): Correctly multiplying by molar coefficients:
    [(4 × 211) + (6 × 189)] - [(4 × 193) + (5 × 205)] or showing 1978 - 1797 .
  • Mark 2 (Answer): 181 (or +181) J K⁻¹ mol⁻¹.

🧠 Exam Technique: Common Sense Check

Look at the moles of gas: 9 moles of gas react to form 10 moles of gas. An increase in the number of gaseous molecules creates greater disorder, so ΔS must be a positive value. If your final value is negative, re-check your subtraction order!

❌ Common Errors

  • Reactants minus Products: Subtracting backwards gives -181 , losing the final mark.
  • Ignoring balancing numbers: Just adding table values without multiplying by 4, 5, and 6.
Mark scheme notes: 1 mark for method (1978 - 1797), 1 mark for answer 181.
QUESTION 03.2 • 2 MARKS

Gibbs Free-Energy Change (ΔG) at 600 °C

Equation: ΔG = ΔH − TΔS

📐 Step-by-Step Calculation

  1. Convert temperature to Kelvin:
    T = 600 + 273 = 873 K
  2. Convert ΔS to kJ K⁻¹ mol⁻¹:
    ΔS = 181 ÷ 1000 = 0.181 kJ K⁻¹ mol⁻¹ (or convert ΔH to J).
  3. Substitute into Gibbs equation:
    ΔG = −905 − (873 × 0.181)
    ΔG = −905 − 158.013 = −1063 kJ mol⁻¹ (allow −1060)

✅ Mark Scheme Breakdown

  • Mark 1 (Method): Correct substitution with T in K and matching units:
    ΔG = -905 - [(600 + 273) × (181 × 10⁻³)]
  • Mark 2 (Answer): −1063 kJ mol⁻¹ (or −1060).
  • Note: If using given dummy value ΔS = 211 J K⁻¹ mol⁻¹:
    ΔG = -905 - (873 × 0.211) = −1089 kJ mol⁻¹.

❌ Common Trap: Unit Mismatch

The #1 error here is failing to divide ΔS by 1000! ΔH is in kJ mol⁻¹ while ΔS is in J K⁻¹ mol⁻¹ . You cannot add or subtract them directly without matching units.

🧠 Error-Carried-Forward (ECF)

If your answer to 03.1 was wrong, you still get full marks here via ECF as long as you use: -905 - (873 × your_ΔS × 10⁻³) .

Mark scheme notes: 1 mark for correct expression/conversion, 1 mark for correct answer (-1063 or -1060).
QUESTION 03.3 • 2 MARKS

Effect of Higher Temperature on ΔG

Qualitative Analysis of ΔG = ΔH − TΔS

✅ Correct Answer

  • Effect on ΔG: ΔG becomes more negative (or less positive). [1 mark]
  • Explanation: Because entropy change (ΔS) is positive (or: the term TΔS gets larger / −TΔS becomes more negative). [1 mark]

❌ Precise Terminology Warning

Examiner Warning: The mark scheme explicitly states:

"Ignore increase / decrease / larger / smaller ΔG"

When numbers are negative, "decreases" is ambiguous (does it mean more negative or closer to zero?). You must state "more negative" or "less positive".

💡 Mathematical Walkthrough

Look at the expression: ΔG = ΔH − T(ΔS) . Since ΔS is positive (+0.181), increasing T increases the magnitude of the subtracted term TΔS . Subtracting a larger positive number makes the overall value of ΔG more negative.

Mark scheme notes: 1 mark for "more negative/less positive", 1 mark for "ΔS is positive" / "TΔS gets bigger". ECF allowed if candidate had negative ΔS in 03.1.
QUESTION 03.4 • 3 MARKS

Heterogeneous Catalysis: Stages of the Reaction Route

Platinum Catalyst Action (Surface Chemistry)

💡 The 3 Key Sequential Stages

  1. Stage 1 — Adsorption: Reactants (NH₃ and O₂) form bonds and are adsorbed onto the platinum surface / active sites.
  2. Stage 2 — Reaction: Bonds in reactants are weakened/broken and new bonds form on the surface.
  3. Stage 3 — Desorption: Products (NO and H₂O) break away / are desorbed from the surface, freeing active sites.

✅ Mark Scheme Breakdown (1 mark per stage)

  • Mark 1: Reactant(s) adsorbed onto the (platinum) surface OR platinum provides active sites.
  • Mark 2: Reaction on the surface OR bond breaking / weakening / bond making occurs on the surface.
  • Mark 3: Desorption of the product(s) (or products leave the surface).

❌ Critical Spelling Trap

Adsorption vs Absorption:
Ensure you write a d sorption (substance adhering to a solid surface), NOT absorption (taking inside like a sponge). Confusing these words can cost you the mark.

🧠 Exam Technique

Whenever AQA asks for the "stages" of heterogeneous catalysis, structure your answer chronologically using the key terms: Adsorption → Surface reaction/bond weakening → Desorption. This guarantees all 3 marks.

Mark scheme notes: 3 marks total. 1 mark for adsorption/active sites, 1 mark for reaction/bond breaking, 1 mark for desorption.
QUESTION 03.5 & 03.6 • 2 MARKS TOTAL

Redox & Stoichiometry of Ammonia

✅ 03.5: Change in Oxidation State [1 mark]

Answer: Changes from −3 to +2  OR  (+) 5

In NH₃: H is +1 each (3 × +1 = +3) → N has oxidation state −3
In NO: O is −2 → N has oxidation state +2
Overall change: from −3 up to +2 (an increase of 5).

✅ 03.6: Equation for Formation of N₂O [1 mark]

Answer:

2NH₃ + 2O₂ → N₂O + 3H₂O

Multiples are allowed (e.g. 4NH₃ + 4O₂ → 2N₂O + 6H₂O). State symbols are not required.

❌ Common Errors in 03.5

  • Forgetting signs: Writing "3 to 2" scores 0. Signs ( - and + ) are essential for oxidation states.
  • Inverting signs: Incorrectly identifying H as −1 (hydride) to get N as +3.

🧠 Quick Balancing Tip for 03.6

Write out skeleton: NH₃ + O₂ → N₂O + H₂O .
Notice 2 N's in N₂O, so start with 2NH₃ . That gives 6 H's, requiring 3H₂O . Total oxygens on RHS = 1 (in N₂O) + 3 (in H₂O) = 4 O atoms = 2O₂ . Clean, simple, integer ratio!

Mark scheme notes: 03.5: 1 mark for "-3 to +2" or "(+)5". 03.6: 1 mark for balanced equation; allow multiples; ignore state symbols.

Topics

Physical Chemistry · Inorganic Chemistry · 3.1.8 Thermodynamics · 3.1.5 Kinetics · 3.1.7 Oxidation, Reduction and Redox Equations · 3.1.2 Amount of Substance · 3.2.5 Transition Metals

Question and mark scheme from the AQA A-Level Chemistry examination, Paper 1, 2018. QuestionVault is an independent revision resource; questions remain the copyright of the awarding body.