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.
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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
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
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.
Calculating Standard Entropy Change (ΔS)
Reaction: 4NH₃(g) + 5O₂(g) ⇌ 4NO(g) + 6H₂O(g)
📐 Step-by-Step Calculation
- Sum of products' entropies:
ΣS(products) = (4 × 211) + (6 × 189) = 844 + 1134 = 1978 J K⁻¹ mol⁻¹ - Sum of reactants' entropies:
ΣS(reactants) = (4 × 193) + (5 × 205) = 772 + 1025 = 1797 J K⁻¹ mol⁻¹ - 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.
Gibbs Free-Energy Change (ΔG) at 600 °C
Equation: ΔG = ΔH − TΔS
📐 Step-by-Step Calculation
- Convert temperature to Kelvin:
T = 600 + 273 = 873 K - Convert ΔS to kJ K⁻¹ mol⁻¹:
ΔS = 181 ÷ 1000 = 0.181 kJ K⁻¹ mol⁻¹ (or convert ΔH to J). - 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) .
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.
Heterogeneous Catalysis: Stages of the Reaction Route
Platinum Catalyst Action (Surface Chemistry)
💡 The 3 Key Sequential Stages
- Stage 1 — Adsorption: Reactants (NH₃ and O₂) form bonds and are adsorbed onto the platinum surface / active sites.
- Stage 2 — Reaction: Bonds in reactants are weakened/broken and new bonds form on the surface.
- 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.
Redox & Stoichiometry of Ammonia
✅ 03.5: Change in Oxidation State [1 mark]
Answer: Changes from −3 to +2 OR (+) 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!
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.