FAD1018 Kinetic Chemistry — Part B Prediction & Breakdown
[!warning] This is a prediction based on leaks, past-year patterns, and lecture content. Not a confirmed exam paper.
1. What We Know
From Vick's Leak
B7: Kinetic Chemistry — Graph-based question.
- Straight line with k as gradient and t as x-axis
- Y-axis depends on reaction order:
- Zero order: [A] vs t
- First order: ln[A] vs t
- Second order: 1/[A] vs t
- No past-year reference listed for B7 (this may be a new question format)
From Past-Year Patterns
Kinetic chemistry has historically appeared in Section A (structured, ~5 marks). The 2025-2026 leak places it in Section B (long question, ~12-15 marks) — this is a shift in weight and suggests a much more involved question than before.
From Lecture Content (W16 — Kinetic Chemistry)
The lecture covers:
- Reaction rates & differential rate equations
- Rate laws & method of initial rates
- Integrated rate laws & graphical determination of order
- Half-life formulas (all three orders)
- Collision theory & energy profile diagrams
- Maxwell-Boltzmann distribution
- Arrhenius equation (calculations + graphical)
- Reaction mechanisms & rate-determining step
- Catalysis (homogeneous, heterogeneous)
- Enzyme kinetics (Michaelis-Menten)
2. The 15-Mark Puzzle — What Fits?
A 15-mark question in Part B typically has 4-6 sub-questions branching from a single stem. The stem (as per the leak) is a concentration-time graph from which students must determine the reaction order.
Let's map every possible sub-question to available marks:
Tier 1: Directly from the Graph (Locked In)
| Sub-Q | Task | Marks | Certainty |
|---|---|---|---|
| (a) | Plot or interpret given [A]-time data, determine order by testing which linear plot works | 4-5 | ✅ Leak-confirmed |
| (b) | Calculate k from gradient | 2 | ✅ Direct consequence of (a) |
| (c) | Write the rate law (Rate = k[A]ⁿ) | 1 | ✅ Flows from (a)+(b) |
Subtotal: 7-8 marks — these are basically guaranteed.
Tier 2: Very Likely Extensions
| Sub-Q | Task | Marks | Why It Fits |
|---|---|---|---|
| (d) | Calculate half-life (t₁/₂) from k | 2-3 | Standard follow-up. Lecture spends significant time on half-life. |
| (e) | Calculate [A] at a given time or time to reach a given [A] using integrated rate law | 2-3 | Every worked example in lecture has one of these. |
Subtotal: 4-6 marks
Tier 3: Possible (Based on Available Marks)
These fit the remaining marks and are within the syllabus:
| Sub-Q | Task | Marks | Plausibility |
|---|---|---|---|
| (f) | Explain what happens if temperature is increased (Maxwell-Boltzmann curve draw/explain) | 2-3 | 🟡 Possible — MB curve is exam staple ("selalu keluar exam") |
| (g) | Use Arrhenius two-point form to calculate Eₐ or k at another temperature | 3-4 | 🟡 Possible — standard calculation question, fits B-section style |
| (h) | Energy profile diagram — label Eₐ, ΔH, activated complex, determine exo/endo | 2-3 | 🟡 Possible — "selalu keluar exam" per lecture. But feels more like A-section |
| (i) | Draw/explain effect of catalyst on energy profile | 2-3 | 🔴 Less likely — more suited to Section A |
| (j) | Reaction mechanism — propose RDS, validate against experimental rate law | 3-4 | 🔴 Less likely — this would be a separate question |
| (k) | Collision theory — explain why certain conditions affect rate | 2 | 🔴 Less likely — too short for B-section; more of an A-section definition |
Your Guess vs This Breakdown
| Your Prediction | Marks | Verdict |
|---|---|---|
| Graph (draw/interpret) | ~5 | ✅ Agreed. Leak confirms graph-based. |
| Explain graph | ~2 | ✅ Likely — explaining which plot is linear and why that determines order |
| Write rate law | ~1 | ✅ Flows naturally from steps above |
| Half-life | ~3 | ✅ Very likely follow-up |
| Arrhenius equation | ~3 | 🟡 Possible but less directly connected to the graph stem |
Missing from your list: Finding [A] at a given time (or time to reach a given [A]) using the integrated rate law — this is a very natural extension and shows up in every worked example in the lecture.
3. The Most Likely Question Structure
Based on the leaks + lecture focus + typical Part B format, here's my best guess for the question skeleton:
Stem
You are given concentration-time data for a reaction A → Products:
| Time (min) | 0 | 10 | 20 | 30 | 40 | 50 | 60 |
|---|---|---|---|---|---|---|---|
| [A] (M) | 1.00 | 0.75 | 0.56 | 0.42 | 0.32 | 0.24 | 0.18 |
(or similar data that clearly fits one order)
Sub-Questions (Total: 15 marks)
(a) Plot [A] vs t, ln[A] vs t, and 1/[A] vs t. Determine the order of reaction. Explain your reasoning. [5 marks]
(b) Calculate the rate constant, k, including its units. [2 marks]
(c) Write the rate law for this reaction. [1 mark]
(d) Calculate the half-life of this reaction. [3 marks]
(e) Determine the concentration of A after 90 minutes. [2 marks]
(f) If the temperature is increased by 20°C, explain how the rate constant k would change. Use the Arrhenius equation in your explanation. [2 marks]
Why This Structure Works
| Question | Skill tested | Links to lecture |
|---|---|---|
| (a) | Graphical determination of order | W16 p.34-48 — integrated rate law linear plots |
| (b) | k from gradient | W16 p.34-48 — slope = ±k |
| (c) | Rate law expression | W16 p.20-25 — rate law basics |
| (d) | Half-life calculation | W16 p.49-58 — t₁/₂ formulas |
| (e) | Integrated rate law application | W16 worked examples — finding [A] at time t |
| (f) | Arrhenius + MB curve | W16 p.83-97 — Arrhenius, temperature effect |
4. Less Likely But Not Impossible Additions
Boltzmann Curve Drawing
Why it could fit: The lecturer explicitly says "Selalu keluar exam" for MB distribution. A 2-mark sub-question asking to "Draw the Maxwell-Boltzmann distribution curve at two temperatures and explain the effect on reaction rate" is very plausible.
Why it doesn't fit perfectly: The stem is a concentration-time graph, and MB is a separate concept. It would require a new context, which is unusual for a B-question that typically builds on one stem.
Verdict: 🟡 Possible as part (f) or (g) within a 15-mark limit.
Arrhenius Numerical Calculation
Why it could fit: Two-point Arrhenius is a standard calculation. The lecture has multiple worked examples (p. 98-100).
Why it doesn't fit perfectly: Same issue — requires introducing a second temperature or Eₐ value not present in the graph stem.
Verdict: 🟡 Possible if the question provides data in two parts: Part I (graph-based, ~10 marks) + Part II (Arrhenius, ~5 marks).
Energy Profile Diagram
Why it could fit: "Selalu keluar exam" from the lecture notes.
Why it might not: More likely in Section A (Thermochemistry or basic kinetics) than Section B. Would feel disconnected from the graph stem.
Verdict: 🔴 More likely in Section A (A7 or A6).
Reaction Mechanisms
Why it could fit: Part 2 of W16 covers mechanisms, RDS, molecularity.
Why it might not: This is a substantial topic — would need its own context. Usually paired with a specific experimental rate law.
Verdict: 🔴 Would be a separate B-question, not tied to the graph stem.
5. What to Practise
Must-Do (High Probability)
| Skill | How to Practise | Source |
|---|---|---|
| Plot [A], ln[A], 1/[A] vs t from raw data and decide order | Take any concentration-time dataset and test all three plots | W16 p.34-48, Tutorial 1 |
| Calculate k from a linear plot's gradient | Given a linear plot, find slope → k | W16 worked examples |
| Write rate law with correct k units | Rate = k[A]ⁿ, determine unit from overall order | W16 p.26-30 |
| Half-life calculation | Use correct t₁/₂ formula for the determined order | W16 p.49-58, Tutorial 1 |
| Find [A] at time t (or t for given [A]) | Plug into integrated rate law | W16 worked examples |
Should-Do (Medium Probability)
| Skill | How to Practise | Source |
|---|---|---|
| Explain why a particular plot is linear for a given order | Understand that integrated form is y = mx + c | W16 p.34-48 |
| Maxwell-Boltzmann curve: draw two temperatures, label Eₐ, explain | Practise drawing T₁ vs T₂, mark area above Eₐ | W16 p.85-88 |
| Two-point Arrhenius calculation | ln(k₂/k₁) = (Eₐ/R)(1/T₁ − 1/T₂) | W16 p.91-100, Tutorial 2 |
| Energy profile diagram: label Eₐ, ΔH, activated complex, exo/endo | Practise from W16 p.68-70 | W16 p.68-70 |
Could-Do (Lower Probability)
| Skill | How to Practise | Source |
|---|---|---|
| Catalyst effect on energy profile | Draw two curves, label lower Eₐ path | W16 p.80-82 |
| Collision theory explanation (energy + orientation) | Understand requirements for effective collision | W16 p.61-63 |
| Reaction mechanism → validate against rate law | Given steps + experimental rate law, check consistency | W16 Part 2 |
6. Key Formulas to Memorise Cold
Integrated Rate Laws (Linear Forms)
| Order | Equation | Plot (y vs x) | Slope |
|---|---|---|---|
| 0 | [A]ₜ = −kt + [A]₀ | [A] vs t | −k |
| 1 | ln[A]ₜ = −kt + ln[A]₀ | ln[A] vs t | −k |
| 2 | 1/[A]ₜ = kt + 1/[A]₀ | 1/[A] vs t | +k |
The key insight: Only one of these three plots will be linear for a given dataset. That tells you the order.
Half-Life Formulas
| Order | t₁/₂ | Behaviour |
|---|---|---|
| 0 | [A]₀ / 2k | Decreases (masa ↓) |
| 1 | 0.693 / k | Constant (masa sama) |
| 2 | 1 / k[A]₀ | Increases (masa ↑) |
Arrhenius
$$k = Ae^{-E_a/RT}$$ $$\ln k = -\frac{E_a}{R}\left(\frac{1}{T}\right) + \ln A$$ $$\ln\frac{k_2}{k_1} = \frac{E_a}{R}\left(\frac{1}{T_1} - \frac{1}{T_2}\right)$$
7. Common Traps
| Trap | Detail |
|---|---|
| k units wrong | k unit depends on overall order: M^(1−n)s⁻¹. Don't just write "s⁻¹" |
| Rate law vs stoichiometry | Rate law exponents ≠ stoichiometric coefficients ("takde kaitan") |
| Slope sign for second order | 1/[A] vs t has positive slope (+k). The other two are negative. |
| Half-life formula mix-up | First-order: no [A]₀ in formula. Second-order: [A]₀ in denominator. Zero-order: [A]₀ in numerator. |
| Arrhenius units | Eₐ in kJ/mol → convert to J/mol before plugging into R = 8.314 J/mol·K |
| Temperature in Kelvin | Always convert °C to K: T(K) = T(°C) + 273 |
| Explaining linearity | The question may ask why a particular plot is linear — answer: because the integrated rate law has the form y = mx + c |
8. Quick Reference — Mark Allocation by Topic
| Topic | Likely Marks | Format |
|---|---|---|
| Graph interpretation / order determination | 4-5 | Plot analysis + reasoning |
| Rate constant calculation | 2 | From gradient |
| Rate law | 1 | Written expression |
| Half-life | 2-3 | Calculation |
| Integrated rate law application | 2 | Find [A] or t |
| Arrhenius / temperature effect | 2-3 | Calculation or explanation |
| MB distribution / catalyst | 2-3 | Diagram + explanation |
| Total | ~15 | — |