CIE A-Level Chemistry 9701 Paper 4 Practice Paper (A Level Structured) – 100 marks, 2 hours, answers and mark scheme included
- 2026-10-30
TutorZone original practice paper – CIE A-Level Chemistry 9701 Paper 4 (A Level structured)
7 questions, 41 parts – 100 marks – 2 hours – calculator allowed
Paper structure
| Paper | Time | Marks | Role |
|---|---|---|---|
| Paper 4 (A Level structured) | 2 hours | 100 marks | this paper |
| Paper 5 (planning, analysis and evaluation) | 1 h 15 min | 30 marks | other A Level paper |
| Paper 2 (AS structured) | 1 h 15 min | 60 marks | AS paper |
| Paper 1 (multiple choice) | 1 h | 40 marks | AS paper |
Questions
Total: 100 marks · 2 hours · calculator allowed
Q 1 · Lattice energy and Born-Haber cycles [16]
(a) Define the lattice energy of an ionic compound. [2]
(b) Calculate the lattice energy of sodium chloride from: dHf[NaCl(s)] = -411 kJ/mol, dHatom[Na] = +107, 1/2 dHdiss[Cl2] = +122, IE1[Na] = +496, EA[Cl] = -349. [3]
(c) Data for magnesium oxide: dHf[MgO] = -602, dHatom[Mg] = +148, 1/2 dHdiss[O2] = +249, IE1+IE2[Mg] = 738 + 1451, EA1+EA2[O] = -141 + 798. Calculate the lattice energy of MgO. [3]
(d) Explain why the lattice energy of MgO is far more negative than that of NaCl. [3]
(e) The hydration enthalpies of Na+(g) and Cl-(g) are -406 and -364 kJ/mol. Calculate the standard enthalpy of solution of NaCl(s). [3]
(f) The standard entropy change on dissolving NaCl is +43 J K-1 mol-1. Calculate dG at 298 K in kJ/mol and explain why NaCl still dissolves readily in water. [2]
Q 2 · Electrochemistry and cells [14]
(a) Define the standard electrode potential of a half-cell. [2]
(b) E for Zn2+/Zn is -0.76 V and E for Cu2+/Cu is +0.34 V. Calculate the standard emf of the cell Zn | Zn2+ || Cu2+ | Cu. [2]
(c) Use dG = -nFE to calculate the standard free energy change of this cell (F = 96,500 C/mol), in kJ/mol. [3]
(d) Write the two half-equations and state the direction of electron flow and which electrode is the positive electrode. [3]
(e) If the concentration of Cu2+ is raised from 1.0 to 2.0 mol/dm3 with everything else unchanged, how does the emf change? Explain. [2]
(f) If [Zn2+] = 1.0 mol/dm3 and [Cu2+] = 0.010 mol/dm3 at 298 K, calculate the emf of the cell. [2]
Q 3 · Acid-base equilibria and buffers [16]
(a) Define an acid according to the Bronsted-Lowry theory. [1]
(b) Calculate the pH of 0.100 mol/dm3 ethanoic acid (Ka = 1.80 x 10-5). [3]
(c) A weak acid solution of concentration 0.050 mol/dm3 has pH 3.10. Calculate its Ka. [3]
(d) A solution contains 0.200 mol/dm3 ethanoic acid and 0.100 mol/dm3 sodium ethanoate. Calculate its pH (Ka = 1.80 x 10-5). [3]
(e) Adding a small amount of HCl to this buffer changes the pH only slightly. Explain why. [2]
(f) 25.0 cm3 of 0.100 mol/dm3 ethanoic acid is titrated with 0.100 mol/dm3 NaOH. Calculate the pH at the equivalence point (Kw = 1.00 x 10-14, Ka = 1.80 x 10-5). [4]
Q 4 · Reaction kinetics [14]
(a) Initial rate data for A + B -> products: experiment 1 [A] = 0.100, [B] = 0.100, rate 2.40×10-3 mol dm-3 s-1; experiment 2 [A] = 0.200, [B] = 0.100, rate 4.80×10-3; experiment 3 [A] = 0.100, [B] = 0.200, rate 9.60×10-3. Deduce the order with respect to A and to B and write the rate equation. [4]
(b) Use experiment 1 to calculate the rate constant k, with units. [2]
(c) Calculate the initial rate when [A] = 0.150 and [B] = 0.0500 mol/dm3. [2]
(d) Deduce which species take part in the rate-determining step and justify your answer. [2]
(e) k is 2.40×10-3 dm6 mol-2 s-1 at 300 K and 9.60×10-3 at 320 K. Calculate the activation energy (R = 8.314 J K-1 mol-1). [3]
(f) Use collision theory to explain why the rate constant increases with temperature. [1]
Q 5 · Transition elements and redox titrations [12]
(a) Define a transition element. [2]
(b) Explain why most transition metal complexes are coloured. [2]
(c) Write the ionic equation for the reaction of [Cu(H2O)6]2+ with excess NH3 and describe the colour change. [2]
(d) 25.0 cm3 of a solution containing Fe2+ needs 24.50 cm3 of 0.0200 mol/dm3 KMnO4 in acid. Given MnO4- + 5Fe2+ + 8H+ -> Mn2+ + 5Fe3+ + 4H2O, calculate the concentration of Fe2+. [3]
(e) The Fe2+ solution has a total volume of 250 cm3. Calculate the mass of iron it contains (Ar: Fe = 55.8). [2]
(f) Why is no added indicator needed in this titration? [1]
Q 6 · Organic synthesis and structure determination [16]
(a) Starting from ethanol, state the reagents and conditions needed to make ethanal and to make ethanoic acid. [3]
(b) Write the equation for the reaction of ethanol with ethanoic acid to form ethyl ethanoate and state the catalyst and conditions. [2]
(c) 23.0 g of ethanol reacts with excess ethanoic acid to give 30.8 g of ethyl ethanoate. Calculate the percentage yield (Mr: ethanol 46.0, ester 88.0). [3]
(d) Why is the yield below 100%? Suggest one way of improving it. [2]
(e) Compare the products of the acid hydrolysis and the alkaline hydrolysis of ethyl ethanoate. [2]
(f) Compound X contains only C, H and O, has Mr = 74.0, and contains 48.6% carbon and 8.1% hydrogen. Its IR spectrum has absorptions at 1710 cm-1 and a broad band from 2500 to 3300 cm-1; its 1H NMR spectrum shows a triplet, a quartet and one exchangeable singlet. Deduce the structure of X and justify your answer. [4]
Q 7 · Chemistry of nitrogen and sulfur [12]
(a) Write the equation for the catalytic oxidation of ammonia to nitrogen monoxide and state the industrial conditions. [2]
(b) 100 kg of ammonia is completely oxidised to NO. Calculate the mass of NO obtained (Mr: NH3 17.0, NO 30.0). [3]
(c) The NO is oxidised to NO2, which is absorbed in water: 3NO2 + H2O -> 2HNO3 + NO. Calculate the maximum mass of nitric acid obtainable from that NO (Mr: HNO3 63.0). [3]
(d) Explain why the NO leaving the absorption tower is returned to the oxidation tower. [2]
(e) Flue gas contains 640 kg of SO2, removed with CaO: CaO + SO2 -> CaSO3. Calculate the minimum mass of CaO required (Mr: SO2 64.1, CaO 56.1). [2]
Answers and mark scheme
| Part | Answer | Marking points | marks |
|---|---|---|---|
| 1(a) | The enthalpy change when 1 mol of an ionic compound is formed from its gaseous ions under standard conditions (dHlatt is negative). | 1 mark: 1 mol of ionic compound formed from its gaseous ions 1 mark: exothermic, so dH is negative |
2 |
| 1(b) | dHlatt = -411 – (107 + 122 + 496 – 349) = -411 – 376 = -787 kJ/mol | 1 mark: signs of all Born-Haber terms correct 1 mark: 107 + 122 + 496 – 349 = 376 1 mark: -787 kJ/mol |
3 |
| 1(c) | Sum = 148 + 249 + 2189 + 657 = 3243; dHlatt = -602 – 3243 = -3845 kJ/mol | 1 mark: IE total 2189 and EA total 657 1 mark: 148 + 249 + 2189 + 657 = 3243 1 mark: -3845 kJ/mol |
3 |
| 1(d) | The charges on Mg2+ and O2- are twice those on Na+ and Cl-, so the product of charges rises by a factor of 4; the ions are also smaller, so the inter-ionic distance is shorter and the electrostatic attraction is much stronger. | 1 mark: ions carry 2+ and 2- charges 1 mark: charge product about 4 times larger 1 mark: smaller ions give a shorter distance |
3 |
| 1(e) | dHsol = -dHlatt + dHhyd(Na+) + dHhyd(Cl-) = 787 – 406 – 364 = +17 kJ/mol (endothermic) | 1 mark: breaking the lattice costs +787 kJ/mol 1 mark: -406 – 364 1 mark: +17 kJ/mol |
3 |
| 1(f) | dG = 17 – 298 x 43/1000 = +4.2 kJ/mol, which is positive, so solution is not favoured at standard conditions; in practice the solution is unsaturated, and the large entropy of mixing drives dG negative, so NaCl still dissolves. | 1 mark: dG = +4.2 kJ/mol 1 mark: positive at standard conditions, but entropy of mixing in dilute solution makes dG negative |
2 |
| 2(a) | The emf of a cell made by joining the half-cell to a standard hydrogen electrode at 298 K with ion concentrations of 1 mol/dm3 (gas pressure 1 atm), the hydrogen electrode being taken as 0.00 V. | 1 mark: standard conditions, 1 mol/dm3, 298 K, 1 atm 1 mark: measured against the standard hydrogen electrode taken as 0.00 V |
2 |
| 2(b) | Ecell = E(cathode) – E(anode) = 0.34 – (-0.76) = +1.10 V | 1 mark: Ecell = Ecathode – Eanode 1 mark: +1.10 V |
2 |
| 2(c) | n = 2; dG = -2 x 96,500 x 1.10 = -212,300 J/mol = -212 kJ/mol | 1 mark: n = 2 1 mark: -2 x 96,500 x 1.10 1 mark: -212 kJ/mol |
3 |
| 2(d) | Negative electrode (oxidation): Zn -> Zn2+ + 2e-; positive electrode (reduction): Cu2+ + 2e- -> Cu; electrons flow from zinc to copper through the external circuit, and copper is the positive electrode. | 1 mark: Zn -> Zn2+ + 2e- (oxidation) 1 mark: Cu2+ + 2e- -> Cu (reduction) 1 mark: electrons Zn -> Cu and copper is positive |
3 |
| 2(e) | The emf increases. By the Nernst equation E = E – (0.059/n)log([Zn2+]/[Cu2+]), a larger [Cu2+] makes the log term more negative, so E rises as the copper half-cell potential increases. | 1 mark: emf increases 1 mark: Nernst equation; the reduction potential of the copper half-cell rises |
2 |
| 2(f) | E = 1.10 – (0.059/2)log(1.0/0.010) = 1.10 – 0.059 = +1.041 V | 1 mark: substitution with log 100 = 2 1 mark: +1.041 V |
2 |
| 3(a) | A species that donates a proton (H+) to another species. | 1 mark: a proton (H+) donor | 1 |
| 3(b) | [H+] = root(1.80×10-5 x 0.100) = 1.34×10-3 mol/dm3; pH = 2.87 | 1 mark: Ka = [H+]^2/[HA] with [H+] = [A-] 1 mark: [H+] = 1.34×10-3 mol/dm3 1 mark: pH = 2.87 |
3 |
| 3(c) | [H+] = 10^-3.10 = 7.94×10-4; Ka = (7.94×10-4)^2/(0.050 – 7.94×10-4) = 1.28×10-5 | 1 mark: [H+] = 7.94×10-4 mol/dm3 1 mark: denominator 0.050 – [H+] 1 mark: Ka about 1.28×10-5 |
3 |
| 3(d) | [H+] = Ka x [acid]/[salt] = 1.80×10-5 x 0.200/0.100 = 3.60×10-5 mol/dm3; pH = 4.44 | 1 mark: buffer equation [H+] = Ka x [HA]/[A-] 1 mark: [H+] = 3.60×10-5 mol/dm3 1 mark: pH = 4.44 |
3 |
| 3(e) | The added H+ is removed by combining with ethanoate ions to form the weak acid HA, so the ratio [HA]/[A-] changes only slightly and the pH hardly moves. | 1 mark: H+ reacts with A- to form HA 1 mark: the ratio [HA]/[A-] is almost unchanged |
2 |
| 3(f) | At the equivalence point the total volume is 50.0 cm3 so [CH3COO-] = 0.0500 mol/dm3; Kb = Kw/Ka = 5.56×10-10; [OH-] = root(5.56×10-10 x 0.0500) = 5.27×10-6 mol/dm3; pOH = 5.28 and pH = 8.72 | 1 mark: [CH3COO-] = 0.0500 mol/dm3 1 mark: Kb = Kw/Ka = 5.56×10-10 1 mark: [OH-] = 5.27×10-6 mol/dm3 1 mark: pH = 8.72 |
4 |
| 4(a) | Doubling [A] doubles the rate, so first order in A; doubling [B] increases the rate fourfold, so second order in B; rate = k[A][B]^2 | 1 mark: experiments 1 and 2 give first order in A 1 mark: experiments 1 and 3 give a fourfold rate increase 1 mark: second order in B 1 mark: rate = k[A][B]^2 |
4 |
| 4(b) | k = 2.40×10-3/(0.100 x 0.100^2) = 2.4 dm6 mol-2 s-1 | 1 mark: correct substitution giving 2.4 1 mark: units dm6 mol-2 s-1 |
2 |
| 4(c) | rate = 2.4 x 0.150 x (0.0500)^2 = 9.0×10-4 mol dm-3 s-1 | 1 mark: correct substitution 1 mark: 9.0×10-4 mol dm-3 s-1 |
2 |
| 4(d) | The rate-determining step involves one A and two B particles, since two B particles must collide; the orders equal the number of each species in the rate-determining step, one for A and two for B. | 1 mark: one A and two B in the rate-determining step 1 mark: orders equal particle numbers in that step |
2 |
| 4(e) | Ea = R ln(k2/k1)/(1/T1 – 1/T2) = 8.314 x ln 4/(1/300 – 1/320) = 55.3 kJ/mol | 1 mark: two-point Arrhenius equation 1 mark: ln 4 = 1.386 and 1/300 – 1/320 = 2.08×10-4 1 mark: 55.3 kJ/mol |
3 |
| 4(f) | At a higher temperature the molecules have greater average kinetic energy, so a much larger fraction has energy at or above Ea; successful collisions are therefore more frequent and k increases. | 1 mark: larger fraction of molecules with energy at or above Ea | 1 |
| 5(a) | A d-block element that forms at least one ion in which the d subshell is incompletely filled. | 1 mark: a d-block element 1 mark: forms an ion with an incomplete d subshell |
2 |
| 5(b) | Ligands split the five d orbitals into groups of different energy. Electrons absorb visible light and are promoted between the split d orbitals, a d-d transition; the light not absorbed is transmitted or reflected and gives the observed colour. | 1 mark: ligand field splits the d orbitals 1 mark: d-d transition absorbs visible light, the remainder gives the colour |
2 |
| 5(c) | [Cu(H2O)6]2+ + 4NH3 <=> [Cu(NH3)4(H2O)2]2+ + 4H2O; the colour changes from pale blue to deep blue. | 1 mark: correct equation with coordination number 4 1 mark: pale blue to deep blue |
2 |
| 5(d) | n(MnO4-) = 0.0200 x 0.02450 = 4.90×10-4 mol; n(Fe2+) = 5 x 4.90×10-4 = 2.45×10-3 mol; [Fe2+] = 2.45×10-3/0.0250 = 0.0980 mol/dm3 | 1 mark: n(MnO4-) = 4.90×10-4 mol 1 mark: n(Fe2+) = 2.45×10-3 mol (factor 5) 1 mark: [Fe2+] = 0.0980 mol/dm3 |
3 |
| 5(e) | n(Fe2+) = 2.45×10-3 x 10 = 0.0245 mol; m = 0.0245 x 55.8 = 1.37 g | 1 mark: n = 0.0245 mol 1 mark: 1.37 g |
2 |
| 5(f) | The MnO4- ion is purple and is reduced to almost colourless Mn2+; at the end point one excess drop leaves a permanent pale pink colour, so the reagent acts as its own indicator. | 1 mark: purple MnO4- reduced to colourless Mn2+, permanent pale pink at the end point | 1 |
| 6(a) | Ethanal: acidified K2Cr2O7 with heating, distilling off the aldehyde at once to prevent further oxidation; ethanoic acid: excess acidified K2Cr2O7 heated under reflux. | 1 mark: acidified dichromate, K2Cr2O7/H+ 1 mark: distillation used to remove ethanal at once 1 mark: excess oxidising agent under reflux for the acid |
3 |
| 6(b) | CH3COOH + C2H5OH <=> CH3COOC2H5 + H2O; concentrated sulfuric acid catalyst with heating. | 1 mark: correct reversible equation 1 mark: concentrated H2SO4 catalyst and heat |
2 |
| 6(c) | n(ethanol) = 23.0/46.0 = 0.500 mol; theoretical mass = 0.500 x 88.0 = 44.0 g; yield = 30.8/44.0 x 100 = 70.0% | 1 mark: n = 0.500 mol 1 mark: theoretical mass 44.0 g 1 mark: 70.0% |
3 |
| 6(d) | Esterification is reversible, so reactants remain at equilibrium. Water formed can be removed continuously with a Dean-Stark trap, or the ester distilled off, or excess ethanol used, to shift the equilibrium to the right. | 1 mark: the reaction is reversible and reaches equilibrium 1 mark: remove water or ester, or use excess reactant |
2 |
| 6(e) | Acid hydrolysis gives ethanoic acid and ethanol and is reversible; alkaline hydrolysis with NaOH(aq) gives sodium ethanoate and ethanol and is not reversible, being saponification. | 1 mark: acid hydrolysis gives ethanoic acid plus ethanol 1 mark: alkaline hydrolysis gives the ethanoate salt plus ethanol and is not reversible |
2 |
| 6(f) | C : H : O = 48.6/12.0 : 8.1/1.0 : 43.3/16.0 = 4.05 : 8.1 : 2.71, giving C3H6O2, and Mr 74.0 confirms this molecular formula; 1710 cm-1 is C=O and the broad 2500-3300 cm-1 band is O-H, so a carboxylic acid is present; the triplet and quartet show a CH3CH2 group with adjacent coupling; therefore X is propanoic acid, CH3CH2COOH. | 1 mark: empirical formula C3H6O2 consistent with Mr 74.0 1 mark: 1710 cm-1 is C=O and 2500-3300 cm-1 is the acid O-H 1 mark: triplet plus quartet indicates CH3CH2 with adjacent coupling 1 mark: propanoic acid, CH3CH2COOH |
4 |
| 7(a) | 4NH3 + 5O2 -> 4NO + 6H2O, with a platinum-rhodium catalyst at about 900 C. | 1 mark: correctly balanced equation 1 mark: Pt-Rh catalyst at about 900 C |
2 |
| 7(b) | n(NH3) = 100,000/17.0 = 5,882 mol; n(NO) is the same; m = 5,882 x 30.0 = 176,471 g, about 176 kg | 1 mark: n(NH3) = 5,882 mol 1 mark: n(NO) = n(NH3), 1:1 1 mark: about 176 kg |
3 |
| 7(c) | n(NO2) = 5,882 mol; n(HNO3) = 2/3 x 5,882 = 3,921 mol; m = 3,921 x 63.0 = 247,023 g, about 247 kg | 1 mark: n(HNO3) = 2/3 n(NO2) = 3,921 mol 1 mark: multiplied by 63.0 1 mark: about 247 kg |
3 |
| 7(d) | The absorption step converts only two thirds of the NO2 into HNO3, releasing the rest as NO; recycling and re-oxidising that NO raises the utilisation of ammonia and the yield of nitric acid. | 1 mark: the absorption reaction releases NO 1 mark: recycling improves utilisation and yield |
2 |
| 7(e) | n(SO2) = 640,000/64.1 = 9,984 mol; m(CaO) = 9,984 x 56.1 = 560,102 g, about 560 kg | 1 mark: n(SO2) = 9,984 mol 1 mark: about 560 kg of CaO |
2 |
Topic map
| Question | Topic | Marks |
|---|---|---|
| 1 | Lattice energy and Born-Haber cycles | 16 |
| 2 | Electrochemistry and cells | 14 |
| 3 | Acid-base equilibria and buffers | 16 |
| 4 | Reaction kinetics | 14 |
| 5 | Transition elements and redox titrations | 12 |
| 6 | Organic synthesis and structure determination | 16 |
| 7 | Chemistry of nitrogen and sulfur | 12 |
Common lost marks
- Defining lattice energy without saying the ions are gaseous.
- Reversing the sign of an ionisation energy or electron affinity term in a Born-Haber cycle.
- Inverting the acid to salt ratio in a buffer, or confusing pH with pOH.
- Omitting the units of a second order rate constant, dm6 mol-2 s-1.
- Forgetting the 1 to 5 ratio between MnO4- and Fe2+ in the titration.
FAQ
Who is this paper for?
Students who have finished the AS year and are preparing for CIE A-Level Chemistry 9701 Paper 4, especially those losing marks on long structured questions on lattice energy, electrochemistry and organic synthesis.
Does the answer booklet include a mark scheme?
Yes. Every part lists its marking points so you can mark yourself or a tutor can mark point by point.
Can I print it?
Yes, both the question paper and the answer booklet are A4 PDFs ready to print.
This is original TutorZone practice material, not a past examination paper.
Format follows the CIE 9701 Chemistry syllabus (2025-2027) Paper 4: 2 hours, 100 marks, A Level structured questions.


