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04-BS-12 · May 2015

Question 5 of 5: Electrophilic Aromatic Substitution Mechanisms & Combustion

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National Exam 04-BS-12, Organic Chemistry — May 2015. 3 hours, closed-book examination; any non-communicating (non-programmable) calculator permitted. Answer ALL FIVE problems; each problem is of equal value (20 points), and the lettered sub-parts of a given problem may be treated independently.

Reference texts: McMurry, Organic Chemistry, 9th ed. (functional-group nomenclature, electrophilic addition and Markovnikov's rule, alkene stability/substitution, catalytic hydrogenation, electrophilic aromatic substitution and the Friedel–Crafts acylation mechanism, diazonium chemistry, combustion).

Question 5: Electrophilic Aromatic Substitution Mechanisms & Combustion (20 marks)

Question text not reproduced: the examination questions are © Engineers and Geoscientists BC. Open the official past paper (linked at the top of this page) to read the question, then follow the worked solution below.

Check: part (ii)'s left-hand reactant is incomplete in the printed paper — only two disconnected line fragments of what should be a hexagonal ring are visible. Given the reagent (acetyl chloride/AlCl3, a classic Friedel–Crafts acylation pairing), the reconstructed reading below takes the ring to be benzene — the simplest, most consistent completion of the visible fragments.

Both reactions are electrophilic aromatic substitutions (EAS): a strong Lewis or Brønsted acid first generates a potent electrophile from the reagent, the ring's π-system attacks that electrophile to form a resonance-stabilised, non-aromatic arenium (Wheland) intermediate, and losing H+ from the sp3 ipso carbon restores full aromaticity in the product. The two reactions differ only in which electrophile is generated.

(i) Nitration: benzene + HNO3/H2SO4.

  1. Generate the electrophile. H2SO4 protonates HNO3, which then loses water to form the nitronium ion, NO2+ — a strong electrophile. $$\mathrm{HNO_3 + 2H_2SO_4 \longrightarrow NO_2^+ + H_3O^+ + 2HSO_4^-}$$
  2. Ring attack → arenium intermediate. A pair of ring π-electrons attacks NO2+, forming a new C–N bond; the positive charge is now delocalised over the ring's ortho/para positions relative to the new substituent, while the ipso carbon becomes sp3 (bearing both H and NO2), breaking aromaticity temporarily.
    arenium (Wheland) intermediateNO2H+
    Q5a(i) — sp3 ipso carbon, + delocalised over 3 ring positions
  3. Deprotonation restores aromaticity. A base (HSO4−) removes the ipso H+, and the ring's six π-electrons redelocalise into the full aromatic sextet. $$\mathrm{C_6H_6 + HNO_3 \xrightarrow{H_2SO_4} C_6H_5NO_2 + H_2O}$$

Product: nitrobenzene.

(ii) Friedel–Crafts acylation: benzene + acetyl chloride/AlCl3.

  1. Generate the electrophile. AlCl3 (a strong Lewis acid) coordinates to the chlorine of CH3C(=O)Cl, weakening and then breaking the C–Cl bond to form a resonance-stabilised acylium ion, CH3C≡O+ ↔ CH3C+=O, plus AlCl4−. The acylium ion is far less prone to rearrangement than a simple alkyl carbocation, since the positive charge is already resonance-stabilised on oxygen. $$\mathrm{CH_3COCl + AlCl_3 \longrightarrow CH_3CO^+ + AlCl_4^-}$$
  2. Ring attack → arenium intermediate. The ring's π-electrons attack the electrophilic acylium carbon, forming the new C–C(=O)CH3 bond and the same kind of sp3-ipso, charge-delocalised arenium cation as in part (i).
    arenium (Wheland) intermediateC(=O)CH3H+
    Q5a(ii) — arenium intermediate of the acylation
  3. Deprotonation and catalyst regeneration. AlCl4− removes the ipso H+, restoring the aromatic ring and regenerating HCl + AlCl3 (a true catalyst, recovered unchanged). $$\mathrm{[\text{arenium}]^+ + AlCl_4^- \longrightarrow C_6H_5COCH_3 + HCl + AlCl_3}$$

Product: acetophenone.

acetophenoneC(=O)CH3
Q5a(ii) — acetophenone, the final product

b) Combustion of butane in pure oxygen. Combustion of any hydrocarbon in excess/pure O2 goes to completion: every carbon becomes CO2 and every hydrogen becomes H2O. Balance carbon first, then hydrogen, then oxygen last (oxygen often needs a common-denominator doubling to clear a half-integer coefficient):

  1. Balance C and H. Butane, C4H10, has 4 C and 10 H, so one butane needs 4 CO2 and 5 H2O. $$\mathrm{C_4H_{10} + O_2 \longrightarrow 4CO_2 + 5H_2O}$$
  2. Balance O, doubling to clear the half-integer. The right side now needs 4(2)+5(1)=13 oxygen atoms, i.e. 6.5 O2 — doubling every coefficient clears the fraction: $$\boxed{\mathrm{2C_4H_{10} + 13O_2 \longrightarrow 8CO_2 + 10H_2O}}$$
PartProduct / equation
(a)(i)nitrobenzene, via NO2+ → arenium → deprotonation
(a)(ii)acetophenone, via acylium → arenium → deprotonation
(b)2 C4H10 + 13 O2 → 8 CO2 + 10 H2O
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