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HSC Chemistry equilibrium and acid-base reactions (Modules 5 and 6): 2026 guide

A complete guide to HSC Chemistry Modules 5 (Equilibrium and Acid Reactions) and 6 (Acid/Base Reactions). Equilibrium constant, Le Chatelier, pH calculations, buffers, titration curves, and the calculation patterns markers expect.

Generated by Claude OpusReviewed by Better Tuition Academy11 min readNESA-CHEM-MOD-5-6

What Modules 5 and 6 ask

HSC Chemistry Modules 5 (Equilibrium and Acid Reactions) and 6 (Acid/Base Reactions) together form about 50% of the HSC exam. They are the most calculation-heavy modules and test sustained chemical reasoning.

The modules connect: equilibrium provides the framework, acid-base chemistry is its most-tested application. Buffers, titrations, and indicator behaviour all derive from equilibrium principles.

Module 5: Equilibrium

The equilibrium concept

A reversible reaction reaches equilibrium when forward and reverse rates equal. Macroscopic properties (concentration, colour, pressure) stop changing, but the reaction continues dynamically.

Visual evidence of equilibrium: a brown gas (NO2) and a colourless gas (N2O4) in a sealed container reach a constant brown colour at equilibrium, not because reactions stop, but because they continue at equal rates.

The equilibrium constant Kc

For the reaction:

aA+bBcC+dDaA + bB \rightleftharpoons cC + dD

The equilibrium constant in terms of concentration is:

Kc=[C]c[D]d[A]a[B]bK_c = \frac{[C]^c[D]^d}{[A]^a[B]^b}

Rules:

  • Pure solids and liquids are excluded (their "concentration" is constant).
  • Kc is temperature-dependent only. Concentration changes shift position but not Kc.
  • Large Kc means the equilibrium lies far to the right (mostly products); small Kc means far to the left (mostly reactants).

Le Chatelier's principle

If an equilibrium is disturbed, it shifts to oppose the disturbance.

Concentration changes. Add a reactant: equilibrium shifts right. Remove a product: equilibrium shifts right. (Both increase forward rate temporarily until new equilibrium reached.)

Pressure changes (gas reactions only). Increase pressure: shifts toward the side with fewer moles of gas. Decrease pressure: shifts toward the side with more moles of gas.

Temperature changes. Increase temperature: shifts in the endothermic direction (absorbing heat). Decrease temperature: shifts in the exothermic direction.

Catalyst. No shift. Catalysts increase the rate of both forward and reverse reactions equally, reaching equilibrium faster but with the same composition.

Industrial equilibrium: the Haber process

A classic exam application. The Haber process produces ammonia:

N2+3H22NH3,ΔH<0N_2 + 3H_2 \rightleftharpoons 2NH_3, \quad \Delta H < 0

Industrial conditions are chosen to maximise yield while keeping costs reasonable:

  • High pressure (200-400 atm): shifts right (4 moles gas to 2 moles gas).
  • Moderate temperature (~400°C): high temperature shifts left (the forward reaction is exothermic), but very low temperature makes the reaction too slow. The compromise is moderate temperature.
  • Iron catalyst: speeds up the approach to equilibrium without affecting the equilibrium position.
  • Removing ammonia: shifts right (forces continued production).

Solubility equilibria (Ksp)

For a sparingly soluble salt:

AB(s)A(aq)++B(aq)\text{AB}_{(s)} \rightleftharpoons \text{A}^+_{(aq)} + \text{B}^-_{(aq)}

Ksp=[A+][B]K_{sp} = [\text{A}^+][\text{B}^-]

If [A+][B]>Ksp[\text{A}^+][\text{B}^-] > K_{sp}: precipitation occurs.
If [A+][B]=Ksp[\text{A}^+][\text{B}^-] = K_{sp}: saturated solution.
If [A+][B]<Ksp[\text{A}^+][\text{B}^-] < K_{sp}: unsaturated, more solid can dissolve.

Worked example: calculating equilibrium concentrations

For the reaction H2+I22HIH_2 + I_2 \rightleftharpoons 2HI at 700K, Kc=49K_c = 49.

If 1.0 mol of H2 and 1.0 mol of I2 are placed in a 1.0 L container, what are the equilibrium concentrations?

ICE table (Initial, Change, Equilibrium):

H2 I2 HI
Initial 1.0 1.0 0
Change IMATH_23 IMATH_24 IMATH_25
Equilibrium IMATH_26 IMATH_27 IMATH_28

Kc=(2x)2(1.0x)(1.0x)=49K_c = \frac{(2x)^2}{(1.0-x)(1.0-x)} = 49

Taking the square root:

2x1.0x=7\frac{2x}{1.0-x} = 7

2x=77x2x = 7 - 7x

9x=7    x=0.7789x = 7 \implies x = 0.778

So at equilibrium: [H2]=[I2]=0.222[H_2] = [I_2] = 0.222 M, [HI]=1.556[HI] = 1.556 M.

Module 6: Acid/Base Reactions

Brønsted-Lowry theory

Brønsted-Lowry acid: a proton donor.
Brønsted-Lowry base: a proton acceptor.

Every acid has a conjugate base; every base has a conjugate acid. For example:

HCl+H2OH3O++ClHCl + H_2O \rightleftharpoons H_3O^+ + Cl^-

HCl is the acid (donates H+); H2O is the base (accepts H+); H3O+ is the conjugate acid of H2O; Cl- is the conjugate base of HCl.

pH and pOH

For dilute aqueous solutions at 25°C:

pH=log10[H+]pH = -\log_{10}[H^+]

pOH=log10[OH]pOH = -\log_{10}[OH^-]

pH+pOH=14pH + pOH = 14

(For pure water, [H+]=[OH]=107[H^+] = [OH^-] = 10^{-7}, so pH = pOH = 7.)

Strong vs weak acids and bases

Strong acids dissociate completely (HCl, HNO3, H2SO4, HClO4). For a 0.10 M HCl, [H+]=0.10[H^+] = 0.10 M, pH = 1.

Weak acids dissociate only partially. The dissociation constant Ka measures the extent of dissociation. For acetic acid (CH3COOH), Ka ≈ 1.8×1051.8 \times 10^{-5}. A 0.10 M acetic acid solution has [H+][H^+] much less than 0.10 M.

Worked example: pH of a weak acid

Calculate the pH of 0.10 M acetic acid (Ka = 1.8×1051.8 \times 10^{-5}).

ICE table for CH3COOHCH3COO+H+CH_3COOH \rightleftharpoons CH_3COO^- + H^+:

CH3COOH CH3COO- H+
Initial 0.10 0 0
Change IMATH_37 IMATH_38 IMATH_39
Equilibrium IMATH_40 IMATH_41 IMATH_42

Ka=xx0.10xx20.10=1.8×105K_a = \frac{x \cdot x}{0.10 - x} \approx \frac{x^2}{0.10} = 1.8 \times 10^{-5}

x2=1.8×106x^2 = 1.8 \times 10^{-6}

x=1.34×103 Mx = 1.34 \times 10^{-3} \text{ M}

pH=log(1.34×103)=2.87pH = -\log(1.34 \times 10^{-3}) = 2.87

Buffers

A buffer resists pH change. Typically a weak acid plus its conjugate base.

Henderson-Hasselbalch equation:

pH=pKa+log10([conjugate base][weak acid])pH = pK_a + \log_{10}\left(\frac{[\text{conjugate base}]}{[\text{weak acid}]}\right)

When the concentrations of the weak acid and its conjugate base are equal, pH=pKapH = pK_a.

A buffer is most effective within ±1 pH unit of its pKa.

Example: the blood buffer. Carbonic acid (H2CO3) and bicarbonate (HCO3-) keep blood pH at ~7.4. The pKa of carbonic acid is about 6.4, so the ratio [HCO3]/[H2CO3][HCO_3^-]/[H_2CO_3] is approximately 20:1 at blood pH.

Titrations

A titration delivers one reagent (the titrant) to another (the analyte) until the equivalence point - when stoichiometrically equivalent moles have been mixed.

Titration curves plot pH against volume of titrant added. Four shapes to recognise:

  1. Strong acid / strong base: pH 7 at equivalence. Steep transition at equivalence.
  2. Weak acid / strong base: pH > 7 at equivalence (conjugate base is basic). Gentle transition.
  3. Weak base / strong acid: pH < 7 at equivalence (conjugate acid is acidic). Gentle transition.
  4. Strong acid / weak base: pH < 7 at equivalence.

Indicators are weak acids that change colour at their pKin. Choose an indicator whose colour change range straddles the equivalence pH.

  • Methyl orange: changes around pH 3-5 (use for strong-acid / weak-base titrations).
  • Bromothymol blue: changes around pH 6-8 (use for strong-acid / strong-base).
  • Phenolphthalein: changes around pH 8-10 (use for weak-acid / strong-base).

Common HSC Modules 5-6 traps

Ignoring temperature in Kc. Kc only changes with temperature, not with concentration or pressure.

Forgetting that pure solids/liquids are excluded from Kc. Common in heterogeneous equilibrium questions.

Confusing Le Chatelier shifts. Concentration changes shift position; temperature changes shift both position and Kc.

Approximating x in weak acid calculations when you shouldn't. The approximation 0.10x0.100.10 - x \approx 0.10 is valid only if x is less than 5% of 0.10. Always check.

Choosing the wrong indicator. Markers reward indicator selection that matches the equivalence pH.

How Modules 5 and 6 are examined

In the HSC Chemistry exam:

  • Multiple choice. 6-8 questions on these modules. Quick equilibrium shifts, pH estimates, indicator choices.
  • Section II short questions (3-5 marks). Single-step calculations (pH, Kc, percent dissociation).
  • Section II extended response (6-9 marks). Multi-step problems with ICE tables. Industrial equilibrium evaluations. Titration interpretation.

In one sentence

HSC Chemistry Modules 5 and 6 are 50% of the exam and reward systematic calculation skill: master the ICE method, the equilibrium constant, the pH and pOH formulas, the Henderson-Hasselbalch equation, and indicator selection. Practise calculations daily in Term 4 until they are automatic.

  • chemistry
  • equilibrium
  • acid-base
  • ph
  • le-chatelier
  • buffers
  • hsc-chemistry
  • year-12
  • 2026