Chemistry of Aqueous Solutions – Acid–Base & Solubility Equilibria

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Flashcards covering key definitions, equations, qualitative explanations, calculations, buffer theory, salt hydrolysis, titration curves, indicators, and solubility product drawn from the detailed lecture notes on Chemistry of Aqueous Solutions.

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68 Terms

1
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According to the Brønsted–Lowry theory, what is an acid and what is a base?

An acid is a proton (H⁺) donor, while a base is a proton (H⁺) acceptor.

2
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How does a strong acid behave in water?

It dissociates completely, producing essentially 100 % H⁺ (or H₃O⁺) ions.

3
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How does a weak acid behave in water?

It dissociates only partially, establishing an equilibrium in which most molecules remain undissociated.

4
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Write the mathematical definition of pH.

pH = –log₁₀[H⁺]

5
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Write the mathematical definition of pOH.

pOH = –log₁₀[OH⁻]

6
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Give the expression for the ionic product of water, K₍w₎.

K_w = [H⁺][OH⁻]

7
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What is the numerical value of K₍w₎ at 25 °C?

1.0 × 10⁻¹⁴ mol² dm⁻⁶

8
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State the relationship linking Kₐ, Kb and Kw for a conjugate acid–base pair.

Ka × Kb = K_w

9
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Express the relationship between pKₐ, pKb and pKw at 25 °C.

pKa + pKb = 14 (because pK_w = 14 at 25 °C)

10
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Define the acid dissociation constant, Kₐ, for a weak acid HA.

K_a = [H⁺][A⁻]/[HA] at equilibrium in aqueous solution.

11
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Define the base dissociation constant, K_b, for a weak base B.

K_b = [BH⁺][OH⁻]/[B] at equilibrium in aqueous solution.

12
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How is pKₐ related to Kₐ?

pKa = –log₁₀ Ka

13
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How is pKb related to Kb?

pKb = –log₁₀ Kb

14
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Write the simplified formula for [H⁺] in a solution of a weak monobasic acid HA of initial concentration C.

[H⁺] ≈ √(K_a × C)

15
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Write the simplified formula for [OH⁻] in a solution of a weak base B of initial concentration C.

[OH⁻] ≈ √(K_b × C)

16
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What is meant by the ‘degree of ionisation’ (α) of an acid or base?

α = (amount ionised) / (initial amount); the fraction of molecules that dissociate into ions.

17
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What range of α values corresponds to a strong acid?

α ≈ 1 (essentially complete ionisation)

18
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What range of α values corresponds to a weak acid?

0 < α < 1 (partial ionisation)

19
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Explain qualitatively why increasing temperature increases K₍w₎.

Self-ionisation of water is endothermic; raising T shifts equilibrium toward more ions, increasing [H⁺] and [OH⁻] and hence K_w.

20
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At 10 °C pure water has pH 7.26. Is the solution acidic, basic or neutral?

Neutral, because [H⁺] = [OH⁻] even though pH is above 7.

21
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Give two common strong acids and two common weak acids.

Strong: HCl, H₂SO₄. Weak: CH₃COOH, H₂CO₃.

22
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Give two common strong bases and two common weak bases.

Strong: NaOH, KOH. Weak: NH₃, CH₃NH₂.

23
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Why must the 1 × 10⁻⁷ mol dm⁻³ contribution of H⁺ from water sometimes be included in pH calculations?

When the acid concentration is ≤ 10⁻⁷ mol dm⁻³, the autoprotolysis of water is no longer negligible compared with added H⁺.

24
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Write the Henderson–Hasselbalch equation for an acidic buffer.

pH = pK_a + log([salt]/[acid])

25
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Write the Henderson–Hasselbalch–type equation for an alkaline buffer.

pOH = pK_b + log([salt]/[base]) (then pH = 14 – pOH)

26
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What two components are required to prepare an acidic buffer?

A weak acid and a salt of that acid (providing its conjugate base).

27
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What two components are required to prepare an alkaline buffer?

A weak base and a salt of that base (providing its conjugate acid).

28
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Explain how an acidic buffer resists pH change upon addition of a small amount of acid.

Added H⁺ is removed by reaction with the conjugate base A⁻ to form HA, shifting equilibrium and minimising [H⁺] increase.

29
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Explain how an acidic buffer resists pH change upon addition of a small amount of base.

Added OH⁻ reacts with HA to form A⁻ and water, removing OH⁻ and restoring [H⁺].

30
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State the condition for maximum buffer capacity for an acidic buffer.

[acid] = [salt] (thus pH = pK_a)

31
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State the condition for maximum buffer capacity for an alkaline buffer.

[base] = [salt] (thus pOH = pK_b)

32
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Describe the role of the H₂CO₃/HCO₃⁻ buffer in blood.

It maintains blood pH near 7.4 by neutralising excess H⁺ with HCO₃⁻ or excess OH⁻ with H₂CO₃; CO₂ exhalation shifts equilibria to restore balance.

33
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What is the ‘common-ion effect’ in solubility equilibria?

The decrease in solubility of an ionic salt when a solution already contains one of its ions, shifting the dissolution equilibrium left.

34
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Define the solubility product, K₍sp₎.

For a sparingly soluble salt, K_sp is the equilibrium constant for its dissolution, equal to the product of the ionic concentrations each raised to the power of their stoichiometric coefficients.

35
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How can K₍sp₎ be used to predict precipitation?

Compare the ionic reaction quotient Q with Ksp; if Q > Ksp, precipitation occurs.

36
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Write the relationship between solubility (s) and K₍sp₎ for AgCl.

K_sp = s² (because [Ag⁺] = [Cl⁻] = s)

37
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When does a salt solution become acidic upon dissolution?

If the cation is the conjugate acid of a weak base (e.g., NH₄⁺) or the anion does not react, producing excess H⁺ via hydrolysis.

38
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Give an example of a basic salt and explain its basicity.

Sodium ethanoate (CH₃COO⁻ Na⁺); acetate ion hydrolyses to form CH₃COOH and OH⁻, raising pH.

39
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Provide the hydrolysis equation for NH₄⁺ in water.

NH₄⁺ + H₂O ⇌ NH₃ + H₃O⁺

40
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Provide the hydrolysis equation for CH₃COO⁻ in water.

CH₃COO⁻ + H₂O ⇌ CH₃COOH + OH⁻

41
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State the colour change and pH range of methyl orange.

Red → Yellow; pH 3.1–4.4

42
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State the colour change and pH range of phenolphthalein.

Colourless → Pink; pH 8.3–10.0 (approx.)

43
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When titrating a strong acid with a strong base, why may almost any indicator be used?

The pH changes rapidly (≈4–10) near the equivalence point, encompassing most indicator ranges.

44
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Which indicator is suitable for titrating a weak acid with a strong base and why?

Phenolphthalein (or thymolphthalein) because the equivalence pH is >7 (≈8–9), matching its working range.

45
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Which indicator is suitable for titrating a strong acid with a weak base and why?

Methyl orange (or screened methyl orange) because the equivalence pH is <7 (≈4–5), within its working range.

46
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Why is there no suitable indicator for a weak acid–weak base titration?

The pH change at the equivalence point is very gradual; no indicator changes colour over such a narrow, shallow region.

47
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During a strong acid–strong base titration, what is the pH at the equivalence point and why?

pH = 7 because the salt formed does not hydrolyse, and [H⁺] = [OH⁻].

48
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During a weak acid–strong base titration, why is the pH at equivalence > 7?

The anion of the weak acid hydrolyses to produce OH⁻, making the solution basic.

49
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During a strong acid–weak base titration, why is the pH at equivalence < 7?

The cation of the weak base hydrolyses to produce H⁺, making the solution acidic.

50
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Explain what is meant by the ‘buffer region’ on a titration curve.

A relatively flat portion before (or after) the equivalence point where a mixture of weak acid/base and its conjugate forms a buffer, so pH changes slowly.

51
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At half-neutralisation of a weak acid with a strong base, what is the pH of the solution?

pH = pK_a because [acid] = [conjugate base].

52
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What is meant by a ‘polybasic’ (polyprotic) acid?

An acid that can donate more than one proton per molecule, dissociating step-wise with distinct K_a values.

53
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How many equivalence points appear when titrating H₃PO₄ with NaOH?

Three, corresponding to neutralisation of each acidic proton.

54
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At what pH values do maximum buffer capacities occur in the H₃PO₄/NaOH titration?

At pH ≈ pKa₁ (2.15), pKa₂ (7.20) and pK_a₃ (12.35) where successive acid/base pairs are equimolar.

55
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Give one industrial or biological application of buffer solutions other than blood.

Maintaining pH in fermentation media; preparing buffered intravenous injections; controlling pH in electrophoresis; buffering food products.

56
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Why is Kₐ a better indicator of acid strength than pH or degree of ionisation α?

K_a is constant for a given acid at a given temperature and independent of concentration, whereas pH and α vary with concentration.

57
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In calculating the pH of a basic salt solution, why might you need to convert Kₐ to K_b?

If only the Ka of the parent acid is given, Kb for the conjugate base must be obtained via Kb = Kw / K_a to use in [OH⁻] calculations.

58
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What happens to pK_w (and consequently pH + pOH) when temperature increases?

Kw increases, so pKw decreases; therefore pH + pOH = pK_w < 14 at temperatures above 25 °C.

59
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Write the general criterion for precipitation using the reaction quotient Q and K₍sp₎.

If Q > Ksp precipitation occurs; if Q < Ksp the solution is unsaturated; if Q = K_sp the solution is at equilibrium (saturated).

60
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State Le Châtelier’s principle in the context of temperature dependence of K₍w₎.

If an endothermic reaction (like water ionisation) is heated, equilibrium shifts to produce more products, raising K_w.

61
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What is the colour of phenolphthalein in an acidic solution of pH 4?

Colourless (because pH is below its transition range).

62
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What is the colour of methyl orange at pH 9?

Yellow (beyond its transition range, which ends at about 4.4).

63
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Why can pH sometimes be negative for very strong acids?

Because [H⁺] can exceed 1 mol dm⁻³; pH = –log[H⁺] therefore becomes negative.

64
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What physical assumption allows [H₂O] to be omitted in equilibrium expressions such as Kₐ?

Water is the solvent and its molar concentration (~55.5 mol dm⁻³) is effectively constant, so it is incorporated into the equilibrium constant.

65
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Describe the primary chemical event detected by an acid–base indicator during titration.

The indicator’s conjugate acid/base forms interchange dominance; its colour changes when the ratio [In⁻]/[HIn] passes roughly 10:1 or 1:10.

66
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During strong base titration of a weak acid, why does buffering occur before equivalence?

The mixture contains both the unreacted weak acid and the produced conjugate base, forming a buffer that resists pH change.

67
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How can K₍sp₎ be experimentally determined from solubility data?

Measure the molar solubility s in a saturated solution, then substitute ion concentrations into the K_sp expression.

68
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Give the equation for calculating the pH of a solution containing a conjugate acid (of a weak base) at concentration C with Kₐ.

[H⁺] ≈ √(K_a × C); pH = –log[H⁺].