Silver carbonate, Ag2CO3, is sparingly soluble in water. The numerical value of the solubility product, Ksp, for silver carbonate is 6.3 × 10–12 at 25°C.
- (a)(i)Write an expression for the solubility product, Ksp, of Ag2CO3, and state its units. Ksp = .............................................. units = ..............................................[2]
- (a)(ii)Calculate the equilibrium concentration of Ag+ in a saturated solution of Ag2CO3 at 25°C. [Ag+] = .............................................. mol dm-³[1]
- (a)(iii)Solid Ag2CO3 is stirred at 25 °C with 0.050 moldm¯³ AgNO3 until no more Ag2CO3 dissolves. Calculate the concentration of carbonate ions, [CO32-], in this solution. [CO32-] = .............................................. mol dm-³[1]
- (a)(iv)An electrochemical cell is set up to measure the electrode potential, E, for the Ag+/Ag half-cell using the saturated Ag2CO3(aq) with a standard hydrogen electrode. Use the Data Booklet, your answer to (a)(ii), and the Nernst equation to calculate the electrode potential, E, for this Ag+/Ag half-cell. E for Ag+/Ag half-cell = .............................................. V[2]
- (b)(i)Silver chloride, AgCl, is sparingly soluble in water. The equation for the enthalpy change of solution is shown. AgCl(s) → Ag+(aq) + Cl-(aq) ∆H°sol = +65.5 kJ mol-1 Standard entropies are shown in the table. [Table with species and S°/J K-1 mol-1 values for AgCl(s), Ag+(aq), Cl-(aq)] Calculate the standard entropy change of solution, ∆S°. ∆S° = .............................................. J K-1 mol-1[1]
- (b)(ii)Explain, with the aid of a calculation, why AgCl is insoluble in water at 25 °C. You should use data from this question and your answer to (b)(i).[3]
Mark scheme
Marking points from the official mark scheme (May/June 2020). The mark or mark type is shown in brackets.
- [2] (a)(i) M1 Ksp = [Ag+]2[CO32-]
- [2] (a)(i) M2 units = mol³ dm-9
- [1] (a)(ii) x = ³√6.3 x 10-12/4 = 1.16 x 10-4 (mol dm-³)
- [1] (a)(ii) [Ag+] = 1.16 x 10-4 x 2 = 2.33 x 10-4 (mol dm-³) min 2sf
- [1] (a)(iii) 6.3 x 10-12 = [0.05]2[CO32-]
- [1] (a)(iii) [CO32-] = 2.52 x 10-9 (mol dm-³) min 2sf
- [2] (a)(iv) M1 E=E° + 0.059log[Ag+]
- [2] (a)(iv) M2 E=0.80 + 0.059log(1.2 x 10-4) = 0.57 V ecf from (a)(ii) min 2sf
- [1] (b)(i) ∆S° = 72.7 + 56.5 -96.2 = +33.0 J K-1 mol-1
- [3] (b)(ii) M1 ∆G = ∆H° - T∆S°
- [3] (b)(ii) M2 ∆G = (65.5)- (298x0.033) = +55.7 kJ mol-1 min 3sf
- [3] (b)(ii) M3 ∆G = positive so not feasible/spontaneous
Write your answer and get it marked
On Oracle Prep you can write or photograph your own answer and have it marked by AI against this mark scheme, with feedback on what you missed.
Sign up free →