Table 1 shows the experimental values of some standard enthalpy changes for sodium bromide, NaBrNaBrNaBr.
| Name of enthalpy change | ΔH⊖/kJ mol−1\Delta H^\ominus / \text{kJ mol}^{-1}ΔH⊖/kJ mol−1 |
|---|---|
| Enthalpy of atomisation of sodium | +107+107+107 |
| First ionisation energy of sodium | +496+496+496 |
| Electron affinity of bromine | −325-325−325 |
| Enthalpy of lattice formation of sodium bromide | −747-747−747 |
| Enthalpy of formation of sodium bromide | −361-361−361 |
Calculate the standard enthalpy of atomisation of bromine, ΔHat⊖(Br)\Delta H_{at}^\ominus(\text{Br})ΔHat⊖(Br), using the data in Table 1.
The experimental value for the enthalpy of lattice formation of sodium bromide is −747 kJ mol−1-747\text{ kJ mol}^{-1}−747 kJ mol−1. A theoretical calculation based on the perfect ionic model yields −735 kJ mol−1-735\text{ kJ mol}^{-1}−735 kJ mol−1. Deduce what the comparison of these two values indicates about the bonding in sodium bromide.
Use the standard entropy data in Table 2 to calculate the standard Gibbs free energy change (ΔG⊖\Delta G^\ominusΔG⊖) at 298 K298\text{ K}298 K for the decomposition of sodium bromide into its elements:
NaBr(s)→Na(s)+12Br2(l) NaBr(s) \rightarrow Na(s) + \frac{1}{2}Br_2(l) NaBr(s)→Na(s)+21Br2(l)and explain whether this reaction is feasible at 298 K298\text{ K}298 K.
| Substance | S⊖/J K−1 mol−1S^\ominus / \text{J K}^{-1}\text{ mol}^{-1}S⊖/J K−1 mol−1 |
|---|---|
| NaBr(s)NaBr(s)NaBr(s) | 86.886.886.8 |
| Na(s)Na(s)Na(s) | 51.351.351.3 |
| Br2(l)Br_2(l)Br2(l) | 152.2152.2152.2 |
27 exam-style questions on AQA A Level Chemistry Thermodynamics (A-level only), covering Born–Haber cycles (A-level only) and Gibbs free-energy change, $\Delta G$ , and entropy change, $\Delta S$ (A-level only). Each one has a worked solution and a mark scheme showing where the marks go.