Question detail
Using the Born-Haber cycle, calculate the lattice enthalpy of MgO given the following data: Ionization energy of Mg = 738 kJ/mol, Electron affinity of O = -141 kJ/mol, Sublimation energy of Mg = 145 kJ/mol, Bond dissociation energy of O2 = 498 kJ/mol, and the enthalpy of formation of MgO = -601 kJ/mol.
Try the question, check the answer, then read the explanation to understand the curriculum point.
At a glance
MCQ
Type
practice
Style
Topic
Thermodynamics (A-level only)
Question
- A. −389 kJ/mol
- B. −390 kJ/mol
- C. −400 kJ/mol
- D. −401 kJ/mol
Answer
−389 kJ/mol
Explanation
The correct option is −389 kJ/mol. −389 kJ/mol is the best answer because it directly supports the AQA A-Level Chemistry objective to calculate lattice enthalpy from Born-Haber data. This reasoning is anchored to Born-Haber cycles (A-level only) in Thermodynamics (A-level only), and it separates lattice enthalpy from similar A-Level ideas rather than relying on a vague recall statement. Other options are weaker if they use the wrong evidence, calculation, mechanism, observation, unit, or conclusion for this subtopic.
Common mistake
Incorrect Lattice Enthalpy Calculation
Students often forget to include the sign of the lattice enthalpy when calculating it from Born-Haber data, leading to incorrect conclusions about the stability of the ionic compound.
To fix this, remember that lattice enthalpy is exothermic and should be treated as a negative value in calculations. Use the formula: Lattice Enthalpy = ΔHf (formation enthalpy) - (ΔHsub + ΔHionization + ΔHelectron + ΔHbond). Substitute the values correctly, ensuring to apply the negative sign for lattice enthalpy. For example, if ΔHf = -400 kJ/mol, ΔHsub = +100 kJ/mol, ΔHionization = +200 kJ/mol, ΔHelectron = -100 kJ/mol, and ΔHbond = +50 kJ/mol, the calculation would be: Lattice Enthalpy = -400 - (100 + 200 - 100 + 50) = -400 - 250 = -650 kJ/mol. Thus, the lattice enthalpy is -650 kJ/mol.
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