Rubidium iodide has a lattice energy of -617 kJ/mol, while potassium bromide has a lattice energy of -671 kJ/mol. Why is the lattice energy of potassium bromide more exothermic than the lattice energy of rubidium iodide?
Ch.10 - Chemical Bonding I: The Lewis Model
Chapter 10, Problem 49
Use the Born–Haber cycle and data from Appendix IIB, Chapter 9 and this chapter to calculate the lattice energy of LiBr. (ΔHsub for lithium is 138 kJ>mol.)
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Key Concepts
Here are the essential concepts you must grasp in order to answer the question correctly.
Born-Haber Cycle
The Born-Haber cycle is a thermodynamic cycle that relates the lattice energy of an ionic compound to its formation enthalpy and the energies involved in the formation of gaseous ions. It combines several steps, including sublimation, ionization, and electron affinity, to calculate the lattice energy indirectly. This cycle is essential for understanding how ionic compounds form and the energy changes associated with these processes.
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Lattice Energy
Lattice energy is the energy released when gaseous ions combine to form an ionic solid, or conversely, the energy required to separate one mole of an ionic solid into its gaseous ions. It is a measure of the strength of the ionic bonds in the solid and is influenced by the charges of the ions and the distance between them. Higher lattice energy indicates stronger ionic interactions and greater stability of the ionic compound.
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Enthalpy Changes
Enthalpy changes refer to the heat content changes during chemical reactions or phase changes at constant pressure. In the context of the Born-Haber cycle, various enthalpy changes such as sublimation, ionization, and electron affinity are used to calculate the overall enthalpy change for the formation of an ionic compound. Understanding these enthalpy changes is crucial for accurately determining the lattice energy and predicting the stability of ionic compounds.
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Related Practice
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The lattice energy of CsF is -744 kJ/mol, whereas that of BaO is -3029 kJ/mol. Explain this large difference in lattice energy.
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Use the Born–Haber cycle and data from Appendix IIB and Table 10.3 to calculate the lattice energy of MgO. (ΔHsub for magnesium is 137 kJ/mol; IE1 and IE2 for magnesium are 738 kJ/mol and 1450 kJ/mol, respectively; EA1 and EA2 for O are −141 kJ/mol and 744 kJ/mol, respectively.)
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