Born-Haber cycles and lattice enthalpy

Construct and interpret Born-Haber cycles for ionic compounds with univalent or divalent ions, using atomization, ionization energy, electron affinity, bond enthalpy and lattice enthalpy terms to calculate an unknown value such as lattice enthalpy or enthalpy of formation.

Zadania sprawdzające tę umiejętność: 5 Otwórz w wyszukiwarce z filtrami
Zadanie 22Paper 1A, maj 2025, TZ3
wzorowane1 pktzamknięteśrednie (szac.)

The diagram shows an energy cycle for the formation of solid potassium bromide from its elements. Which energy change in the cycle represents the first ionization energy of potassium? A. ΔH2\Delta H_2 B. ΔH4\Delta H_4 C. ΔH5\Delta H_5 D. ΔH6\Delta H_6

Zadanie 22Paper 1A, listopad 2025, TZ1
wzorowane1 pktzamkniętełatwe (szac.)

Which equation represents the enthalpy change of atomization, ΔHat\Delta H_\mathrm{at}, of iodine? A. IX2(s)IX2(g)\ce{I2(s) -> I2(g)} B. IX2(g)2I(g)\ce{I2(g) -> 2I(g)} C. 12IX2(g)I(g)\ce{1/2I2(g) -> I(g)} D. 12IX2(s)I(g)\ce{1/2I2(s) -> I(g)}

Zadanie 23Paper 1A, specimen 2025
wzorowane1 pktzamknięteśrednie (szac.)

Which processes in the Born–Haber cycle for magnesium oxide are endothermic? I. Enthalpy of formation of magnesium oxide, Mg(s)+12OX2(g)MgO(s)\ce{Mg(s) + 1/2 O2(g) -> MgO(s)} II. Second electron affinity of oxygen, OX(g)+eXOX2(g)\ce{O^-(g) + e^- -> O^2-(g)} III. Lattice enthalpy of…

Zobacz wszystkie 5 w wyszukiwarce z filtrami