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Using the Following Data to Calculate the Lattice Energy of NaBr(s)

question 59

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Using the following data to calculate the lattice energy of NaBr(s) . ?IE and ?EA are enthalpy of ionization and electron attachment enthalpy, respectively. Na(s) Na(g) ΔfH=+107 kJNa(g) Na+(g) +eΔIE=+496 kJ1/2Br2( g) Br(g) ΔfH=+112 kJBr(g) +eBr(g) ΔEA=325 kJNa(s) +1/2Br2( g) NaBr(s) ΔfH=361 kJ\begin{array} { l l } \mathrm { Na } ( \mathrm { s } ) \rightarrow \mathrm { Na } ( \mathrm { g } ) & \Delta _f H ^ { \circ } = + 107 \mathrm {~kJ} \\\mathrm { Na } ( \mathrm { g } ) \rightarrow \mathrm { Na } ^ { + } ( \mathrm { g } ) + \mathrm { e } ^ { - } & \Delta I E = + 496 \mathrm {~kJ} \\1 / 2 \mathrm { Br } _ { 2 } ( \mathrm {~g} ) \rightarrow \mathrm { Br } ( \mathrm { g } ) & \Delta_f H ^ { \circ } = + 112 \mathrm {~kJ} \\\mathrm { Br } ( \mathrm { g } ) + \mathrm { e } ^ { - } \rightarrow \mathrm { Br } ^ { - } ( \mathrm { g } ) & \Delta E A = - 325 \mathrm {~kJ} \\\mathrm { Na } ( \mathrm { s } ) + 1 / 2 \mathrm { Br } _ { 2 } ( \mathrm {~g} ) \rightarrow \mathrm { NaBr } ( \mathrm { s } ) & \Delta_f H ^ { \circ } = - 361 \mathrm {~kJ}\end{array}

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Deoxyribonucleic Acid

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A strand-like composition of nucleic acids and protein located in the nucleus of the majority of living cells that bears genetic information in genes.

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The smallest unit of a chemical substance that can exist independently while retaining the compound's chemical properties.

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