Two different equations showing the change in Gibbs free energy are given. The derivation of E ° as a function of temperature for the given equations, the graphical determination of Δ H ° and Δ S ° from measurements of E ° at different temperature and the property used for designing a reference half-cell that would produce a potential relatively stable with respect to temperature is to be stated. Concept introduction: Gibbs free energy is basically the maximum amount of non-expansion work done. Therefore, it is represented as, W max = Δ G ° The relationship between Gibbs free energy change and cell potential is given by the formula, Δ G ° = − n F E ° cell The relation between Δ G ° , Δ H ° and Δ S ° is given as, Δ G ° = Δ H ° − T Δ S ° To determine: The derivation of E ° as a function of temperature for the given equations, the graphical determination of Δ H ° and Δ S ° from measurements of E ° at different temperatures and the property used for designing a reference half-cell that would produce a potential relatively stable with respect to temperature. The relation obtained from the given equations is, E ° cell = T ( Δ S ° n F ) + ( − Δ H ° n F )
Two different equations showing the change in Gibbs free energy are given. The derivation of E ° as a function of temperature for the given equations, the graphical determination of Δ H ° and Δ S ° from measurements of E ° at different temperature and the property used for designing a reference half-cell that would produce a potential relatively stable with respect to temperature is to be stated. Concept introduction: Gibbs free energy is basically the maximum amount of non-expansion work done. Therefore, it is represented as, W max = Δ G ° The relationship between Gibbs free energy change and cell potential is given by the formula, Δ G ° = − n F E ° cell The relation between Δ G ° , Δ H ° and Δ S ° is given as, Δ G ° = Δ H ° − T Δ S ° To determine: The derivation of E ° as a function of temperature for the given equations, the graphical determination of Δ H ° and Δ S ° from measurements of E ° at different temperatures and the property used for designing a reference half-cell that would produce a potential relatively stable with respect to temperature. The relation obtained from the given equations is, E ° cell = T ( Δ S ° n F ) + ( − Δ H ° n F )
Solution Summary: The author explains that Gibbs free energy is basically the maximum amount of non-expansion work done.
Two different equations showing the change in Gibbs free energy are given. The derivation of
E° as a function of temperature for the given equations, the graphical determination of
ΔH° and
ΔS° from measurements of
E° at different temperature and the property used for designing a reference half-cell that would produce a potential relatively stable with respect to temperature is to be stated.
Concept introduction:
Gibbs free energy is basically the maximum amount of non-expansion work done. Therefore, it is represented as,
Wmax=ΔG°
The relationship between Gibbs free energy change and cell potential is given by the formula,
ΔG°=−nFE°cell
The relation between
ΔG°,
ΔH° and
ΔS° is given as,
ΔG°=ΔH°−TΔS°
To determine: The derivation of
E° as a function of temperature for the given equations, the graphical determination of
ΔH° and
ΔS° from measurements of
E° at different temperatures and the property used for designing a reference half-cell that would produce a potential relatively stable with respect to temperature.
The relation obtained from the given equations is,
1. Arrange the following in order of increasing bond energy (lowest bond energy first, highest bond
energy last). Provide your rationale. C=C, C-F, C=C, C-N, C-C
List the bond order for each example.
What is the major enolate formed when treated with LDA? And why that one?
4. Calculate the total number of sigma bonds and total number of pi bonds in each of the following
compounds.
a.
HH :D:
+1
I
H-N-C-C-O-H
I
H
b.
HH H
Н
:N=C-C-C=C-CEC-H
:0:
total o
H-C-H
H-C = `C-H
I
H.
11
H-C = C=
CH
H
total o
total π
total π
1
H
Chapter 17 Solutions
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