You will need the following equations:
∆G°= ∆H°-T∆S°
ΔG°=−nFE°
Where
∆H°=-76.8kJ
∆S°=-225J/K
n=3
T=273+25°C=298K
F=9.65 x 10^4 J/ V *mol
Solve for E°:
−nFE°= ∆H°-T∆S°
E°= [ –76.8 kJ-298K(–225 J/K)]/(−3(9.65 x 10^4 J/ V *mol)
E°= [-76.8 kj-67.05kj]/(−2.895 x 10^5J/ V *mol)
E°= [-76.8 kj-67.05kj]/(−2.895 x 10^5J/ V *mol)
E°= [-143.85 x 10^3 J]/(−2.895 x 10^5J/ V *mol)
E°=0.497 V
For a certain reaction, ΔH° = –76.8 kJ and ΔS° = –225 J/K. If n = 3, calculate E° for the reaction at 25°C.
7 answers
dGo = dHo-TdSo
Then dGo = -nEoF
Then dGo = -nEoF
I used the two equations in my original post and set them to each other and solved for E°
∆G°=∆H°-T∆S°=−nFE°
[∆H°-T∆S°]/-nF=E°
I apologize for not showing that initially.
∆G°=∆H°-T∆S°=−nFE°
[∆H°-T∆S°]/-nF=E°
I apologize for not showing that initially.
I was typing all of this while you were posting or I wouldn't have bothered.
Do you know how many times that I have done that? If you check some of my posts over the years, you will see me saying the same thing.
Should say over the past month.
The answer actually comes out to roughly 0.034