Given that standard free energies of formation of Ag+(aq),Cl-(aq),and AgCl(s) are 77.1kJ/mol,-131.2kJ/mol and q-109.9kJ/mol respectively calculate solubility product Ksp for AgCl(s).
ΔG=ΔG(AgCl(s))−[ΔG(Ag+)+ΔG(Cl−)]=−109kJ/mol−[77kJ/mol−129kJ/mol]=−57kJ/molΔG=ΔG(AgCl(s))−[ΔG(Ag ^+ )+ΔG(Cl ^− )]\\=−109kJ/mol−[77kJ/mol−129kJ/mol]=−57kJ/molΔG=ΔG(AgCl(s))−[ΔG(Ag+)+ΔG(Cl−)]=−109kJ/mol−[77kJ/mol−129kJ/mol]=−57kJ/mol
ΔG=−nFEΔG=−nFEΔG=−nFE
on putting values of ΔG\Delta GΔG , n and F we get
E0=0.222VE _ 0 =0.222VE0=0.222V
E=E0−0.0592nlog1[Ag+][Cl−]E=E_ 0 − \frac{ 0.0592}n log \frac1{ [Ag + ][Cl − ] }E=E0−n0.0592log[Ag+][Cl−]1
0.59V=0.222V−0.05921log1Ksp0.59V=0.222V− \frac{ 0.0592}1 log \frac1{ K _{ sp} }0.59V=0.222V−10.0592logKsp1
log1Ksp=6.2276log\frac1{ K _{sp}} =6.2276logKsp1=6.2276
Ksp=5.9×10−7K_ {s p} =5.9×10 ^{ −7 }Ksp=5.9×10−7
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