Take for example the equilibrium constant which is a function of the temperature yet the Gibbs: $$\Delta G=-nFE=-RTln\frac{K}{Q}=\sum \mu \Delta N +V \Delta P+S\Delta T$$ how does Q(concentration), K(temperature) get separated into the sum of independent variables N P and T? Typically when addition is made into multiplication we have a ln but the pressure and number of moles seems to disappear becoming functions of concentration and temperature
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1$\begingroup$ You seem to be equating infinitesimal and finite quantities here, so these equations cannot be correct. Are you possibly confusing the value of $G$ with the infinitesimal change its value $dG$ $\endgroup$– By SymmetryCommented Nov 8, 2022 at 18:23
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$\begingroup$ @Symmetry i have fixed the issue $\endgroup$– ChemEngCommented Nov 8, 2022 at 20:58
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$\begingroup$ Many undefined variables. What is $n$, $F$ and $E$? What do you mean by $Q(\text{concentration})$ and $K(\text{temperature})$? $\endgroup$– ThemisCommented Nov 9, 2022 at 21:44
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