tiziano Posted January 10 Share Posted January 10 Dear GWB users, I have noticed something weird in the RXN tool. Specifically, writing the reaction: albite_low + K+ = k-feldspar + Na+ and assigning an activity of 0.891 to k-feldspar, the logK is calculated as: logK = -0.0501 + logNa - logK However, in reality, the logarithm of the equilibrium constant should be: logK = +0.05012 + logNa - logK because: logK = log[(Na/(K*0.891)] = logNa - log(K*0.891) = logNa - logK - log(0.891) = logNa - logK + 0.0512 Is that not correct? Or perhaps I am making a mistake somewhere? I would like to specify that I am using version 12.0.9. Quote Link to comment Share on other sites More sharing options...
Jia Wang Posted January 10 Share Posted January 10 Hello, I think you have albite in the wrong place in your mass action equation. According to your reaction, albite + K+ = k-feldspar + Na+ , the equilibrium constant is calculated as: K = [activity(K-feldspar) * activity(Na+)] / [activity(albite) * activity(K+)] Taking log on both sides, we get: logK = log [activity(K-feldspar) * activity(Na+)] - log[activity(albite) * activity(K+)] logK = log activity(K-feldspar) + log activity(Na+) - log activity(albite) - log activity(K+) substituting the values for feldspar and albite: logK = log (0.891) + log activity(Na+) - 0 - log activity(K+) logK = -0.05012 + log activity(Na+) - log activity(K+) Hope this helps, Jia Wang Aqueous Solutions LLC Quote Link to comment Share on other sites More sharing options...
tiziano Posted January 11 Author Share Posted January 11 Hi Jia, thank you for the quick answer. I still have a doubt, because taking your formulation: logK = log activity(K-feldspar) + log activity(Na+) - log activity(albite) - log activity(K+) then it would be logK = log activity(1) + log activity(Na+) - log activity(0.891) - log activity(K+) logK = 0 + log activity (Na+) − (−0.05012) - log activity (K+) So: log(K)= log activity(Na+) + 0.05012 − log activity(K+)) In other words, there should be +0.05012 because we have -(-0.05012). Thank you Quote Link to comment Share on other sites More sharing options...
tiziano Posted January 11 Author Share Posted January 11 Let me illustrate it by assigning activity_Na+ = 0.2 and activity_K+ = 0.3. Considering the logarithm of the ratio, we have: log K = log[(0.2*1)/(0.3*0.891)] = -0.126. Considering the relationship log K = log(0.2)+0+0.05012-log(0.3) = -0.126. On the contrary, if we consider the relationship log K = LOG(0.2)+0-0.05012-LOG(0.3) = -0.226; i.e., we get a different number if we have -0.0512. Quote Link to comment Share on other sites More sharing options...
tiziano Posted January 11 Author Share Posted January 11 Oops, I realized that I was mistaken. I had assigned 1 to the k-feldspar activity instead of albite. Problem solved. I apologize for the false alarm! 🙂 Quote Link to comment Share on other sites More sharing options...
Jia Wang Posted January 11 Share Posted January 11 I am glad that you were able to figure it out. I should've have said K-feldspar being in the wrong place in the mass action equation according to your equation and not albite. Best regards, Jia Quote Link to comment Share on other sites More sharing options...
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