pp=pH2->,pI2->,pHI->Solve[pHI==5pH2/.pp,x]ppf=pp/.x->Kp=/.ppfSolve[-8.3145TLog[25]==-8370-17.65T,T]
1-x
3
1-x
3
1+2x
3
4
7
2
pHI
pH2pI2
Out[]=
pH2,pI2,pHI(1+2x)
1-x
3
1-x
3
1
3
Out[]=
x
4
7
Out[]=
pH2,pI2,pHI
1
7
1
7
5
7
Out[]=
25
1006.68
Log-0.1196951642027181---
1.000000000000000
2
Plus[2]
4.000000000000000x
2
Plus[2]
4.000000000000000
2
x
2
Plus[2]
In[]:=
T=
1006.68
Log-0.1196951642027181---
1.000000000000000
2
(1.000000000000000-1.000000000000000x)
4.000000000000000x
2
(1.000000000000000-1.000000000000000x)
4.000000000000000
2
x
2
(1.000000000000000-1.000000000000000x)
In[]:=
Simplify[T]
In[]:=
{25==E^((-0.120272*(-8370-17.65*T))/T),T}
Out[]=
25++,
-0.000119474-8370-
17767.9
Log-0.1196951642027181---
1.000000000000000
2
(1.000000000000000-1.000000000000000x)
4.000000000000000x
2
(1.000000000000000-1.000000000000000x)
4.000000000000000
2
x
2
(1.000000000000000-1.000000000000000x)
0.1196951642027181
-0.000119474-8370-
17767.9
Log-0.1196951642027181---
1.000000000000000
2
(1.000000000000000-1.000000000000000x)
4.000000000000000x
2
(1.000000000000000-1.000000000000000x)
4.000000000000000
2
x
2
(1.000000000000000-1.000000000000000x)
1.000000000000000
2
(1.000000000000000-1.000000000000000x)
4.000000000000000x
2
(1.000000000000000-1.000000000000000x)
4.000000000000000
2
x
2
(1.000000000000000-1.000000000000000x)
1006.68
Log-0.1196951642027181---
1.000000000000000
2
(1.000000000000000-1.000000000000000x)
4.000000000000000x
2
(1.000000000000000-1.000000000000000x)
4.000000000000000
2
x
2
(1.000000000000000-1.000000000000000x)
