pKa for the molecular form and the anion are different

User 6cec6c5ae2

06-10-2011 20:40:57

Marvin 5.6.0.1


My molecule has three hydroxyl groups. In calculating the pKa for the molecular form (particle charge 0) and fully deprotonated forms (particle charge -3) are obtained by varying the numbers:
7.58 and 7.53
12.69 and 12.21
8.90 and 8.76
WhyIt's reversible equilibrium?

User 851ac690a0

07-10-2011 09:41:13

Hi,


Please, send your structure.


Thanks.


Jozsi


 

User 6cec6c5ae2

08-10-2011 19:40:48

Hi, Jozsi !
I make the first steps in Marvin, so wrong ...
After checking these values ​​were the same ...
Excuse me ...


AlexandrI

User 71edd1f8de

28-10-2011 01:27:11

hi there,


i donot know how to calculate the pKa of the structure properly by Marvin.. please guide anyone.. i am calculating pka for the phenobarbital drug and its 7.2pka at 298K temperature. but this value is not coming from the marvin sketcher... so guide anyone...

User 851ac690a0

28-10-2011 09:27:14

Hi,


..but this value is not coming from the marvin sketcher 

Please let me know what short of  pKa value(s)  were calculated by you with the Marvin's sketcher.


Jozsi

User 71edd1f8de

29-10-2011 19:12:59

I am getting pKa 8.14 and 11.8 highlighted on  the phenobarbital molecule when I click on the pKa value button. What does that mean? How should i get 7.2pKa ( standardly calculated ) ?


I have attached the Pics of pKa value that I am getting and also of LogD value attached with this Message.. Please guide...

ChemAxon afdac7b783

02-11-2011 07:13:26

Hi,


By definition, pKa is equal to  –log10Ka, where Ka
is the acid dissociation constant, and it is constant at given temperature and
pressure
.


1)     
Ka= ([A-][H+])/[HA]


2)     
pKa=-log10Ka


3)     
pH=-log10[H+]



Combine eq. 1 and eq. 2


4)     
pKa= -log10Ka = -log10 (([A-][H+])/[HA])


5)     
put eq.
3 to eq. 4

pKa =  -log10 ([A-]/[HA]) + (-log10 ) = -log10
([A-]/[HA]) + pH


pKa=pH-log10 ([A-]/[HA])      or      pKa=pH+log10 ([HA]/[A-])


 


6)     
Rearrange
eq.5

pH-pKa= log10 ([A-]/[HA]) or pKa-pH = log10 ([HA]/[A-])


It
can be seen from eq. 6 that the pH is equal to pKa at half-neutralization, when [A]/[HA]
= 1.


 


With the help of pKa one can determine the amount
(concentration / or percentage) of the differently dissociated forms of the
molecule, that is the microspecies distribution, at a given pH. ChemAxon’s
pKa calculation shows the major microspecies distribution in two charts as well.


See attachement.


Since phenobarbital is a multi-protic drug, it has pKa1 and pKa2 values
as well. See more about pKa of multiprotic compunds:


http://www.chemaxon.com/marvin/help/calculations/pKa.html


http://en.wikipedia.org/wiki/Acid_dissociation_constant


 


In your case, our calculated  pKa1 and pKa2 of phenobarbital
at 298K is 8.14 and 11.80, respectively.


 


Best wishes,


Viktoria

User 851ac690a0

02-11-2011 07:21:58

Hi,


And one more note:


The pKa=8.14 is the first and the pKa=11.8 is the second ionization constants according to the pKa predictor.


The pKa=7.2 is an expermeintel value provided by you.


 It means that the error of the  pKa prediction is : 8.14 - 7.2 = 0.94 pKa unit.


 Jozsi

ChemAxon afdac7b783

02-11-2011 07:42:19

And one more note:


The calculation of property predictions (such as logP and pKa ) can be enhanced when experimental data are available for molecules that are similar to the target. It will make the calculations more accurate.


http://www.chemaxon.com/marvin/help/calculations/cxtrain.html


Regards,


Viktoria