Proving inflection points - Titration

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SUMMARY

The discussion centers on determining inflection points in titration graphs, specifically for glycine with pKa values of 2.4 and 9.6. The professor suggested that the inflection point is the average of the two pKa values, but this claim requires mathematical proof. Participants recommend using a first derivative plot of delta pH/delta volume against the volume of base added to identify the inflection point, which appears as a significant spike in the graph. The tool BATE is also mentioned for simulating titration curves.

PREREQUISITES
  • Understanding of titration concepts and pKa values
  • Familiarity with glycine and its chemical properties
  • Basic knowledge of graphing and plotting data
  • Experience with derivative calculations in chemistry
NEXT STEPS
  • Learn how to create first derivative plots for titration data
  • Explore the use of BATE for simulating titration curves
  • Study the mathematical proof for inflection points in titration graphs
  • Investigate the implications of pKa values on titration endpoints
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Chemistry students, educators, and researchers interested in titration analysis and the mathematical concepts behind inflection points in titration curves.

apchemstudent
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This is not a homework question, but my prof came up with the concept of determining the inflection point on a titration graph with 2 pKas. He simply told us that it was the average of the 2 pKa values. However, he also just mentioned that it can also be proven through calculations, but he never showed us how.

I'm just curious as to how this can be proven, and this is not a homework question. Can some one show this to me? Thanks.

The example we were talking about in class was glycine :P, again. so the COOH group's pKa value was 2.4, and the NH3(+) group's pKa value was 9.6.

I just don't know how to prove it...
 
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Something is wrong. Glycine (or any other substance with 2.3/9.6) when titrated with KOH (0.1M both solutions) have two endpoints at 6.02 and 11.01.

Download BATE (link in signature - pH calculation) and play with titration curves - seems to me I don't what inflection point is or your prof. is wrong.
 
I think he's just using it as an example, even though it might be wrong. The concept is still there. However, i still need help proving the inflection points. I'm just curious as to how it's done. Thanks.
 
Do a 1st Derivative plot. Plot the delta pH/delta volume vs. vol. base added. You will see a bunch of nothing and then a big spike. The tip of the spike is where you inflection point is.
 

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