Buffer?

Started by GomerPyle
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GomerPyle

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This is probably a stupid question. Stems from AAMC 5 number 15: The pka for the dissociation of H2PO4 to HPO4 is 6.7. What is the initial ratio of [HPO4]/[H2PO4] in the buffer solution of experiment 1? (experiment 1 states the solution was buffered at PH 8.7)

I thought in a buffer, the acid and conj. base concentrations are equal, but in the answer solution, the henderson hasselbach equation is used to calculate the ratio (which I thought would have been 1 in a buffer). What am I not understanding in this concept? Thanks.
 
This is probably a stupid question. Stems from AAMC 5 number 15: The pka for the dissociation of H2PO4 to HPO4 is 6.7. What is the initial ratio of [HPO4]/[H2PO4] in the buffer solution of experiment 1? (experiment 1 states the solution was buffered at PH 8.7)

I thought in a buffer, the acid and conj. base concentrations are equal, but in the answer solution, the henderson hasselbach equation is used to calculate the ratio (which I thought would have been 1 in a buffer). What am I not understanding in this concept? Thanks.

The best buffer solution is one in which the ratio of the conjugate base to the acid is 1:1. In that case, the pH = pKa since log([A-]/[HA]) = 0. This is the exact middle point of the flat region on the titration curve and corresponds to the half-equivalence point. However, a buffer solution can be any combination of acid to conjugate base usually up to a ten fold increase in one over the other. This means that the pH of a buffer solution is equal to the pKa +/- 1 pH point (typically but not necessarily). To clarify, a buffer solution can exist even if the acid's concentration is greater the conjugate base concentration or vice versa. This represents the range you see on the flat portion of a titration curve. Usually, past a 10 fold increase of either concentration, you get a sharp increase in pH which means the solution is no longer a buffer.

In the example you presented, the pH is given to be 2 points above the pKa of the acid. Thus, the conjugate base concentration is 100x the acid concentration. Is that the correct answer?