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So as I understand it, the buffer system works by having an equal molar concentration of weak acid and conjugate weak base.
Example 1: In the Berkeley Review book they prove this by giving an example of a system where you have 999 parts HA and 1 part A-. Then the conc. of A-/HA = 1/999, then when you add a strong base, OH to the mix, you then have 2/998 conc. That essentially doubles the ratio, so since Ka = [H+] * [A-]/[HA], thus if the ratio of [A-]/[HA] doubles, then the H+ concentration must be halved to give a constant Ka value (ka is always constant with cons. temp).
Example 2: They then compare this to a system where you 500 parts HA to 500 parts A-. Then if you add OH- then the ratio A-/HA doesnt change much, thus H+ doesn't change much.
My question is this: How can you say in the first example that the ratio is 1 to 999, because reactants and products always come to equilibrium So even if you started with such an uneven ratio, it would eventually equal out to some value. That would be close to the same value that the second system with 500 parts of each would equal out to. Therefore, in both examples 1 and 2 the parts would equal out to some amount and then wouldn't that throw off all the calculations????
Thanks so much, buffers systems have always confused me.
Example 1: In the Berkeley Review book they prove this by giving an example of a system where you have 999 parts HA and 1 part A-. Then the conc. of A-/HA = 1/999, then when you add a strong base, OH to the mix, you then have 2/998 conc. That essentially doubles the ratio, so since Ka = [H+] * [A-]/[HA], thus if the ratio of [A-]/[HA] doubles, then the H+ concentration must be halved to give a constant Ka value (ka is always constant with cons. temp).
Example 2: They then compare this to a system where you 500 parts HA to 500 parts A-. Then if you add OH- then the ratio A-/HA doesnt change much, thus H+ doesn't change much.
My question is this: How can you say in the first example that the ratio is 1 to 999, because reactants and products always come to equilibrium So even if you started with such an uneven ratio, it would eventually equal out to some value. That would be close to the same value that the second system with 500 parts of each would equal out to. Therefore, in both examples 1 and 2 the parts would equal out to some amount and then wouldn't that throw off all the calculations????
Thanks so much, buffers systems have always confused me.