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Buffers

  • A buffer is a solution that can resist large changes to pH/pOH
  • The best ones have ~ equal [weak acid] and [conjugate base] OR [weak base] = [conjugate acid]
  • A buffer can even resist large changes in pH when small amounts of either strong acid (H+) or strong base (OH-) are added to it

(openstax)

Buffer Capacity – the amount of H+ or OH a buffer can absorb without a significant change in pH.
  • A solution with more weak base, [A-], has a higher buffer capacity for addition of strong acid.
  • A solution with more weak acid, [HA], has a higher buffer capacity for addition of strong base.
To calculate pH of buffer...
  • Think of how we calculated pH of weak acids/bases. Let's say our buffer is a weak acid buffer.
  • Write out the chemical equation (like we've done before), and then solve for H+ using the Ka expression (like we've also done before!) Once we have the H+ we can easily find pH :)
Buffers involve an eqm: HA + H2O ⇌ A- + H3O+

Effective buffer range:
  • For an acidic buffer: range= pKa +/- 1
  • For a basic buffer: range=pKb +/- 1

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A buffer solution is made of 0.1mol of CH3COOH and 0.2mol of NaCH3COO in 1L of solution. What is the pH of the solution? Ka(CH3COOH)=1.8x10-5


1) Write out a chemical equation for this buffer:


CH3COOH + H2O eqm CH3COO- + H3O+

2) Write out the Ka expression for the buffer:


Ka=[CH3COO][H3O+][CH3COOH]Ka=\frac{\left[CH_3COO^-\right]\left[H_3O+\right]}{\left[CH_3COOH\right]}

3) Plug the concentrations of the acid and base portion of the buffer into the Ka expression, solve for [H+]


1.8x105=[0.2][H+][0.1]1.8x10^{-5}=\frac{\left[0.2\right]\left[H^+\right]}{\left[0.1\right]}

1.8x105=2[H+]1.8x10^{-5}=2\left[H^+\right]

1.8x1052=[H+]\frac{1.8x10^{-5}}{2}=\left[H+\right]

18x1062x100=[H+]\frac{18x10^{-6}}{2x10^0}=\left[H+\right]

[H+]=9x10-6

4) Solve for pH


pH=-log[H+]
pH=-log[9x10-6]
pH=5.05

Extra Practice