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What a buffer does and where it stops working

A buffer is a mixture of a weak acid and its conjugate base. Added acid is absorbed by the base form and added base by the acid form, so the pH moves far less than it would in unbuffered water.

The capacity to do that depends on having appreciable amounts of both forms present, which is only true near the pKa. At the pKa the split is exactly even and capacity is at its maximum. One pH unit away the ratio is ten to one and capacity has fallen substantially; two units away it is a hundred to one and there is effectively nothing left to absorb a challenge from one direction.

The useful range is pKa plus or minus one

This is the standard working rule and it follows directly from the ratio. Within one unit of the pKa both forms are present in workable amounts; outside it, one of them has essentially run out.

A target of pH 5.0 is therefore well served by acetate at pKa 4.76 and poorly served by phosphate at pKa 7.2, even though a phosphate solution can be titrated to pH 5.0.

Choosing between the common systems

Phosphate at pKa 7.2 is the workhorse for physiological pH, and it has two well-known drawbacks: it precipitates with calcium and magnesium, and it shifts pH sharply on freezing as sodium phosphate crystallises out. HEPES at 7.48 avoids both and is the usual choice for cell work.

Tris at 8.06 is standard for biochemistry and has a strong temperature dependence, about minus 0.028 pH units per degree Celsius. A Tris buffer adjusted to pH 8.0 at room temperature is nearer pH 8.5 in a cold room, which is a real and frequently overlooked effect.

  • •Acetate, pKa 4.76: useful pH 3.8 to 5.8
  • •MES, pKa 6.15: useful pH 5.2 to 7.2
  • •Phosphate, pKa 7.2: useful pH 6.2 to 8.2, precipitates with divalent cations
  • •MOPS, pKa 7.20: useful pH 6.2 to 8.2
  • •HEPES, pKa 7.48: useful pH 6.5 to 8.5, standard for cell culture
  • •Tris, pKa 8.06: useful pH 7.1 to 9.1, strongly temperature dependent

Matching the buffer to the peptide

The pH has to keep the peptide away from its isoelectric point, which is a solubility constraint rather than a buffer one. A peptide with a pI of 7.2 should not be handled in a phosphate buffer at 7.4.

Concentration matters too. 10 to 25 millimolar is typical for cell work, where ionic strength has to stay physiological. 50 to 100 millimolar is common where the buffer needs to resist a substantial acid or base challenge and the ionic strength is not constrained.

Preparing a buffer to a target pH

The Henderson-Hasselbalch calculation gives the acid and base amounts that should produce the target pH. It is a starting point, not a substitute for measuring: activity coefficients, temperature and the presence of other ions all shift the actual result.

Prepare from the calculated amounts, then check and adjust with a calibrated meter at the temperature the buffer will be used at. For Tris in particular, adjusting at the wrong temperature is a real error rather than a refinement.

How the buffer composition is calculated

Henderson-Hasselbalch for the acid and base split, and the Van Slyke expression for buffer capacity, which peaks at the pKa and falls away either side.

ratio    = [base]/[acid] = 10^(pH - pKa)
[base]   = total x ratio / (1 + ratio)
[acid]   = total - [base]
capacity = 2.303 x total x ratio / (1 + ratio)^2

capacity is maximal at pH = pKa, where it equals 0.576 x total
  1. Compute the base to acid ratio. Ten raised to the difference between the target pH and the pKa. At the pKa the ratio is one and the split is even.
  2. Split the total concentration. The ratio determines what fraction of the total is the base form, and the acid form is the remainder.
  3. Convert to amounts for your volume. Millimolar times millilitres divided by a thousand gives millimoles of each component for the volume you are preparing.
  4. Compute the buffer capacity. The Van Slyke expression, in millimoles per litre per pH unit. It shows how much acid or base the buffer absorbs before the pH moves by one unit.
  5. Rank the systems by fit. Buffers whose useful range covers the target are recommended first, then ordered by how close their pKa is to it.

What this method cannot tell you

  • •Henderson-Hasselbalch assumes ideal behaviour. Activity coefficients at real ionic strengths shift the actual pH by a tenth or two.
  • •pKa values are temperature dependent, dramatically so for Tris at about minus 0.028 units per degree Celsius.
  • •Polyprotic systems such as phosphate and citrate have several pKa values, and only the relevant one is modelled here.
  • •Carbon dioxide absorption acidifies alkaline buffers over time, so a stored basic buffer drifts.

pH buffer calculator: frequently asked questions

Pick one whose pKa is within about one pH unit of the target. That is where both the acid and base forms are present in workable amounts.

For pH 7.4, HEPES at 7.48 or phosphate at 7.2 are both good fits. Acetate at 4.76 is not, whatever pH it can be titrated to.

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