Buffer pH Calculator

Calculate buffer pH from pKa and conjugate acid-base concentrations with the Henderson-Hasselbalch equation.

Calculate buffer solution pH
Enter the acid pKa and equilibrium concentrations of the weak acid and conjugate base.

About buffer pH

A buffer solution contains meaningful amounts of a weak acid and its conjugate base. Together they moderate pH changes when small quantities of strong acid or base are introduced. Added hydrogen ions react mainly with the conjugate base, while added hydroxide ions react mainly with the weak acid. This paired response keeps the hydrogen ion activity more stable than it would be in an unbuffered solution. The Henderson-Hasselbalch equation relates buffer pH to the acid dissociation constant and the ratio of conjugate base to weak acid. In logarithmic form, pH equals pKa plus the base-10 logarithm of the base concentration divided by the acid concentration. When both concentrations are equal, the ratio is one, its logarithm is zero, and pH equals pKa. A tenfold excess of base raises pH one unit above pKa; a tenfold excess of acid lowers it one unit. This calculator accepts concentrations in moles per liter, but any common concentration unit gives the same ratio when both inputs use that same unit. The entered values should represent the acid and conjugate base after mixing and any neutralization reaction. If a strong acid or base is added during buffer preparation, first use stoichiometry to determine how many moles of each buffer component remain, then divide by the common final volume. When both species share that volume, their mole ratio can also be used directly. The Henderson-Hasselbalch relationship is an approximation based on a simple equilibrium treatment. It works best when both forms are present in appreciable amounts, typically when their ratio lies between one tenth and ten. That corresponds to a useful buffering range of approximately pKa minus one through pKa plus one. Very dilute solutions, high ionic strength, extreme ratios, polyprotic equilibria, and activity effects can produce noticeable deviations. Temperature also changes pKa and should match the source of the constant. Use this result to plan laboratory buffers, understand titration regions, check formulation calculations, or study acid-base chemistry. The calculation predicts pH under the stated ideal assumptions; sensitive analytical, biological, or manufacturing work should confirm pH with a calibrated meter and adjust the prepared solution carefully.

Buffer pH examples

InputsCalculated pHExplanation
pKa 4.76; acid 0.10 M; base 0.10 M4.76Equal concentrations make pH equal to pKa.
pKa 4.76; acid 0.10 M; base 1.00 M5.76A tenfold base excess raises pH by one unit.
pKa 4.76; acid 1.00 M; base 0.10 M3.76A tenfold acid excess lowers pH by one unit.
pKa 7.21; acid 0.20 M; base 0.40 M7.511Doubling the base gives a logarithmic increase of about 0.301.

How to calculate buffer pH

  1. Find the pKa of the weak acid at the relevant temperature.
  2. Determine the equilibrium concentration of the weak acid form.
  3. Determine the conjugate base concentration in the same units.
  4. Select Calculate buffer pH to apply the Henderson-Hasselbalch equation.

Buffer pH calculator FAQ

What happens when acid and base concentrations are equal?

Their ratio is one and the base-10 logarithm is zero. The Henderson-Hasselbalch equation therefore gives a pH exactly equal to pKa.

Can I enter moles instead of molarity?

Yes, if both buffer components occupy the same final volume, their mole ratio equals their concentration ratio. Use either moles for both entries or concentration units for both entries, without mixing units.

What is the useful pH range of a buffer?

A common guideline is pKa plus or minus one pH unit. Within that interval, the base-to-acid ratio ranges from about one tenth to ten and both forms remain significant.

Does dilution change buffer pH?

Ideal dilution lowers acid and base concentrations by the same factor, leaving their ratio and calculated pH unchanged. It does reduce buffer capacity, and very dilute solutions may show larger nonideal effects.

Why might measured pH differ from this result?

Real solutions use chemical activities rather than ideal concentrations, and pKa varies with temperature and ionic strength. Meter calibration, preparation errors, and additional equilibria can also shift measured pH.