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pH Calculator

Calculate pH, pOH, hydronium concentration, or hydroxide concentration from any one of the four using the standard 25 °C water-ion relation.

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Science — Chemistry

pH, pOH, [H+], and [OH−] at a glance

A pH calculator converts between pH, pOH, hydronium concentration, and hydroxide concentration under the standard aqueous 25 °C convention. It is useful when you need to move between a measured pH reading and the concentration-based acid-base quantities used in chemistry classes, lab prep, and reaction review.

What pH actually measures

pH is a logarithmic way to describe the effective hydronium-ion level in an aqueous solution. Lower pH values indicate more acidic conditions, while higher values indicate more basic conditions.

Because the scale is logarithmic, a one-unit pH change represents a tenfold change in hydronium concentration. That is why small pH differences can correspond to large chemical differences in the solution itself.

The 25 °C acid-base relations used here

For introductory aqueous chemistry at 25 °C, the standard relations are pH = -log10[H+], pOH = -log10[OH−], and pH + pOH = 14. Those relations come from the water-ion product Kw = 1.0 × 10^-14 under the same temperature assumption.

This calculator uses those relations consistently to derive the full four-value profile from whichever one value you already know.

pH = -log10([H+])

Converts hydronium concentration in mol/L into the pH scale.

pOH = -log10([OH−])

Converts hydroxide concentration in mol/L into the pOH scale.

pH + pOH = 14

Applies the standard 25 °C water-ion relation used in general chemistry.

Worked example

Suppose the measured pH is 3.20. The calculator converts that pH into a hydronium concentration of about 6.31 × 10^-4 M, then uses Kw to derive the hydroxide concentration and the matching pOH.

That makes the page useful whether you start with a meter reading, a worksheet value, or a concentration given in molarity notation.

Frequently asked questions

Why does a one-unit pH change matter so much?

Because the pH scale is logarithmic. Moving from pH 7 to pH 6 means the hydronium concentration increases by a factor of ten, not by a small linear amount.

Can pH ever be below 0 or above 14?

Yes. The classroom range of 0 to 14 is a common teaching simplification for many dilute aqueous solutions, but concentrated systems can fall outside that range. This calculator still uses the standard 25 °C Kw convention when it derives the related values.

Does this page work for buffers and non-aqueous systems?

Only as a simplified reference. It does not model ionic strength, activity corrections, non-aqueous solvents, or buffer equilibria. For formal analytical work, rely on calibrated measurement methods and the relevant laboratory procedure.

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