The Self-Ionisation of Water
Hydronium and hydroxide in pure water
Lesson 1259 of 4,500 · pH, Salts and their Uses
Learning objectives
- Write and interpret water's self-ionisation equilibrium
- Explain neutrality through equal hydronium and hydroxide rather than absence of ions
Introduction
Even carefully purified water contains a small number of ions. Two water molecules can exchange a proton, creating hydronium and hydroxide together. This self-ionisation explains why pure water conducts electricity very weakly and why “neutral” means a balance of acid-related and base-related ions, not a complete absence of them.
Core explanation
The equation is 2H₂O(l) ⇌ H₃O⁺(aq) + OH⁻(aq). One H₂O molecule acts as an acid and donates H⁺; the other acts as a base and accepts H⁺. The product charges cancel: one positive ion and one negative ion are formed in the same event. The reverse transfer also occurs, so the arrows point in both directions. At equilibrium, the overall concentrations can remain stable even while individual molecules continue changing partners.
At 25 °C, the usual dilute-solution concentrations for pure water are approximately [H₃O⁺] = [OH⁻] = 1.0 × 10⁻⁷ mol L⁻¹. Their equality is the main neutrality statement. This number is small compared with the concentration of liquid water itself, about 55 mol L⁻¹, so the overwhelming majority of water molecules remain neutral H₂O at a given instant. Yet “small” is not “zero.” Because ions can carry charge, extremely pure water has finite, very low conductivity.
If an acid is added, its transfer to water increases hydronium. Hydroxide becomes lower than it was in pure water as the equilibrium and neutralisation processes adjust. If a base increases hydroxide, hydronium becomes lower. In any ordinary aqueous solution at equilibrium, both ions are present to some extent, even when one dominates by many orders of magnitude. This is why an acidic solution should not be described as containing no OH⁻, nor a basic solution as containing no H₃O⁺.
The numerical neutral concentrations change with temperature because water's equilibrium constant changes. At a different temperature, pure water remains neutral when hydronium and hydroxide are equal, but their shared value need not be 1.0 × 10⁻⁷ mol L⁻¹. Consequently, neutral pH need not be exactly seven at every temperature. The rule “pH seven means neutral” is a useful 25 °C classroom approximation, not the fundamental definition. This point matters when interpreting laboratory measurements taken at temperatures other than the reference temperature.
It is also important to separate a chemical equilibrium from contamination. Dissolved carbon dioxide from air can make an unsealed water sample slightly acidic, and dissolved salts can raise conductivity without being the hydronium–hydroxide self-ionisation products. A measurement on tap water or water exposed to air is therefore not a direct measurement of ideal pure-water equilibrium alone. The self-ionisation equation describes water's own chemical behavior; a real sample may contain many additional solutes.
Self-ionisation links earlier proton-transfer ideas to later calculations. It supplies the ion-product relationship Kw. Instead of memorising a hydronium value for every situation, we can use the relationship between hydronium and hydroxide at a known temperature. For now, the core conceptual result is that the two ions are paired by equilibrium and that neutrality refers to their balance.
Step-by-step reasoning
1. Write two H₂O molecules as reactants so one can donate and the other accept a proton. 2. Form H₃O⁺ and OH⁻; check four hydrogen atoms, two oxygen atoms, and zero total charge on each side. 3. Use a reversible arrow because both proton-transfer directions occur. 4. In pure water, infer equality of the two ion amounts from their joint production and electrical balance. 5. If temperature or added solutes change, reassess the numerical concentrations rather than assuming the 25 °C value applies universally.
Visual explanation
Sketch two water molecules side by side. Show an arrow carrying one proton from the first to the second. Label the donor after transfer OH⁻ and the acceptor H₃O⁺. Draw a return arrow to indicate the reverse event. Below, place two equally tall, very short bars for hydronium and hydroxide in pure water.
Real-world analogy
Two players exchange one counter so one temporarily holds an extra counter and the other one fewer. A matching positive and negative difference appears together. The analogy conveys paired formation, but real ions interact with the surrounding solvent and the exchange is part of a dynamic molecular equilibrium.
Real-world example
Conductivity probes can distinguish highly purified water from a solution containing added salt. Pure water's low but nonzero conductivity reflects its tiny concentration of mobile ions from self-ionisation, while dissolved salt usually supplies many more charge carriers. A probe reading alone cannot tell which ions are present unless sample composition and other tests are considered.
Why?
Why is pure water called neutral despite containing hydronium? Neutrality is a comparison: its hydronium and hydroxide tendencies are equal. The presence of a small amount of hydronium does not make it acidic when an equal amount of hydroxide is present under the same conditions.
Common misconception
“Neutral water has no ions.” Self-ionisation always creates some H₃O⁺ and OH⁻ at equilibrium. Neutral means they are balanced, not absent. Similarly, an acidic solution still contains hydroxide, although usually far less than hydronium.
Worked example
At 25 °C, an ideal pure-water sample has [H₃O⁺] = 1.0 × 10⁻⁷ M. What is [OH⁻], and what classification follows? The self-ionisation products are balanced in pure water, so [OH⁻] = 1.0 × 10⁻⁷ M under the stated conditions. The solution is neutral. If instead a sample had [H₃O⁺] appreciably greater than [OH⁻] at the same temperature, it would be acidic, even though some hydroxide would remain.
Quick check
1. Does pure water contain hydroxide ions at 25 °C, and what is their concentration in the usual model? Answer: Yes. Its hydroxide concentration is approximately 1.0 × 10⁻⁷ mol L⁻¹, equal to hydronium concentration.
Exam focus
Balance 2H₂O ⇌ H₃O⁺ + OH⁻ and explain which molecule donates the proton. Define neutrality by equality of the two ion activities or by equal concentrations in the dilute model. Attach 25 °C to the numerical 10⁻⁷ M value.
Advanced insight
The equilibrium is often described using activities, which account for ion interactions. In pure water at ordinary conditions, the concentration approximation works well for introductory calculations. The ion-product constant varies with temperature, so pH and pOH values for neutral water shift even though their equality remains the criterion for neutrality.
Summary
Water can transfer a proton between its own molecules to form H₃O⁺ and OH⁻. The process is reversible and creates small, equal ion amounts in pure water. Neutrality is their balance, while temperature and dissolved substances can change measured values. This equilibrium provides the foundation for Kw and pH reasoning.
Practice questions
1. Which water molecule acts as the base in 2H₂O ⇌ H₃O⁺ + OH⁻? Answer: The molecule that accepts the transferred proton acts as the base and becomes hydronium, H₃O⁺. 2. Is the statement “an acidic solution contains no hydroxide” correct? Answer: No. Water equilibrium leaves some hydroxide present; its amount is simply lower than hydronium in an acidic aqueous solution. 3. Why can water at a different temperature be neutral at a pH other than seven? Answer: Water's self-ionisation equilibrium changes with temperature. Neutrality still means equal hydronium and hydroxide, but their common value can differ from the 25 °C value.