pH Calculator
pH from [H⁺] (and reverse)
About pH Calculator
pH is a logarithmic measure of how acidic or basic a solution is, defined as pH = −log₁₀[H⁺] where [H⁺] is the hydrogen-ion concentration in mol/L. The Toolenza calculator returns pH from concentration (and the reverse), plus the corresponding pOH so you have both halves of the acid/base picture at once.
The scale, in plain English
- pH 0–3 — strongly acidic. Stomach acid, lemon juice, vinegar.
- pH 4–6 — weakly acidic. Coffee, beer, rainwater.
- pH 7 — neutral. Pure water at 25 °C.
- pH 8–11 — weakly basic. Sea water (~8.1), baking soda solution, milk of magnesia.
- pH 12–14 — strongly basic. Bleach, lye, drain cleaner.
Because pH is logarithmic, each unit is 10× the previous in H⁺ concentration. pH 4 is 100× more acidic than pH 6. Coffee (pH ~5) is roughly 100× more acidic than pure water.
Where this calculator actually gets used
- Pool and spa chemistry. Pool water should sit at pH 7.2–7.8. Below that the water is corrosive (eats pump seals, irritates eyes); above that, chlorine disinfection becomes ineffective. Test strips give a colour you read against a chart; the calculator converts measured [H⁺] back-and-forth when you're calibrating.
- Aquariums. Freshwater tropical fish want pH 6.5–7.5; African cichlids want 7.8–8.5; reef tanks need 8.1–8.4 (the same as ocean water). A 0.3 pH unit drop overnight will kill sensitive species.
- Soil and gardening. Blueberries thrive at pH 4.5–5.5; tomatoes at 6.0–6.8; lavender at 7.0–8.0. Soil-test kits report pH directly; the calculator helps if you only have [H⁺].
- Chemistry homework / titration. The bridge between concentration and pH is the most common stumbling block in intro chem; the calculator does the conversion both ways so you can check your work.
Limits
The simple formula pH = −log₁₀[H⁺] assumes the activity coefficient is 1, which only holds for dilute solutions (< 0.1 M). For concentrated acids/bases, the measured pH differs from the calculated value because ions interact. For practical chemistry below 0.1 M, the calculator is accurate to better than 0.05 pH units.
Frequently asked questions
14 at 25°C in aqueous solutions. Temperature shifts this constant slightly.
Strong acids dissociate fully — [H⁺] = molarity. Weak acids partially dissociate; use Ka and the calculator solves the equilibrium.
Henderson-Hasselbalch: pH = pKa + log([A⁻]/[HA]). The buffer mode handles this.
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