pH Mixing Calculator
Calculate the resulting pH when mixing two solutions of different pH and volume.
Covers acid-acid, base-base, and acid-base mixing.
When two aqueous solutions of different pH are mixed, the resulting pH depends on the hydrogen ion concentrations (for acids) or hydroxide ion concentrations (for bases), weighted by volume.
The pH Scale
pH measures the concentration of hydrogen ions (H⁺) in a solution:
pH = -log₁₀[H⁺]
- pH 0–6: Acidic (more H⁺ ions)
- pH 7: Neutral (pure water at 25°C)
- pH 8–14: Basic/alkaline (more OH⁻ ions)
Each pH unit represents a 10× difference in H⁺ concentration. pH 3 is 10× more acidic than pH 4, and 100× more acidic than pH 5.
Mixing Two Acidic Solutions
When both solutions are acidic (pH < 7), the resulting pH is calculated by combining H⁺ concentrations:
[H⁺]_mix = (V₁ × [H⁺]₁ + V₂ × [H⁺]₂) / (V₁ + V₂)
pH_mix = -log₁₀([H⁺]_mix)
Mixing Two Basic Solutions
For two basic solutions, combine OH⁻ concentrations (using pOH = 14 - pH), then convert back:
[OH⁻]_mix = (V₁ × [OH⁻]₁ + V₂ × [OH⁻]₂) / (V₁ + V₂) pOH_mix = -log₁₀([OH⁻]_mix) pH_mix = 14 - pOH_mix
Acid-Base Neutralization
When an acid and a base are mixed, neutralization occurs: H⁺ + OH⁻ → H₂O. The resulting pH depends on which is in excess. This calculation is more complex and requires knowledge of the buffer capacity and exact concentrations.
This calculator uses the simplified ion concentration approach, which is accurate for dilute solutions without strong buffering agents.
pH Reference
| Substance | Approximate pH |
|---|---|
| Battery acid (H₂SO₄) | 0–1 |
| Lemon juice | 2–3 |
| Vinegar | 2.5–3.5 |
| Coffee | 4–5 |
| Pure water | 7 |
| Baking soda | 8.3 |
| Bleach | 11–12 |
| Drain cleaner | 13–14 |