Strong Acid pH Calculator
Calculate pH of strong acid solutions (HCl, HBr, HNO3, H2SO4). Strong acids fully dissociate so pH = -log(concentration). Handle both monoprotic and diprotic cases.
Formula & Reference
| Variable | Symbol | Formula | Units |
|---|---|---|---|
| Strong Acid pH Calculator | — | pH = -log[H⁺] = -log(C for monoprotic) | pH |
Step-by-Step Examples
HCl is strong acid, fully dissociates. 0.010 M HCl.
- [H+] = 0.010 M
- pH = -log(0.010) = 2.00
H2SO4 first dissociation complete (n~2). 0.050 M H2SO4.
- [H+] ~ 2 x 0.050 = 0.100 M (first H fully, second partially)
- pH ~ -log(0.100) = 1.00
- Note: second H+ partially contributes; true pH slightly above 1.00
1.5x10^-4 M HNO3.
- [H+] = 1.5x10^-4 M
- pH = -log(1.5x10^-4) = 3.82
Real-World Applications
Common Mistakes to Avoid
This shortcut works ONLY for fully dissociating acids. Never use pH = -log(C) for weak acids like acetic acid.
Below 10^-7 M: water [H+] becomes significant. pH approaches 7 (neutral), not 7+. Use quadratic: [H+]^2 + C[H+] - Kw = 0 for dilute acid.
First dissociation complete; second Ka2 = 0.012 (somewhat weak). Approximation n=2 overestimates [H+] slightly.
Frequently Asked Questions
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Formula Explorer connections
Interpretation: This relationship connects hydrogen-ion activity, dissociation, conjugate ratios or titration stoichiometry to acid–base behavior. Assumption: Concentration approximates activity mainly in dilute solutions. Temperature, ionic strength, acid strength and equilibrium approximations affect accuracy.