OH Concentration Calculator

Estimate hydroxide ions from common lab inputs. Choose pH, pOH, or base strength. Export results instantly for reports, homework, and audits today.

Quick note
Run a calculation to unlock CSV and PDF downloads.
All outputs are mol/L.
Valid range commonly 0–14.
Use pOH = −log10([OH−]).
Enter in scientific notation if needed.
Default is 1×10⁻¹⁴ at 25°C.
Shown in exports for traceability.
Assumes full dissociation for strong bases.
Example: Ca(OH)2 releases 2 OH−.

Example data table

Method Input Computed [OH−] (mol/L) Notes
From pH pH = 12.00 1 × 10^-2 pOH = 2 at 25°C.
From pOH pOH = 3.50 3.1623 × 10^-4 Direct logarithmic relation.
From [H+] and Kw [H+] = 1×10^-9, Kw = 1×10^-14 1 × 10^-5 Uses [OH−] = Kw/[H+].
From strong base 0.020 M Ca(OH)2 4 × 10^-2 2 OH− per formula unit.

Formula used

  • pOH = −log10([OH−])
  • [OH−] = 10^(−pOH)
  • pH + pOH = 14 (commonly at 25°C)
  • [OH−] = Kw / [H+]
  • [OH−] = n × M_base for strong bases

How to use this calculator

  1. Select the method that matches your known quantity.
  2. Enter values in mol/L for concentrations.
  3. Click Calculate to view results above.
  4. Use Download CSV or Download PDF after a run.

Hydroxide concentration guide

1) Definition and units

Hydroxide concentration, written as [OH−], describes the amount of hydroxide ions per liter of solution. The standard unit is mol/L. This value is central to alkalinity analysis in laboratory and industrial measurements.

2) The logarithmic view

Because [OH−] can span many orders of magnitude, chemists often use pOH. It is defined as pOH = −log10([OH−]). A change of one pOH unit corresponds to a tenfold change in hydroxide concentration.

3) Connection to pH at 25°C

In dilute aqueous systems at 25°C, the common relation pH + pOH = 14 links acidity and basicity. For example, pH 12 implies pOH 2, giving [OH−] = 10−2 mol/L. This calculator shows both pH and pOH when applicable.

4) Using Kw for traceable calculations

The water ion-product constant Kw is often taken as 1×10−14 at 25°C. If you know [H+], you can compute [OH−] = Kw/[H+]. This is useful when [H+] is measured directly or derived from electrochemical sensors.

5) Strong bases and stoichiometry

For fully dissociated strong bases, hydroxide concentration is determined by stoichiometry. A 0.020 mol/L solution of Ca(OH)2 releases two hydroxides per formula unit, so [OH−] = 2 × 0.020 = 0.040 mol/L. The method is fast and practical for preparation work.

6) Typical ranges and interpretation

Neutral water has [OH−] near 1×10−7 mol/L at 25°C. Mildly basic cleaners may reach 1×10−4 to 1×10−2 mol/L, while stronger alkaline solutions can exceed 1×10−1 mol/L. These ranges help sanity-check inputs and outputs.

7) Accuracy and reporting

Measurements and assumptions influence accuracy. Temperature affects Kw, and concentrated solutions can deviate from ideal behavior due to activity effects. When precision matters, record the temperature and consider using activities. The calculator exports inputs and outputs for consistent documentation.

8) Practical workflow tips

Start with the method closest to your measured quantity. Use scientific notation for small concentrations, and confirm that outputs align with expected pH or pOH. Download CSV for spreadsheets, and PDF for lab notebooks, reviews, or compliance files.

FAQs

1) What does [OH−] represent?

[OH−] represents hydroxide ion concentration in mol/L. It indicates how basic a solution is and complements hydrogen ion concentration used in pH calculations.

2) How do I convert pH to [OH−]?

At 25°C, compute pOH = 14 − pH, then use [OH−] = 10^(−pOH). The calculator performs both steps and shows pH and pOH outputs.

3) Why does the calculator show scientific notation?

Hydroxide levels often span many orders of magnitude. Scientific notation avoids rounding errors, improves readability, and matches standard lab reporting formats.

4) When should I use the Kw method?

Use it when you know [H+] or have a sensor-based hydrogen concentration. It is also useful for traceable calculations when you want to document the Kw assumption.

5) What does “OH per formula unit” mean?

It is the number of hydroxide ions released by one formula unit of a strong base. NaOH releases 1, Ca(OH)2 releases 2, and the calculator multiplies by that factor.

6) Can I use this for concentrated solutions?

You can, but results are most reliable for dilute solutions. Concentrated electrolytes may require activity corrections, and pH + pOH may deviate from 14 depending on temperature and ionic strength.

7) Why are temperature and Kw included?

Kw depends on temperature. Even if you keep the default value, recording temperature helps with reproducibility and audits. If you have a better Kw, you can enter it directly.

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Important Note: All the Calculators listed in this site are for educational purpose only and we do not guarentee the accuracy of results. Please do consult with other sources as well.