Connect via MCP →

Enter Calculation

Formula

Advertisement

Results

pKa
5.7447
-log₁₀(Ka)
Ka (acid dissociation constant) 0.0000018
pKa 5.7447

What is the Ka and pKa Calculator?

This tool converts between the acid dissociation constant (Ka) and its logarithmic form (pKa). Both describe the same property — how strongly an acid donates a proton in aqueous solution — but on different scales. Ka values often span many orders of magnitude (from about \(10^{-2}\) for moderately strong acids to \(10^{-10}\) for very weak ones), which makes the compact pKa scale far easier to compare and remember.

How to use it

Pick a conversion direction. To find pKa, choose Ka → pKa and enter the Ka value (for example 1.8e-5). To find Ka, choose pKa → Ka and enter the pKa. The calculator returns the converted value plus the matching pair so you can record both.

The formula explained

The relationships are $$\text{pKa} = -\log_{10}\left(\text{Ka}\right)$$ and $$\text{Ka} = 10^{-\text{pKa}}$$ Because the log is base 10, every whole-number change in pKa corresponds to a tenfold change in Ka. A lower pKa (and therefore a larger Ka) means a stronger acid that dissociates more completely.

Diagram showing Ka and pKa are inversely related via logarithm
Larger Ka means a stronger acid and a smaller pKa; the two are linked by a base-10 logarithm.

Worked example

Acetic acid has \(\text{Ka} \approx 1.8 \times 10^{-5}\). Then $$\text{pKa} = -\log_{10}\left(1.8 \times 10^{-5}\right) = -(-4.745) = 4.74$$ Reversing it: \(\text{Ka} = 10^{-4.74} \approx 1.8 \times 10^{-5}\), confirming the conversion.

FAQ

Does a higher pKa mean a stronger acid? No — a higher pKa means a weaker acid. Strong acids have low (even negative) pKa values.

What is the relationship between pKa and pH? They are equal at the half-equivalence point of a titration, where the acid and conjugate base concentrations match (Henderson–Hasselbalch equation).

Can I enter scientific notation? Yes, values like 1.8e-5 are accepted for Ka.

Last updated: