Raoult’s Law Calculator
Estimate the vapor pressure of an ideal binary solution from liquid-phase composition and pure-component vapor pressures.
01 Set up your calculation
- Enter liquid-phase amounts of the two components in moles.
- Enter their pure-component vapor pressures at the same temperature.
- Set the second vapor pressure to zero when that solute is effectively nonvolatile.
02 The relationship
For the assumptions behind these results, read the explanation below. You can also explore Mole Fraction and Molar Mass.
Follow the numbers
A solution containing 9 mol of A and 1 mol of a nonvolatile B has xA = 0.9. If pure A has vapor pressure 20 kPa, the estimated solution vapor pressure is 18 kPa.
03 Composition lowers a component’s vapor contribution
In an ideal liquid mixture, a component’s vapor partial pressure is proportional to its liquid mole fraction. A nonvolatile solute therefore lowers solvent vapor pressure by reducing the fraction of solvent molecules in the liquid.
When both components are volatile, each contributes to the total pressure. The vapor composition usually differs from the liquid composition because the two pure substances generally have different vapor pressures. The inputs here describe the liquid phase.
04 Ideal behavior is an assumption
Raoult’s law is most useful for mixtures whose intermolecular interactions are similar enough to approximate ideal behavior. Strong attractions or repulsions between unlike molecules can produce deviations, and azeotropes require more detailed treatment.
Pure-component vapor pressures must refer to the same temperature as the mixture. This tool does not estimate those pressures from temperature, account for electrolyte dissociation, or enforce a phase-stability calculation. An entered zero pressure is an approximation of nonvolatility over the conditions of interest.
Questions from the notebook
Why use moles rather than grams?
Raoult’s law uses mole fraction. Convert component masses to moles using their respective molar masses first.
Can I use different pressure units?
Yes, when the interface converts them consistently. Both contributions must share one pressure basis in the equation.
Does this predict boiling temperature?
No. Boiling requires comparing vapor pressure with the surrounding pressure as temperature changes.
References & reading
- OpenStax, Rice University — Colligative Properties ↗
Defines mole fraction and describes Raoult’s law for ideal solutions.
- NIST — Guide to SI conversion factors ↗
Supports physical unit conversions. Input values are converted to the formula’s base units before calculation.
Our explanations are written for ChemistryCalc. Read how we build and check our tools. These calculations are educational estimates where the underlying model requires assumptions.