Boiling Point Calculator
ChemistryCalculate the boiling point of a pure liquid or solution using the Clausius-Clapeyron equation or boiling point elevation formula. Supports water and more.
Reviewed by the thecalcu.com team · Last updated March 23, 2026
Boiling Point (°C)
What is a Boiling Point?
The Boiling Point Calculator computes the boiling point of a pure liquid (water, ethanol, methanol, acetone, or a custom liquid) at any atmospheric pressure using the Clausius-Clapeyron equation. Enter the pressure in mmHg and select the substance to instantly get the boiling temperature in °C, K, and °F.
The boiling point is the temperature at which a liquid's vapour pressure equals the surrounding external pressure. Since vapour pressure is a function of temperature (it increases exponentially with temperature), reducing the external pressure reduces the temperature at which boiling occurs. At 1 atm (760 mmHg), water boils at 100°C; at half that pressure (380 mmHg, approximately 5,500 m altitude), it boils at about 81°C.
This pressure-dependence is described by the Clausius-Clapeyron equation, which requires only the normal boiling point (at 760 mmHg) and the enthalpy of vaporisation (ΔHvap) to predict the boiling point at any other pressure. The calculator uses established ΔHvap values for each preset substance and applies the equation with automatic unit handling. For the Vapor Pressure Calculator, which solves the inverse problem (finding vapour pressure at a given temperature), see the related tool.
Why Use a Boiling Point Calculator?
The Clausius-Clapeyron calculation requires taking the reciprocal of a temperature, computing a natural logarithm, and solving for an inverse, a multi-step calculation where unit errors (forgetting to convert kJ to J, or °C to K) lead to large errors in the result. This calculator automates the full chain and prevents the common 1,000-fold error from not converting ΔHvap from kJ/mol to J/mol.
For chemistry students and lab scientists, knowing the boiling point at reduced or elevated pressure is essential for planning distillations, vacuum operations, and autoclave sterilisations. For cooking and food science, knowing the boiling point at the local altitude is a practical daily need for millions of Indians living above 1,000 m.
Who Should Use This Calculator?
Chemistry and chemical engineering students learning about phase equilibria, vapour-liquid equilibrium, and the Clausius-Clapeyron equation in physical chemistry coursework.
Laboratory chemists planning vacuum distillations, rotary evaporation, or pressure-sensitive reactions where the operating temperature is constrained by the boiling point at the available pressure.
Food scientists and home cooks at altitude in high-altitude Indian cities (Shimla, Leh, Darjeeling, Manali) who need to adjust cooking times and temperatures based on the actual local boiling point.
Chemical engineers designing distillation columns, evaporators, and autoclave sterilisation systems where operating pressure sets the process temperature.
Pharmaceutical scientists running reduced-pressure crystallisation and drying operations where temperature control is critical to avoid product degradation.
What Insights Does the Boiling Point Calculator Give You?
Boiling Point (°C) is the primary output, the temperature at which the selected liquid boils under the entered pressure. Compare to the normal boiling point (at 760 mmHg) to see how much the pressure deviation shifts the boiling temperature.
Boiling Point (K) is the same result in Kelvin, needed for thermodynamic calculations and for plugging into the Clausius-Clapeyron equation for further calculations.
Boiling Point (°F) is the Fahrenheit conversion, useful for US-format engineering datasheets and food safety contexts where Fahrenheit is still common.
How to use this Boiling Point calculator
- Select the liquid from the Substance dropdown: Water, Ethanol, Methanol, Acetone, or Custom.
- Enter the operating pressure in mmHg in the Pressure field. Standard atmospheric pressure at sea level is 760 mmHg. Adjust lower for altitude or vacuum conditions, higher for pressurised systems.
- If using Custom, enter the normal boiling point in °C in the Normal Boiling Point field and the enthalpy of vaporisation in kJ/mol in the ΔHvap field.
- Read the Boiling Point (°C), compare to the normal boiling point to understand the pressure effect.
- For cooking at altitude, use the result to estimate required extra cooking time (food cooks slower below 100°C) and whether a pressure cooker is needed.
Show formula & methodology ↓Show less ↑
Formula & Methodology
Clausius-Clapeyron equation (solved for T₂):ln(P₂/P₁) = (ΔHvap/R) × (1/T₁ − 1/T₂) 1/T₂ = 1/T₁ − (R/ΔHvap) × ln(P₂/P₁) T₂ = 1 / [1/T₁ − (R/ΔHvap) × ln(P₂/P₁)]Where: T₁ = normal boiling point (K, at P₁ = 760 mmHg), T₂ = boiling point at P₂, ΔHvap in J/mol (× 1000 from kJ/mol), R = 8.314 J/(mol·K) Worked example, water at Shimla altitude (≈ 640 mmHg): ΔHvap(water) = 40,700 J/mol, T₁ = 373.15 K (100°C), P₁ = 760 mmHg, P₂ = 640 mmHg1/T₂ = 1/373.15 − (8.314/40700) × ln(640/760) = 0.002680 − 0.0002043 × (−0.1719) = 0.002680 + 0.0000351 = 0.002715 T₂ = 1/0.002715 = 368.3 K = 95.2°CAt Shimla's altitude, water boils at approximately 95°C, explaining why rice and pulses take 15–20% longer to cook without a pressure cooker compared to sea-level cooking.
Frequently Asked Questions