Boiling Point Calculator

Calculate boiling points using the Clausius-Clapeyron equation. Determine how boiling point changes with pressure for any substance.

Boiling Point
100.00 °C
373.15 K
Boiling Point at 1 atm
100.00 °C
Normal boiling point (reference)
ΔH_vap
40.70 kJ/mol
Enthalpy of vaporization at normal boiling point
Pressure (atm)
1.0000
Target pressure converted to atmospheres
ΔT from Normal
0.00 °C
Change in boiling point relative to 1 atm
Trouton Constant
109.1 J/(mol·K)
ΔH_vap/T_b; ~85 J/(mol·K) for non-polar liquids (Trouton's Rule)

Boiling Point vs. Pressure

Pressure (atm)Boiling Point (°C)Boiling Point (K)Visual
0.144.3317.4
0.2564.3337.5
0.581.3354.4
0.7592.0365.1
1100.0373.2
1.5111.9385.1
2120.8394.0
3134.1407.3
5152.2425.3

Substance Comparison (at 1.00 atm)

SubstanceNormal BP (°C)BP at 1.00 atm (°C)ΔH_vap (kJ/mol)MW
Water100.0100.040.718.0
Ethanol78.478.438.646.1
Acetone56.156.131.358.1
Methanol64.664.635.232.0
Benzene80.180.130.778.1
Toluene110.7110.733.292.1
n-Hexane68.868.828.986.2
Diethyl Ether34.634.626.574.1
Chloroform61.261.229.2119.4

Temperature Scale

0°C
400°C
Water: 100.0°C at 1.00 atm
Planning notes, formulas, and examples

About the Boiling Point Calculator

The boiling point of a substance is the temperature at which its vapor pressure equals the surrounding atmospheric pressure. This fundamental thermodynamic property depends on the strength of intermolecular forces, molecular weight, and most importantly, the external pressure. Understanding how boiling points vary with conditions is essential in chemistry, chemical engineering, and everyday applications from cooking to industrial distillation.

The Clausius-Clapeyron equation provides the theoretical relationship between vapor pressure and temperature, allowing prediction of boiling points at any pressure given the enthalpy of vaporization and a known reference point. This equation is derived from the fundamental thermodynamic relationship between the Gibbs free energy of the liquid and gas phases at equilibrium.

This calculator implements the Clausius-Clapeyron equation for common substances and allows custom input of thermodynamic properties. It is particularly useful for chemical engineers designing distillation columns, food scientists working at different altitudes, and researchers who need to predict phase behavior under non-standard conditions. The built-in database includes water, common organic solvents, and cryogenic liquids.

When This Page Helps

This calculator eliminates the need for manual Clausius-Clapeyron calculations and provides instant boiling point predictions for any pressure. Essential for lab planning, process design, altitude cooking adjustments, and vacuum distillation setup.

How to Use the Inputs

  1. Select a substance from the preset database or enter custom thermodynamic values.
  2. Enter the target pressure at which you want to know the boiling point.
  3. Alternatively, enter a target temperature to find the corresponding vapor pressure.
  4. Review the calculated boiling point and the Antoine equation parameters if available.
  5. Examine the boiling point vs. pressure chart for your substance.
  6. Use the comparison table to see how different substances behave under the same conditions.
Formula used
Clausius-Clapeyron equation: ln(P₂/P₁) = (ΔH_vap/R) × (1/T₁ - 1/T₂), where P = pressure, T = temperature (K), ΔH_vap = enthalpy of vaporization (J/mol), R = 8.314 J/(mol·K). Antoine equation: log₁₀(P) = A - B/(C + T), where A, B, C are substance-specific constants.

Example Calculation

Result: Boiling point = 81.3°C

Using the Clausius-Clapeyron equation with water’s ΔH_vap = 40,700 J/mol and normal boiling point of 100°C at 1 atm, at 0.5 atm the boiling point drops to approximately 81.3°C. This is why water boils at lower temperatures at high altitudes.

Tips & Best Practices

  • For vacuum distillation, use this calculator to find the temperature needed at your pump’s operating pressure.
  • The enthalpy of vaporization decreases as temperature approaches the critical point.
  • Water’s unusually high boiling point (100°C) for its molecular weight is due to strong hydrogen bonding.
  • Pressure cookers work by increasing pressure to ~2 atm, raising water’s boiling point to ~120°C.
  • For high-accuracy work near the critical point, use the Antoine equation rather than Clausius-Clapeyron.
  • Remember that 1 atm = 760 mmHg = 101.325 kPa = 14.696 psi.

The Clausius-Clapeyron Equation

The Clausius-Clapeyron equation is derived from the Clausius theorem and describes the slope of the phase boundary between liquid and vapor in a pressure-temperature diagram. In its integrated form, it assumes that the enthalpy of vaporization is constant over the temperature range of interest and that the vapor behaves as an ideal gas. These assumptions limit its accuracy to moderate pressure ranges near the normal boiling point, but it remains one of the most useful equations in physical chemistry for quick estimates.

Antoine Equation and Beyond

For more precise calculations over wider temperature ranges, the Antoine equation uses three empirically fitted constants (A, B, C) specific to each substance. The NIST Chemistry WebBook and Perry’s Chemical Engineers’ Handbook are standard references for these constants. For even higher accuracy, the Wagner equation and extended Antoine models incorporate additional terms to describe the curvature of the vapor pressure curve near the critical point.

Practical Applications in Industry

Distillation is the most common industrial separation technique, and boiling point data is fundamental to column design. Vacuum distillation allows temperature-sensitive compounds to be purified at lower temperatures, preventing thermal decomposition. In the pharmaceutical and food industries, understanding boiling point behavior under reduced pressure is essential for solvent removal, concentration, and drying operations. Environmental engineers use boiling point data to assess the volatility and atmospheric fate of pollutants.

Sources & Methodology

Last updated:

Frequently Asked Questions

  • Boiling occurs when vapor pressure equals external pressure. Lower external pressure means the liquid reaches this equilibrium at a lower temperature, so the boiling point decreases.