Boiling Point Equation:
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The boiling point equation \( T_b = \frac{\Delta H_{vap}}{\Delta S_{vap}} \) calculates the boiling point of a substance from its enthalpy and entropy of vaporization. This relationship is derived from the thermodynamic equilibrium condition at the boiling point.
The calculator uses the boiling point equation:
Where:
Explanation: At the boiling point, the liquid and vapor phases are in equilibrium, and the Gibbs free energy change is zero, leading to this simple relationship between enthalpy and entropy of vaporization.
Details: Accurate boiling point calculation is essential for chemical process design, separation techniques, material characterization, and understanding substance behavior under different temperature conditions.
Tips: Enter enthalpy of vaporization in J/mol and entropy of vaporization in J/mol·K. Both values must be positive numbers greater than zero for valid calculation.
Q1: What are typical values for ΔHvap and ΔSvap?
A: ΔHvap typically ranges from 20-50 kJ/mol for common liquids, while ΔSvap is often around 85-90 J/mol·K for many organic compounds (Trouton's rule).
Q2: Why is the boiling point in Kelvin?
A: The equation uses absolute temperature (Kelvin) because it's derived from thermodynamic principles where temperature must be absolute.
Q3: Does this equation work for all substances?
A: The equation works well for many substances, but may have limitations for strongly associating liquids or substances with significant molecular interactions.
Q4: How accurate is this calculation?
A: The calculation provides a good estimate, but actual boiling points may vary slightly due to pressure effects and other factors not accounted for in this simple equation.
Q5: Can I use this for mixtures?
A: This equation is primarily for pure substances. Mixtures have more complex boiling behavior due to composition changes during vaporization.