Calculate vapor pressure of common substances at different temperatures using the Antoine equation. Essential for chemistry, chemical engineering, and thermodynamics applications.
H₂O - A colorless, odorless liquid essential for life
Valid range: 1°C to 100°C
Antoine Equation:
log₁₀(P) = 8.07131 - 1730.63/(233.426 + T)
Loading chart...
The chart shows vapor pressure variation with temperature
Vapor pressure is a fundamental physical property that represents the pressure exerted by a vapor in thermodynamic equilibrium with its condensed phases (solid or liquid) at a given temperature. This vapor pressure calculator provides a simple yet powerful way to estimate the vapor pressure of various substances across different temperatures using the Antoine equation. Whether you're a chemistry student, laboratory technician, or chemical engineer, understanding vapor pressure is essential for predicting phase behavior, designing distillation processes, and ensuring safety in chemical handling.
The calculator allows you to select from common substances including water, alcohols, and organic solvents, then instantly calculates the vapor pressure at your specified temperature. By visualizing the relationship between temperature and vapor pressure, you can better understand the volatility characteristics of different substances and make informed decisions in your scientific or engineering applications.
Vapor pressure is a measure of a substance's tendency to evaporate. At any given temperature, molecules at the surface of a liquid have varying energies. Those with sufficient energy can overcome the intermolecular forces holding them in the liquid state and escape into the gas phase. As temperature increases, more molecules gain enough energy to escape, resulting in higher vapor pressure.
The calculator uses the Antoine equation, a semi-empirical correlation derived from the Clausius-Clapeyron relation. This equation provides an accurate method for calculating vapor pressure within specific temperature ranges:
Where:
The Antoine equation parameters vary for each substance and are valid only within specific temperature ranges. Outside these ranges, the equation may produce inaccurate results due to changes in the physical properties of the substance.
The calculator includes Antoine constants for several common substances:
| Substance | A | B | C | Valid Temperature Range (°C) |
|---|---|---|---|---|
| Water | 8.07131 | 1730.63 | 233.426 | 1-100 |
| Methanol | 8.08097 | 1582.271 | 239.726 | 15-100 |
| Ethanol | 8.20417 | 1642.89 | 230.3 | 20-100 |
| Acetone | 7.11714 | 1210.595 | 229.664 | 0-100 |
| Benzene | 6.90565 | 1211.033 | 220.79 | 8-100 |
| Toluene | 6.95464 | 1344.8 | 219.482 | 10-100 |
| Chloroform | 6.95465 | 1170.966 | 226.232 | 0-100 |
| Diethyl Ether | 6.92333 | 1064.07 | 228.8 | 0-100 |
These constants have been determined through careful experimental measurements and provide accurate vapor pressure estimations within their specified temperature ranges.
The graph above illustrates how vapor pressure increases exponentially with temperature for three common substances: water, ethanol, and acetone. The horizontal dashed line represents atmospheric pressure (760 mmHg), at which point the substance will boil. Notice how acetone reaches this point at a much lower temperature than water, explaining why it boils more readily at room temperature.
Our vapor pressure calculator is designed with simplicity and accuracy in mind. Follow these steps to calculate the vapor pressure of your chosen substance:
Select a Substance: Choose from the dropdown menu of available substances including water, alcohols, and common solvents.
Enter Temperature: Input the temperature (in °C) at which you want to calculate the vapor pressure. Make sure the temperature falls within the valid range for your selected substance.
View Results: The calculator will instantly display:
Analyze the Graph: The interactive graph displays how vapor pressure changes with temperature for your selected substance. The current temperature and pressure point is highlighted in red.
Copy Results: Use the "Copy" button to copy the calculated vapor pressure to your clipboard for use in reports or further calculations.
If you enter a temperature outside the valid range for the selected substance, the calculator will display an error message indicating the valid temperature range.
Let's calculate the vapor pressure of water at 25°C using the Antoine equation:
Identify the Antoine constants for water:
Substitute these values into the Antoine equation:
Calculate the vapor pressure by taking the antilog:
Therefore, the vapor pressure of water at 25°C is approximately 23.7 mmHg. This relatively low value explains why water evaporates slowly at room temperature compared to more volatile substances like acetone or ethanol.
The calculator provides vapor pressure in millimeters of mercury (mmHg), a common unit for vapor pressure measurements. Here's how to interpret the results:
For example, at 25°C:
This explains why acetone evaporates much more quickly than water at room temperature.
The Vapor Pressure Estimator mobile application features a clean, intuitive interface designed for both iOS and Android platforms. The app follows minimalist design principles with two primary input fields:
Substance Selection: A dropdown menu allowing users to select from common substances including water, alcohols, and organic solvents.
Temperature Input: A numeric input field where users can enter the temperature in Celsius.
Upon entering these values, the application instantly calculates and displays the vapor pressure using the Antoine equation. The results screen shows:
The application works offline and requires minimal system resources, making it accessible on a wide range of mobile devices. The interface is optimized for one-handed operation, with large touch targets and clear, readable text.
The app prioritizes simplicity and accuracy, avoiding unnecessary features that could complicate the user experience. This aligns with the core design principles of providing a straightforward tool for quick vapor pressure estimations on the go.
Understanding and calculating vapor pressure has numerous practical applications across various fields:
Distillation Process Design: Vapor pressure differences between components allow for separation in distillation columns. Engineers use vapor pressure data to determine operating conditions and column specifications.
Evaporation and Drying Processes: Calculating vapor pressure helps optimize drying processes by predicting evaporation rates at different temperatures.
Storage Tank Design: Proper design of storage tanks for volatile liquids requires understanding vapor pressure to prevent excessive pressure buildup.
Atmospheric Pollution Modeling: Vapor pressure data helps predict how chemicals will partition between air and water in the environment.
Water Treatment: Understanding the vapor pressure of contaminants aids in designing effective air stripping processes for water purification.
Drug Formulation: Vapor pressure affects the stability and shelf life of liquid medications and determines appropriate packaging requirements.
Freeze-Drying Processes: Lyophilization processes rely on understanding the vapor pressure behavior of water and solvents at different temperatures.
Vacuum Distillation: Calculating the vapor pressure at reduced pressures helps determine appropriate conditions for vacuum distillation.
Rotary Evaporation: Optimizing rotary evaporator settings based on solvent vapor pressure improves efficiency and prevents bumping.
Storage of Volatile Chemicals: Proper storage conditions for volatile chemicals are determined based on their vapor pressure characteristics.
Hazardous Material Handling: Vapor pressure data is crucial for assessing fire and explosion risks of volatile substances.
Respirator Selection: Appropriate respiratory protection is selected based on the vapor pressure of hazardous chemicals.
While the Antoine equation provides good accuracy for many applications, alternative methods exist for determining vapor pressure:
Clausius-Clapeyron Equation: A more fundamental thermodynamic equation that relates vapor pressure to temperature, enthalpy of vaporization, and the gas constant.
Wagner Equation: Offers improved accuracy over wider temperature ranges but requires more parameters.
Direct Measurement: Experimental methods like isoteniscope, ebulliometry, or gas saturation techniques provide direct measurements of vapor pressure.
Group Contribution Methods: These methods estimate vapor pressure based on molecular structure when experimental data is unavailable.
Computational Chemistry: Molecular simulation methods can predict vapor pressure from first principles.
The concept of vapor pressure has evolved significantly over centuries:
Early Observations (17th-18th centuries): Scientists like Robert Boyle and Jacques Charles observed the relationship between pressure, volume, and temperature of gases but didn't yet formalize vapor pressure concepts.
Dalton's Law of Partial Pressures (1801): John Dalton proposed that the total pressure of a gas mixture equals the sum of the pressures each gas would exert if it occupied the volume alone, laying groundwork for understanding vapor pressure.
Clausius-Clapeyron Equation (1834): Benoît Paul Émile Clapeyron and later Rudolf Clausius developed a theoretical foundation relating vapor pressure to temperature and heat of vaporization.
Antoine Equation (1888): Louis Charles Antoine developed his simplified equation for calculating vapor pressure, which remains widely used today due to its practical balance of simplicity and accuracy.
Modern Developments (20th century onward): More sophisticated equations like the Wagner equation and computational methods have been developed for higher accuracy across wider temperature ranges.
Computational Methods (21st century): Advanced computational chemistry techniques now allow prediction of vapor pressure from molecular structure and first principles.
Here are examples of how to implement the Antoine equation for vapor pressure calculation in various programming languages:
1' Excel function to calculate vapor pressure using Antoine equation
2Function VaporPressure(temperature As Double, A As Double, B As Double, C As Double) As Double
3 VaporPressure = 10 ^ (A - B / (C + temperature))
4End Function
5
6' Example usage for water at 25°C
7' =VaporPressure(25, 8.07131, 1730.63, 233.426)
81import math
2
3def calculate_vapor_pressure(temperature, A, B, C):
4 """
5 Calculate vapor pressure using Antoine equation
6
7 Args:
8 temperature: Temperature in Celsius
9 A, B, C: Antoine equation constants for the substance
10
11 Returns:
12 Vapor pressure in mmHg
13 """
14 return 10 ** (A - B / (C + temperature))
15
16# Example for water at 25°C
17water_constants = {"A": 8.07131, "B": 1730.63, "C": 233.426}
18temperature = 25
19vapor_pressure = calculate_vapor_pressure(
20 temperature,
21 water_constants["A"],
22 water_constants["B"],
23 water_constants["C"]
24)
25print(f"Vapor pressure of water at {temperature}°C: {vapor_pressure:.2f} mmHg")
261/**
2 * Calculate vapor pressure using Antoine equation
3 * @param {number} temperature - Temperature in Celsius
4 * @param {number} A - Antoine constant A
5 * @param {number} B - Antoine constant B
6 * @param {number} C - Antoine constant C
7 * @returns {number} Vapor pressure in mmHg
8 */
9function calculateVaporPressure(temperature, A, B, C) {
10 return Math.pow(10, A - B / (C + temperature));
11}
12
13// Example for ethanol at 30°C
14const ethanolConstants = {
15 A: 8.20417,
16 B: 1642.89,
17 C: 230.3
18};
19
20const temperature = 30;
21const vaporPressure = calculateVaporPressure(
22 temperature,
23 ethanolConstants.A,
24 ethanolConstants.B,
25 ethanolConstants.C
26);
27
28console.log(`Vapor pressure of ethanol at ${temperature}°C: ${vaporPressure.toFixed(2)} mmHg`);
291public class VaporPressureCalculator {
2 /**
3 * Calculate vapor pressure using Antoine equation
4 *
5 * @param temperature Temperature in Celsius
6 * @param A Antoine constant A
7 * @param B Antoine constant B
8 * @param C Antoine constant C
9 * @return Vapor pressure in mmHg
10 */
11 public static double calculateVaporPressure(double temperature, double A, double B, double C) {
12 return Math.pow(10, A - B / (C + temperature));
13 }
14
15 public static void main(String[] args) {
16 // Example for acetone at 20°C
17 double temperature = 20;
18 double A = 7.11714;
19 double B = 1210.595;
20 double C = 229.664;
21
22 double vaporPressure = calculateVaporPressure(temperature, A, B, C);
23 System.out.printf("Vapor pressure of acetone at %.1f°C: %.2f mmHg%n", temperature, vaporPressure);
24 }
25}
261#include <iostream>
2#include <cmath>
3#include <iomanip>
4
5/**
6 * Calculate vapor pressure using Antoine equation
7 *
8 * @param temperature Temperature in Celsius
9 * @param A Antoine constant A
10 * @param B Antoine constant B
11 * @param C Antoine constant C
12 * @return Vapor pressure in mmHg
13 */
14double calculateVaporPressure(double temperature, double A, double B, double C) {
15 return pow(10.0, A - B / (C + temperature));
16}
17
18int main() {
19 // Example for benzene at 25°C
20 double temperature = 25.0;
21 double A = 6.90565;
22 double B = 1211.033;
23 double C = 220.79;
24
25 double vaporPressure = calculateVaporPressure(temperature, A, B, C);
26
27 std::cout << "Vapor pressure of benzene at " << temperature << "°C: "
28 << std::fixed << std::setprecision(2) << vaporPressure << " mmHg" << std::endl;
29
30 return 0;
31}
321# R function to calculate vapor pressure using Antoine equation
2calculate_vapor_pressure <- function(temperature, A, B, C) {
3 return(10^(A - B / (C + temperature)))
4}
5
6# Example for toluene at 30°C
7temperature <- 30
8toluene_constants <- list(A = 6.95464, B = 1344.8, C = 219.482)
9
10vapor_pressure <- calculate_vapor_pressure(
11 temperature,
12 toluene_constants$A,
13 toluene_constants$B,
14 toluene_constants$C
15)
16
17cat(sprintf("Vapor pressure of toluene at %.1f°C: %.2f mmHg\n",
18 temperature, vapor_pressure))
191/**
2 * Calculate vapor pressure using Antoine equation
3 *
4 * - Parameters:
5 * - temperature: Temperature in Celsius
6 * - a: Antoine constant A
7 * - b: Antoine constant B
8 * - c: Antoine constant C
9 * - Returns: Vapor pressure in mmHg
10 */
11func calculateVaporPressure(temperature: Double, a: Double, b: Double, c: Double) -> Double {
12 return pow(10, a - b / (c + temperature))
13}
14
15// Example for chloroform at 25°C
16let temperature = 25.0
17let a = 6.95465
18let b = 1170.966
19let c = 226.232
20
21let vaporPressure = calculateVaporPressure(temperature: temperature, a: a, b: b, c: c)
22print("Vapor pressure of chloroform at \(temperature)°C: \(String(format: "%.2f", vaporPressure)) mmHg")
231using System;
2
3class VaporPressureCalculator
4{
5 /**
6 * Calculate vapor pressure using Antoine equation
7 *
8 * @param temperature Temperature in Celsius
9 * @param A Antoine constant A
10 * @param B Antoine constant B
11 * @param C Antoine constant C
12 * @return Vapor pressure in mmHg
13 */
14 public static double CalculateVaporPressure(double temperature, double A, double B, double C)
15 {
16 return Math.Pow(10, A - B / (C + temperature));
17 }
18
19 static void Main(string[] args)
20 {
21 // Example for diethyl ether at 20°C
22 double temperature = 20.0;
23 double A = 6.92333;
24 double B = 1064.07;
25 double C = 228.8;
26
27 double vaporPressure = CalculateVaporPressure(temperature, A, B, C);
28 Console.WriteLine($"Vapor pressure of diethyl ether at {temperature}°C: {vaporPressure:F2} mmHg");
29 }
30}
311<?php
2/**
3 * Calculate vapor pressure using Antoine equation
4 *
5 * @param float $temperature Temperature in Celsius
6 * @param float $A Antoine constant A
7 * @param float $B Antoine constant B
8 * @param float $C Antoine constant C
9 * @return float Vapor pressure in mmHg
10 */
11function calculateVaporPressure($temperature, $A, $B, $C) {
12 return pow(10, $A - $B / ($C + $temperature));
13}
14
15// Example for methanol at 30°C
16$temperature = 30.0;
17$A = 8.08097;
18$B = 1582.271;
19$C = 239.726;
20
21$vaporPressure = calculateVaporPressure($temperature, $A, $B, $C);
22printf("Vapor pressure of methanol at %.1f°C: %.2f mmHg\n", $temperature, $vaporPressure);
23?>
241package main
2
3import (
4 "fmt"
5 "math"
6)
7
8/**
9 * Calculate vapor pressure using Antoine equation
10 *
11 * @param temperature Temperature in Celsius
12 * @param A Antoine constant A
13 * @param B Antoine constant B
14 * @param C Antoine constant C
15 * @return Vapor pressure in mmHg
16 */
17func calculateVaporPressure(temperature, A, B, C float64) float64 {
18 return math.Pow(10, A - B/(C + temperature))
19}
20
21func main() {
22 // Example for water at 50°C
23 temperature := 50.0
24 A := 8.07131
25 B := 1730.63
26 C := 233.426
27
28 vaporPressure := calculateVaporPressure(temperature, A, B, C)
29 fmt.Printf("Vapor pressure of water at %.1f°C: %.2f mmHg\n", temperature, vaporPressure)
30}
311/**
2 * Calculate vapor pressure using Antoine equation
3 *
4 * @param temperature Temperature in Celsius
5 * @param a Antoine constant A
6 * @param b Antoine constant B
7 * @param c Antoine constant C
8 * @return Vapor pressure in mmHg
9 */
10fn calculate_vapor_pressure(temperature: f64, a: f64, b: f64, c: f64) -> f64 {
11 10.0_f64.powf(a - b / (c + temperature))
12}
13
14fn main() {
15 // Example for acetone at 15°C
16 let temperature = 15.0;
17 let a = 7.11714;
18 let b = 1210.595;
19 let c = 229.664;
20
21 let vapor_pressure = calculate_vapor_pressure(temperature, a, b, c);
22 println!("Vapor pressure of acetone at {:.1}°C: {:.2} mmHg", temperature, vapor_pressure);
23}
24Vapor pressure is the pressure exerted by a vapor when it is in equilibrium with its liquid or solid form at a specific temperature. It measures how readily a substance evaporates—higher vapor pressure substances evaporate more easily than those with lower vapor pressure.
Temperature has a strong positive effect on vapor pressure. As temperature increases, molecules gain more kinetic energy, allowing more of them to overcome intermolecular forces and escape into the vapor phase. This relationship is exponential rather than linear, which is why vapor pressure curves show a steep increase at higher temperatures.
Vapor pressure is the pressure exerted by a specific substance's vapor when in equilibrium with its liquid or solid phase. Atmospheric pressure is the total pressure exerted by all gases in the Earth's atmosphere. When a substance's vapor pressure equals atmospheric pressure, the substance boils.
Distillation relies on differences in vapor pressures between components in a mixture. Substances with higher vapor pressures vaporize more readily and can be separated from those with lower vapor pressures. Understanding vapor pressure helps optimize distillation conditions for efficient separation.
Yes, vapor pressure can be measured directly using several experimental methods:
When a substance's vapor pressure equals the surrounding atmospheric pressure, the substance boils. This is why water boils at 100°C at sea level (where atmospheric pressure is approximately 760 mmHg) but boils at lower temperatures at higher altitudes where atmospheric pressure is lower.
The Antoine equation provides good accuracy (typically within 1-5%) within the specified temperature range for each substance. Outside these ranges, accuracy decreases. For high-precision applications or extreme conditions, more complex equations like the Wagner equation may be preferred.
Common units for vapor pressure include:
Molecular structure significantly affects vapor pressure through:
This calculator is designed for pure substances. For mixtures, vapor pressure follows Raoult's Law for ideal solutions, where the partial vapor pressure of each component equals its mole fraction multiplied by its pure vapor pressure. For non-ideal mixtures, activity coefficients must be considered.
Poling, B. E., Prausnitz, J. M., & O'Connell, J. P. (2001). The Properties of Gases and Liquids (5th ed.). McGraw-Hill.
Smith, J. M., Van Ness, H. C., & Abbott, M. M. (2017). Introduction to Chemical Engineering Thermodynamics (8th ed.). McGraw-Hill Education.
Antoine, C. (1888). "Tensions des vapeurs: nouvelle relation entre les tensions et les températures." Comptes Rendus des Séances de l'Académie des Sciences, 107, 681-684, 778-780, 836-837.
NIST Chemistry WebBook, SRD 69. National Institute of Standards and Technology. https://webbook.nist.gov/chemistry/
Yaws, C. L. (2007). The Yaws Handbook of Vapor Pressure: Antoine Coefficients (2nd ed.). Gulf Professional Publishing.
Reid, R. C., Prausnitz, J. M., & Poling, B. E. (1987). The Properties of Gases and Liquids (4th ed.). McGraw-Hill.
Perry, R. H., & Green, D. W. (2008). Perry's Chemical Engineers' Handbook (8th ed.). McGraw-Hill.
The Vapor Pressure Calculator provides a quick and accurate way to estimate the vapor pressure of various substances at different temperatures using the well-established Antoine equation. Understanding vapor pressure is crucial for numerous applications in chemistry, chemical engineering, environmental science, and safety management.
By using this calculator, you can:
For the most accurate results, ensure you're working within the valid temperature range for your selected substance. For specialized applications requiring higher precision or for substances not included in our database, consider consulting more comprehensive reference sources or conducting direct experimental measurements.
Try our Vapor Pressure Calculator today to quickly determine vapor pressures for your chemical applications and experiments!
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