Real Gases Real gases often do not behave like ideal gases at high pressure or low temperature. Ideal gas laws assume 1. no attractions between gas molecules.

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Presentation transcript:

Real Gases Real gases often do not behave like ideal gases at high pressure or low temperature. Ideal gas laws assume 1. no attractions between gas molecules. 2. gas molecules do not take up space. Based on the kinetic-molecular theory At low temperatures and high pressures these assumptions are not valid.

The Effect of the Finite Volume of Gas Particles At low pressures, the molar volume of argon is nearly identical to that of an ideal gas. But as the pressure increases, the molar volume of argon becomes greater than that of an ideal gas. At the higher pressures, the argon atoms themselves occupy a significant portion of the gas volume, making the actual volume greater than that predicted by the ideal gas law.

Real Gas Behavior Because real molecules take up space, the molar volume of a real gas is larger than predicted by the ideal gas law at high pressures.

Modification of the Ideal Gas Equation In 1873, Johannes van der Waals (1837–1923) modified the ideal gas equation to fit the behavior of real gases at high pressure. The molecular volume makes the real volume larger than the ideal gas law would predict. van der Waals modified the ideal gas equation to account for the molecular volume. b is called a van der Waals constant and is different for every gas because their molecules are different sizes.

The Effect of Intermolecular Attractions At high temperature, the pressure of the gases is nearly identical to that of an ideal gas. But at lower temperatures, the pressure of gases is less than that of an ideal gas. At the lower temperatures, the gas atoms spend more time interacting with each other and less time colliding with the walls, making the actual pressure less than that predicted by the ideal gas law.

The Effect of Intermolecular Attractions Van der Waals modified the ideal gas equation to account for the intermolecular attractions. a is another van der Waals constant and is different for every gas because their molecules have different strengths of attraction.

Van der Waals’s Equation Combining the equations to account for molecular volume and intermolecular attractions we get the following equation. Used for real gases

Real Gases A plot of PV/RT versus P for 1 mole of a gas shows the difference between real and ideal gases. It reveals a curve that shows the PV/RT ratio for a real gas is generally lower than ideal for “low” pressures—meaning that the most important factor is the intermolecular attractions. It reveals a curve that shows the PV/RT ratio for a real gas is generally higher than ideal for “high” pressures—meaning that the most important factor is the molecular volume.

PV/RT Plots

Gas Laws Explained – Boyle’s Law Boyle’s Law says that the volume of a gas is inversely proportional to the pressure Decreasing the volume forces the molecules into a smaller space. More molecules will collide with the container at any one instant, increasing the pressure.

Gas Laws Explained – Charles’s Law Charles’s Law says that the volume of a gas is directly proportional to the absolute temperature. According to kinetic molecular theory, when we increase the temperature of a gas, the average speed, and thus the average kinetic energy, of the particles increases. The greater volume spreads the collisions out over a greater surface area, so that the pressure is unchanged.

Gas Laws Explained – Avogadro’s Law Avogadro’s Law says that the volume of a gas is directly proportional to the number of gas molecules. Increasing the number of gas molecules causes more of them to hit the wall at the same time. To keep the pressure constant, the volume must then increase.

Gas Laws Explained – Dalton’s Law Dalton’s law: the total pressure of a gas mixture is the sum of the partial pressures. According to kinetic molecular theory, the particles have negligible size and they do not interact. Particles of different masses have the same average kinetic energy at a given temperature. Because the average kinetic energy is the same, the total pressure of the collisions is the same.