Gas Phase Flashcards
Ideal Gas
Volume-less gas with no intermolecular forces used in calculations that behaves according to the kinetic molecular theory of gases as described by the ideal gas law.
STP
273.15 K
1 atm = 760 mm Hg = 760 torr
Not to be confused with standard state!
What are the assumptions inherent in the Kinetic Molecular Theory of Gases?
- Volume-less particles
- Constant, random motion
- No intermolecular attractions
- Perfectly elastic collisions
- Average kinetic energy proportional to absolute temperature of gas
Ideal Gas Law
PV = nRT
Boyle’s Law
Pressure is inversely proportional to Volume at constant Temperature.
PV = k
Gas Constant
- 21 X 10^-2 (L•atm)/(mol•K)
8. 34 J/(K•mol)
Charles and Gay-Lussac’s Law
Volume is directly proportional to its Temperature at a constant Pressure.
V/T = k
Avogadro’s Principle
The number of moles present is directly proportional to the Volume of the gas at constant Temperature and Pressure. One mole of gas has a volume of 22.4 L.
n/V = k
How does the behavior of Real Gases differ from that of Ideal Gases as Pressure increases to condensation pressure?
As the pressure increases, particles are pushed closer together and intermolecular forces become stronger as the gas becomes a liquid.
At moderately high pressures (a few hundred atm), what happens to a real gas?
The volume will be less than that expected from the ideal gas law.
What happens to the Volume of a real gas at extreme pressures?
The molecules begin to expand, increasing the volume.
What happens to real gases as temperature decreases?
The average velocity decreases, leading to a smaller Volume, as the Temperature approaches the condensation point and intermolecular forces become stronger, forming a liquid.
Van der Waald equation
(P + ((a*n^2)/V^2))(V - nb) = nRT
a corrects for the attractive component
b corrects for the volume
Vapor Pressure
A vapor’s partial pressure when in equilibrium with its liquid and solid state.
Partial Pressure or Dalton’s Law of Partial Pressures
(Pressure of single gas) = (Total Pressure) (mole fraction of single gas)
mole fraction = (number of moles of gas)/(total number of moles)
Sum of partial pressures equals total pressures