1. Notes Ch. 14.3
Ideal Gases
Chemistry

2. Ideal Gas Law
With the combined gas law you can solve problems with pressure, volume, and temperature. To figure out problems with different amounts of gas you need to use the ideal gas law. To calculate the number of moles of a contained gas requires an expression that contains the variable. It is:
(P1 x V1) / (T1 x n1) = (P2 x V2) / (T2 x n2)

3. This equation helps us find a constant which is represented by the symbol of R, and is called the ideal gas constant
R = 8.31 (L x kPa)/(K x mol)
The ideal gas constant R is used in the ideal gas law:
PV = nRT

5. Ideal Gases and Real Gases
An ideal gas is a gas that follows the gas laws all of the time. An ideal gas could have no volume and there could be no attraction between particles in the gas. An ideal gas really does not exist - but at many conditions of temperature and pressure real gases behave like an ideal gas.
The particles in a real gas do have volume, and there are attractions between the particles. Because of this a gas can condense or solidify when condensed or cooled.
Real gases differ most from an ideal gas at low temperatures and high pressures.

7. In the graph on the last page an ideal gas is a straight, horizontal line because the ratio of pressure and volume is always 1. For real gases at a high pressure the ratio is different from 1. The difference between an ideal and real gas can be explained by 2 factors. As attractive forces reduce the distance between particles, a gas occupies less volume than expected, so the ratio is less than 1. But the actual volume of the molecule causes the ratio to be greater than 1.