Johannes van der Waals modified the ideal gas law, which assumes that molecules are very very very small and that they have no forces acting between them, which is the following equation:
PV = nRT
Where P is the pressure
V is the volume of the container
n is the number of moles of gases present in the container
R is the universal gas constant
T is the temperature
V is the volume of the container
n is the number of moles of gases present in the container
R is the universal gas constant
T is the temperature
van der Waals came to the conclusion that the actual pressure felt by the container would be less if the molecules hitting the walls are pulled back due to the attraction by other molecules. As well, that the actual volume available for the gas molecules would be less as the molecules have a finite size and occupy some volume. Therefore, the ideal gas law would have to work when P is increased and V is decreased. He then introduced two constants a and b (van der Waals parameters) to make the following "van der Waals Equation of State":
The volume occupied by the gas molecules is directly proportional to the number of moles and the pressure depends on the square of n/V, the number of moles per unit volume.