[" The relatively high pressure,Vander "],[" Waal's equation reduces to "],[PV=RT+Pb],[PV=RT-(a)/(v^(2))],[PV=RT],[PV=RT-(a)/(v)]

At higher pressure van der Waals' equation becomes, PV=R , PV=RT+a/V , PV=RT-a/V , PV=RT+Pb

At low pressure, the van der Waal's equation become : (a) PV_(m)=RT (b) P(V_(m)-b)=RT (c) (P+(a)/(V_(M)^(2)))V_(m)=RT (d) P=(RT)/(V_(m))+(a)/(V_(m)^(2))

At low pressure the van der Waals' equation is reduced to [P +(a)/(V^(2)]]V =RT The compressibility factor can be given as .

At low pressure the van der Waals' equation is reduced to [P +(a)/(V^(2)]]V =RT The compressibility factor can be given as .

At low pressure, van der Waals' equation is reduced to [(P) + (a)/(V^2)]V = RT . The compressibility factor can be given as :

The gas equatioon PV/2=RT, V stands for

The gas equation PV/2 = RT , V stands for

The quantity ((PV)/(RT)) represents ?