[" cample "48." The Vander Wall's equation for a gas is "],[(P+(a)/(V^(2)))(V-b)=RT]

The vander Waal's equation for n moles of a real gas is (p + (a)/(V^(2))) (V-b) = nRT where p is pressure, V is volume, T is absoulte temperature, R is molar gas constant a,b and c are vander Wall's constants. The dimensional formula for ab is

The Vander wall equation for 1 mole of a real gas is (P+ (a/V^2))(V-b) =RT where P is the pressure, V is the volume, T is the absolute temperature, R is the molar gas constant and a, b are Vander waal constants. The dimensions of a is the same as those of

The vander waal's equation for a gas is (p + a/V^(2))(V - b) = nRT where p, V, R, T and n represent the Pressure, Volume, universal gas constant, absolute temperature and number of moles of a gas respectively, where a and b are constants. The ratio b/a will have the following dimensional formula

The vander waal's equation for a gas is (p + a/V^(2))(V - b) = nRT where p, V, R, T and n represent the Pressure, Volume, universal gas constant, absolute temperature and number of moles of a gas respectively, where a and b are constants. The ratio b/a will have the following dimensional formula

For real gases van der Waals equation of state can be expressed as (p+(a)/(V^(2)))(V-b)=RT where p is the pressure V is the molar volume and T is the absolute temperature of the given sample of gas and a,b, and R are constants. Dimension of (ab)/(RT) is

For real gases van der Waals equation of state can be expressed as (p+(a)/(V^(2)))(V-b)=RT where p is the pressure V is the molar volume and T is the absolute temperature of the given sample of gas and a,b, and R are constants. Dimension of RT is the same as that of