In van der Waal's equation : `(P+ (a)/(V^(2)))(V-b)= RT`
what are the dimensions of constant 'a' and 'b' ?

van der Waal equation is true for :

In van der Waal's gas equation: [p + a/(v^2) ] (V-b) = RT ,Calculate the dimensions of van der Waal's constant a.

Give the units of van der Waals’ constant 'a' and 'b'.

At low pressures, the van der Waals equation is written as [P+(a)/(V^(2))]V=RT The compressibility factor is then equal to

Give the significance of van der Waals’ constant 'a' and 'b'.

Given below is an equation of a wave: y = r sin omega (x//v - kpi) . What are the dimensions of x and k? Here omega is angular velocity and v linear velocity.

The van der Waal's equation of state reduces itself to the ideal gas equation at

At low pressure, the van der Waal's equation become :

Derive van der Waals’ equation of State for n moles of gas.'