van der Waal's gas equation can be reduced to virial eqation and virial equation (in terms of volume) is`Z=A+(B)/(V_(m))+(C)/(V_(m)^(2))+……..` where A =first virial coefficient, B=second virial coefficient ,C = third virial coefficient. The third virial coeffdient of Hg(g) is 625 `(cm^(2)//"mol")^(2)`. What volume is available for movement of 10 moles He(g) atoms present in 50 L vessel?
The third virial coefficient of a real gas 2xx10^(-2) (L//"mol")^(2) . The value of van der Waals' constant 'b' is:
Virial equation is: PV_(M)=RT[A+(B)/(V_(M))+(C )/(V_(M^(2)))+…] , where A , B , C , …. are first second,third, … virial coefficent, respectively, For an ideal gas
According to virial equation of state for 1 mole of a real gas PV_(M)=RT[A+(B)/(V_(M))+(C)/(V^(2_(M)))+...] which one is not correct ? .
van der Waal's equation of state for real gases may be written as: PV_(m)=RT(1+(B)/(V_(m))+(C)/(V_(m)^(2))+....) Select the correct statement(s).
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