Calculate the critical temperature critical pressure and critical volume of a real gas
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The real gas equation is given as( P+n^2a/V^2)(V-nb)=nRTwhere n= no. of molesa
& b are Van-der Waal constant. “a” signifies the attraction between
the molecules and “b” is volume of a single molecule of the gas.The
critical point is the point on P-V plane isotherm where 1st and 2nd
derivatives of P w.r.t V is zero(Critical point is a saddle point on P-V
isotherm). After solving the got equations and given real gas equation
we getV*=3nb, T*=(8a/27Rb) and P*=a/27b^2where P*, V*,T* are critical pressure, critical volume and critical temperature.we see that P*V*/RT* = 3n/8if we define Pr=P/P*, Vr=V/V*, and Tr= T/T* (These are reduced quantities ) then we get Reduced equation of state:(Pr+3/Vr^2)(Vr-1/3)=(8/3n)TrSo all the isotherms of P-V plane will lie on a single curve(reduced equation of state).The critical point is that point at which the properties of the two phases(here liquid and gas) become identical….
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