Liquefaction of gases

 liquefaction of gases For liquefaction of gases having fairly high critical temperature e.g. ammonia, chlorine, sulphur dioxide and carbon dioxide, the application of a suitable pressure alone is sufficient. For liquefaction of permanent gases which have very low critical temperature e.g. hydrogen, oxygen, nitrogen, helium etc. application of pressure alone will not bring liquefaction but … Read more

The Law of Corresponding States

The Law of Corresponding States In 1881, van der Waals showed that if pressure, volume and temperature of a gas are expressed in terms of its critical pressure, critical volume and critical temperature, then we can obtain an important generalization, viz., known as the law (principle) of corresponding states. The Law of corresponding states can … Read more

Critical Compressibility Factor

Critical Compressibility Factor (ZcZc) The critical Compressibility factor ZcZc of a van der Walls gas is given by, Zc=PcVcRTcZc=PcVcRTc            (1)      As we know, Pc=a27b2Pc=a27b2 Vc=3bVc=3b Tc=8a27RbTc=8a27Rb By putting the value of Pc,VcPc,Vc and TcTc in equation 1 : Zc=(a27b2)(3b)R[8a27Rb]Zc=(a27b2)(3b)R[8a27Rb] Zc=38Zc=38 Zc=0.375Zc=0.375 Note- We can test whether a gas behaves as a van der Waals gas … Read more

Relationship Between Critical Constants And Vander Waal’s Constants

Relationship Between Critical Constants And Vander Waal’s Constants Vanderwaals equation for one mole of gas is, (P+aV2)(Vn)=RT(P+aV2)(Vn)=RT PV+aVPbabV2=RTPV+aVPbabV2=RT Multiplying both sides by V2PV2P and arranging the obtained equation in decreasing powers of V, we get V3(b+RTP)V2+aVPabP=0 viz., a cubic equation … Read more

The Isotherms of van der Wall’s Equation

The Isotherms of van der Wall’s Equation As we know, the Vanderwaals equation for one mole of gas is, (P+aV2)(Vb)=RTPV+aVPbabV2=RT Multiplying both sides by V2P and arranging the obtained equation in decreasing powers of V, we get V3(b+RTP)V2+aVPabP=0 viz., … Read more

Continuity of State

 CONTINUITY OF STATE At the critical temperature, the gaseous CO2 cannot be distinguished from liquid carbon dioxide which indicates that the conversion of CO2 gas into liquid CO2 or vice versa is not a sharp or discontinuous process but is a continuous process. As shown in the figure, if the ends of the horizontal portions … Read more

PV ISOTHERM OF REAL GASES

 PV ISOTHERM OF REAL GASES The plots of pressure vs volume at a given temperature of real gases are called P-V isotherms In 1869, Thomas Andrews studied the critical phenomenon in detail. He measured the variation of volume of CO2 with pressure at different temperatures. The first complete data on P-V isotherms of CO2 was … Read more

Critical Temperature Critical Pressure Critical Volume and their Determination

Critical Temperature Critical Pressure Critical Volume and their Determination THE CRITICAL PHENOMENON • According to kinetic theory of gases, the gas molecules are constantly moving. ∴ the gas molecules possess kinetic energy. • average kinetic energy of the molecules is directly proportional to the absolute temperature. • Average K.E  absolute temperature. i.e., As the temperature decreases, the kinetic … Read more

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