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Gases volume-temperature relationships

Equations of state can be used to calculate gas-liquid equilibria as an alternative to using K-factor correlations. The assumption must be made that the equations of state presented in Chapters 3 and 4 predict pressure-volume-temperature relationships for liquids as well as for gases. [Pg.414]

Figure 6.1 Volume-Temperature Relationship of a Gas (Celsius Scale)... Figure 6.1 Volume-Temperature Relationship of a Gas (Celsius Scale)...
The Volume-Pressure Relationship Boyle s Law 129 The Volume-Temperature Relationship Charles s Law 131 The Volume-Mole Relationship Avogadro s Law 133 Combined Gas Law 134 The Ideal Gas Law 136... [Pg.434]

Charles s Law the volume-temperature relationship of a gas Special Equipment... [Pg.543]

This simply shows that there is a physical relationship between different quantities that one can measure in a gas system, so that gas pressure can be expressed as a function of gas volume, temperature and number of moles, n. In general, some relationships come from the specific properties of a material and some follow from physical laws that are independent of the material (such as the laws of thermodynamics). There are two different kinds of thermodynamic variables intensive variables (those that do not depend on the size and amount of the system, like temperature, pressure, density, electrostatic potential, electric field, magnetic field and molar properties) and extensive variables (those that scale linearly with the size and amount of the system, like mass, volume, number of molecules, internal energy, enthalpy and entropy). Extensive variables are additive whereas intensive variables are not. [Pg.62]

The pressure-volume relationship of Boyle s law and the volume-temperature relationship of Charles law are both seen in the combined gas law. As with Charles law, temperature must be in Kelvins. The combined gas law applies to all gases and mixtures of gases. If five of the six terms are known, the sixth can be calculated. [Pg.305]

Thus far we have concentrated on the behavior of pure gaseous substances, but experimental studies very often involve mixtures of gases. For example, for a study of air pollution, we may be interested in the pressure-volume-temperature relationship of a sample of air, which contains several gases. In this case, and all cases involving mixtures of gases, the total gas pressure is related to partial pressures, that is, the pressures of individual gas components in the mixture. In 1801 Dalton formulated a law, now known as Dalton s law of partial pressures, which states that the total pressure of a mixture of gases is just the sum of the pressures that each gas would exert if it were present alone. [Pg.174]

Skill 3.1a-Solve problems using the ideal gas law and use the ideal gas law to predict pressure-volume, pressure-temperature, and volume-temperature relationships... [Pg.57]

The modem statement of the volume-temperature relationship is known as Charles s law at constant pressure, the volume occupied by a fixed amount of gas is directly proportional to its absolute (Kelvin) temperature, or... [Pg.145]

What does Charles s law tell us about how the volume of a gas sample varies as the temperature of the sample is changed How does this volume-temperature relationship differ from the volume-pressure relationship of Boyle s law Give two mathematical expressions that describe Charles s law. For Charles s law to hold true, why must the pressure and amount of gas remain the same Sketch the general shape of a graph of volume versus temperature (at constant pressure) for an ideal gas. [Pg.510]

This equation can be solved for any one of the six variables and is useful in dealing with the pressure-volume-temperature relationships of gases. Note what happens to the combined gas law when one of the variables is constant ... [Pg.265]

If gases behave according to the kinetic-molecular theory, there should be no difference in the pressure-volume-temperature relationships whether the gas molecules are all the same or different. This similarity in the behavior of gases is the basis for an understanding of Dalton s law of partial pressures ... [Pg.267]

Equation 4.7 is the mathematical expression of Charles s Law The volume of a fixed quantity of gas at constant pressure is directly proportional to absolute temperature. Charles s Law is named in honor of Jacques Charles, the French scientist who carried out investigations of the volume-temperature relationship. Dividing both sides of the equation by T gives... [Pg.104]

All of the pressure-volume-temperature relationships for gases that we have studied may be combined into a single relationship called the combined gas law. This expression is useful for studying the effect of changes in two of these variables on the third as long as the amount of gas (number of moles) remains constant. [Pg.369]

This, of course, is the well-known ideal gas laxv, which is an excellent approximation of the pressure-volume-temperature relationship of real gases at low pressures. On the other end of the polynomial, truncation of the higher powered tenns results in... [Pg.7]

The pressure—volume—temperature (PVT) behavior of many natural gas mixtures can be represented over wide ranges of temperatures and pressures by the relationship... [Pg.171]

Many process components do not conform to the ideal gas laws for pressure, volume and temperature relationships. Therefore, when ideal concepts are applied by calculation, erroneous results are obtained—some not serious when the deviation from ideal is not significant, but some can be quite serious. Therefore, when data are available to confirm the ideality or non-ideality of a system, then the choice of approach is much more straightforward and can proceed with a high degree of confidence. [Pg.4]

Because moles are the currency of chemistry, all stoichiometric computations require amounts in moles. In the real world, we measure mass, volume, temperature, and pressure. With the ideal gas equation, our catalog of relationships for mole conversion is complete. Table lists three equations, each of which applies to a particular category of chemical substances. [Pg.322]

Volumetric equations of state (EoS) are employed for the calculation offluid phase equilibrium and thermo-physical properties required in the design of processes involving non-ideal fluid mixtures in the oil, gas and chemical industries. Mathematically, a volumetric EoS expresses the relationship among pressure, volume, temperature, and composition for a fluid mixture. The next equation gives the Peng-Robinson equation of state, which is perhaps the most widely used EoS in industrial practice (Peng and Robinson, 1976). [Pg.5]

The quantitative relationship of gas volume and temperature is stated in Charles Law ... [Pg.6]

It is possible to combine Avogadro s law and the combined gas law to produce the ideal gas equation, which incorporates the pressure, volume, temperature, and amount relationships of a gas. The ideal gas equation has the form of... [Pg.82]

Charles s law describes the volume and temperature relationship of a gas when the pressure and amount are constant. If a sample of gas is heated, the volume must increase for the pressure to remain constant. This is shown in Figure 8.4. [Pg.106]

An isotherm is a line of constant temperature and it forms part of a diagram that shows the relationship between temperature, pressure and volume. The graph is gas specific and usually relates to nitrous oxide. Three lines are chosen to illustrate the volume-pressure relationship above, at and below the critical temperature. [Pg.37]

This cloud of fog is due to a significant drop in temperature in the headspace below the champagne surface, caused by the sudden gas expansion when the bottle is uncorked. Actually, this sudden temperature drop is responsible for the instantaneous condensation of water vapor into the form of this characteristic cloud of fog. Assuming an adiabatic expansion experienced by the gas volume of the headspace (from about 5 to 1 atm), the corresponding theoretical drop in temperature experienced by the gas volume may easily be accessed by the following and well-known relationship ... [Pg.11]

You deal with four important variables when working with ideal gases pressure, volume, temperature, and the number of particles. Relationships among these four factors are the domain of the gas laws. Each variable is dependent upon the others, so altering one can change all the others as well. [Pg.156]

So far we have had an overview of the forces involved in the adsorption process for ions in solution. However, we have not yet said anything about how to determine these forces or how to describe the adsoibed state of the ion. Physical quantities such as pressure, volume, temperature, and amount of substance describe the conditions in which a particular material exists that is, they describe the state of a material. These quantities are interrelated and one cannot be changed without causing a change in one or more of the others. The mathematical relationship among these physical quantities is called the equation of state of the system. Well-known examples of equations of states for gases are the ideal gas (PV = nRT) and the virial [P = RT(n/V) + RTB2T n/vf +. ..] equations of state. [Pg.214]


See other pages where Gases volume-temperature relationships is mentioned: [Pg.235]    [Pg.139]    [Pg.235]    [Pg.131]    [Pg.295]    [Pg.235]    [Pg.26]    [Pg.438]    [Pg.178]    [Pg.105]   
See also in sourсe #XX -- [ Pg.181 , Pg.182 , Pg.183 ]




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