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Idea gas law

Temperature is usually defined as a thermodynamic quantity arising from the macroscopic properties of a system which can be described by equations of state, such as the Idea Gas Law. This must be distinguished from the atomistic definition, which deals with the population at different energy levels and which is the basis of the spectroscopic definition of temperature. In the case of IR and Raman spectroscopy, only the vibrational and the rotational states are of interest usually. According to the Boltzmann distribution law, the population of a distinct level of energy E, is proportional to... [Pg.663]

One of the interesting features of (ideal) gas molecules is that they demand a certain amount of territory. It doesn t matter if they are heavy or light, big or small — all gas molecules occupy the same amount of space at a given temperature and pressure hence the idea gas law. [Pg.106]

From (4-61), with the assumptions of the idea) gas law and an ideal gas solution, vapor enthalpy is simply... [Pg.94]

From the ideas gas law, PV = nRT, and VC, = N, where N is the total number of species in the reactor. Applying this to Equation 12.45, the change in concentration of each species in a constant volume reactor is then... [Pg.548]

In 1873, van der Waals [2] first used these ideas to account for the deviation of real gases from the ideal gas law P V= RT in which P, Tand T are the pressure, molar volume and temperature of the gas and R is the gas constant. Fie argried that the incompressible molecules occupied a volume b leaving only the volume V- b free for the molecules to move in. Fie further argried that the attractive forces between the molecules reduced the pressure they exerted on the container by a/V thus the pressure appropriate for the gas law isP + a/V rather than P. These ideas led him to the van der Waals equation of state ... [Pg.184]

Wtiat Are the Key Ideas/ We can predict the physical properties of any gas by using the set of equations known as the gas laws. These equations can be explained in terms of a model of a gas in which the molecules are in ceaseless random motion and so widely separated that they do not interact with one another. [Pg.261]

At this point we do not know if R is the same for all ideal gases. So we need to consider Avogadro s law, which states that one molecular weight of an ideal gas occupies the same volume as one molecular weight of another idea] gas at the same pressure and temperature. That is,... [Pg.92]

Ideal Gas Law. The volume of an ideal gas is directly proportional to its absolute (emperaiure and inversely proportional to its absolute pressure. The proportional constant is found to he the same for one mole of any idea) gas, so this law may be expressed as ... [Pg.423]

You are probably used to sharing scientific ideas and observations with your classmates as you work in pairs or in small groups. If you are familiar with Internet chat rooms and e-mail, you may even share your ideas with people around the world. Sharing scientific ideas is an essential part of scientific discovery. Back in the early nineteenth century, the ideas that led to the complete gas laws were shared between colleagues in much the same way that you share scientific ideas with your classmates. [Pg.471]

Belonging to an academy allowed much more communication among scientists. They read the papers and reports that other scientists had published, wrote letters, and held meetings to discuss ideas. They worked together to develop many important theories and laws, including the gas laws. [Pg.471]

The solution of the system equations for all unknown variables is straightforward. The idea gas equation of state applied to the fresh feed stream yields no- The specified overall CO conversion yields h from the equation 0.01 3 = (1 - 0.98)no Raoult s law at the condenser outlet combined with the calculated value of h yields /i6, and an overall carbon balance yields Balances on CO and CH3OH at the mixing point yield hi and hi, and an energy balance for the same subsystem yields Ta. An energy balance on the preheater then yields Qh> A methanol balance on the condenser yields hi, and then energy balances on the reactor and the condenser yield and Q, respectively. [Pg.510]

In the attempt to devise some truly universal gas law for high pressures, the idea of corresponding states was developed. Early experimenters found that at the critical... [Pg.268]

The idea of using the reduced variables to correlate the p-V-T properties of gases, as suggested by van der Waals, is that all substances behave alike in their reduced (i.e., their corrected) states. In particular, any substance would have the same reduced volume at the same reduced temperature and pressure. If a relationship does exist involving the reduced variables that can be used to predict pr, Tr, and K, what would the equation be Certainly, the simplest form of such an equation would be to imitate the ideal gas law, or... [Pg.270]

Let s look at another gas-related issue that Lilia s sister Rebecca needs to consider in designing the pressure valve for the reaction vessel at her chemical plant. She knows that, for safety reasons, the overall pressure must be kept below 1000 kPa, and she knows that the most likely cause of increased pressure is increased temperature. To get an idea of how high the temperature can go safely, she could use the combined gas law equation to calculate the temperature at which the pressure of the gas will reach 1000 kPa if the initial temperature was 825 °C (1098 K) and the initial pressure was... [Pg.501]

The gas laws we will study in this chapter are the product of countless experiments on the physical properties of gases that were carried out over several centuries. Each of these generalizations regarding the macroscopic behavior of gaseous substances represents a milestone in the history of science. Together they have played a major role in the development of many ideas in chemistry. [Pg.160]

In order to be able to apply the necessary corrections, we shall make use of the equation of state of Daniel Berthe-lot. f Though this may not perhaps be very accurate at temperatures which are much below the critical, we shall come considerably nearer the truth if we apply the requisite corrections (which are always only small) than if we simply calculate on the gas laws we shall, in any case, obtain an idea of the extent of the uncertainty caused by the deviation from the gas laws. [Pg.180]

It will be useful to convince ourselves of the correctness of what has just been said by working out a numerical example, and such a calculation will also give us an idea of the deviations from the gas laws which result from degeneration. [Pg.204]

Note that both n and T remain constant—only P and V change. Thus we could simply use Boyle s law P V = 2 2) to solve for P2. However, we will use the ideal gas law to solve this problem to introduce the idea that one equation—the ideal gas equation—can be used to solve almost any gas problem. [Pg.461]

Note that in solving Example 13.10, we actually obtained Boyle s law (PjVj = P2V2) the ideal gas equation. You might well ask, "Why go to all this trouble " The idea is to learn to use the ideal gas equation to solve all types of gas law problems. This way you will never have to ask yourself, "Is this a Boyle s law problem or a Charles s law problem "... [Pg.462]

We continue to practice using the ideal gas law in Example 13.11. Remember, the key idea is to rearrange the equation so that the quantities that change are moved to one side of the equation and those that remain constant are moved to the other. [Pg.462]

In Chap. 4 we introduced the concept of the mole, the mass of a substance which contains the same number of fundamental units as a mole of any other substance. The original statement of that idea is called Avogadro s law, and applied to gases in which the fundamental units are molecules, it states Equal volumes of gases at the same pressure and temperature have the same number of molecules or moles, designated n. This adds a third gas law to the previous two ... [Pg.106]

For any change in the conditions of a gas sample, we should always be able to employ this same idea by separating those parameters that are constant from those that are changing. Because you are very unlikely to forget the ideal gas law, this approach is almost certainly more reliable than attempting to remember a list of equations covering all the possible combinations of variables. [Pg.167]

When we discussed quantitative aspects of chemical reactions in Chapter 4, we emphasized the importance of ratios of moles. The ideal gas law provides a relationship between the number of moles of a gas and some easily measurable properties pressure, volume, and temperature. So when gases are involved in a chemical reaction, the ideal gas law often provides the best way to determine the number of moles. Using the ideal gas law in a stoichiometry problem really doesn t involve any new ideas. It just combines two kinds of calculations that you ve already been doing. We ll still do the stoichiometric calculation in terms of mole ratios, as always, and we ll use the gas law to connect the number of moles of a gas with its temperature, pressure, and volume. [Pg.173]

Tohn Dalton (1766-1844). English chemist, mathematician, and philosopher. In addition to the atomic theory, he also formulated several gas laws and gave the first detailed description of color bhndness, from which he suffered. Dalton was described as an indifferent experimenter, and singularly wanting in the language and power of illustration. His only recreation was lawn bowling on Thursday afternoons. Perhaps it was the sight of those wooden balls that provided him with the idea of the atomic theory. [Pg.42]


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See also in sourсe #XX -- [ Pg.144 , Pg.145 , Pg.146 , Pg.147 , Pg.171 ]




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