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Gases kelvin temperature

Since we are assuming, for the present, that only the ideal gas Kelvin temperature scale has a firm thermodynamic basis, we will use it. rather than the Fahrenheit and Celsius scales, in all thermodynamic calculations. (Another justification for the use of an absolute-temperature scale is that the interrelation between pressure, volume, and temperature for fluids is simplest when absolute temperature is used.) Consequently, if the data for a thermodynamic calculation are not given in terms of absolute temperature, it will generally be necessary to convert these data to absolute temperatures using Eqs. 1.4-4. ... [Pg.14]

Typically, in gas law calculations, temperatures are expressed only to the nearest degree. In that case, the Kelvin temperature can be found by simply adding 273 to the Celsius temperature. [Pg.103]

The Thermodynamic or Kelvin Temperature Scale Description of the Kelvin temperature scale must wait for the laws of thermodynamics. We will see that the Kelvin temperature is linearly related to the absolute or ideal gas temperature, even though the basic premises leading to the scales are very different, so that... [Pg.11]

To summarize, the Carnot cycle or the Caratheodory principle leads to an integrating denominator that converts the inexact differential 8qrev into an exact differential. This integrating denominator can assume an infinite number of forms, one of which is the thermodynamic (Kelvin) temperature T that is equal to the ideal gas (absolute) temperature. The result is... [Pg.82]

The difference is that the temperature in equation (3.85) is the absolute or ideal gas temperature, while the temperature in equation (2.82) is the thermodynamic or Kelvin temperature. The conclusion we reach when comparing the two equations is that the absolute and Kelvin temperatures must be proportional to one another. That is... [Pg.138]

The relationship between Kelvin temperature and the volume of a gas is expressed as Charles s law The volume of a confined gas, at a constant pressure, is directly proportional to its Kelvin temperature. Mathematically, Charles s law is ... [Pg.105]

For T < 2.2 K, 4He can also form a superfluid film which contributes to the heat transfer. H2 can be used as exchange gas the advantage is that it can be condensed when 4He is transferred into the cryostat and does not need to be pumped. However, the orthopara conversion produces heating (see Section 2.2). 3He, with a high vapour pressure, no exothermic reactions and no superfluidity in the kelvin temperature range is the best solution except when its residual radioactivity cannot be tolerated (see Section 16.5). Examples of gas switches are reported in ref. [22-27],... [Pg.107]

D. In dealing with gas laws, the most convenient scale of temperature to use is the Kelvin temperature scale. [Pg.346]

Finally, the KMT assumes that the average kinetic energy of the gas is proportional to the Kelvin temperature. [Pg.86]

In this equation, u is the osmotic pressure in atmospheres, n is the number of moles of solute, R is the ideal gas constant (0.0821 Latm/K mol), T is the Kelvin temperature, V is the volume of the solution and i is the van t Hoff factor. If one knows the moles of solute and the volume in liters, n/V may be replaced by the molarity, M. It is possible to calculate the molar mass of a solute from osmotic pressure measurements. This is especially useful in the determination of the molar mass of large molecules such as proteins. [Pg.179]

A change in the reaction temperature affects the rate constant k. As the temperature increases, the value of the rate constant increases and the reaction is faster. The Swedish scientist, Arrhenius, derived a relationship that related the rate constant and temperature. The Arrhenius equation has the form k = Ae-E /RT. In this equation, k is the rate constant and A is a term called the frequency factor that accounts for molecular orientation. The symbol e is the natural logarithm base and R is universal gas constant. Finally, T is the Kelvin temperature and Ea is the activation energy, the minimum amount of energy needed to initiate or start a chemical reaction. [Pg.194]

R is the ideal gas constant, T is the Kelvin temperature, n is the number of electrons transferred, F is Faraday s constant, and Q is the activity quotient. The second form, involving the log Q, is the more useful form. If you know the cell reaction, the concentrations of ions, and the E°ell, then you can calculate the actual cell potential. Another useful application of the Nernst equation is in the calculation of the concentration of one of the reactants from cell potential measurements. Knowing the actual cell potential and the E°ell, allows you to calculate Q, the activity quotient. Knowing Q and all but one of the concentrations, allows you to calculate the unknown concentration. Another application of the Nernst equation is concentration cells. A concentration cell is an electrochemical cell in which the same chemical species are used in both cell compartments, but differing in concentration. Because the half reactions are the same, the E°ell = 0.00 V. Then simply substituting the appropriate concentrations into the activity quotient allows calculation of the actual cell potential. [Pg.272]

Gay-Lussac s law describes the relationship between the pressure of a gas and its Kelvin temperature if the volume and amount are held constant. Figure 8.5 represents the process of heating a given amount of gas at a constant volume. [Pg.107]

As the gas is heated, the particles move with greater kinetic energy, striking the inside walls of the container more often and with greater force. This causes the pressure of the gas to increase. The relationship between the Kelvin temperature and the pressure is a direct one ... [Pg.107]

A—The average kinetic energy of the molecules depends on the temperature. The correct answer involves a temperature difference (333 K— 303 K). Do not forget that ALL gas law calculations require Kelvin temperatures. [Pg.118]

Lord Kelvin (1824-1907). The Kelvin temperature scale has an absolute zero. True comparisons can be made using the Kelvin scale. A substance at a temperature of 400 Kelvins contains particles with twice as much kinetic energy as a substance at 200 Kelvins. Absolute zero is the temperature where the random motion of particles in a substance stops. It is the absence of temperature. Absolute zero is equivalent to —273.16°C. How this value is determined is discussed shortly after we discuss our next gas law. The relationship between Kelvin and Celsius temperature is... [Pg.105]

The average kinetic energy of a gas particle is directly proportional to the Kelvin temperature of the gas. In other words, the higher the temperature, the more kinetic energy a gas particle has. [Pg.150]

This declaration had at least two immediate benefits. First, it happened to be correct. Second, it allowed Kelvin to create the Kelvin temperature scale, with absolute zero as the Official Zero. Using the Kelvin scale (where °C = K- 273), everjdhing makes a whole lot more sense. For example, doubling the Kelvin temperature of a gas doubles the volume of that gas. [Pg.158]


See other pages where Gases kelvin temperature is mentioned: [Pg.500]    [Pg.692]    [Pg.122]    [Pg.107]    [Pg.118]    [Pg.126]    [Pg.272]    [Pg.326]    [Pg.63]    [Pg.3]    [Pg.108]    [Pg.186]    [Pg.203]    [Pg.178]    [Pg.82]    [Pg.86]    [Pg.87]    [Pg.212]    [Pg.136]    [Pg.104]    [Pg.104]    [Pg.109]    [Pg.121]    [Pg.249]    [Pg.454]    [Pg.108]   
See also in sourсe #XX -- [ Pg.222 ]




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