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Equilibrium variation with temperature

Different Types of Proton Transfers. Molecular Ions. The Electrostatic Energy. The ZwiUertons of Amino Acids. Aviopro-tolysis of the Solvent. The Dissociation Constant of a Weak Acid. Variation of the Equilibrium Constant with Temperature. Proton Transfers of Class I. Proton Transfers of Classes II, III, and IV. The Temperature at Which In Kx Passes through Its Maximum. Comparison between Theory and Experiment. A Chart of Occupied and Vacant Proton Levels. [Pg.113]

The variation with temperature and pressure of the composition of the equilibrium clathrate is given by the total differential of Eq. 25, ... [Pg.20]

The equations which describe the variation with temperature of the equilibrium constant, K, for a chemical system and of the rate constant, ki, for a chemical reaction are well known. They are... [Pg.201]

C12-0059. One of the reasons that different aquatic life-forms thrive in water of different temperatures is the variation with temperature in the concentration of dissolved oxygen. Using data in Table 12-2. calculate the percentage change in the equilibrium oxygen concentration when water warms from 0.0 °C to 25.0 °C. [Pg.882]

Table VIII demonstrates the inverse relationship of conversion to S02 concentration in the feed that is a consequence of applying flow reversal to S02 oxidation using a single reactor. As the S02 concentration in the table moves from 0.8 to over 8 vol%, the conversion drops from 96-97% down to 85%. At the same time, the maximum bed temperature changes from 450 to 610°C. For an equilibrium-limited, exothermic reaction, this behavior is explained by variation of the equilibrium conversion with temperature. Table VIII demonstrates the inverse relationship of conversion to S02 concentration in the feed that is a consequence of applying flow reversal to S02 oxidation using a single reactor. As the S02 concentration in the table moves from 0.8 to over 8 vol%, the conversion drops from 96-97% down to 85%. At the same time, the maximum bed temperature changes from 450 to 610°C. For an equilibrium-limited, exothermic reaction, this behavior is explained by variation of the equilibrium conversion with temperature.
The extension of thermodynamic calculations to low temperatures requires knowledge of how the equilibrium composition of a mixture, which varies at different temperatures, can be derived from the standard relation between AG and the equilibrium constant (Equation 8.12) to give the van t Hoff equation for the variation of the equilibrium constant with temperature ... [Pg.294]

Equilibrium Variation of equilibrium constants with temperature - van t Hoff equation... [Pg.305]

The fit is improved by adding further coefficients in additional terms. The variation of these equilibrium constants with temperature can be expressed by (Clarke and Glew 1966),... [Pg.6]

These expressions allow us to find the variation of the equilibrium constant, hence, equilibrium conversion, with temperature. [Pg.212]

Although two peaks of comparable amplitude are presented (see Fig. 2.1), only the first, denoted as Mi, is actually related to the carriers release from trap, the second, denoted as M2, is connected with dark conductivity variation with temperature (DC conductivity-determined relaxation peak related to the movement of equilibrium carriers). [Pg.25]

In a balanced reaction, where the velocity constant of the direct reaction is kx and that of the reverse reaction is k2, the variation with temperature of the equilibrium constant K, which equals kfk2, is given by the van t Hoff equation... [Pg.40]

A spectrophotometric study of an aqueous solution of silver(II) containing nitric acid and an excess of 2,2 -bipyridine was consistent with the existence of only two complexes related by the equilibrium shown in equation (30). At 25 °C, for this equilibrium was determined as 3.3 0.5 x 10 3. From the variation with temperature the enthalpy and entropy for the reaction were calculated to be 11.5 2.6 kJ mol 1 and -9 10 J K-1 mol-1 respectively.528... [Pg.843]

VAX T HOFF EQUATION. A relationship representing the variation with temperature (at constant pressure) of the equilibrium constant of a gaseous reaction in terms of the change in heat content, i.e., of the heat of reaction (at constant pressure). It has the form ... [Pg.1669]

Knowledge of these changes in standard Gibbs energy and enthalpy allows one to calculate the equilibrium composition and its variation with temperature. [Pg.18]

The ratio of the forward and reverse rates gives the equilibrium constant and a Van t Hoff plot of its variation with temperature, shown in Figure 1, gives a heat of reaction H = -9.9 0.8 kcal/mole. Using known values for the heats of formation of OH and CS2 (12) leads to a value of 27.5 kcal/mole for the adduct heat of formation. [Pg.425]

As seen in Figure 4.1, the noble gas solubility in water shows considerable variation with temperature. Therefore, noble gas contents in groundwater, which was in solubility equilibrium with the ambient, can be used to estimate the atmospheric... [Pg.119]

Equation (5) represents the variation of equilibrium constant with temperature at constant pressure. This equation is referred to as van t Hoff reaction isochore (Greek isochore = equal space), as it was first derived by van t Hoff for a constant volume system. Since AH is the heat of reaction at constant pressure, the name isochore is thus misleading. Therefore, equation (S) is also called as van s Hoff equation. [Pg.112]

The variation of equilibrium constant with temperature is given by ... [Pg.168]

When the harmonic approximation is dropped, potential-energy terms in r3, r4,... couple the phonon modes. These terms are responsible for processes such as (at low temperatures) phonon fission or vibration fission into phonons. To take account of the variation of the frequencies and of the equilibrium positions with temperature, the phenomenological quasi-harmonic approach is often used, in which the eigenfrequencies Qks are functions of the crystal volume.42... [Pg.36]

The synthesis of large clusters such as [A Ris]3- (Chapters 2 and 3) proceeds by A1 atom cluster-core build up. Cluster-core growth is terminated at some point by external ligands. The method of Schnockel is a variation of metal-atom vapor-deposition techniques and relies on (a) the reversibility of the equilibrium between the liquid metal, e.g., Al, and gaseous metal halide, e.g., AICI3, with gaseous subhalide, e.g., A1C1 (b) the shift in equilibrium position with temperature and (c) competitive rates at similar temperatures of subhalide disproportionation to metal... [Pg.313]

VARIATIONS OF ACTIVITY, ACTIVITY COEFFICIENTS AND EQUILIBRIUM CONSTANTS WITH TEMPERATURE AND PRESSURE... [Pg.322]

From a study of the dissociation of water vapor into hydrogen and oxygen at high temperatures, it has been found that the variation with temperature of the equilibrium constant Ap, defined by... [Pg.241]

From the variation, with temperature, of the equilibrium constant of the overall reaction, the heat of the reaction has been shown to depend on pH, and values of 1.9—2.2 Kcal./mole have been obtained. Heats of ionization of groups at the active center of potato phosphorylase have been calculated, and are shown in Table XX. [Pg.356]

FIGURE 22-3 Variation of equilibrium constants with temperature. Left, log AT, for tin and copper reactions, (f om D-autzl and Treadwell. ) Right, vapor pressure (mm Hg) of SnCl2 and CuCl. [Pg.421]

Reliable values of thermodynamic functions of H bonds are derived from the equilibrium constant, K, and its variation with temperature. The experimental techniques vary only in their approach to finding the concentration or pressure values needed to determine K, The basic relations are... [Pg.206]

The value of the oxygen polarizability also affects the molecular potentials, but has a minor effect on AH (Table IV). However, it has a large effect on the equilibrium isotherms, as can be seen in Figure 2. Agreement with experimental data (I, 8) is poor with both values of the polarizability, and it is evident that the theory predicts too large a variation with temperature in both cases. To give an indication of the extent of second-order effects, a first-order curve at 60°C and the lower polarizability (corresponding to B = Bg = 0) is included. [Pg.153]


See other pages where Equilibrium variation with temperature is mentioned: [Pg.122]    [Pg.290]    [Pg.103]    [Pg.81]    [Pg.96]    [Pg.397]    [Pg.174]    [Pg.659]    [Pg.483]    [Pg.5]    [Pg.150]    [Pg.294]    [Pg.190]    [Pg.148]    [Pg.243]    [Pg.324]    [Pg.468]    [Pg.292]    [Pg.931]    [Pg.147]   


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Equilibrium constant variation with temperature

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