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Equilibrium constant variation with temperature

The temperature jump is undoubtedly the most versatile and useful of the relaxation methods. Since the vast majority of reactions have nonzero values for the assoeiated A//, a variation of equilibrium constant K with temperature is to be expected ... [Pg.141]

Variation of the Natural Logarithm of the Equilibrium Constant, K, with Temperature, T. The van t Hoff Equation... [Pg.150]

When determining the variation of equilibrium constant K with temperature T, it is necessary to evaluate the quantity... [Pg.36]

The enthalpy change for this polymerization is AWp = —6.5 Real mor. The polymerization reaction in this problem is finished at a fixed steam pressure (1 atm). The equilibrium concentration of H2O in the polymer melt varies with temperature and steam pressure in this case. Tlte enthalpy of vaporization of H2O is about 8 Real mol . Compare the limiting values of number average molecular weight of the polyamide produced at 280 and 250°C final polymerization temperatures. Hint Recall that the variation of an equilibrium constant K with temperature is given by r/(ln K)/d /T) = —AH/R, where AH is the enthalpy change of the particular process and R is the universal gas constant. Calculate Ki and the equilibrium concentration of H2O in the melt at 250°C and use Eq.(10-8).]... [Pg.374]

Van t Hoff, from thermodynamic reasoning, examined the variation of the equilibrium constant Ka with temperature T and concluded ... [Pg.327]

In general, the variation of the equilibrium constant, K, with temperature follows the Van t Hoff Law, i.e.,... [Pg.323]

Considering the effect of temperature, again with Cl, F and with H2O behaving as perfectly incompatible substances in the melt, variations in Cl F OH in apatite reflect nothing other than how equilibrium constants change with temperature (Piccoli and Candela 1994). [Pg.285]

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]

The variation of equilibrium constant Kc with absolute temperature can be given by Vant Hoff s relation,... [Pg.47]

The reference values used to calculate C were Et, 37 r/, 1. The equilibrium constant decreases with increasing solvent polarity and decreases with increasing metallic ion size. It also seems to decrease with increasing aromatic hydrocarbon size, but the descriptor ric is ineffective. In view of the different temperatures and methods of determination of the Ke values, the goodness of fit is satisfactory. More variation in aromatic hydrocarbon structure is needed to determine its effect on K.. [Pg.298]

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]

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]

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]

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]

The combination of hydrogen with sulphur is exothermic. According to the law of the displacement of equilibrium by variation of temperature, the mass of hydrogen sulphide gas formed within a system where hydrogen and sulphur are heated at constant volume should be, at the instant of equilibrium, the feebler as the temperature were the higher. In reality (Art. 281) the proportion of hydrogen sulphide gas in the system, at the moment the reaction ceases, increases indefinitely with the temperature when this latter is raised up to 448°. [Pg.379]

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]

Variation of Equilibrium Latent Heat with Temperature.—If a given substance can occur in two phases, A and B, one of which changes into the other as the temperature is raised, then the value of the accompanying latent heat and its variation with temperature depend on whether the pressure is maintained constant, e.g., 1 atm., or whether it is the equilibrium value. In the former case the Kirchhoff equation (12.7) will apply, as stated in 12j, but if equilibrium conditions are postulated allowance must be made for the change of pressure with temperature. [Pg.234]

Use AF values at 25 C, together with heat capacity data, to derive an expression for the variation with temperature of the equilibrium constant of the reaction SOs + JO = SO ( ). What would be the value of Kf at 450 C ... [Pg.314]

Often, we want to know how the equilibrium constant depends on temperature to determine the optimal conditions to perform a reaction. To determine this, we need to know how ACrxii/Cf T) changes with temperature. The variation of the Gibbs free energy- with temperature is given by... [Pg.88]

Variation of Ecfuilibrium Constant with Temperature. A third general method of measuring AH° will only be mentioned here very briefly since it is based on the second law of thermodynamics, to be considered in Chapter 5. This method is based on the equation for the variation of the equilibrium constant K with the temperature ... [Pg.160]

With diatomic molecules, energies of dissociation may be determined in various other ways. One method depends upon the variation with temperature of the equilibrium constant of the dissociation, and application of the thermodynamic relation din JT/dT = AUjBT, A second method involves determinations, based upon measurements of explosion temperatures, of the apparent specific heat of the partially dissociated gas. [Pg.264]

Recently DuPre et al reported that, S increases linearly with temperature rise. Qualitatively, their results are consistent with ours. However, the time required to reach the equilibrium pitch, varied with temperature, the concentration of polymer, and also the thermal history. For PBLG solution in dichloro-ethane (EDC), which concentration is 0.12 vol/vol, the variation of pitch with time was measured at a constant temperature by T-jump method. Fig. 1 shows the time dependence of cholesteric pitch by the T-jump method from -2°C to +30°C, 40°C and 50°C respectively. It is clear that the time required to arrive at the equilibrium pitch is shorter at higher temperature but is still over several hours. Therefore, the equilibrium pitch must be measured after prolonged aging at each measuring temperature. It was found that the... [Pg.138]


See other pages where Equilibrium constant variation with temperature is mentioned: [Pg.48]    [Pg.81]    [Pg.46]    [Pg.397]    [Pg.36]    [Pg.262]    [Pg.255]    [Pg.46]    [Pg.441]    [Pg.2661]    [Pg.86]    [Pg.106]    [Pg.110]    [Pg.255]    [Pg.2640]    [Pg.2414]    [Pg.332]    [Pg.175]    [Pg.319]   
See also in sourсe #XX -- [ Pg.16 ]

See also in sourсe #XX -- [ Pg.151 ]

See also in sourсe #XX -- [ Pg.17 ]




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