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Gibbs energy dissociation reaction

Table 2 Selected reaction enthalpies and free energies of dissociation reactions of S (n=4, 6, 8, 10) in the gas phase and in SO2 solution at 298 K [in kj mor j. Some equilibria were also assessed using HF (DC=83) or oleum (DC=110) as solvent. Exergonic Gibbs energies of reaction in solution are printed in bold... [Pg.145]

Thermodynamic cycles involving standard electrode potentials obtained by cyclic voltammetry have also been used to provide thermochemical information on organometallic compounds. This so-called electrochemical method leads to Gibbs energies of reaction in solution, from which bond dissociation enthalpies may be derived using a number of auxiliary data that are often estimated. For example, the derivation of a metal-hydrogen bond dissociation enthalpy in an L MH species requires (i) an estimate of the reduction potential of in the same solvent where the experiments were carried out (ii) an estimate of the solvation entropies of L MH, L M, and H and (iii) the knowledge of the pK of... [Pg.613]

The development of a consistent theory for a dissociative electron transfer is a recent challenge in the field of theoretical electrocatalysis. Progress in this field of electrochemistry has involved the use of an harmonic Morse curves [25] instead of harmonic approximations. Applying the principles of the theory of the activated complex to adiabatic dissociative electron transfer reactions, the work of Saveant resulted in the following expressions [24] for the Gibbs energy of activation... [Pg.411]

Table 6-5 gives thermodynamic dissociation constants and values of AG 0 and AH 0 for a number of acids of interest in biochemistry. Some of these values were used in obtaining the values of AGf° for the ions of Table 6-4. The data of Table 6-5 can also be used in evaluation of Gibbs energy changes for reactions of ionic forms not given in Table 6-4. Table 6-5 gives thermodynamic dissociation constants and values of AG 0 and AH 0 for a number of acids of interest in biochemistry. Some of these values were used in obtaining the values of AGf° for the ions of Table 6-4. The data of Table 6-5 can also be used in evaluation of Gibbs energy changes for reactions of ionic forms not given in Table 6-4.
While the examples chosen here concern only dissociation of protons, the Hammett equation has a much broader application. Equilibria for other types of reactions can be treated. Furthermore, since rates of reactions are related to Gibbs energies of activation, many rate constants can be correlated. For these purposes the Hammett equation can be written in the more general form in which k may be either an equilibrium constant or a rate constant.13 The subscript / denotes the reaction under consideration and i the substituent influencing the reaction. [Pg.309]

In binary reciprocal univalent systems, the most dissociated is always the stable pair of salts. However, the correctness of the calculation was conditioned by the consistency and correctness of the molar conductivity values and especially by the correctness of the value of the standard Gibbs energy of the metathetical reaction. [Pg.341]

A complete description of any groundwater system necessitates consideration of reactions between rock forming minerals and the aqueous phase. This cannot be achieved without accurate thermodynamic properties of both the participating aluminosilicate minerals and aqueous aluminum species. Most computer codes used to calculate the distribution of species in the aqueous phase utilize the "reaction constant" approach as opposed to the "Gibbs free energy minimization" approach (3). In the former, aluminosilicate dissolution constants are usually written in terms of the aqueous aluminum species, Al, which is related to other aqueous aluminum species by appropriate dissociation reactions. [Pg.414]

At 452.2 K, a total pressure of 95.9 kPa, and with an appropriate catalyst, the equilibrium extent of dissociation of pure isopropanol to acetone and hydrogen is found to be 56.4 percent [H. J. Kolb and R. L. Bur-well, Jr., J. Am. Chem. Soc., 67, 1084 (1945)]. Use this information to calculate the standard-state Gibbs energy change for this reaction at this temperature. [Pg.773]


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