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Dissociation constant Formal

In deriving theoretical equations of the current-potential (or time) curves of ion transfer of an acid we shall make essentially the same assumptions as the assumption 1-6 above. It is noted here that theoretical equations of the more general case, that is, of a dibasic acid, such as expressed by AH2 = AH + H, AH = A + H, can be derived [24], but are not included here, to save space. The formal formation constant, and formal dissociation constant,, in the a phase is defined by... [Pg.686]

For a univalent electrolyte and retaining only the linear term in [4] the dependence of the dissociation constant upon electric field strength can formally be written as a Van t Hoff type equation 3... [Pg.157]

It is also common to measure by voltammetry the thermodynamic properties of purely chemical reactions that are in some way coupled to the electron transfer step. Examples include the determination of solubility products, acid dissociation constants, and metal-ligand complex formation constants for cases in which precipitation, proton transfer, and complexation reactions affect the measured formal potential. Also in these instances, studies at variable temperature will afford the thermodynamic parameters of these coupled chemical reactions. [Pg.489]

A corresponding modification of equation (44) allows the expression for kjks of A-l reactions to include a correction for the transfer effect. Recalling the definition of K in equation (41) and noting that its reciprocal bears a formal resemblance to the definition of an acid dissociation constant (equation (12)), we may proceed from equation (44) by steps similar to those which led from equation (29) to (94), viz. ... [Pg.290]

Here we have introduced a detailed formalism for building models of biochemical systems. This approach has the advantages that the influences of pH and metal ion concentrations on apparent thermodynamic properties are explicitly accounted for. This detailed accounting allows us to take advantage of the rich data available on dissociation constants and thermodynamic properties. Even so, the available data remain incomplete. While standard free energies of formation are... [Pg.160]

Apparent forward (or backward) activation rate constant Equilibrium constant Acidity dissociation equilibrium constant Formal acidity dissociation equilibrium constant... [Pg.1344]

The conventional first-order rate constant for water was divided by 55, the molar concentration of water, to get the rate constant shown, in order that it might be at least formally similar to the other values.. The acid dissociation constant of water w as treated similarly. [Pg.247]

In the 1-substrate case one can at least say that the dissociation constant may not exceed K -, there is therefore a formal mathematical relationship between the two constants. For some mechanisms involving more than one reactant, not even this limited degree of linkage exists. Michaelis constants are empirical kinetic parameters. They have an entirely adequate definition in kinetic terms and should not be equated with thermodynamic constants without sound theoretical or experimental justification. [Pg.78]

Arsenic acid is about as strong an acid as H3PO4. The acid dissociation constants are p/fai. 2.25 pA a2, 6.77 and pA as, 11.60. In arsenic acid the oxidation state of arsenic is formally +5. It behaves as a moderately strong oxidizing agent E = 0.559 V) in a number of reactions. The following are some typical examples. [Pg.235]

The values of B are negative and larger than usual. Bell and George (loc. cit.) have interpreted this as being due to the formation of associated species in solutions of thallous salts, and they calculate from the results dissociation constants for TlCl and TICNS at several temperatures. If the degree of association is small it can always be formally described by a linear term in the expression for log /. [Pg.230]

Fig. 7.1 Chemical reaction mechanism representing a biochemical NAND gate. At steady state, the concentration of species 85 is low if and only if the concentrations of both species Ii and I2 are high. All species with asterisks are held constant by buffering. Thus, the system is formally open although there are two conservation constraints. The first constraint conserves the total concentration of S3 -F 84 -F 85, and the second conserves -F 87. All enzyme-catalyzed reactions in this model are governed by simple Michaelis-Menten kinetics. Lines ending in over an enzymatic reaction step indicate that the corresponding enzyme is inhibited (noncom-petitively) by the relevant chemical species. We have set the dissociation constants, Kp j, of each of the enzymes Ei-Eg, from their respective substrates equal to 5 concentration units. The inhibition constants, K i and K 2, for the noncompetitive inhibition of E1 and 7 by 11 and I2, respectively, are both equal to 1 unit. The Vmax for both Ej and E2 is set to 5 units, and that for E3 and E4 is 1 unit/s. The Vmax s for E5 and Eg are 10 and 1 units/s, respectively. (From [1].)... Fig. 7.1 Chemical reaction mechanism representing a biochemical NAND gate. At steady state, the concentration of species 85 is low if and only if the concentrations of both species Ii and I2 are high. All species with asterisks are held constant by buffering. Thus, the system is formally open although there are two conservation constraints. The first constraint conserves the total concentration of S3 -F 84 -F 85, and the second conserves -F 87. All enzyme-catalyzed reactions in this model are governed by simple Michaelis-Menten kinetics. Lines ending in over an enzymatic reaction step indicate that the corresponding enzyme is inhibited (noncom-petitively) by the relevant chemical species. We have set the dissociation constants, Kp j, of each of the enzymes Ei-Eg, from their respective substrates equal to 5 concentration units. The inhibition constants, K i and K 2, for the noncompetitive inhibition of E1 and 7 by 11 and I2, respectively, are both equal to 1 unit. The Vmax for both Ej and E2 is set to 5 units, and that for E3 and E4 is 1 unit/s. The Vmax s for E5 and Eg are 10 and 1 units/s, respectively. (From [1].)...
Fig. 11. Active transport using the simple carrier. Formal kinetic schemes for (a) countertransport and (b) co-transport. A and B are the two substrates of the carrier E either of which (in countertramsport) or both which (in co-transport) combine with E to form EA, EB or EAB. Subscripts 1 or 2 refers to substrate at side 1 or 2 of the membrane. The rate constants b, d, f, g, k are defined in the figure. AT" is the equilibrium constant of the chemical reaction /I =4.42 in primary active transport (and is equal to unity in the case of secondary active transport). Af=A /A 2 in co-transport. The square brackets denote concentrations and terms such as /4, =[/l,]/Arj, where is the relevant dissociation constant, here = dj/gi. J is the net flux in the 1 ->2 direction. (Figure taken, with permission, from [30].)... Fig. 11. Active transport using the simple carrier. Formal kinetic schemes for (a) countertransport and (b) co-transport. A and B are the two substrates of the carrier E either of which (in countertramsport) or both which (in co-transport) combine with E to form EA, EB or EAB. Subscripts 1 or 2 refers to substrate at side 1 or 2 of the membrane. The rate constants b, d, f, g, k are defined in the figure. AT" is the equilibrium constant of the chemical reaction /I =4.42 in primary active transport (and is equal to unity in the case of secondary active transport). Af=A /A 2 in co-transport. The square brackets denote concentrations and terms such as /4, =[/l,]/Arj, where is the relevant dissociation constant, here = dj/gi. J is the net flux in the 1 ->2 direction. (Figure taken, with permission, from [30].)...
Equation 8-28 is formally analogous to what would be obtained at the second equivalence point of a diprotic acid titration or the last equivalence point of an N-protic acid titration. In these cases, the appropriate acid dissociation constant, K2 or must of course be used. [Pg.169]

We require a formal expression for Ah o which is provided by the equation for the thermodynamic dissociation constant of the acid, viz. [Pg.122]

With increase in the ionic strength of the solution the first kinetic wave (pH 6.0) increases in height and the second wave (pH 3.5 ) decreases. Evidently both waves have surface character. The protonation rate constant of the benzophenonetetracarboxylate anions was evaluated formally on the assumption that the principal proton donor is the hydrogen ion and with allowance for the change in concentration of charged particles at the electrode surface under the influence of its field. In these calculations account was not taken of the variation in the acid dissociation constant during its adsorption on the electrode surface (see Section 1, Point f). [Pg.99]

The ratio k" jk equals K y the Michaelis constant, which is the dissociation constant of the enzyme-substrate complex [ES] into its components [E] and (S) (Michaelis and Menten, 1913). It pertains to the Equilibrium (iv) which is formally analogous to (ii) ... [Pg.300]


See other pages where Dissociation constant Formal is mentioned: [Pg.683]    [Pg.194]    [Pg.220]    [Pg.639]    [Pg.195]    [Pg.289]    [Pg.503]    [Pg.270]    [Pg.28]    [Pg.250]    [Pg.377]    [Pg.123]    [Pg.573]    [Pg.55]    [Pg.684]    [Pg.203]    [Pg.216]    [Pg.217]    [Pg.269]    [Pg.300]    [Pg.215]    [Pg.27]    [Pg.216]    [Pg.179]    [Pg.76]    [Pg.503]    [Pg.277]    [Pg.713]    [Pg.307]    [Pg.252]    [Pg.413]    [Pg.137]   
See also in sourсe #XX -- [ Pg.208 ]




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