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Reversible reactions, applied

Since the purest water is dissociated into H+ and OH- to an extremely slight degree, equation (3) must be written as a reversible reaction. Applying the mass action law to this reaction in equilibrium, we may write ... [Pg.3]

If the reverse reaction, C, is also aflFected by S, which must here be a catalystic effect of sensitivity S would then communicate with J via two distinct routes (i.e., the forward and reverse reactions). Applying the product rule to each route ... [Pg.37]

Complex chemical mechanisms are written as sequences of elementary steps satisfying detailed balance where tire forward and reverse reaction rates are equal at equilibrium. The laws of mass action kinetics are applied to each reaction step to write tire overall rate law for tire reaction. The fonn of chemical kinetic rate laws constmcted in tliis manner ensures tliat tire system will relax to a unique equilibrium state which can be characterized using tire laws of tliennodynamics. [Pg.3054]

Equation 11-15 is known as the Michaelis-Menten equation. It represents the kinetics of many simple enzyme-catalyzed reactions, which involve a single substrate. The interpretation of as an equilibrium constant is not universally valid, since the assumption that the reversible reaction as a fast equilibrium process often does not apply. [Pg.839]

Any combination of first-order reactions can be simulated by extension of this procedure. Reversible reactions add only the feature that reacted species can be regenerated from their products. Second-order reactions introduce a new factor, for now two molecules must each be independently selected in order that reaction occur in the real situation the two molecules are in independent motion, and their collision must take place to cause reaction. We load the appropriate numbers of molecules into each of two grids. Now randomly select from the first grid, and then, separately, randomly select from the second grid. If in both selections a molecule exists at the respective selected sites, then reaction occurs and both are crossed out if only one of the two selections results in selection of a molecule, no reaction occurs. (Of course, if pseudo-first-order conditions apply, a second-order reaction can be handled just as is a first-order reaction.)... [Pg.112]

It should be pointed out that the existence of stable structures of the intermediate-complex type (also known as a-complexes or Wheland complexes) is not of itself evidence for their being obligate intermediates in aromatic nucleophilic substitution. The lack of an element effect is suggested, but not established as in benzene derivatives (see Sections I,D,2 and II, D). The activated order of halogen reactivity F > Cl Br I has been observed in quantita-tivei36a,i37 Tables II, VII-XIII) and in many qualitative studies (see Section II, D). The reverse sequence applies to some less-activated compounds such as 3-halopyridines, but not in general.Bimolecular kinetics has been established by Chapman and others (Sections III, A and IV, A) for various reactions. [Pg.170]

An important reaction in the chemistry of naphthalenes is the Bucherer reaction,i.e. the conversion of naphthols 1 to naphthylamines 2 as well as the reverse reaction. The reaction is carried out in aqueous medium in the presence of catalytic amounts of a sulfite or bisulfite. Apart from very few exceptions it does not apply to benzene derivatives, which limits the scope of that reaction. [Pg.47]

Fig, 1,26 E Vi, log (curves for the corrosion of a metal in a reducing acid in which there are two exchange processes (c,f. Fig, L24) involving oxidation of M—are reduction of —vH2. Note that (o) the reverse reactions for exchange process are negligible at potentials removed from E, (b) the potential actually measured is the corrosion potential E , which is mixed potential, and (c) the E vs. (,pp curves (where ijppi is the applied current density) when extrapolated intersect at corr. [Pg.92]

Applying the reciprocal rule (page 327), we can deduce the equilibrium constant expression for the reverse reaction... [Pg.330]

Expressions (27) and (29) show how the rates of reaction (26) and its reverse, reaction (28), depend upon the concentrations. Now we can apply our microscopic view of the equilibrium state. Chemical changes will cease (on the macroscopic scale) when the rate of reaction (26) is exactly equal to that of reaction (28). When this is so, we can equate expressions (27) and (29) ... [Pg.155]

Guldberg and Waage (1867) clearly stated the Law of Mass Action (sometimes termed the Law of Chemical Equilibrium) in the form The velocity of a chemical reaction is proportional to the product of the active masses of the reacting substances . Active mass was interpreted as concentration and expressed in moles per litre. By applying the law to homogeneous systems, that is to systems in which all the reactants are present in one phase, for example in solution, we can arrive at a mathematical expression for the condition of equilibrium in a reversible reaction. [Pg.16]

The use of the hydroxyl groups of poly(vinylalcohol) as reactive sites for the preparation of various unconventional polymers is well known and indeed the very synthesis of poly(vinylalcohol) is based on a similar but reverse reaction. This general principle has been applied successfully to the synthesis of some vinyl-type furanic polymers, which cannot be made by classical routes. [Pg.85]

Thermal analysis has been widely and usefully applied in the solution of technical problems concerned with the commercial exploitation of natural dolomite including, for example, the composition of material in different deposits, the influence of impurities on calcination temperatures, etc. This approach is not, however, suitable for the reliable determination of kinetic parameters for a reversible reaction (Chap. 3, Sect. 6). [Pg.242]

On the basis of these correlations, Gold and Satchell463 argued that the A-l mechanism must apply (see p. 4). However, a difficulty arises for the hydrogen exchange reaction because of the symmetrical reaction path which would mean that the slow step of the forward reaction [equilibrium (2) with E and X = H] would have to be a fast step [equivalent to equilibrium (1) with E and X = H] for the reverse reaction, and hence an impossible contradiction. Consequently, additional steps in the mechanism were proposed such that the initial fast equilibrium formed a 7t-complex, and that the hydrogen and deuterium atoms exchange positions in this jr-complex in two slow steps via the formation of a a-complex finally, in another fast equilibrium the deuterium atom is lost, viz. [Pg.198]

The use of silylated monomers is an interesting alternative method of aromatic polyester synthesis since the silylated gaseous by-products cannot participate in the reverse reaction, shifting polyesterification toward polymer formation. Reactions between silyl esters and acetates (Scheme 2.23) and reactions between silyl ethers and acid chlorides (Scheme 2.24) have been applied to the synthesis of linear265-267 and hyperbranched wholly aromatic polyesters202,268 269 (see Section 2.4.5.2.2). [Pg.72]

Like physical equilibria, all chemical equilibria are dynamic equilibria, with the forward and reverse reactions occurring at the same rate. In Chapter 8, we considered several physical processes, including vaporizing and dissolving, that reach dynamic equilibrium. This chapter shows how to apply the same ideas to chemical changes. It also shows how to use thermodynamics to describe equilibria quantitatively, which puts enormous power into our hands—the power to control the And, we might add, to change the direction of a reaction and the yield of products,... [Pg.478]

Most of the reactions considered in this chapter can be reversed. In many cases, we shall consider the reverse reactions with the forward ones, in the same section. The reverse of some of the other reactions are considered in other chapters. In still other cases, one of the reactions in this chapter is the reverse of another (e.g.. 16-2 and 16-12). For reactions that are reversible, the principle of microscopic reversibility (p. 285) applies. [Pg.1175]

The results of Example 5.2 apply to a reactor with a fixed reaction time, i or thatch- Equation (5.5) shows that the optimal temperature in a CSTR decreases as the mean residence time increases. This is also true for a PFR or a batch reactor. There is no interior optimum with respect to reaction time for a single, reversible reaction. When Ef < Ef, the best yield is obtained in a large reactor operating at low temperature. Obviously, the kinetic model ceases to apply when the reactants freeze. More realistically, capital and operating costs impose constraints on the design. [Pg.156]

C19-0094. The alkaline diy cell is not rechargeable. The solid products separate from the electrodes, so the reverse reactions cannot occur. What reactions may take place if an opposing potential sufficient to reverse the reactions is applied to a dry cell ... [Pg.1422]

Applying collision theory to the forward and the reverse reactions, and taking the ratio, we obtain the equilibrium constant ... [Pg.106]

Consider the shape of the E vs. t relation for the cathodic reaction Ox + ne — Red, and assume that the initial product concentration = 0. Assume further that the share of nonfaradcaic current is small and that all the applied current can be regarded as faradaic. In reversible reactions the electrode potential is determined by the values of c. and Prior to current flow the potential is highly positive since Ci, red = v,xsi 0- When the current has been turned on, the changes in surface concentrations are determined by Eqs. (11.10). Substituting these values into theNemst equation and taking into account that in our case = 0, we obtain... [Pg.205]

The method of representing the equilibrium state The value of the equilibrium constant changes if the reversible reaction is considered to proceed in the reverse direction. For example, the reaction A + B C + D can also be written asC + D A+Bso that [A] [B]/[C] [D] = kr/kf = K. In this case the value of the equilibrium constant for the reverse reaction is given by K = 1/K. To avoid such confusion while applying the law of mass action, the concentrations of the products are always placed in the numerator and those of the reactants in the denominator. [Pg.252]

Consideration thus far has been on only balanced reactions which occur in one phase, that is, homogeneous reactions. There are, of course, a great many reactions which occur between substances in different phases, and these are known as heterogeneous reactions. Numerous reversible, heterogeneous reactions are known, and it is pertinent now to bestow consideration on how far the law of mass action can be applied to such cases. The familiar reaction of the decomposition of calcium carbonate thermally - a well-known example of a reversible reaction represented by the equation... [Pg.255]

This can be accomplished by applying an electrical potential in the external circuit in such a manner that an emf occurs in opposition to that of the galvanic cell. The opposing emf is varied by means of a potentiometer until the current flow from the cell is essentially zero. Under these conditions, the cell may very well approach reversibility. This is readily tested by changing the direction of the current and allowing an infinitesimally small current flow in the opposite direction. If the cell is reversible, the cell reaction will proceed in the reverse direction with the same efficiency as in the forward direction. For a reversible reaction... [Pg.644]

A first assumption is that the twelve reversible reactions represented in Figure 1.28 have reached equilibrium. Of the twelve equilibrium constants that specify how many receptors are in each condition, only seven need to be known the remaining five are determined by the others. This can best be understood by returning to the simpler scheme shown in Figure 1.11. Applying the law of mass action to three of the four equilibria in that scheme, we have ... [Pg.66]

The spirobenzylisoquinoline 171b derived from berberine (15) (Section IV,A,1) was oxidized with m-chloroperbenzoic acid to the /V-oxide 389, which was treated with trifluoroacetic anhydride to afford dehydrohydrastine (370) in 56% overall yield (Scheme 71) through the Polonovski reaction (187). Holland et al. (188,189) reported the reverse reaction from dehydrophthalides to spirobenzylisoquinolines, namely, 370 was reduced with diisobutylalu-minum hydride to give a mixture of two diastereoisomeric spirobenzylisoquinolines 320 and 348 via the enol aldehyde. This reaction was applied to synthesis of various spirobenzylisoquinoline alkaloids such as (+)-sibiricine (352), ( + )-corydaine (347), (+ )-raddeanone (354), ( )-yenhusomidine (359), (+ )-ochrobirine (343), and ( )-yenhusomine (323). [Pg.200]

In order to minimize the required reactor volume for a given type of reactor and level of conversion, one must always operate with the reactor at a temperature where the rate is a maximum. For irreversible reactions the reaction rate always increases with increasing temperature, so the highest rate occurs at the highest permissible tepiperature. This temperature may be selected on the basis of constraints established by the materials of construction, phase changes, or side reactions that become important at high temperatures. For reversible reactions that are endothermic the same considerations apply, since both the reaction rate and the equilibrium yield increase with increasing temperature. [Pg.375]

I. The answer is c. (Hardman, pp 37-38,) Based on the concept that, for most situations, the association of a drug with its receptor is reversible, the following reaction applies ... [Pg.41]

In Section 5.3 for reversible reactions, it is shown that the rate of an exothermic, reversible reaction goes through a maximum with respect to T at constant fractional conversion /, but decreases with respect to increasing / at constant T. (These canchisians apply whether the reaction is catalytic or noncatalytic.) Both features are illustrated graphically in Figure 21.4 for the oxidation of SO, based on the rate law of Eklund (1956) ... [Pg.521]


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