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Buffering effect calculation

These rate constants are for the hydrolysis of cinnamic anhydride in carbonate buffer, pH 8.45, total buffer concentration 0.024 M, in the presence of the catalysts pyridine, A -methylimidazole (NMIM), or 4-dimethylaminopyridine (DMAP). In the absence of added catalyst, but the presence of buffer, the rate constant was 0.005 24 s . You may assume that only the conjugate base form of each catalyst is catalytically effective. Calculate the catalytic rate constant for the three catalysts. What is the catalytic power of NMIM and of DMAP relative to pyridine ... [Pg.308]

In order to obtain a more intuitive insight into the mechanism of thermodynamic buffering we calculated the effects of thermodynamic buffering on the entropy production of the system. The entropy production of oxidative phosphorylation with an attached load is given in equation (8). A convenient way to introduce the contribution of the adenylate kinase reaction to this system is to consider L/ as an overall load conductance embracing the effects of the adenylate kinase reaction as well as the effects of the true extrinsic load conductance of the irreversible ATP utilizing... [Pg.152]

The pK values of buffers, as we have shown in Section II, vary with solvent and temperature. This variation in pK must be taken into consideration when the protonic activity of a buffer is calculated. In the anionic systems we generally use the buffer Tris. With this buffer the solvent effect is not very important, but the temperature effect is considerable. Further details are given in Section IV. [Pg.146]

We wish to illustrate the buffer system buffer effect by calculating what the pH of the solution becomes when 0,01 moles of solid NaOH is added to 1.0 litre of the buffer solution. As NaOH is a strong base we assume that all NaOH dissociate completely. The determining components in the solution is thereby ... [Pg.134]

The spectra discussed above indicate the presence of the ene-dithiolate electronic buffering effect, but not its cause. Insight into this cause can be gained by comparing spectra of a compound that have been collected with different photon energies to evaluate the photoionization cross sections. From previous experimental studies and calculations of atomic photoionization cross sections,it is expected that ionizations from orbitals with significant Mo 4d contributions will increase in intensity compared to ionizations of primarily S 3p character when data collected with a Hell photon source are compared to data collected with a Hel photon source. Mixing... [Pg.6290]

The whole idea of strong electrostatic adsorption (SEA), then, is to control the pH of the excess liquid so as to arrive at the optimal pH where metal complex-surface interaction is strongest. Calculations and experimental vah-dation such as seen in Figures 3.1b and 3.2 can be used to anticipate the initial pH that gives the optimal final pH. The pH buffering effect has been reviewed in more detail [15] and will be discussed further in the last section of this chapter. [Pg.36]

The closeness of fit may be gauged from the experimental and theoretical rate vs. concentration curves for hydrolysis of p-nitrophenyl carboxylates catalysed by quaternary ammonium surfactant micelles (Figure 3). The shape of the curve is satisfactorily explained for unimolecular, bimolecular, and termolecular reactions. An alternative speculative model is effectively superseded by this work. Romsted s approach has been extended in a set of model calculations relating to salt and buffer effects on ion-binding, acid-dissociation equilibria, reactions of weakly basic nucleophiles, first-order reactions of ionic substrates in micelles, and second-order reactions of ionic nucleophiles with neutral substrates. In like manner the reaction between hydroxide ion and p-nitrophenyl acetate has been quantitatively analysed for unbuffered cetyltrimethylammonium bromide solutions. This permits the derivation of a mieellar rate constant km = 6-5 m s compared to the bulk rate constant of kaq =10.9m s . The equilibrium constant for ion-exchange at the surface of the micelle Xm(Br was estimated as 40 10. The... [Pg.194]

The PSI is calculated in a manner similar to the Ryznar stability index. Puckorius uses an equilibrium pH rather than the actual system pH to account for the buffering effects ... [Pg.109]

The host program checks and reads buffer memory, calculates counts, corrects dead time effect, displays counted data, and responds to the aforementioned user requests coitming through the keyboard. [Pg.62]

Based on the above equilibria, the concentration of HOCl in the normal pH range varies inversely with the total concentration of cyanurate. Increased concentration of cyanuric acid, therefore, should decrease the biocidal effectiveness of FAC. This has been confirmed by laboratory studies in buffered distilled water which showed 99% kill times of S.faecalis at 20°C increasing linearly with increasing cyanuric acid concentration at constant av. Cl at pH 7 and 9 (45). Other studies in distilled water have found a similar effect of cyanuric acid on kill times of bacteria (46—48). Calculations based on the data from Ref. 45 show that the kill times are highly correlated to the HOCl concentration and poorly to the concentration of the various chloroisocyanurates, indicating that HOCl is the active bactericide in stabilized pools (49). [Pg.301]

Equation 11.12 does not fit velocity profiles measured in a turbulent boundary layer and an alternative approach must be used. In the simplified treatment of the flow conditions within the turbulent boundary layer the existence of the buffer layer, shown in Figure 11.1, is neglected and it is assumed that the boundary layer consists of a laminar sub-layer, in which momentum transfer is by molecular motion alone, outside which there is a turbulent region in which transfer is effected entirely by eddy motion (Figure 11.7). The approach is based on the assumption that the shear stress at a plane surface can be calculated from the simple power law developed by Blasius, already referred to in Chapter 3. [Pg.675]

The method is based on the calculation of the total temperature difference between the fluid and the surface, by adding the components attributable to the laminar sub-layer, the buffer layer and the turbulent region. In the steady state, the heat flux (<70) normal to the surface will be constant if the effects of curvature are neglected. [Pg.727]

We can adjust the pH of a buffer solution by adding some acid to lower it or some base to raise it. Another way to adjust the pH of a buffer by adding more salt (which supplies the conjugate acid or base). Example 11.2 shows how to calculate the effect of added acid or base on the pH of a buffer. [Pg.567]

Commercially available buffer solutions can be purchased for virtually any desired pH. A buffer solution commonly used to calibrate pH meters contains 0.025 m Na2HP04(aq) and 0.025 M KH2P04(aq) and has pH = 6.87 at 25°C. However, the method demonstrated in Example 11.1 would give pH = 7.2 for this solution. Because these calculations interpret activities as molarities, not effective molarities, they ignore ion—ion interactions so the values calculated are onl) approximate. [Pg.570]

FIGURE 6 Effect of pH on the degradation of PC at 72°C (buffer concentration = 0). The lines were calculated with linear regression analysis. (From Grit et al., 1989.)... [Pg.280]

Giggenbach (1984) calculated the effect of temperature on the chemical composition of fluids buffered by alteration minerals. The causes for the hydrothermal alteration considered below are mainly based on the works by Shikazono (1978a) and Giggenbach (1984). The effect of the extent of water-rock interaction is not taken into account. [Pg.122]

In PAMPA measurements each well is usually a one-point-in-time (single-timepoint) sample. By contrast, in the conventional multitimepoint Caco-2 assay, the acceptor solution is frequently replaced with fresh buffer solution so that the solution in contact with the membrane contains no more than a few percent of the total sample concentration at any time. This condition can be called a physically maintained sink. Under pseudo-steady state (when a practically linear solute concentration gradient is established in the membrane phase see Chapter 2), lipophilic molecules will distribute into the cell monolayer in accordance with the effective membrane-buffer partition coefficient, even when the acceptor solution contains nearly zero sample concentration (due to the physical sink). If the physical sink is maintained indefinitely, then eventually, all of the sample will be depleted from both the donor and membrane compartments, as the flux approaches zero (Chapter 2). In conventional Caco-2 data analysis, a very simple equation [Eq. (7.10) or (7.11)] is used to calculate the permeability coefficient. But when combinatorial (i.e., lipophilic) compounds are screened, this equation is often invalid, since a considerable portion of the molecules partitions into the membrane phase during the multitimepoint measurements. [Pg.138]

Fig. 15.1. Calculated effects on pH of reacting hydrochloric acid into a 0.2 molal NaCl solution and a 0.1 molal Na2CC>3 solution, as functions of the amount of HC1 added. The two plateaus on the second curve represent the buffering reactions between COJ- and HCOJ, and between HCO3 and C02(aq). Fig. 15.1. Calculated effects on pH of reacting hydrochloric acid into a 0.2 molal NaCl solution and a 0.1 molal Na2CC>3 solution, as functions of the amount of HC1 added. The two plateaus on the second curve represent the buffering reactions between COJ- and HCOJ, and between HCO3 and C02(aq).
Retention volumes of monosubstituted benzenes, benzoic acid, phenols, and anilines have been measured in RPLC [76]. Buffered acetonitrile/water and tetrahydrofuran/water eluents were used with an octadecylsilica adsorbent. From the net retention volumes, a substituent interaction effect was calculated and described with the linear free energy relationship developed by Taft. The data was interpreted in terms of hydrogen bonding between the solutes and the eluent. [Pg.537]

The common-ion effect is an application of Le Chatelicr s principle to equilibrium systems of slightly soluble salts. A buffer is a solution that resists a change in pH if we add an acid or base. We can calculate the pH of a buffer using the Henderson-Hasselbalch equation. We use titrations to determine the concentration of an acid or base solution. We can represent solubility equilibria by the solubility product constant expression, Ksp. We can use the concepts associated with weak acids and bases to calculate the pH at any point during a titration. [Pg.249]

This work was carried out to confirm minimal temperature dependence of Ps02 H20 over sodium citrate solutions and to determine the dependence of Pgo P O on solution composition. Measurements of pH as a function of temperature and solution composition have been performed in order to separate the effects of the specific buffer on Psc / O Design calculations are presented to estimate the steam requirements on typical applications. [Pg.270]

Lipophilicity in particular, as reflected in partition coefficients between aqueous and non-aqueous media most commonly water (or aqueous buffer) and Z-octanol,has received much attention [105,141,152,153,176,199,232,233]. Logic )W for the octanol-water system has been shown to be approximately additive and constitutive, and hence, schemes for its a priori calculation from molecular structure have been devised using either substituent tt values or substructural fragment constants [289, 299]. The approximate nature of any partition coefficient has been frequently emphasized and, indeed, some of the structural features that cause unreliability have been identified and accommodated. Other complications such as steric effects, conformational effects, and substitution at the active positions of hetero-aromatic rings have been observed but cannot as yet be accounted for completely and systematically. Theoretical statistical and topological methods to approach some of these problems have been reported [116-119,175,289,300]. The observations of linear relationships among partition coefficients between water and various organic solvents have been extended and qualified to include other dose-response relationships [120-122,160,161,299-302]. [Pg.266]


See other pages where Buffering effect calculation is mentioned: [Pg.299]    [Pg.288]    [Pg.188]    [Pg.6291]    [Pg.162]    [Pg.237]    [Pg.127]    [Pg.656]    [Pg.145]    [Pg.110]    [Pg.135]    [Pg.170]    [Pg.179]    [Pg.185]    [Pg.235]    [Pg.336]    [Pg.27]    [Pg.40]    [Pg.323]    [Pg.504]   
See also in sourсe #XX -- [ Pg.153 ]




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