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Salt effect, correction

Kinetic studies also provide other evidence for the SnI mechanism. One technique used F NMR to follow the solvolysis of trifluoroacetyl esters. If this mechanism operates essentially as shown on page 393, the rate should be the same for a given substrate under a given set of conditions, regardless of the identity of the nucleophile or its concentration. In one experiment that demonstrates this, benzhy-dryl chloride (Ph2CHCl) was treated in SO2 with the nucleophiles fluoride ion, pyridine, and triethylamine at several concentrations of each nucleophile. In each case, the initial rate of the reaction was approximately the same when corrections were made for the salt effect. The same type of behavior has been shown in a number of other cases, even when the reagents are as different in their nucleophilicities (see p. 438) as H2O and OH . [Pg.396]

Effect of Ionic Strength. Both yE systems were examined for ionic strength effects. Microemulsion compositions were prepared at 70% water, with a cyanide concentration of 0.032 M with respect to the water content. Potassium bromide was used to vary the ionic strength of the reaction mixtures. Ionic strength in the CTAB yE was varied from 0.04 to 0.34. Since the Brij yE tolerated a much higher salt concentration without phase separation, ionic strength in that system was varied between 0.04 and 1.80. As will be seen, the Brij system exhibits a salt effect, while the CTAB yE does not. Rate constants obtained for reaction (1) in the Brij yE were therefore corrected to take into account the effect of ionic strength in that system (vide infra). [Pg.178]

Many salt minerals have water of crystallization in their crystal structnre. Such water of hydration can provide information on the isotope compositions and/or temperatures of brines from which the minerals were deposited. To interpret snch isotope data, it is necessary to know the fractionation factors between the hydration water and the solntion from which they are deposited. Several experimental studies have been made to determine these fractionation factors (Matsno et al. 1972 Mat-subaya and Sakai 1973 Stewart 1974 Horita 1989). Becanse most saline minerals equilibrate only with highly saline solutions, the isotopic activity and isotopic concentration ratio of water in the solntion are not the same (Sofer and Gat 1972). Most studies determined the isotopic concentration ratios of the sonrce solntion and as Horita (1989) demonstrated, these fractionation factors have to be corrected using the salt effect coefficients when applied to natural settings (Table 3.2). [Pg.149]

Table 3.2 Experimentally determined fractionation factors of salt minerals and their corrections using salt effect coefficients (after Horita 1989)... Table 3.2 Experimentally determined fractionation factors of salt minerals and their corrections using salt effect coefficients (after Horita 1989)...
In analyzing their data, Sneen and Larsen had to correct for salt effects, since they were comparing rate with azide present to rate without.107 Schleyer and co-workers have criticized Sneen s conclusions by pointing out the uncertainties involved in such corrections,108 and Sneen has replied, justifying his earlier conclusions and presenting similar evidence for a-phenylethyl systems,109 and for an allylic system.110 The question is far from settled, and will continue to be a subject of investigation.111... [Pg.245]

Throughout this chapter we have formulated rate laws in terms of concentrations and ignored activity corrections, as is almost always done in environmental chemistry. However, where ionic strength, I, varies and both reactants are charged, a substantial "primary salt effect" can be expected (167). The effect is described by... [Pg.426]

This confirms the essential correctness of the theoretical treatment of the primary salt effect. [Pg.286]

Determination of kfobs.) at the Experimental Acidity and Temperature. Knowledge of the acidity function of the acid and its variation with temperature is required. The standardization of the acid is usually done by titration. The low substrate concentration required for UV analysis obviates correction of the acidity to allow for losses due to protonation of the substrate, or salt effects. [Pg.57]

Distribution of Mn in various tissues was determined 10 days after administration of the isotopes. Animals were killed by CO asphyxiation. Heart, spleen, femur, gastrocnemius muscle and portions of the liver and small intestine were removed and weighed. Blood was collected by heart puncture. Initially it appeared that MnCl was more effectively absorbed than Mn-NTA. However the entire difference between the two forms administered could be accounted for by the rapid and persistent adsorption of the Mn onto the teeth when fed as the ionic salt. When corrected for adsorption to teeth, less than 1% of the MnClg was absorbed by the animal. The greatest amount of radioactivity was accumulated in the muscle mass and liver. Approximately 10% was found in the bone. [Pg.48]

The most general and safe procedure to obtain a point of zero charge is by considering the salt effect on common intersection point (c.l.p.) is found at different indifferent electrolyte concentrations, the pAg or pH, of the c.l.p. is identified as pAg or pH°. reasoning that when there is no double layer, there Is no charge to be screened and hence no Influence of added indifferent electrolyte. In principle this procedure is correct the main problem is to ensure that the electrolyte is really indifferent, that is, it contains only generlcally adsorbing Ions. [Pg.346]

Solvation energies for other multipoles inside a spherical cavity, including corrections due to salt effects, can be found, for example in Ref. 29. Analytical solutions of the Poisson equation for some other cavities, such as ellipse or cylinder, are also known [2] but are of little use in solvation calculations of biomolecules. For cavities of general shape only numerical solution of the Poisson and Poisson-Boltzmann equations is possible. There are two well-established approaches to the numerical solution of these equations the finite difference and the finite element methods. [Pg.267]

An analogous comparison of the reactivity of anions and anionic complexes of Table VI reveals several interesting facts. In this table there are 40 compounds which react with e m at a rate which is more than 70% of the calculated diffusion controlled rate (11 of these compounds have been measured in the present study for the first time). However, only 18 compounds have a values between 0.7 and 1.5 and we consider them to agree reasonably well with the calculated ones. In some cases, the high a values may be because of the fact that they were calculated from the experimental rate constants without correcting for salt effects. These include the following compounds Cr(EDTA)", (6.9) Cr(OX) v3", (6.10) Co(CN)o3", (6.20) Co(CN)5CF, (6.21) Co(CN)5N023", (6.22) Co(N02)63", (6.23) and Co(EDTA)", (6.24). [Pg.91]

The effect of the salt content on the separation efficiency and column life requires further investigation. Standards should be prepared in artificial seawater or natural seawater depleted of DFAA in order to correct for any possible salt-effects on the retention times, or elution order. [Pg.459]

Olsen and Jatlow (02) modified the Delves procedure to permit the direct use of aqueous standards rather than the method of standard addition. They accomplished this by adding a small drop (ca. 2 jul) of a 150 mg/liter albumin solution to just coat the bottom of the cup. The albumin was dried on a hot plate. In the presence of albumin, aqueous standards gave essentially the same response as blood samples. A small nonspecific molecular absorption (equal to about 3 /mg of lead per 100 ml) due to blood salts was corrected for by adding 50 mM sodium chloride to standards. EDTA had no effect on the analysis. The authors also improved precision by stabilizing the burner mount. Again, the 2833 A line was preferred over the 2170 A line because of greater stability and linearity. These authors employed a similar procedure for the determination of lead in 10 /A of urine. [Pg.308]

Lange, A. W, and Herbert, J. M. (2012). Improving generalized Born models by exploiting connections to polarizable continuum models. II. Corrections for salt effects,/. Chem. Theory Comput. 8, pp. 4381-4392. [Pg.412]

To make comparisons with the above salt effects, however, accurate values of An from acid-base titrations and correction of concentrations to activities should be considered. At this time, however, several different graphical representations of relative efficiencies are possible. These include comparison of the relative effectiveness of changes in chemical potential, Ap, to drive T, from just above to below the operating temperature, comparison of the relative ApAn areas determined from acid-base titration curves, and comparison of the significance of different degrees of positive cooperativity, that is, the impact of changes in the Hill coefficient. [Pg.206]

Direct measurements of several trace metals by electrothermal atomic absorption spectrometry (ETAAS) have been reported. In general, sensitivities are inadequate for open-ocean waters, though in more metal-enriched environments (e.g., coastal waters and sediment pore waters) such analysis is possible careful corrections for the large and complex salt effects are necessary. The interferences can be minimized by the use of appropriate chemical modifiers, platforms in the graphite tubes, and sophisticated background correction schemes such as Zeeman. [Pg.5040]

Figure 12. Salt effect on the relative R 0H/R 0 quantum yield in two different solvents Water (left panel) and a 50/50% (by volume) mixture of met Hanoi/water [11c]. Circles are experimental data obtained from the relative height ratio of the two peaks in the steady-state fluorescence spectrum e.g., Figure 10. Dashed and full curves correspond to the Debye-Hiickel expression (with finite ion-size correction) [21] and the Naive Approximation [17, 11c], respectively. Both models employ the zero-salt kinetic parameters. Figure 12. Salt effect on the relative R 0H/R 0 quantum yield in two different solvents Water (left panel) and a 50/50% (by volume) mixture of met Hanoi/water [11c]. Circles are experimental data obtained from the relative height ratio of the two peaks in the steady-state fluorescence spectrum e.g., Figure 10. Dashed and full curves correspond to the Debye-Hiickel expression (with finite ion-size correction) [21] and the Naive Approximation [17, 11c], respectively. Both models employ the zero-salt kinetic parameters.

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See also in sourсe #XX -- [ Pg.166 ]




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