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Dissociation constants water, table

It will be seen that most of the dissociation constants in Table 9 lie between 10-3 and 10-11. It is of interest to know how much work is required to dissociate any of these molecules or molecular ions, transferring a proton to a distant water molecule. Using (91) in the form... [Pg.124]

A process which takes advantage of both the solubility characteristics and chemical properties of the amines is One which employs selective absorption in weakly acidic compounds such as cresols. Solubility is in- uenced not only by the solvent, but by the different basicities of the amines, as indicated under dissociation constants in Table 8-19. According to this process, mono- and dimethylamine are separated from trimethylamine by countercurrent extraction of the mixture with cresol saturated with water. The undissolved trimethylamine overhead is the least soluble In various solvents and is more weakly basic than dimethylamine. Prior to extraction, NHj can be removed, under specific conditions, from the three amines by countercurrent extraction with 17 per cent NaOH solution. This operation gives a mixed amine gas overhead and an NaOH solution of NHj. Under another set of conditions employing 10 per cent NaOH lolution in lower volumes, 100 per cent trimethylamine is the overhead gas. [Pg.475]

Acrylic acid is a moderately strong carboxylic acid. Its dissociation constant is 5.5 x 10. Vapor pressure as a function of temperature is given in Table 4 for acrylic acid and four important esters (4,16—18). The lower esters form a2eotropes both with water and with their corresponding alcohols. [Pg.150]

Physical properties of the acid and its anhydride are summarized in Table 1. Other references for more data on specific physical properties of succinic acid are as follows solubiUty in water at 278.15—338.15 K (12) water-enhanced solubiUty in organic solvents (13) dissociation constants in water—acetone (10 vol %) at 30—60°C (14), water—methanol mixtures (10—50 vol %) at 25°C (15,16), water—dioxane mixtures (10—50 vol %) at 25°C (15), and water—dioxane—methanol mixtures at 25°C (17) nucleation and crystal growth (18—20) calculation of the enthalpy of formation using semiempitical methods (21) enthalpy of solution (22,23) and enthalpy of dilution (23). For succinic anhydride, the enthalpies of combustion and sublimation have been reported (24). [Pg.534]

If a methyl group replaces a hydrogen atom on the carbon of the C==N bond across which addition of water occurs, a considerable reduction in the extent of water addition is observed. Conversely, the existence of such a blocking effect can be used as a provisional indication of the site at which addition of water occurs, while the spectrum and acid dissociation constant of the methyl derivative provide a useful indication of the corresponding properties of the anhydrous parent substance. Examples of the effect of such a methyl group on equilibria are given in Table IV. [Pg.52]

Notice that the piO, value shown in Table 2.3 for water is 15.74, which results from the following calculation the Ka for any acid in water is the equilibrium constant /vet) for the acid dissociation multiplied by 55.4, the molar concentration of pure water. For the acid dissociation of water, we have... [Pg.51]

TABLE 8. Acid dissociation constants of a-substituted methanes at 25 °C in water (after References 28 and 39)... [Pg.592]

Table 11 Acid dissociation constants for the phenols in water and methanol, as well as second-order rate constants for the various methanolysis reactions of phosphonates 22a-e promoted by methoxide, La3 + and 9 Zn2 + ( OCH3)... Table 11 Acid dissociation constants for the phenols in water and methanol, as well as second-order rate constants for the various methanolysis reactions of phosphonates 22a-e promoted by methoxide, La3 + and 9 Zn2 + ( OCH3)...
Table 6.5 Acidity ( dissociation ) constants Ka for inorganic Lowry-Br0nsted acids in water at 298 K. Values of Ka are dimensionless all values presuppose equilibrium constants such as Equation (6.35), and were calculated with concentrations expressed in mol dm 3... Table 6.5 Acidity ( dissociation ) constants Ka for inorganic Lowry-Br0nsted acids in water at 298 K. Values of Ka are dimensionless all values presuppose equilibrium constants such as Equation (6.35), and were calculated with concentrations expressed in mol dm 3...
VAN AKEN et al. 0) and EDWARDS et al. (2) made clear that two sets of fundamental parameters are useful in describing vapor-liquid equilibria of volatile weak electrolytes, (1) the dissociation constant(s) K of acids, bases and water, and (2) the Henry s constants H of undissociated volatile molecules. A thermodynamic model can be built incorporating the definitions of these parameters and appropriate equations for mass balance and electric neutrality. It is complete if deviations to ideality are taken into account. The basic framework developped by EDWARDS, NEWMAN and PRAUSNITZ (2) (table 1) was used by authors who worked on volatile electrolyte systems the difference among their models are in the choice of parameters and in the representation of deviations to ideality. [Pg.173]

Table 8.3 lists the base dissociation constants for several weak bases at 25°C. Nitrogen-containing compounds are Bronsted-Lowry bases, because the lone pair of electrons on a nitrogen atom can bond with H+ from water. The steps for solving problems that involve weak bases are similar to the steps you learned for solving problems that involve weak acids. [Pg.404]

Considering that heavy and transition metals may reach subsurface water as hydrated cations at neutral pH, they may behave as acids, due to formation of a hydration shell surrounding the cation. The acidity of hydrated cations depends on the acid dissociation constant (pK ) values. The lower the pK value of the metal, the lower the pH at which precipitates are formed. Values of pK for major heavy metals are presented in Table 5.5. [Pg.115]

Table 8,3 Ionic dissociation constant of water for T between 0 and 60 °C at P = 1 bar. Table 8,3 Ionic dissociation constant of water for T between 0 and 60 °C at P = 1 bar.
Appendix 1 presents numerous reference tables containing most important data on the solubility of inorganic compounds in water, the density, dissociation constants, solubility products, ionization potentials of various atoms, etc., as well as thermochemical constants because many laws of inorganic chemistry cannot be explained without these quantities. [Pg.6]

Pass a stream of carbon dioxide into distilled water during 3-5 min. Test the solution with indicators. What processes occur when carbon (IV) oxide reacts with water What ions are present in the solution Write the equations of the reactions. Find the dissociation constants of carbonic acid (see Table 9). [Pg.163]

The definition of pH is pH = —log[H+] (which will be modified to include activity later). Ka is the equilibrium constant for the dissociation of an acid HA + H20 H30+ + A-. Kb is the base hydrolysis constant for the reaction B + H20 BH+ + OH. When either Ka or Kb is large, the acid or base is said to be strong otherwise, the acid or base is weak. Common strong acids and bases are listed in Table 6-2, which you should memorize. The most common weak acids are carboxylic acids (RC02H), and the most common weak bases are amines (R3N ). Carboxylate anions (RC02) are weak bases, and ammonium ions (R3NH+) are weak acids. Metal cations also are weak acids. For a conjugate acid-base pair in water, Ka- Kb = Kw. For polyprotic acids, we denote the successive acid dissociation constants as Kal, K, K, , or just Aj, K2, A"3, . For polybasic species, we denote successive hydrolysis constants Kbi, Kb2, A"h3, . For a diprotic system, the relations between successive acid and base equilibrium constants are Afa Kb2 — Kw and K.a Kbl = A w. For a triprotic system the relations are A al KM = ATW, K.d2 Kb2 = ATW, and Ka2 Kb, = Kw. [Pg.116]

Figure 2.3 shows how the chemistry of dissolved arsenious acid varies with pH. An analogous graph for arsenic acid is in Figure 2.4. As expected, protonated species of the acids are more common under low pH conditions were H+ is abundant. For both weak acids, dissociation constants (Ka values) may be derived to describe their gain or loss of H+ with changing pH conditions (Table 2.10 (Faure, 1998), 119-120). For example, the following reaction involving the dissociation of H3ASO3 in water at 25 °C and 1 bar pressure has a dissociation constant (K ) of HP9 2 (Wolthers et al., 2005), 3490 ... Figure 2.3 shows how the chemistry of dissolved arsenious acid varies with pH. An analogous graph for arsenic acid is in Figure 2.4. As expected, protonated species of the acids are more common under low pH conditions were H+ is abundant. For both weak acids, dissociation constants (Ka values) may be derived to describe their gain or loss of H+ with changing pH conditions (Table 2.10 (Faure, 1998), 119-120). For example, the following reaction involving the dissociation of H3ASO3 in water at 25 °C and 1 bar pressure has a dissociation constant (K ) of HP9 2 (Wolthers et al., 2005), 3490 ...
Like pH and pA"Sp, any dissociation constant may be conveniently written as a p/fa value, where p/fa = —log10 A a. That is, the p/fa of Reaction 2.41 at 25 °C and 1 bar pressure is about 9.2 (Table 2.10). Furthermore, like pH, p/fa values are often sensitive to temperature. In hydrothermal waters, for example, the pA a value of Reaction 2.43 declines with increasing temperature so that the value approaches 7.11 at 300 °C (Zakaznova-Herzog, Seward and Suleimenov, 2006), 1936 Table 2.10. [Pg.45]

There are four reactions that deal explicitly with the H+ ion (Table 3.3) one is the dissociation constant for water (Kw), two are the first and second dissociation constants of carbonic acid (K and K2), and the fourth deals with the dissociation of the bisulfate (HSOJ) ion (iFbisuifate)-... [Pg.39]

The modeling data based on nonsteady-state equilibrium predict that volatilization of 4-nitrophenol will be insignificant (Yoshida et al. 1983). The Henry s law constant (H) values for these two compounds (see Table 3-2) and the volatility characteristics associated with various H values (Thomas 1982) can be used to predict that volatilization from water will not be important. The dissociation constant (pKa) values of the two compounds (see Table 3-2) indicate that significant fractions of these nitrophenols will be dissociated at pHs above 6. Since ionic species do not volatilize significantly from water, the ionization may further limit volatilization. [Pg.70]


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