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Water partial molal volume

Table 31. Partial Molal Volume of Ion PAins at Infinite Dilution in Water at 25°C and 1 Atmosphere, and tiie Molal Volume in tiie Crystalline Solid, Both in Cm /Mole... Table 31. Partial Molal Volume of Ion PAins at Infinite Dilution in Water at 25°C and 1 Atmosphere, and tiie Molal Volume in tiie Crystalline Solid, Both in Cm /Mole...
Let us now ask how this value could be used as a basis from which to measure the local disturbance of the water structure that will be caused by each ionic field. The electrostriction round each ion may lead to a local increase in the density of the solvent. As an example, let us first consider the following imaginary case let us suppose that in the neighborhood of each ion the density is such that 101 water molecules occupy the volume initially occupied by 100 molecules and that more distant molecules are not appreciably affected. In this case the local increase in density would exactly compensate for the 36.0 cm1 increment in volume per mole of KF. The volume of the solution would be the same as that of the initial pure solvent, and the partial molal volume of KF at infinite dilution would be zero. Moreover, if we had supposed that in the vicinity of each ion 101 molecules occupy rather less than the volume initially occupied by 100 molecules, the partial molal volume of the solute would in this case have a negative value. [Pg.191]

The partial molal volumes of gases in water are needed to apply the Krichevsky-Kasarnowsky and the Krichevsky-Ilinskaya equations. A survey of the available experimentally measured partial molal volumes is given in Table VII. The results of Tiepel and Gubbins (2 ) seem especially reliable. The recent results of Popov and Drakin 26) usually appear to be much too high, possibly because of Popov and Drakin depended on literature solubility values for the concentration to be used in their calculation of the partial molal volume from the density data. [Pg.534]

The pressure-volume-temperature (PVT) properties of aqueous electrolyte and mixed electrolyte solutions are frequently needed to make practical engineering calculations. For example precise PVT properties of natural waters like seawater are required to determine the vertical stability, the circulation, and the mixing of waters in the oceans. Besides the practical interest, the PVT properties of aqueous electrolyte solutions can also yield information on the structure of solutions and the ionic interactions that occur in solution. The derived partial molal volumes of electrolytes yield information on ion-water and ion-ion interactions (1,2 ). The effect of pressure on chemical equilibria can also be derived from partial molal volume data (3). [Pg.581]

Millero F. J. (1972). The partial molal volumes of electrolytes in aqueous solutions. In Water and Aqueous Solutions, R. A. Home (series ed.), New York Wiley Interscience. [Pg.844]

In several previous papers, the possible existence of thermal anomalies was suggested on the basis of such properties as the density of water, specific heat, viscosity, dielectric constant, transverse proton spin relaxation time, index of refraction, infrared absorption, and others. Furthermore, based on other published data, we have suggested the existence of kinks in the properties of many aqueous solutions of both electrolytes and nonelectrolytes. Thus, solubility anomalies have been demonstrated repeatedly as have anomalies in such diverse properties as partial molal volumes of the alkali halides, in specific optical rotation for a number of reducing sugars, and in some kinetic data. Anomalies have also been demonstrated in a surface and interfacial properties of aqueous systems ranging from the surface tension of pure water to interfacial tensions (such as between n-hexane or n-decane and water) and in the surface tension and surface potentials of aqueous solutions. Further, anomalies have been observed in solid-water interface properties, such as the zeta potential and other interfacial parameters. [Pg.77]

Monnin C (1989) An ion interaction model for the volumetric properties of natural waters density of the solution and partial molal volumes of electrolytes to high concentrations at 25 °C. Geochim Cosmochim Acta 53 1177-1188... [Pg.238]

Millero, F. J. The partial molal volumes of ions in sea water. Limnol. Oceanogr. 14, 376-385 (1969). [Pg.173]

Because of their rigid cell walls, large hydrostatic pressures can exist in plant cells, whereas hydrostatic pressures in animal cells generally are relatively small. Hydrostatic pressures are involved in plant support and also are important for the movement of water and solutes in the xylem and in the phloem. The effect of pressure on the chemical potential of water is expressed by the term VWP (see Eq. 2.4), where Vw is the partial molal volume of water and P is the hydrostatic pressure in the aqueous solution in excess of the ambient atmospheric pressure. The density of water is about 1000 kg m-3 (1 g cm-3) therefore, when 1 mol or 18.0 x 10-3 kg of water is added to water, the volume increases by 18.0 x 10-6 m3. Using the definition ofV,., as a partial derivative (see Eq. 2.6), we need to add only an infinitesimally small amount of water (dnw) and then observe the infinitesimal change in volume of the system (dV). We thus find that Vw for pure water is 18.0 x 10-6 m3 mol-1 (18.0 cm3 mol-1). Although Vw can be influenced by the solutes present, it is generally close to 18.0 x 10-6 m3 mol-1 for a dilute solution, a value that we will use for calculations in this book. [Pg.64]

An admittedly extreme but dramatic example is provided by the study of supercritical solutions. At H2O densities of about 0.3 g/cc the partial molal volume of NaCl in steam above the critical temperature of water (374 C) can reach values of —5000 cc/mole The coefficient of compressibility of steam at this temperature and density is about 20 times greater than for H2O at 25°C. Data from S. W. Benson et al., J. Chem, Phys., 21, 2208 (1953). [Pg.516]

Water solubility (g/100 g, 25 C) P -COjH P -nhJ pK side chain Partial molal volumes (cm mol", 25°C) Molal activity coefficients in water, 25°C ... [Pg.356]

In Chapter 8, Zuyi Tao, in order to provide a better understanding of the ion-exchange behavior of amino acids, has compiled their particular acid-base properties, their solubility in water, their partial molal volumes, and their molal activity coefficients in water at 25 C. This information has been used in Gibbs-Donnan-based equations to facilitate a better understanding of the mechanism of amino acid uptake by ion exchangers at low and high solution concentration levels. Measurement of distribution coefficients and separation factors are also described. The eventual resolution of thermodynamic ion-exchange functions (AG, AH, and AS) is provided for the reader. [Pg.455]

The osmotic pressure of a sucrose solution is 148.5 atm at 20°C. The concentration is 1.43 kg sucrose/kg water, corresponding to a mol fraction 0.0700 of sucrose. The partial molal volume of water is approx 0.018 L/g mol. Accordingly, the activity coefficient of the water is... [Pg.633]

In the work presented here, these processes have been studied primarily by calorimetry. Planned measurements of partial specific heat and partial molal volume will give additional thermodynamic data on the structure of micellar systems. Heat capacity measurements will allow "simple" extrapolation of measured enthalpy terms to higher temperatures. In addition, a direct measure of the effect of temperature variation is of interest for solution structure studies. Partial molal volume measurements give information on the packing of surfactant monomers and micelles within the water structure. The effect of cosurfactants on the partial molal volume will be of particular interest. [Pg.94]

Figure 3. partial molal volume of water in hair as a function of n, the water... [Pg.314]

Partial molal volumes of aqueous ionic species vary considerably with changes in pressure and temperature. The molar volume of an aqueous species can be split into a Coulombic and a non-Coulombic term. The non-Coulombic term consists of the intrinsic volume of the ion. The Coulombic term consists of the volume of solvation and the volume of collapse. The volume of solvation is related to the orientation of water dipoles around the aqueous species, and the volume of collapse is the component of the partial molal volume related to the collapse of the water structure in the vicinity of the aqueous species. The pressure and temperature dependence of the molar volume of aqueous species arises from a similar change in the electrostatic properties of the solvent... [Pg.88]


See other pages where Water partial molal volume is mentioned: [Pg.48]    [Pg.2203]    [Pg.2187]    [Pg.48]    [Pg.2203]    [Pg.2187]    [Pg.78]    [Pg.79]    [Pg.192]    [Pg.148]    [Pg.533]    [Pg.485]    [Pg.120]    [Pg.843]    [Pg.633]    [Pg.108]    [Pg.136]    [Pg.142]    [Pg.18]    [Pg.22]    [Pg.167]    [Pg.167]    [Pg.97]    [Pg.491]    [Pg.548]    [Pg.97]    [Pg.362]    [Pg.843]    [Pg.633]    [Pg.668]    [Pg.831]    [Pg.77]    [Pg.321]    [Pg.322]    [Pg.609]    [Pg.411]   
See also in sourсe #XX -- [ Pg.64 , Pg.548 ]




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