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The Value for Water

s for the individual terms (in the brackets) are dose to overall s while F is large, whereas the coeflident of is the largest known for any tautomeric process. The data are those of MiUs and Beak [18], eight by NMR in deuterated solvents and six by UV, with error estimates of 20% and 7—23%, respectively. There are no outliers. The NMR and UV methodologies agree on log = 1.28 for water, from which = 0.38. The rounded-off value of 0.4 in Table 11.2 which we propose [17], since no greater precision can be claimed, would result in an estimate of log fC = 1.38 for 11 in water, well within the error limits of Eq. (11.11). [Pg.286]

Despite its use as a reference zero, cyclohexane does not possess the lowest Jt value known, and in fact those for straight-chain alkanes are slightly lower (Table 11.2). Lower still, at about —0.3, come the perfluorinated hydrocarbons [6] whose intermolecular repulsive forces lead to a kind of negative solvation. One [Pg.286]


The value for water in Table 4 is particularly interesting. AMI reproduces the water molecule s electron distribution very well and can give accurate results for hydrogen bonds. [Pg.135]

This formula for estimating droplet size was determined experimentally. Of the various terms, the first is the most important for small values of V. As V becomes small, the second term gains in importance. Unless the density or viscosity of the sample solution changes markedly from the values for water, mean droplet size can be estimated approximately by using the corresponding values for water, as shown. [Pg.142]

Z values are obtained from Eq. (8-76) for solvents having Z in the approximate range 63-86. In more polar solvents the CT band is obscured by the pyridinium ion ring absorption, and in nonpolar solvents l-ethyl-4-carbomethoxy-pyridinium iodide is insoluble. By using the more soluble pyridine-1-oxide as a secondary standard and obtaining an empirical equation between Z and the transition energy for pyridine-1-oxide, it is possible to measure the Z values of nonpolar solvents. The value for water must be estimated indirectly from correlations with other quantities. Table 8-15 gives Z values for numerous solvents. [Pg.437]

HF is that it attacks glass, so containers must be made of some inert material such as Teflon, a polytet-rafluoroethylene. The data for this nonaqueous solvent are shown in Table 10.4. As expected from the rather high heat of vaporization (which lies between the values for water and liquid ammonia) liquid HF has a liquid range that spans over 100 °C and a relatively high boiling point. [Pg.343]

Substitution of the tabulated values and the value for water (AAf = -227.36 kJ/mol for H20) into the equation below provides the change in Helmholtz free energy ... [Pg.198]

Table 3.6 shows the dipole moments of some common solvent molecules. While dipole moments for HMPA and DMSO are different, the values for water, HF, and THF are similar. Water and HF, which both readily dissolve ionic compounds, are more polar solvents than THF. The use of dipole moments as a polarity indicator, seriously underestimates the polarities of water and HF as solvents. [Pg.58]

Another calorimetric technique for measuring the heat of adsorption consists of comparing the heat of immersion (see Chapter 6, Section 6.6c) of bare solid with that of a solid preequilibrated with vapor to some level of coverage. Table 9.4 summarizes some results of this sort. The experiment consisted of measuring the heats of immersion of anatase (Ti02) in benzene with the indicated amount of water vapor preadsorbed on the solid. Small quantities of adsorbed water increase the heat of immersion more than threefold so that it approaches the value for water itself. Most laboratory samples will be contaminated with adsorbed water. [Pg.435]

According to J. Wagner, the viscosity of normal soln. of rubidium chloride at 25° is 0"9846 and of caesium chloride, 0"9775, under similar conditions. W. H. Green measured the viscosity and fluidity of aq. soln. of lithium chloride at 17"92° and 25° he found at 25° for 0 6175A, 5"325N, and 12 345A/r-soln. the respective values 0"009724, 0 019319, and 0"09589 when the value for water is 0"008955. R. Cohen measured the effect of press, on the viscosity of soln. of... [Pg.547]

Consider two aldehydes at neutral pH, formaldehyde and acetaldehyde. The hydration/ dehydration (pseudo-) first-order rate constants and the nondimensional Henry s law constants are summarized below. Since in the following discussion you are interested in orders of magnitude only, you assume that aqueous molecular diffusiv-ities of all involved species are the same as the value for C02, (DIW = 2 x 10 5 cm2s 1) and that the corresponding values in air are the same as the value for water vapor (Dwateri = 0.26 cm2s 1). This allows us (as a rough estimate) to calculate v,w and v,a directly from Eqs. 20-15 and 20-16, respectively. [Pg.938]

When the enthalpy of vaporization of water is divided by its boiling point (on the Kelvin scale), the result is 110 J K I mol 1. For hydrogen sulfide, the same calculation gives 88 J K-1mol-1. Explain why the value for water is greater than that for hydrogen sulfide. [Pg.890]

There is no simple and reliable method of determining the water of hydration of mineral matter. The average value of 8% of the ash is used as the value for water of hydration of mineral matter in coals in the United States. This value is acceptable, although it is an average of values that range from 2 to 3% and up to 15 to 20%. Water of hydration values are used to correct ash to the form of hydrated minerals in mineral matter calculations. [Pg.51]

From the equation for the formation of plaster of Paris—CaS04 2H20(s) —> CaS04 V2H20(s) + %H20(g)—it can be seen that 3/2 mole of HzO is produced. Since AH (f) values are given in kj/mole, the value for water (-285.8) must be multiplied by % before the AH value for the formation of plaster of Paris is calculated. [Pg.221]

Dielectric Constant The dielectric constant of material represents its ability to reduce the electric force between two charges separated in space. This property is useful in process control for polymers, ceramic materials, and semiconductors. Dielectric constants are measured with respect to vacuum (1.0) typical values range from 2 (benzene) to 33 (methanol) to 80 (water). The value for water is higher than that for most plastics. A measuring cell is made of glass or some other insulating material and is usually doughnut-shaped, with the cylinders coated with metal, which constitute the plates of the capacitor. [Pg.62]

AT values are thus divided into two major groups flavor components which were found to possess a high AT (greater than 1.0, the value for water), and those with low AT (less than 1.0). High AT components tend to get hotter in the microwave oven and therefore can be used most effectively in "reaction"-type flavors where browning and caramelization is desirable. Conversely, low AT values reflect the reduced heat absorbance of flavor components within the microwave oven. They are less prone to microwave-related "modifications" or "flashing-off" and are therefore likely to have superior flavor retention. Experimental data for chemical combinations, essential oils, and flavor systems will appear in a future publication. [Pg.517]

It can be seen that for the A/W interface y decreases from the value for water ( 72 mN m-1), reaching about 25-30 mN m-1 near the cmc. For the O/W interface y decreases from 50 mN m-1 (for a pure hydrocarbon-water interface) to l-5 mN m-1. Clearly the rate of reduction of y with log C below the cmc and the limiting y reached at and above the cmc depend on the nature of surfactant and the interface. [Pg.510]

It has been reported that in the case of orifice plates and nozzles, the correlation of the discharge coefficient with Reynolds number is the same for LH2 as for water. Similarly, tests of several commercially available turbine-type meters seem to show that the calibration constant (pulses per unit volume) for LH2 will differ by only about 1% from the value for water. [Pg.398]

All of the 71 values (Table I) for the ionic liquids are high in comparison with most non-aqueous molecular solvents and, although differences between the ionic liquids are small, both the cation and the anion can affect the value. 71 is the value that mostly resembles our qualitative notions of polarity in the absence of hydrogen bonding effects, so it is no surprise that it is high for ionic liquids. However, when compared to the value for water, there is no way in which the ionic liquids could be thought of as super polar . [Pg.254]

The absorption by water in this same frequency range is also displayed for comparison. The values for water come from Eq. (5) making use of experimental observations (5). The values in Fig. [Pg.105]

It is obvious from Table I that this internal variability of the data does not account for differences between different observers. For bromo-benzene and ethylene dibromide our values are higher than those in the literature. The value for water coincides closely. It seems reasonable to expect an accuracy of better than 10 or 20% for these types of compounds. [Pg.53]

Protein solutions of 1 and 2% concentrations were used for making refractive index measurements. The values for water as a function of wavelength of light and temperature were taken from the International... [Pg.78]

Answer First of all, the value of Kf (or Kb for that matter) will be given to you. The values for water are included on the AP equation sheet. Second, you need to set up your equation. [Pg.210]

The values of the Hamaker s constant A are of a reasonable order of magnitude (Table 3.7). In Fig. 3.38 are shown plots of Eq. (3.86) calculated with the value for water (3.7-10 13 erg [246]) and for polymers (8-10" 3 erg [246]). In view of the experimental scatter the general agreement is acceptable. Note that such behaviour has not been detected in SFA experiments [242]. Electrostatic repulsion cannot be responsible for film stabilisation and by inference steric forces are operative [127], i.e. the conclusion reached within the single layer treatment remains unaltered. Though seemingly firm, this qualitative hypothesis evades quantitative treatment. [Pg.162]

We now estimate the hydrostatic pressure in the soil water within a wedge-shaped crevice between two adjacent soil particles, as is illustrated at the top of Figure 9-9. We will assume that the air-liquid surface is cylindrical, so t 2 is equal to °°, and that is 0.1 pm. Letting a be 0.0728 Pa m, the value for water at 20° C (see Appendix I), by Equation 9.6 the hydrostatic pressure is... [Pg.462]

These equations all contain the value of e, the dielectric constant of the solution. Many workers have approximated it by using = 78, the value for water. However, Blum (1977) was the first to point out that better agreement with experiment is achieved by using instead the actual dielectric constant of the solution. Fawcett and Tikanen (1996) took this into account, and by using a fit to results obtained much earlier by Hasted, found... [Pg.328]

Both the constants A and B depend on the nature of the solvent and the temperature the values for water at several temperatures are given in Table XXXV the corresponding dielectric constants are also recorded. [Pg.146]


See other pages where The Value for Water is mentioned: [Pg.370]    [Pg.132]    [Pg.87]    [Pg.64]    [Pg.127]    [Pg.445]    [Pg.150]    [Pg.87]    [Pg.55]    [Pg.74]    [Pg.188]    [Pg.379]    [Pg.789]    [Pg.232]    [Pg.209]    [Pg.85]    [Pg.352]    [Pg.150]    [Pg.248]    [Pg.52]    [Pg.74]    [Pg.188]   


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The Value

Water value

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