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Water equilibrium freezing point

K) the SI base unit of temperature, defined by assigning 273.16 K to the temperature at which steam, ice, and water are at equilibrium (called the triple point of water). The freezing point of water is 273.15 K. [Pg.86]

Early work by Vonnegut and Schaefer demonstrated that water could be undercooled by close to 40 degrees below the equilibrium freezing point. Wood and Walton carried out a careful series of experiments in 1970 that were interpreted as due to homogeneous nucleation and from which the surface free energy and its temperature derivative were extracted. These experiments used the droplet emulsion method with the fraction of droplets crystallized as a function of time measured with a camera through a micro-... [Pg.286]

It should be noted that 0 C is taken as the freezing point of water n equilibrium, and hence saturated, with air at 1 atm. pressure, and not that of pure water the freezing point of the latter is + 0.0023 Cy. [Pg.3]

Because aw < 1, T0 - Te > 0 and the new freezing temperature Te is lower than the pure water freezing temperature. The difference A7) == 7), - Te is the equilibrium freezing point depression. To get an estimate of this depression, we can assume that the solution is ideal so that aw = xw and that ToTe 7 q. Noting that In aw = In xv, —ns/nw, we obtain the estimate... [Pg.807]

The equilibrium freezing point of pure water at atmospheric pressure is 0 °C. When a solute, (e.g. sugar or salt) is present, the solute molecules do not fit comfortably into the ice crystal lattice. They effectively get in the way of the water molecules trying to join onto the crystal, so that it... [Pg.24]

For water above the equilibrium freezing point the distribution of clusters can be treated as an equilibrium statistical problem giving the result shown in curve (a) of fig. 4.6,... [Pg.89]

There is some evidence that dissolved molecules have some effects upon the cluster structure of liquid water and it is reasonable to expect this to have some influence on freezing behaviour. In particular, if some ion or molecule acts to stabilize a small icelike cluster, this should aid nucleation, in competition with the general lowering of equilibrium freezing point produced by the solute concentration. Conversely, if the solute tends to disrupt the clusters or to encourage formation of clusters of a different form, then the probability of ice formation should be depressed. The basic work on the structural problem is that of Frank Evans (1945). The more recent literature has been reviewed by Kavanau... [Pg.97]

If you are very careful to use very pure water, and to exclude all crystallization nuclei, it is possible to subcool liquid water to temperatures far below its equilibrium freezing point (see Figure 5.8). a. Estimate the vapor pressure of subcooled liquid water at — 10°C, using the Clausius-Clapeyron equation, starting at the triple poinL at which point... [Pg.71]

For a pure substance, the melting point is identical to the freezing point It represents the temperature at which solid and liquid phases are in equilibrium. Melting points are usually measured in an open container, that is, at atmospheric pressure. For most substances, the melting point at 1 atm (the normal melting point) is virtually identical with the triple-point temperature. For water, the difference is only 0.01°C. [Pg.234]

A triple point is a point where three phase boundaries meet on a phase diagram. For water, the triple point for the solid, liquid, and vapor phases lies at 4.6 Torr and 0.01°C (see Fig. 8.6). At this triple point, all three phases (ice, liquid, and vapor) coexist in mutual dynamic equilibrium solid is in equilibrium with liquid, liquid with vapor, and vapor with solid. The location of a triple point of a substance is a fixed property of that substance and cannot be changed by changing the conditions. The triple point of water is used to define the size of the kelvin by definition, there are exactly 273.16 kelvins between absolute zero and the triple point of water. Because the normal freezing point of water is found to lie 0.01 K below the triple point, 0°C corresponds to 273.15 K. [Pg.438]

Similarly, concepts of solvation must be employed in the measurement of equilibrium quantities to explain some anomalies, primarily the salting-out effect. Addition of an electrolyte to an aqueous solution of a non-electrolyte results in transfer of part of the water to the hydration sheath of the ion, decreasing the amount of free solvent, and the solubility of the nonelectrolyte decreases. This effect depends, however, on the electrolyte selected. In addition, the activity coefficient values (obtained, for example, by measuring the freezing point) can indicate the magnitude of hydration numbers. Exchange of the open structure of pure water for the more compact structure of the hydration sheath is the cause of lower compressibility of the electrolyte solution compared to pure water and of lower apparent volumes of the ions in solution in comparison with their effective volumes in the crystals. Again, this method yields the overall hydration number. [Pg.33]

Between the triple point of equilibrium hydrogen (13.8033 K) and the freezing point of silver (1234.93 K), Tgo is defined by means of platinum resistance thermometers calibrated at specific sets of defining fixed points. The temperatures are given in terms of the ratio of the resistance of the thermometer at temperature Tgo to the resistance at the triple point of water ... [Pg.304]

Figure 13.3. A P- V-T surface for a one-component system in which the substance contracts on freezing, such as water. Here Tj represents an isotherm below the triple-point temperature, 72 represents an isotherm between the triple-point temperature and the critical temperature, is the critical temperature, and represents an isotherm above the triple-point temperature. Points g, h, and i represent the molar volumes of sohd, hquid, and vapor, respectively, in equilibrium at the triple-point temperature. Points e and d represent the molar volumes of solid and liquid, respectively, in equihbrium at temperature T2 and the corresponding equilibrium pressure. Points c and b represent the molar volumes of hquid and vapor, respectively, in equilibrium at temperature and the corresponding equihbrium pressure. From F. W. Sears and G. L. Sahnger, Thermodynamics, Kinetic Theory, and Statistical Thermodynamics. 3rd ed., Addison-Wesley, Reading, MA, 1975, p. 31. Figure 13.3. A P- V-T surface for a one-component system in which the substance contracts on freezing, such as water. Here Tj represents an isotherm below the triple-point temperature, 72 represents an isotherm between the triple-point temperature and the critical temperature, is the critical temperature, and represents an isotherm above the triple-point temperature. Points g, h, and i represent the molar volumes of sohd, hquid, and vapor, respectively, in equilibrium at the triple-point temperature. Points e and d represent the molar volumes of solid and liquid, respectively, in equihbrium at temperature T2 and the corresponding equilibrium pressure. Points c and b represent the molar volumes of hquid and vapor, respectively, in equilibrium at temperature and the corresponding equihbrium pressure. From F. W. Sears and G. L. Sahnger, Thermodynamics, Kinetic Theory, and Statistical Thermodynamics. 3rd ed., Addison-Wesley, Reading, MA, 1975, p. 31.
The two phases are said to be in equilibrium when the rate at which water molecules entering the solid state is exactly matched by rate entering the liquid state. The temperature at which this occurs is called the melting point, or freezing point, of water. Note that true phase changes are not considered to be chemical reactions as no intramolecular bonds are broken or formed. [Pg.26]

Ohmura, R. Matsuda, S. Uchida, T. Ebinuma, T. Narita, H. (2005a). Phase Equilibrium for Structure-H Hydrates at Temperatures below the Freezing Point of Water. J. Chem. Eng. Data, 50, 993-996. [Pg.52]


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See also in sourсe #XX -- [ Pg.34 , Pg.40 ]




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