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The freezing point law

Let us consider the crystallization curve (or the freezing curve) of a dilute solution. We define the depression of freezing point d) of the solvent by [Pg.359]

Expanding in powers of djTl, and neglecting terms higher than the second order in [Pg.359]

For very dilute solutions it is sufficient to retain only the term in djT. Then, by employing the osmotic coefficient defined by (20.9) we find that (c/. 20.55) [Pg.359]

Analogous formulae are readily derived relating the lowering of freezing point to the molar concentrations and the molalities m of the solute species, by substituting (20.47) or (20.51) into (22.10). [Pg.359]

If a solution is both very dilute and ideal, we have, in terms of molalities (cf. 20.51) [Pg.359]


Note that the assumption is made that the solid phase obtained on freezing the solution is pure solvent if a crystalline solution is formed, as sometimes occurs, the freezing-point law does not hold. [Pg.352]


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