The Elements of Qualitative Chemical Analysis, vol. 1, parts 1 and 2.: With Special Consideration of the Application of the Laws of Equilibrium and of the Modern Theories of Solution.Stieglitz, Julius
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The Elements of Qualitative Chemical Analysis, vol. 1, parts 1 and 2.: With Special Consideration of the Application of the Laws of Equilibrium and of the Modern Theories of Solution.
Stieglitz, Julius
Chemistry, Analytic -- Qualitative
As a rule, we select for the form in which a given ion is to be
precipitated, a form which, in a saturated aqueous solution, shows
the ‹smallest concentration of the ion in question›. But if no form
is [p154] known which is sufficiently insoluble to give satisfactory
quantitative results, then we have recourse to a ‹change› in the
‹solvent›.
«Solubility and Solvent.»—For instance, a mixture of alcohol and
water may be used, or water be excluded altogether; and either
absolute (water-free) alcohol or a mixture of alcohol and ether
may be employed. In the quantitative treatment of potassium
chloroplatinate, the last-named mixture is used in place of water.
The change of solvent affects the solubility by a change both in
the solubility of the ionized portion of a salt and in that of the
nonionized salt. An important quantitative relation between the
solubility of a given ionogen in different solvents and the ionizing
powers of the solvents, as determined by their dielectric constants
(p. 63), was predicted, on the basis of theoretical considerations,
by Malström[321] and by Baur.[322] Walden[323] has furnished
experimental confirmation of the relation: ‹The degree of ionization
of a salt is found to be the same in its saturated solutions in
different solvents›, when the solutions are saturated at the same
temperature.
If this relation is combined with that discussed on page 63,
according to which the degree of ionization of a given salt, in
different solvents, ‹is the same›, when the cube roots of its
concentrations are directly proportional to the dielectric constants
of the solvents (‹e›_{1} : ∛‹c›_{1} = ‹e›_{2} : ∛‹c›_{2} = a
constant), then we find, that in ‹saturated solutions of a given
salt, in different solvents, the cube roots of the concentrations,
or solubilities, are directly proportional to the dielectric
constants of the solvents›, or, ‹the solubilities are proportional
to the third powers of the dielectric constants›.
‹e›_{1} : ∛‹c›_{1} = ‹e›_{2} :∛‹c›_{2} = a constant, or
‹e›_{1}^3 : ‹e›_{2}^3 = ‹c›_{1} : ‹c›_{2},
‹c›_{1} and ‹c›_{2} representing the solubilities, in molar
concentrations, in two solvents of dielectric constants ‹e›_{1} and
‹e›_{2}.
The following table illustrates the relations for a salt examined by
Walden, a derivative of ammonium iodide, namely tetraethyl ammonium
iodide (C_{2}H_{5})_{4}NI. The first column gives the name of the
solvent, the second the solubility or concentration in the saturated
solution, in terms of the proportion of moles of the solute to the
total number of moles present[324] [p155] (solute + solvent);
the third column gives the dielectric constant, under comparable
conditions, and the last column gives the relation ‹e› : ∛‹c›.
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