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
[418] The value of the solubility-product constant for cupric
sulphide, at 25°, was determined by Knox (‹loc. cit.›): [Cu^{2+}] ×
[S^{2−}] = 1.2E−42, corresponding to a concentration of 1.1E−21
of cupric-ion. Mercuric sulphide was found even less soluble:
[Hg^{2+}] × [S^{2−}] = 2.8E−54, and its behavior agrees with such
a relation (Lab. Manual, p. 50, § 2). The solubility-product
constant for lead sulphide, which resembles cadmium sulphide in
the fact that a large excess of acid prevents its precipitation,
was found to be [Pb^{2+}] × [S^{2−}] = 2.6E−15, the constant
being about 10^{27} times as large as the constant for cupric
sulphide. This value for the solubility-product constant for
lead sulphide must either be considerably larger than the true
value or lead must be easily precipitated as a hydrosulphide,
Pb(SH)_{2}, since solutions in which the product of the ion
concentrations, [Pb^{2+}] × [S^{2−}], is very much smaller
than the constant given, readily precipitate lead sulphide.
Thus Noyes and Bray [‹J. Am. Chem. Soc.›, «29», 137 (1907)]
report it possible to precipitate 1 to 2 milligrams of lead-ion
in 100 c.c. of solution (say [Pb^{2+}] = 1E−4) with hydrogen
sulphide in the presence of 4 c.c. of hydrochloric acid (sp. gr.
1.12), for which, approximately, [H^{+}] = 0.25. Then (equation
(IV), p. 201) [S^{2−}] = (1.1E−23) / (0.25)^2 = 1.8E−22, and
[Pb^{2+}] × [S^{2−}] = 1E−4 × 1.8E−22 = 1.8E−26, which is a much
lower value than that given by Knox, and which still is not claimed
to represent the limit of insolubility. Experiments, made in this
laboratory, confirm this result and show further, that lead-ion in
a concentration of 1E−5 is precipitated in the presence of 0.25
molar hydrochloric acid ([H^{+}] = 0.22). Then [S^{2−}] = 2.3E−22
and [Pb^{2+}] × [S^{2−}] = 2.3E−22 × 10^{−5} = 2E−27, which does
not yet express the limit of insolubility.
[419] The fractions are not prepared in the lecture, but the first
fraction is kept suspended in part of the solution of the two
sulphates and may be kept so for years. The last fraction is kept
in a separate container.
[420] A large excess of acid is liable to interfere with the
precipitation of the ‹last traces› of cupric sulphide and is
avoided in exact work.
[421] Noyes and Bray use, approximately, [H^{+}] = 0.25 [‹J. Am.
Chem. Soc.›, «29», 137 (1907)]. Tests in this laboratory showed
that 1 milligram of cadmium-ion, or of lead-ion, in 100 c.c., is
readily precipitated by hydrogen sulphide in the presence of 0.25
molar hydrochloric acid, ([H^{+}] = 0.22).
[422] Kahlbaum's "Krystallviolett,"
[(CH_{3})_{2}NC_{6}H_{4}]_{2}C : C_{6}H_{4}N(CH_{3})_{2}Cl, is
referred to.
[423] An indelible ink pencil (violet) may, in most cases, be used
in place of the solution. The details for the application of the
indicator are given in the instructions for laboratory practice,
Lab. Manual, pp. 31, 102, 103.
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