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
Treatment of a solution of arsenic acid with a concentrated acid,
yielding a large concentration of hydrogen-ion, would carry the
series of actions, represented in the above ionization equation
for arsenic acid, decidedly toward the right—suppressing the
arseniate-ion AsO_{4}^{3−} and increasing the concentration of
the arsenic-ion As^{5+}. Since we cannot apply the equilibrium
laws (or the principle of the solubility-product) to solutions
as concentrated as the one under discussion, a quantitative
theoretical treatment of the subject cannot be given. The following
may be suggested: The action of the acid would be favorable to
the precipitation of As_{2}S_{5} by suppressing the arseniate-ion
AsO_{4}^{3−} and thus increasing the concentration of the hydroxide
As(OH)_{5}, available for ionization as a base and for the
production of the ion As^{5+}. But the further favorable effect
of the hydrochloric acid, in converting the hydroxide into a salt
AsCl_{5} and increasing thereby the concentration of As^{5+}, would
be ‹very largely offset› by the action of the acid in suppressing
the [p250] sulphide-ion ([S^{2−}] = ‹k› / [H^{+}]^2; see p. 201).
For systems to which the equilibrium laws could be applied, the
concentration of As^{5+} (except for the suppression of the ion
AsO_{4}^{3−}) would grow, approximately, with the fifth power[512]
of the concentration of the hydrogen-ion, and the concentration of
the sulphide-ion would decrease, approximately, proportionally to
the square of the concentration of the hydrogen-ion. Further, the
precipitation of As_{2}S_{5}, in a system to which the principle of
the solubility-product were applicable, would depend on the relation
of the product [As^{5+}]^2 × [S^{2−}]^5 to the solubility-product
constant; it is evident that the value for [As^{5+}]^2 would
‹increase› proportionally to the tenth power of [H^{+}] and the
value of [S^{2−}] ‹decrease› proportionally to the tenth power of
the same factor [H^{+}]. The two effects would consequently offset
each other under such conditions. However, the equilibrium laws
cannot legitimately be applied to such concentrated solutions and
the relation has been developed only to indicate opposing factors,
which must be taken into account. An experimental study of the
problem would be extremely interesting.[513] Since it involves the
question of the ‹minute basic ionization of a moderately strong
acid› (H_{3}AsO_{4}), which may be open to ‹measurement› (see Chap.
XVI), the problem is one of particular interest and importance.
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