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Handbook of Solvents - George Wypych - ChemTech - Ventech!

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524 Y. Y. Fialkov, V. L. Chumak<br />

Conductivity <strong>of</strong> the systems results from the interaction between components. This interaction<br />

proceeds according to the steps outlined in the scheme [9.8]. Conductivity <strong>of</strong> the<br />

mixed electrolyte solution confirms the interaction between components.<br />

Subtype IIIa isotherms are the most widespread. Such isotherms have one maximum<br />

and bring the conductivity to the origin for pure components.<br />

Subtype IIIb isotherms have a minimum situated between two maxima. The maximum<br />

appears because <strong>of</strong> the significant increase <strong>of</strong> the solution viscosity due to the<br />

heteromolecular association process. When the conductivity is corrected for viscosity, the<br />

maximum disappears. Conductivity <strong>of</strong> the mixed solvent pyrosulfuric acid-acetic acid is an<br />

example <strong>of</strong> the system.<br />

Subtype IIIb-1 isotherms with a curve is a special case <strong>of</strong> subtype IIIb isotherms. The<br />

curve is caused by viscosity influence. Isotherm IIIb turns to subtype IIIb-1 at higher temperatures.<br />

A concentration dependence <strong>of</strong> conductivity for stybium (III) chloride-methanol<br />

is an example <strong>of</strong> the systems.<br />

Determination <strong>of</strong> stoichiometry <strong>of</strong> interaction between the components <strong>of</strong> the mixed<br />

solvent is discussed elsewhere. 3,12<br />

9.3.3 CHEMICAL PROPERTIES OF MIXED SOLVENTS<br />

Solvating ability <strong>of</strong> mixed solvent differs from solvating ability <strong>of</strong> individual components.<br />

In addition to the permittivity change and the correspondent electrostatic interaction energy<br />

change, this is also caused by a number <strong>of</strong> reasons, the most important <strong>of</strong> which are discussed<br />

in the chapter.<br />

9.3.3.1 Autoprotolysis constants<br />

Let both components <strong>of</strong> mixed solvent, AH-BH, to be capable <strong>of</strong> autoprotolysis process.<br />

HA ↔ H A + A<br />

2 2<br />

2 2<br />

+ −<br />

BH ↔ H B + B<br />

+ −<br />

[9.42a]<br />

[9.42b]<br />

As Aleksandrov demonstrated, 15 the product <strong>of</strong> the activities <strong>of</strong> lionium ions sum<br />

(a a H2 A H B<br />

+<br />

2 + + ) on the liate activities sum (a - + a -)<br />

is a constant value in the whole concen-<br />

A B<br />

tration range for a chosen pair <strong>of</strong> cosolvents. This value is named as ion product <strong>of</strong> binary<br />

mixed solvent.<br />

( + +<br />

H A H B)( − −<br />

A B )<br />

HA−HB K = a + a a + a<br />

ap<br />

2 2<br />

[9.43]<br />

If components <strong>of</strong> binary mixed solvent are chemically interacting, then the equilibrium<br />

<strong>of</strong> protolysis processes [9.42] is significantly shifting to one or another side. In most<br />

such instances, concentrations <strong>of</strong> lionium ions for one <strong>of</strong> components and liate ions for another<br />

become so low that correspondent activities can be neglected, that is autoprotolysis<br />

constant can be expressed as:<br />

HA−HB K = a + a<br />

ap<br />

+ −<br />

H2A B<br />

HA−HB K = a + a<br />

ap<br />

+ −<br />

H2B A<br />

[9.44a]<br />

[9.44b]

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