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Handbook of Solvents - George Wypych - ChemTech - Ventech!

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

Figure 9.4. Classification <strong>of</strong> isotherms <strong>of</strong> molar volume deviation from additivity for binary solvents.<br />

then Δθ position <strong>of</strong> maximum is between xA values <strong>of</strong> 0.5 and 0.33 molar fractions. This<br />

type <strong>of</strong> Δθ isotherm is most common for interacting binary liquid systems, for example, diethyl<br />

aniline-halogen acetic acids.<br />

Type III includes Δθ isotherms with a singular maximum. According to metrical analysis,<br />

3 dependencies <strong>of</strong> this type are typical <strong>of</strong> systems where adduct formation constant,<br />

K f →∞. Mustard oil-amine is an example <strong>of</strong> this behavior.<br />

Relative extent <strong>of</strong> the interaction increases from systems with Δθisotherms <strong>of</strong> type I to<br />

systems <strong>of</strong> type III isotherms. This conclusion comes from analysis <strong>of</strong> metrical molar volume<br />

equations and comparison <strong>of</strong> binary systems composed <strong>of</strong> one fixed component and a<br />

number <strong>of</strong> components, having reactivity towards fixed component changing in well-defined<br />

direction.<br />

9.3.2.4 Conductivity<br />

The shape <strong>of</strong> specific conductivity relation on composition <strong>of</strong> the binary mixed solvent depends<br />

on conductivity <strong>of</strong> the components and some other parameters discussed below. Because<br />

<strong>of</strong> molar conductivity calculation <strong>of</strong> binary mixed solvent system, the ion associate<br />

concentration should be taken into account (eq. [9.7]). This quantity is known in very rare<br />

instances, 13,14 therefore, the conductivity <strong>of</strong> interacting mixed solvent is most <strong>of</strong>ten expressed<br />

in specific conductivity terms.<br />

Classification <strong>of</strong> conductivity shapes for binary liquid systems may be based on the<br />

initial conductivity <strong>of</strong> components. Principal geometrical types <strong>of</strong> the conductivity isotherms<br />

are presented in Figure 9.5.<br />

The type I isotherm includes the concentration dependence <strong>of</strong> conductivity <strong>of</strong> the systems<br />

(Figure 9.5).<br />

These systems are not <strong>of</strong>ten encountered in research and technology practice. The type<br />

I can be subdivided into subtype Ia - isotherms with a minimum (for example, selenic acidorthophosphoric<br />

acid) and subtype Ib - isotherms with a maximum (for instance,<br />

orthophosphoric acid-nitric acid).<br />

The type II isotherms describe the concentration dependence <strong>of</strong> conductivity for binary<br />

systems containing only one conductive component. In this case also, two geometric<br />

subtypes may be distinguished. Subtype IIa - has monotonically convex shape (i.e., without<br />

extreme) in the direction <strong>of</strong> the composition axis. The binary system, selenic acid-acetic<br />

acid, can serve as an example <strong>of</strong> this kind <strong>of</strong> dependency. Subtype IIb includes isotherms<br />

with a maximum (minimum) - most widespread kind <strong>of</strong> isotherms (for example: perchloric

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