Thermodynamic study of 1,1,2,2-tetrachloroethane + hydrocarbon mixtures: I. Excess and solvation enthalpies
Introduction
In continuation of our studies [1], [2], [3], [4], [5], [6], [7] on the excess thermodynamic properties HE, GE, and VE [4] of chloroalkanes (tetrachloromethane [1], [2], [3], [4], [6], chloroform [7], dichloromethane [5], 1,2-dichloroethane [7], 1-chlorobutane [5]) mixed with organic compounds (alkanes, cycloalkanes, alkenes, alcohols, ethers, aldehydes, ketones), we have started a similar investigation on binary mixtures containing 1,1,2,2-tetrachloroethane (TCE).
As the first results, in this paper we report excess enthalpies HE for TCE + an aromatic hydrocarbon (benzene, toluene, ethyl-, n-propyl-, iso-propyl-, n-butyl-, sec-butyl-, and tert-butyl-benzene). Measurements of HE have been carried out also for TCE + a linear alkane (n-heptane) and + a cyclic alkane (cyclohexane). Among the examined systems, heats of mixing are reported in the literature only for TCE + cyclohexane [8], +benzene [8], [9], and +toluene [10]. For this latter they have erroneous large values.
The dispersive–quasi-chemical model DISQUAC [11] has been applied to examined mixtures with the aim of reproducing HE curves and of characterizing the interchange energy between chlorine atoms of TCE and π-electrons of aromatic hydrocarbons. The model, that for different surface contacts generates two sets of parameters, dispersive and quasi-chemical, has been successfully employed to analyse the excess properties of many classes of polar + non-polar systems [11], [12], [13], [14], [15].
From partial molar enthalpies at infinite dilution and from the known enthalpies of vaporization, the enthalpies of solvation ΔH° have been evaluated either for hydrocarbons in TCE and TCE in hydrocarbons. An additive scheme of surface interactions is presented to estimate different group (CH3, CH2, CH, C, cy-CH2, CHar, Car, OH) contributions to ΔH°.
The interchange energy parameters Csv obtained from HE together with group contributions Bj to ΔH° have been analysed, and the effects of chemical structure (benzene ring, chain lengthening, branching, and cyclization) on both HE and ΔH° have been discussed.
Section snippets
Instrumentation
Heats of mixing were determined by means of a flow micro-calorimeter (model 2277, LKB-producer AB, Bromma, Sweden). The apparatus and the experimental procedure are described in detail elsewhere [16]. Fully automatic burets (ABU80, Radiometer, Copenhagen) were used to pump the liquid into the LKB unit. The molar flow rate mi (mol s−1), of component i flowing into the mixing cell is given bywhere Φi is the volumetric flow rate, ρi the density and Mi is the molar mass. The necessary
Results
The experimental HE data are collected in Table 2 and plotted in Fig. 1, Fig. 2, Fig. 3 for almost all systems examined. The HE values were fitted to the smoothing Redlich–Kister equation:where x1 is the mole fraction of TCE and n is the number of coefficients. As objective function, the ratio HE/x1x2 has been chosen instead of HE to evaluate ajs. This ratio tends to emphasise the dilute regions, whilst fitting to HE may result in large relative errors on HE of the
The DISQUAC model
DISQUAC is an extended quasi-chemical group-contribution model based on Guggenheim's lattice theory [11], [26]. In the classical model [27], molecules are assumed to possess one of several types of contacts s or v and occupy the sites of a lattice with coordination number z. The type of lattice and the assignment of contact points are arbitrary and irrelevant in applications to liquid mixtures and can be avoided by using the group–surface interaction version of the theory [28]. In the classical
Acknowledgement
We are grateful to Dr. H.V. Kehiaian for helpful suggestions and comments.
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