International Journal of Materials and Chemistry
p-ISSN: 2166-5346 e-ISSN: 2166-5354
2022; 12(2): 27-31
doi:10.5923/j.ijmc.20221202.02
Received: Aug. 12, 2022; Accepted: Aug. 26, 2022; Published: Sep. 15, 2022

Dilmurod A. Ergashev, Shokhida Sh. Khamdamova
Department of Chemistry and Chemical Technology, Fergana Polytechnic Institute, Fergana, Republic of Uzbekistan
Copyright © 2022 The Author(s). Published by Scientific & Academic Publishing.
This work is licensed under the Creative Commons Attribution International License (CC BY). 
                    	http://creativecommons.org/licenses/by/4.0/
                    	
                        The process of conversion of 37.14% of solutions of calcium and magnesium chlorides with sodium chlorate at 50, 75, and 90°C with the evaporation of conversion solutions was studied. The activation energies of the process and the order and rate constant of the conversion reaction were determined depending on the temperature, time and conditions of the processes. The order of the process of conversion of calcium and magnesium chlorides with sodium chlorate is equal to one. This is confirmed by the fact that the conversion rate constant, calculated from experimental data, remains almost constant  for each temperature. Straight Line Dependency  from
 from  also indicates the first order of the process of conversion of calcium and magnesium chlorides with sodium chlorate. The conversion rate constant increases with increasing temperature. Its temperature dependence obeys the Arrhenius law. To establish the values of the conversion rate constant for different temperatures, the constants
 also indicates the first order of the process of conversion of calcium and magnesium chlorides with sodium chlorate. The conversion rate constant increases with increasing temperature. Its temperature dependence obeys the Arrhenius law. To establish the values of the conversion rate constant for different temperatures, the constants  for 37.14% solutions of calcium chloride by the Arrhenius equation and the equation for the dependence of lgK on 1/T were derived. This is confirmed by the linear graphical dependence of lgK on 1/T. The expediency of carrying out the conversion process with evaporation at a temperature of 100°C.
 for 37.14% solutions of calcium chloride by the Arrhenius equation and the equation for the dependence of lgK on 1/T were derived. This is confirmed by the linear graphical dependence of lgK on 1/T. The expediency of carrying out the conversion process with evaporation at a temperature of 100°C.
                    
Keywords: Conversion, Evaporation, Degree of conversion, Activation energy, Rate constant
Cite this paper: Dilmurod A. Ergashev, Shokhida Sh. Khamdamova, Investigation of the Conversion Process of Calcium and Magnesium Chloride Solution with Sodium Chloride, International Journal of Materials and Chemistry, Vol. 12 No. 2, 2022, pp. 27-31. doi: 10.5923/j.ijmc.20221202.02.
|  | Table 1. Chemical composition of the dolomite sample (wt.%) | 
|  | Figure 1. The material balance of obtaining 1 ton of calcium and magnesium chlorides | 
|  | Table 2. Dependence of the rate constant and the degree of conversion on the temperature and duration of the process in the conversion of calcium chloride solutions from evaporation | 
|  | Figure 2. Dependence of the degree of conversion of calcium and magnesium chloride with sodium chlorate on the temperature and duration of the process with the evaporation of conversion solutions | 
|  | (1) | 
 and
 and  are the concentrations of calcium and magnesium chlorides (or sodium chlorate), respectively, at the initial stage of conversion and over the elapsed time interval (τ), K is the conversion rate constant.According to the obtained data, the order of the conversion reaction of calcium and magnesium chlorides with sodium chlorate is equal to one. This is confirmed by the fact that the conversion rate constant calculated by equation (2) based on experimental data remains practically constant for each temperature (Table 2). In addition, the linear dependence
 are the concentrations of calcium and magnesium chlorides (or sodium chlorate), respectively, at the initial stage of conversion and over the elapsed time interval (τ), K is the conversion rate constant.According to the obtained data, the order of the conversion reaction of calcium and magnesium chlorides with sodium chlorate is equal to one. This is confirmed by the fact that the conversion rate constant calculated by equation (2) based on experimental data remains practically constant for each temperature (Table 2). In addition, the linear dependence  on
 on  also indicates the first order of the process of conversion of calcium and magnesium chlorides with sodium chlorate (Fig. 3). The conversion rate constant increases with increasing temperature (Table 2). Its dependence on temperature obeys the Arrhenius law. This is confirmed by the rectilinear graphical dependence of lgK on 1/T.
 also indicates the first order of the process of conversion of calcium and magnesium chlorides with sodium chlorate (Fig. 3). The conversion rate constant increases with increasing temperature (Table 2). Its dependence on temperature obeys the Arrhenius law. This is confirmed by the rectilinear graphical dependence of lgK on 1/T. |  | Figure 3.  Dependence of  on τ for conversion processes of 37.14% solutions of calcium and magnesium chlorides with sodium chlorate, as well as the dependence of lgK on 1/T | 
|  | (2) | 
|  | (3) | 
|  | (4) | 
|  | (5) | 
 and by calculating the individual values of "b" based on experimental data, we find the average value of "b".The calculation of the average value "a" is found by the formula:
and by calculating the individual values of "b" based on experimental data, we find the average value of "b".The calculation of the average value "a" is found by the formula:|  | (6) | 
|  | (7) | 
|  | (8) | 
 From here or
From here or  After substituting the values of K0 and E, the empirical Arrhenius equation (3) takes the form
After substituting the values of K0 and E, the empirical Arrhenius equation (3) takes the form|  | (9) | 
|  | (10) |