Journal of Chemical Technology and Metallurgy, 52, 3,52, 2017, 526-531 Journal of Chemical Technology and Metallurgy, 3, 2017 KINETICS OF THE REACTION BETWEEN MALACHITE GREEN AND HYDROXYL ION IN THE PRESENCE OF REDUCING SUGARS Latona Dayo Felix Department of Chemical Sciences Osun State University, Osogbo, Nigeria E-mail: [email protected] Received 07 November 2016 Accepted 15 January 2017 ABSTRACT The reaction studied is found a first order one with respect to malachite green, sugar and hydroxyl ion concentrations. However, the reaction is independent of the solution ionic strength and shows no salt effect dependence. This provides to imply an outer sphere mechanism. No polymerization of the reaction mixture with acrylonitrile is observed, which indicates an absence of radicals’ formation in the course of the reaction. The Michaelis-Menten plot suggests the participation of a reaction intermediate in the rate determining step. The activation parameters of the reaction are calculated, while the products are identified by FTIR spectroscopy. A reaction stoichiometry of 1:1 is found. A mechanism consistent with the facts pointed above is advanced. Keywords: Malachite green(MG), sodium hydroxide, glucose, fructose, xylose. INTRODUCTION Malachite green is a triphenylmethane dye which has a wide range of industrial applications, most especially in aquaculture production because of its antibacterial, antifungal and antiparasitic properties [1]. However, it is found to be mutagenic and carcinogenic [2]. Due to its hazardous effect, several researches have been reported to remove it from water or industrial effluents mainly by biosorption [3 - 6]. It has been established that wood fibre of phoenix tree (Firmiana Sinplex) is an effective adsorbent of malachite green [7]. Fading of malachite green (MG) in the presence of a hydroxyl ion has been attributed to the hydroxide ion attack on the central C atom of the planar ring system of malachite green, thereby destroying its conjugation orientation as shown below. It has been found that sugars such as dextrose, lactose and sucrose increase the rate of fading of dyes in general [8]. Hitherto, there has been no report on the kinetics and mechanism of alkaline malachite green fading in sugars presence. However, few or scanty investigations have been reported on the kinetics of alkaline malachite green fading in alcohols and in the presence of surfactants [9,10]. Pressure and temperature 526 effects on the kinetics of alkaline fading of malachite green in aqueous solution have been investigated [11]. Furthermore, the influence of selective salvation on the kinetics of reaction between malachite green and hydroxide ion has been reported [12]. Therefore, it is of great interest to investigate the effect of some reducing sugars on the alkaline fading of malachite green with the view to determine the mechanism via a vis the mechanism earlier proposed for the oxidation of sugars in sodium hydroxide medium [13]. EXPERIMENTAL Analar grade malachite green, NaOH, KOH, glucose, fructose and xylose were used and the solutions were prepared with doubly distilled water. CH3 CH3 N N CH3 H3C CH3 CH3 N N CH3 H3C OH – OH– Malachite Green Carbinol The reactions were performed under pseudo-first order conditions by maintaining a large excess (x10 or Latona Dayo Felix greater) of sugar in respect to malachite green. Appropriate quantities of solutions of sugar, potassium nitrate, sodium hydroxide and malachite green were taken from stock solutions prepared in advance. The latter were kept in a water bath for 30 min prior to the kinetic runs. The reaction investigated was started with the introduction of the required volume of malachite green solution to the reaction mixture. The kinetic data was obtained by monitoring the change in the absorbance of malachite green at the absorption maximum observed as a function of time. The absorbance (A) was followed using a UV-1800 Shimadzu spectrophotometer provided with a thermostated cell interfaced to a computer. λmax was found equal to 617 nm. The pseudo- first order rate constant (kobs) values were obtained from a plot of ln A vs. time. The reaction products were characterized by FTIR and the reaction showed no presence of radicals as there was no polymerization on addition of acrylonitrile to the reaction mixture. RESULTS AND DISCUSSION Stoichiometry and products analysis The stoichiometry of the reaction is determined by spectroscopic titration. The absorbance of solutions containing various concentrations of sugar within the range from 1.00 x 10-2 M to 6.00 x 10-2 M, a constant initial concentration of MG of 1.00 x 10-3 M and constant initial concentrations of NaOH and KNO3 of 6.00 x 10-2 M and of 0.25 M, correspondingly, is followed. The stoichiometry is evaluated from the plot of absorbance vs sugar concentration ([s]) curve and was found to be 1:1. Effect of concentration of Мalachite green on the rate constant observed The effect of malachite green concentration on the rate constant observed is determined studying reaction mixtures containing MG in concentrations ([MG]) ranging from 8.00 Fig. 1. Plot of the observed rate constant versus Мalachite green concentration: ( Fructose Glucose Xylose). x 10-4 M to 4.00 x 10-3M, sugar in a concentration of 2.00 x 10-2M, OH- in a concentration of 6.00 x 10-2M . The ionic strength is equal to 0.25M, while T = 298 K. A plot of ln kobs vs ln [MG] gives a slope equal to 1, indicating a first order dependence. The reaction shows an increase in rate constant with c MG increase as shown in Fig. 1. Effect of sugar concentration on the observed rate constant The effect of sugar concentration on the observed rate constant is determined studying reaction mixtures containing MG in a concentration of 1.00 X 10-3 M, sugar in a concentration range from 1.00 x 10-2 M to 6.00 x 10-2 M, OH- in a concentration of 6.00 x 10-2 M. The ionic strength I is equal to 0.25M, while T = 298 K. The rate constants obtained increase with sugar concentration increase as shown in Table 1. The plot of ln kobs vs ln[S] shows that the reaction increases with increase of sugar concentration. The slope of this plot is equal to unity, implying a first order dependence on sugar concentration. The plot Table 1. Effect of sugar concentration on the rate constant observed. 102[S]/M 103kobs/s-1 Glucose Fructose 1.00 1.81 2.10 2.00 3.60 3.40 3.00 5.12 4.75 4.00 6.84 6.02 6.00 8.10 7.41 -3 -2 [MG] 1.00 x x1010-3 MM ; [OH ] 6.00 10 M M ;; TT ==298 298KK [MG] 1.00 ; [OH-] 6.00Xx10-2 M;;II == 0.25 0.25 M Xylose 1.73 2.81 3.62 4.80 6.51 527 Journal of Chemical Technology and Metallurgy, 52, 3, 2017 Fig. 2. A plot of 1/ k obs vs. 1/ [S] : ( cose, Xylose. Fructose , Glu- of 1/kobs vs 1/[s] has an intercept, revealing the presence of an intermediate complex as shown in Fig. 2. The second order rate constants are 0.152 M-1s-1(Glucose), 0.138 M-1s-1 (Fructose), 0.125M-1s-1 (Xylose). Effect of hydroxyl ion concentration on the rate constant observed The effect of hydroxyl ion concentration on the rate constant observed is determined studying reaction mixtures containing [MG] of 1.00 ь 10-3 M, [sugar] of 2.00 x 10-2M, and [OH-] ranging from 1.00 x 10-2 to 6.00 x 10-2 M. The ionic strength is equal to 0.25 M, while T = 298 K. The increase of [OH-] results in increase of the reaction rate as shown in Table 2. The slope of a plot of ln kobs vs ln[OH-] indicates that the reaction is a first order one. Effect of the ionic strength on the rate constant observed The effect of the ionic strength on the rate constants observed is determined studying reaction mixtures of [MG] equal to1.00x10-3, [S] equal to 2.00x10-2 M, [OH-] Fig. 3. Plot of lnKobs vs. 10 l1/2. equal to 6.00x10-2 M. The ionic strength I ranges between 0.10 M and 0.90 M, while T = 298 K. The reaction rate is independent of the ionic strength of the solution. A plot of lnkobs vs I1/2 gives a straight line of a slope equal to zero as shown in Fig. 3. This implies a neutral molecule participation in the rate determining step. Salt effect on the rate constant observed The salt effect on the observed rate constants observed is determined studying reaction mixtures containing [MG] of 1.00x10-3, [sugar] of 2.00x10-2 M, [OH-] of 6.00x10-2 M, [salt] ranging from 0.002 M to 0.2 M. The ionic strength is equal to 0.25 M, while T = 298 K. The addition of KCl and NaNO3 do not affect the reaction rate as illustrated in Fig. 4. This implies an outer sphere mechanism for the reaction. Effect of temperature and determination of activation parameters The temperature effect on the rate constants observed is determined varying the temperature within the range from 298 K to 308 K in case [MG] is equal Table 2. Effect of hydroxyl ion concentration on the rate constant observed. 102[OH-]/M 103kobs/s-1 Glucose Fructose Xylose 1.00 1.98 1.81 2.20 2.00 3.14 2.30 3.00 3.00 4.22 3.82 4.21 4.00 5.05 4.85 5.30 5.00 6.70 6.25 6.00 6.00 8.10 7.41 6.91 -3 -3M [S] 2.00 X 10-2-2M I = 0.25 M T = 298 K [MG] 1.00 X 10 [MG] 1.00 x 10 M [S] 2.00 x 10 M I = 0.25 M T = 298 K 528 Latona Dayo Felix where k is the rate constant, T is the temperature, ΔH# is the enthalpy of activation, ΔS# is the entropy of activation, ΔG# is the free Gibb’s energy of activation, R is the gas constant, k/ is the Boltzmann’s constant, while h is the Plank’s constant. Fig. 4. Plot of the observed rate constant on the salt concentration used. to 1.00x10-3 M, [sugar] is equal to 2.00x10-2 M, [OH-] is equal to 6.00x10-2 M and I = 0.25 M. The rates constants observed at different temperatures are estimated. The values of the activation parameters are calculated using the Arrhenius equation (Eq.1). They are listed in Table 3. It is evident from the high negative values of entropies of activation that the reaction rate increases with temperature increase. Moreover, the nearly constant values of the Gibbs’ free energies of activation suggest a similar mechanism in case of sugars studied. log 𝑘𝑘 = log 𝐴𝐴 – 𝑘𝑘 ln � � = 𝑇𝑇 𝐸𝐸𝑎𝑎 2.303𝑅𝑅𝑅𝑅 (1) −∆𝐻𝐻 # 𝑘𝑘 / ∆𝑆𝑆 # + ln � � + � � 𝑅𝑅𝑅𝑅 ℎ 𝑅𝑅 Mechanism and rate law The non-dependence of the oxidation reaction on the ionic strength indicates the participation of a neutral molecule in the rate determining step. The almost identical values of ΔG# show that the reaction mechanism stays unchanged, while and negative values of ΔS# are indicative of an associative mechanism, i.e. the reaction occurs between ions of similar charges. The FTIR spectrum of the product (Fig. 5) shows very broad –OH stretching at 3400 cm-1 - 2400 cm-1, C=O stretching at 1730 cm-1 - 1700 cm-1 and C-O stretching between 1320 cm-1 - 1210 cm-1, which can be attributed to the presence of carboxylic acid. The Michaelis-Menten plot shows the presence of an intermediate complex. The relatively low values of ΔH# reveal the absence of high energy free radicals. In view of the results pointed above, the following reaction mechanism is advanced. The alkaline fading of malachite green in the presence of sugars proceeds via the conversion of sugars to their corresponding enediols, which is a fast step. Then the enediol reacts with malachite green via an outer sphere mechanism to give a complex (slow step), which in turn decomposes into products. (2) 𝑘𝑘 / ln � ℎ � = 23.76 ΔG#= ΔH# - TΔS# (3) (4) Table 3. Activation parameters. Sugar Ea(kJmol-1) ΔH#(kJmol-1) ΔS#(kJK-1mol-1) ΔG#(kJmol-1) Glucose 23.52 21.04 -0.182 75.28 Fructose 25.12 22.64 -0.177 75.38 Xylose 31.34 28.86 -0.156 75.35 -3 -2 -2 [MG] 1.00x10 M [OH-] [OH-] 6.00x10 [MG] 1.00x10-3 M M [sugar] [sugar] 2.00x10 2.00x10-2M 6.00x10-2 M M II == 0.25 0.25 M MT T= = 298 298 K K 529 Journal of Chemical Technology and Metallurgy, 52, 3, 2017 Fig. 5. FTIR spectrum of the product. (5) REFERENCE (6) From Eqs. (4) and (6) −𝑑𝑑[𝑀𝑀𝑀𝑀] 𝑑𝑑𝑑𝑑 = 𝑘𝑘 2 𝑘𝑘 1 [𝑆𝑆][𝑂𝑂𝑂𝑂 − ][𝑀𝑀𝑀𝑀] 𝑘𝑘 −1 +𝑘𝑘 2 [𝑀𝑀𝑀𝑀] (7) Limiting condition If 𝑘𝑘−1 is for greater than к2 [MG]. Then Eq. 7 becomes −𝑑𝑑[𝑀𝑀𝑀𝑀] 𝑑𝑑𝑑𝑑 = 𝐾𝐾1 𝑘𝑘2 [S][O𝐻𝐻−][MG] CONCLUSIONS The research work shows that the mechanism of alkaline malachite green fading in presence of reducing sugar is similar to that of the oxidation of sugars in an alkaline medium. The reaction product characterized by FTIR spectrometry reveals the presence of a carboxylic acid. 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