Molecular and Quantum Acoustics vol. 28 (2007) 95 ACOUSTIC AND THERMODYNAMIC INVESTIGATIONS OF AQUEOUS SOLUTIONS OF SOME CARBOHYDRATES M. GEPERT and A. MOSKALUK University of Silesia, Institute of Chemistry, Szkolna 9, 40-006 Katowice, POLAND Acoustic and thermodynamic properties of aqueous solutions of three carbohydrates: D-glucose, D-fructose and D-saccharose are discussed. Dglucose and D-fructose have different molecular structures; thus they interact in different ways with the surrounding water molecules. Based on our experimental results, we found that the thermodynamic properties of the aqueous solutions of the two monosaccharides are similar, except the limiting apparent molar compressibilities. As anticipated, the thermodynamic properties of an aqueous solution of D-saccharose are mostly the resultant of the properties of both monosaccharides. Any modifications of these properties are probably caused by the specific linkage between two monosaccharide rings. 1. INTRODUCTION Carbohydrates are the most exceptional class of organic compounds in biological systems. They are the constituents of all living organisms, as well as very important ingredients of food. Water is the most natural solvent for simpler saccharides; so many researchers very often investigate the aqueous solutions of carbohydrates. The spectroscopic investigations indicated that the orientation of saccharides in solutions reflect the “structure” of solvent. Thus, the discussion in this paper is based on the properties of the solutions obtained by other than the spectroscopic techniques. Specifically, the acoustic and thermodynamic properties of the aqueous solutions of D-glucose, D-fructose and Dsaccharose are compared. D-glucose and D-fructose are the most common monocarbohydrates with the same chemical formula but different three-dimensional structures. Such difference may cause the dissimilarity of some simple physico-chemical properties of the solutions of these compounds. The compared properties are: the speed of sound, adiabatic compressibility, apparent molar volume and apparent molar adiabatic compressibility. 96 Gepert M., Moskaluk A. 2. EXPERIMENTAL In all measurements, the sugars commonly available in pharmaceutical and food industry were used. D-fructose (Biofan 99.9%, Langsteiner 99.8%), D-glucose (Microfarm, Lefarm FP V) and D-saccharose (Świdnica S.A. 99.8%) were used without additional purification. All aqueous solutions were prepared about twenty-four hours before the measurements and were kept in sealed flasks. The concentrations of the solutions used in the measurements were base on the necessity in data processing and were limited by the solubility of the particular sugar (e.g. max. molar fraction for fructose solution was 0.1). The measurements of the speed of sound (c) (f = 4 MHz) were carried out by the sing around method with a precision of 5 × 10-3 % and accuracy about one order worse. All details concerning the method used were described in literature [1-5]. Density measurements (ρ) were made with an Anton Paar DMA 5000 vibrating tube densimeter. The accuracy of density measurements was assessed at 2⋅10-5 g⋅cm-3. The speeds of sound and the densities were measured at 293.15 K, 298.15 K and 303.15 K 3. CALCULATIONS AND DISCUSSION On the basis of densities and speeds of sound we calculated the adiabatic compressibilities using the well-known formula: κ S = 1 ρc 2 . Speeds of sound and adiabatic compressibilities at 298.15 K are drawn in the Figure 1. As can be seen in Fig. 1 the speeds of sound and compressibilities of monosaccharides solutions are similar. The highest speeds and the lowest compressibilities are observed for D-saccharose solutions. The apparent molar volumes and apparent adiabatic molar compressibilities were (ρ − ρ) M 0 calculated using the following equations: Vφ = mρρ + ρ2 and Κ S ,φ = 0 ( ρ 0κ S − ρκ S ,0 ) + κ S M 2 mρρ 0 ρ , where M2 denotes molar mass of the sugar, m is the molality and subscript “0” refers to the solvent. The apparent molar volumes and compressibilities of each sugar in infinite dilution were calculated according Redlich-Meyer equation: X φ = X φ∞ + Am1 2 + Bm , where Xφ denotes volume or compressibility; A and B are the empirical constants. The apparent molar volumes and compressibilities of sugars are presented in the Figure 2. In the Figure 3 there are drawn the limiting apparent molar volumes and compressibilities for all saccharides in aqueous solutions at 293.15 K, 298.15 K and 303.15 K. The comparison the limiting apparent volumes and limiting apparent compressibilities obtained during this work with some literature ones is presented in the Table 1. Molecular and Quantum Acoustics vol. 28 (2007) 97 1800 5.0 1750 4.5 1650 1600 fructose soln glucose soln saccharose soln 1550 1500 1450 0.00 0.02 0.04 0.06 x2 0.08 0.10 κ S 10 10 /(m 2/N) c /(m/s) 1700 fructose soln glucose soln saccharose soln 4.0 3.5 3.0 2.5 2.0 0.00 0.02 0.04 0.06 0.08 0.10 x2 Fig. 1. Speeds of sound (left) and adiabatic compressibilities (right) of aqueous solutions of fructose, glucose and saccharose (298.15 K). Fig. 2. Apparent molar volumes (left) and apparent adiabatic molar compressibilities (right) of fructose, glucose and saccharose in aqueous solutions (298.15 K). 98 Gepert M., Moskaluk A. Tab. 1. Comparison of the limiting apparent molar volumes and limiting molar compressibilities of sugars at 298.15 K with the literature data Sugar D-fructose Vφ∞ Quantity 10 /(m3 mol-1) K S∞,φ 1014/(m5 N-1 mol-1) This work 110.3 ± 0.1 -2.2 ± 0.1 Literature values 110.4a, b -1.979a D-glucose Vφ∞ 106/(m3 111.3 ± 0.1 110.9c; 111.4a; -1.8 ± 0.1 111.9d; 112.2b; -2.013a; -1.93c; -1.6d 210.5 ± 0.1 210.2b; 211.32e; -1.66 ± 0.05 211.8a -2.853a; -1.856e K S∞,φ D- 6 mol-1) 1014/(m5 N-1 mol-1) Vφ∞ 106/(m3 mol-1) saccharose K S∞,φ e) 1014/(m5 N-1 mol-1) a) [7]; b) [8] c) [9] d) [10] [11] From the inspection of the Figure 2 it can be said that the apparent molar volumes of Dfructose and D-glucose are very similar, the different and much higher are the apparent volumes of D-saccharose. The apparent molar adiabatic compressibilites of all sugars are negative and became similar at lower molarities. The negative Κ s,φ values may be interpreted in terms of the specific interactions between the solute and solvent that lead to the diminishing the compressibility the water near sugar compared to the pure water. This effect became probably more prominent in the lowest concentration of sugars where the association process between solute molecules is less effective. The limiting apparent molar quantities ( Vφ∞ , K s∞,φ ) are often treated as a sum of the intrinsic volume or intrinsic adiabatic compressibility of solute and the contributions taking account all changes of volume and compressibility of solvent evoked by the solute presence in solution. According to this assumption, it may be noticed that the influence of D-fructose and D-glucose on the volume of surrounding water at all regarded temperatures is very similar. Larger limiting apparent volumes of D-saccharose are obvious, because larger molecules may cause higher changes of volumes than smaller monocarbohydrates. The monosaccharides chosen for our investigations have the same number of the hydroxyl groups in the molecule, thus any differences in the limiting adiabatic compressibilities of these sugars may be interpreted in terms of different amount of α and/or β forms of pyranose and furanose rings of D-fructose and D-glucose in aqueous solutions. It is well known that the β anomers have the larger number of the hydroxyl groups of equatorial position (i.e. groups paralleled to the sugar ring’s plane) than α ones. As the consequence, in the β anomers two or more oxygen atoms in the hydroxyl groups achieve the comparable distance with the characteristic for oxygen atoms in pure water what causes that the hydration Molecular and Quantum Acoustics vol. 28 (2007) 99 process increases cooperatively [3-5]. Thus, it is not surprising that in aqueous solutions of D∞ fructose and D-glucose the β - anomers prevails. The K S ,φ values for D-fructose are lower than those observed for D-glucose. Thus, it seems that the presence of the not only β pyranose but also the β - furanose rings in aqueous D-fructose solutions may cause larger “stiffening” the water molecules around sugar than in D-glucose solutions where only β pyranose forms occurs. Finally, the highest, but still negative limiting apparent compressibility of D-saccharose means that the large disaccharide molecules may modify the structure of water significantly, yet the change is the weakest in regarded of the row of the saccharides. The temperature dependences of the limiting apparent molar quantities are also very interesting., because the limiting apparent molar volumes of all saccharides in aqueous solutions change only slightly from 293.15 K to 303.15 K, whereas the limiting apparent molar adiabatic compressibilities increase sharply with the temperature. It means that the temperature increase causes the loosing of the water shell surrounding the sugar with retaining almost the same distances between molecules. The temperature dependence of limiting apparent molar quantities of D-saccharose in aqueous solution reveals that in spite of the glucoside linkage between two monosaccharide rings that force them to achieve a specific anomeric configuration (α for glucose and β for fructose) the influence this sugar on the structure of water results from specific interactions water-sugar of both monosaccharides. Fig. 3. Limiting apparent molar volumes (left) and adiabatic compressibilities (right) of carbohydrates in aqueous solutions at 293.15 K, 298.15 K and 303.15 K. 4. CONCLUSIONS The results of our investigation show that the properties of the aqueous solutions of Dfructose and D-glucose such as the speeds of sound, adiabatic compressibilities, as well as apparent molar volumes are similar. 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