5.2
Impact Factor
Generic selectors
Exact matches only
Search in title
Search in content
Post Type Selectors
Search in posts
Search in pages
Filter by Categories
Corrigendum
Current Issue
Editorial
Erratum
Full Length Article
Full lenth article
Letter to Editor
Original Article
Research article
Retraction
Retraction notice
Review
Review Article
SPECIAL ISSUE: ENVIRONMENTAL CHEMISTRY
5.3
Impact Factor
Generic selectors
Exact matches only
Search in title
Search in content
Post Type Selectors
Search in posts
Search in pages
Filter by Categories
Corrigendum
Current Issue
Editorial
Erratum
Full Length Article
Full lenth article
Letter to Editor
Original Article
Research article
Retraction
Retraction notice
Review
Review Article
SPECIAL ISSUE: ENVIRONMENTAL CHEMISTRY
View/Download PDF

Translate this page into:

Original article
10 (
2_suppl
); S3646-S3651
doi:
10.1016/j.arabjc.2014.04.002

Determination of acid dissociation constants of some substituted salicylideneanilines by spectroscopy. Application of the Hammett relation

Department of Industrial Chemistry, Faculty of Science and Technology, Biskra University, Algeria

⁎Corresponding author. Tel.: +213 550524403. Rihana_chimie@yahoo.fr (R. Hadjeb)

Disclaimer:
This article was originally published by Elsevier and was migrated to Scientific Scholar after the change of Publisher.

Peer review under responsibility of King Saud University.

Abstract

A series of ten Schiff bases were synthesized by condensation of salicylaldehyde and substituted anilines. The acid dissociation constants (Ka) of salicylideneaniline and methyl- , chloro- and nitro-substituted salicylideneanilines have been determined in ethanol–water and dioxan–water binary mixtures (60% (v/v)) by a spectrophotometric (UV–Vis) method at constant ionic strength and at 25 °C. The calculated acidity constants, pKa values were evaluated in protonation–deprotonation mechanism. In order to investigate the effects of substituent on the acidity of hydroxy Schiff bases; the applicability of the Hammett equation to the results in two systems of solvent was discussed.

Keywords

Schiff bases
Acidity constant
Substituent effect
Solvent effect
Hammett equation
1

1 Introduction

A large number of Schiff bases have emerged as an important class of antioxidant compounds; o-N-salicylideneanilines have received much attention in a wide variety of fields due to their different applications owing to their characteristic properties such as biological activities, pharmacological and catalytic properties (Thorat et al., 2012; Montielli et al., 1988; Dash et al., 1984; Casaszar et al., 1985; Köseoglu et al., 1995). The synthesis of these compounds has been well developed since 1960s, and many improved methods have been reported (Cohen and Schmidt, 1962; Hadjoudis et al., 1977; Higelin and Sixl, 1983; Kownacki et al., 1993; Johmoto et al., 2009). In addition, it is also important for us to understand the molecular and chemical properties of such Schiff bases. For instance, these are of crucial importance in understanding the distribution, receptor binding and mechanism of action of certain organic preparations (Yoke-Leng et al., 2013; Kaufman et al., 1975; Fleuren et al., 1979; Shamsipur et al., 1993; Almasifar et al., 1997), as well as in many analytical procedures, such as acid–base titration, solvent extraction and complex formation (Jiménez-Lozano et al., 2002; Popovic et al., 2000; Falcomer et al., 2006; Gasowska, 2005; Evagelou et al., 2003).

Acid dissociation constant (pKa value) is an important parameter to estimate the extent of ionization of molecules at different pH values. It is worth mentioning that there have been a number of studies regarding this parameter (Yurdakoç and Özcan, 1993; Akay et al., 2002; Kiliç et al., 1998; Gündüz et al., 1993; Ögretir et al., 2009), in order to produce the effect of several electron donating and withdrawing substituents; and also the effect of solvent on the acidity of a number of Schiff bases (Köseoglu et al., 1995; Asuero et al., 1986; Yurdakoç and Öscan, 1990).

The present work therefore reports on the determination of the acid dissociation constants of salicylideneaniline (Schiff base taken as the standard), salicylidene-2-methylaniline, salicylidene-3-methylaniline, salicylidene-4-methylaniline, salicylidene-2-chloroaniline, salicylidene-3-chloroaniline, salicylidene-4-chloroaniline, salicylidene-2-nitroaniline, salicylidene-3-nitroaniline and salicylidene-4-nitroaniline. Various methodologies have been used for the experimental determination of acid dissociation constants (Poole et al., 2004; Lachenwitzer et al., 2002; Rouhani et al., 1995; Moghimi et al., 2003; Albert and Serjeant, 1984). Among these techniques potentiometry and spectrophotometry are the preferred methods due to their simplicity and ease of application. For this work the UV–Vis spectroscopic method has been employed because of its high sensitivity.

Moreover, the purpose of this research was to use the Hammett equation to predict the effect of substituent on the acidity of salicylideneaniline, which has been a relationship between the effect of meta and para substituents on either rates of reactions or equilibrium constants.

(1)
p K 0 - p K a = σ ρ where pK0 and pKa are the acid dissociation constants of salicylideneaniline (Schiff base taken as the standard) and some of their derivatives, σ is a constant that characterizes the substituent and ρ is a constant of reaction and is independent of the substituent.

2

2 Materials and methods

All Schiff bases were prepared by condensing salicylaldehyde with aniline and substituted anilines in the 2-, 3- and 4-position by methyl, chloro and nitro groups in ethanol on a water bath for 2–5 h (Issa et al., 2005; Saw, 1967). The Schiff bases were purified and filtered off by recrystallization from ethanol. Salicylaldehyde, aniline and substituted anilines were purchased from Merck Millipore and were used as received. Stock solutions of our compounds were prepared in double distilled water.

The concentration of stock solutions of perchloric acid (BIOCHEM) and sodium hydroxide (BIOCHEM) was 0.1 M and was prepared as described elsewhere (Gündüz et al., 1993). The ionic strength was maintained constant by means of sodium perchlorate (NaClO4) as 0.1 M. All test solutions were freshly prepared before taking the measurement.

2.1

2.1 pH and spectrophotometer

pH measurements were performed using an Nahita model NO. 903 pH-ionmeter equipped with a combined pH electrode (ingold).

The spectra and absorbance measurements were recorded on a SHIMADZU UV mini 1200 spectrophotometer over the wavelength range of 200–500 nm.

Spectrophotometric measurements were made in aqueous ethanol and dioxane media containing 60% (v/v) at 25.0 ± 0.1 °C. During titration the absorbance (A) reading and pH values were taken after a suitable time (normally 2–3 min) for equilibration after each addition of titrant.

3

3 Experimental

Titration was performed at a constant temperature and in a nitrogen atmosphere with sodium hydroxide, in concentration of 0.02 M, in 50 ml solutions containing 0.1 M NaClO4 with: (i) 2.10−4 M HClO4 (for cell calibration) plus (ii) 2.10−4 M HClO4 + 2.10−4 M Schiff bases.

Simple titration spectra (absorbance (A) vs. wavelength) resulting from spectrophotometric titration of Schiff bases at different pH values are given in Figs. 1–3.

UV absorption spectra of salicylidene-4-chloroaniline (2.10–4 M) in 60% ethanol–water at different PH values.
Figure 1 UV absorption spectra of salicylidene-4-chloroaniline (2.10–4 M) in 60% ethanol–water at different PH values.
UV absorption spectra of salicylidene-3-methylaniline (2.10−4 M) in 60% dioxane–water at different pH values.
Figure 2 UV absorption spectra of salicylidene-3-methylaniline (2.10−4 M) in 60% dioxane–water at different pH values.
UV absorption spectra of salicylidene-2-nitroaniline (2.10−4 M) in 60% ethanol–water at different pH values.
Figure 3 UV absorption spectra of salicylidene-2-nitroaniline (2.10−4 M) in 60% ethanol–water at different pH values.

The spectra of all the Schiff bases studied except the spectrum of salicylidene-2-nitroaniline that follows two isosbestic points, show that the deprotonation of nitrogen atom and naphtholic hydrogen atom is completely dissociable in separate steps (Figs. 1 and 2). But for the nitro group in the ortho position the absorption spectrum does not present significant changes throughout the titration, which could be due to the presence of the keto form (Fig. 3).

pKa values of substances were calculated from this method and pH measurement data according to the procedure defined in the literature (Asuero et al., 1986; Yurdakoç and Öscan, 1990) based on the following equations (Akay et al., 2002; Polster and Lanchmann, 1989):

(2)
( A λ - A λ H 2 L ) · 10 - pH = - K 1 · A λ + K 1 · A λ HL
(3)
( A λ - A λ L ) · 10 pH = - 1 K 2 · A λ + 1 K 2 · A λ HL
where AλH2L, AλHL and AλL are the absorbance for the species H2L, HL and L respectively at λ wavelength.From these equations, pKa values of all compounds were calculated at least at three different fixed wavelengths. The values of AλH2L calculated with the protonation constants of Schiff bases were recorded with the absorbance values at the start of the titration (at acidic region), and the values of AλL were recorded with the absorbance at the end of titration where the titration solution was sufficiently basic.

4

4 Results

The o-hydroxy Schiff bases, where a highly stable hydrogen (H)-bridged, quasi six-membered ring exists due to intramolecular H-bonding between the H-atom of the hydroxyl group and the N-atom of the imine linkage (Polster and Lanchmann, 1989; Blagus et al., 2010; Krygowski et al., 2008; Filarowski, 2005; Dominiak et al., 2003). The advantage of these systems is that they show two tautomer forms, enol-imine (OH) and keto-enamine (NH) forms. These tautomers are awaited to be in equilibrium with each other, but it is the (OH) that is commonly found (Scheme 1).

Structure of the Schiff bases in which R: H, CH3, Cl2 and NO2 in three different positions.
Scheme 1 Structure of the Schiff bases in which R: H, CH3, Cl2 and NO2 in three different positions.

Considering the structures of the Schiff bases, we can deduce that they have two protonation sites; the first one is the imino-nitrogen atom and the second one is OH group of the phenol ring. The log K1 and log K2 values are related to the dissociation acid of imine nitrogen and phenolate respectively, as follows:

(4)
H 2 L + HL + H + ; K 1 = [ LH ] [ H + ] [ H 2 L + ]
(5)
HL L - + H + ; K 2 = [ H + ] [ L - ] [ HL ]
The numerical pK1 and pK2 values of ten Schiff bases determined in ethanol–water and dioxane–water mixtures are given in Table 1.
(6)
Δ p K 1 = p K 1 - p K 1 ( 0 )
Table 1 The acid dissociation constants of substituted salicylideneaniline at 25.0 ± 0.1 °C for two different solvent mixtures and the Hammett constants Isaacs (1986).
60% Ethanol + 40% water 60% Dioxane + 40%water
σ pK1 ΔpK1 pK2 pK1 ΔpK1 pK2
Salicylideneaniline 4.34 8.51 3.75 9.90
Salicylidene-2-methylaniline 4.09 9.06 3.53 9.80
Salicylidene-3-methylaniline −0.07 4.51 0.17 9.35 4.02 0.27 9.83
Salicylidene-4-methylaniline −0.16 4.61 0.27 9.47 4.20 0.45 9.85
Salicylidene-2-nitroaniline
Salicylidene-3-nitroaniline 0.71 2.69 −1.65 9.81 2.61 −1.14 9.70
Salicylidene-4-nitroaniline 0.79 2.73 −1.61 9.93 2.63 −1.12 9.78
Salicylidene-2-chloroaniline 3.86 10.34 3.14 9.72
Salicylidene-3-chloroaniline 0.37 4.02 −0.32 9.23 3.23 −0.52 9.92
Salicylidene-4-chloroaniline 0.23 4.15 −0.19 9.49 3.48 −0.27 9.96

5

5 Discussion

The acid dissociation constants given in Table 1 are considered in more detail in order to gain more information about the specific effect of the substituent and the effect of solvent on the basicity of the Schiff bases.

We note that the values of pK1 for protonated Schiff bases bearing the substituent R from para to ortho, follow an order of increasing acidity.

The interpretation of classification could be obtained taking into account the electronic effect of the substituent on the one hand and the spatial configuration of our legends on the other hand. Our compounds tend to adopt a configuration in space of two aromatic rings are hardly coplanar. This geometry results in two types of resonance in the molecule, the first taking place between phenol and the double bond of the imine, the second relating to the lone pair of the nitrogen and the phenyl part of the aniline.

The order of acidity of salicylidèneaniline derivatives compared to the reference molecule SA (salicylideneaniline) is as follows:

The methyl group with an inductive effect donor leads to pK1 whose values are relative to the salicylideneaniline following descending order of acidity: 2 - CH 3 < SA < 3 - CH 3 < 4 - CH 3 We note that the salicylidene-2-methylaniline has a pK1 lower than in the meta and para positions.if R is a nitro group the order of the acidity is as follows: 3 - NO 2 < 4 - NO 2 < SA Similarly, we also note that the salicylidene-3-nitroaniline has a pK1 lower than in the para position.

As in the case of the methyl group and nitro, order of acidity for the chloro substituent group is as follows: 2 - Cl < 3 - Cl < 4 - Cl < SA For this substituent it is observed that the acidity is high when the substituent is in the ortho position.In addition to the inductive effect of donor or attractor for the three substituents, another effect can be added to better interpret these results, which is the character of the electron-withdrawing or electron mesomeric substituent.

Indeed, the values of pK1 Schiff bases substituted in the ortho, meta and para-nitro in both systems dioxane–water and ethanol–water are quite similar and are significantly lower than those substituted by chloro and methyl groups. This becomes obvious if one considers only the character of the nitro group mesomeric electron which strongly attracts the electronic charge at the nitrogen which generates high acidity that facilitates the deprotonation.

We note that, during the transition from ortho to para of the chloro pK1 values increased significantly compared with nitro. This is probably due to the inductive effect attractor that strongly attracts the electron density at the nitrogen when the substituent is in the ortho position, that is to say, a high acidity.

The methyl group with an inductive effect donor leads to a value of pK1 lower when the substituent is in the ortho position. If we consider the hypothesis that greater electron density at the nitrogen, that is to say, the deprotonation is difficult (low acidity), this disagrees with the result. Another effect that can add to interpret these results is probably the steric effect of the methyl group.

As to the variation of the pK2 regarding the values of these compounds, we have not observed any order between these values and the type or position of the substituents. This lack of regularity can probably be attributed to the fact that the substituent was far from the OH group (Köseoglu et al., 1995; Gündüz et al., 1993).

This study is also concerned with the effect of solvent on the acid dissociation constants. This effect has been studied by several authors (Kwan-Kit et al., 1974; Gündüz et al., 1986).

We note that the variation of the acid dissociation constants with the nature of solvent follows the same trend for other anilinesalicylidenes differently substituted. We can say that the effect of solvent on the protonation constants remains the same for all the hydroxy Schiff bases studied.

It is observed that the values of pKa follow the following order: p K 1 ( dioxane ) < p K 1 ( ethanol ) p K 2 ( ethanol ) < p K 2 ( dioxane ) A difference between the values of pK1 equal to 0.41 is observed when going from ethanol to dioxane. The difference between the values of pK1 is due to the difference in polarity of the two solvents.

For values of pK2 a difference of 0.38 is obtained. This can be explained, in addition to the difference in polarity of the two solvents, by establishing hydrogen bonds between the solvent and the phenolic OH group.

By using the data listed in Table1 Hammett relations, (σ ∼ ΔpK1) of substituted salicylideneaniline in 60% ethanol–water and 60% dioxane–water mixtures are given in Figs. 4 and 5 respectively.

Plot of the ΔpKa of substituted salicylideneaniline against the Hammett substituted constants (σ) in ethanol solvent.
Figure 4 Plot of the ΔpKa of substituted salicylideneaniline against the Hammett substituted constants (σ) in ethanol solvent.
Plot of the ΔpKa of substituted salicylideneaniline against the Hammett substituted constants (σ) in dioxane solvent.
Figure 5 Plot of the ΔpKa of substituted salicylideneaniline against the Hammett substituted constants (σ) in dioxane solvent.

As shown in Figs. 4 and 5, excellent linear correlations govern the influence of the substituent R on the acid dissociation constant of the azomethine nitrogen.

For both solvents, the values of ρ are negative and lie between −1.86 for water–dioxane and −2.02 for the system water–ethanol which means that the reaction is sensitive to the effect of the substituent electron.

We note that the value of ρ in the system water–dioxane is greater than that determined in the system water–ethanol. This difference is due to the solvent polarity. This implies that as the solvent polarity decreases, the role of the substituent increases and ρ values increase, and this is consistent with Tokura’s results (Tokura et al., 1969).

6

6 Conclusion

In summary, we have discussed and revised to understanding of the acid–base behavior of N-salicylideneaniline (SA) and some substituted salicylideneaniline in ethanol and dioxane–water binary mixtures. The determined pKa values are appropriate for predicting the effect of different substituents in different positions.

Also, the important data extracted from this exploration are the constant of reaction (ρ) which can be used for other substituent in order to determine approximately their acid dissociation constants, without making calculations in the same conditions. The Hammett equation represents the effect of substituent on the reactivity of azomethine nitrogen of Schiff bases in ethanol and dioxane solvents.

Acknowledgement

The Authors thank the University of Biskra for support of this work.

References

  1. , , , . Turk. J. Chem.. 2002;26:37-44.
  2. , , . The Determination of Ionization Constants. London: Chapman and Hall Ltd; .
  3. , , , , , , . Chem. Eng. Data. 1997;42:1212-1215.
  4. , , , , . Int. J. Pharm.. 1986;34:81-82.
  5. , , , , , , . Chem. Eng.. 2010;29:117-138.
  6. , , , . Acta Phys. Chem.. 1985;31:717.
  7. , , . J. Phys. Chem.. 1962;66:2442-2446.
  8. , , , , . J. Indian Chem. Soc.. 1984;61:1061.
  9. , , , , , , . Chem. Eur. J.. 2003;9:963-970.
  10. , , , . J. Pharm. Biomed. Anal.. 2003;31:1119-1128.
  11. , , , , , . Inorg. Chim. Acta. 2006;359:1064-1070.
  12. , . J. Phys. Org. Chem.. 2005;18:686-698.
  13. , , , . J. Pharm. Sci.. 1979;68:1056-1058.
  14. , . J. Inorg. Biochem.. 2005;99:1698-1707.
  15. , , , , . Analyst. 1986;111:1345.
  16. , , , , . Anal. Chim. Acta. 1993;282:489-495.
  17. , , , , . Solid State Commun.. 1977;21:541-543.
  18. , , . Chem. Phys.. 1983;77:391-400.
  19. , . Physical Organic Chemistry. New York: Longman Scientific and Technical; .
  20. , , , . Spectrochim. Acta, Part A. 2005;62:621-629.
  21. , , , , , . Anal. Chim. Acta. 2002;464:37-45.
  22. , , , , . Bull. Chem. Soc. Jpn.. 2009;82:50-57.
  23. , , , . J. Med. Chem.. 1975;18:647-655.
  24. , , , , , , . Turk. J. Chem.. 1998;22:387-391.
  25. , , , . Talanta. 1995;42:1875-1882.
  26. , , , . Chem. Phys. Lett.. 1993;210:373-379.
  27. , , , , , . J. Org. Chem.. 2008;73:2138-2145.
  28. , , , . Can. J. Chem.. 1974;52:1821.
  29. , , , . Electroanal. Chem.. 2002;532:85-98.
  30. , , , , , , . Inorg. Chem.. 2003;42:1616-1624.
  31. , , , , . Korroz. Figy.. 1988;28:118.
  32. Ögretir, C., Görgün, K., Özkütük, M., Sakarya, H.C., 2009. ARKIVOC, vii, 197–209.
  33. Polster, J., Lanchmann, H., 1989. Spectrometric Titrations, Chap. 6–7.
  34. , , , , , . Chromatogr A. 2004;1037:445-454.
  35. , , , , , , , . Inorg. Chim. Acta. 2000;306:142-152.
  36. , , , , , . Microchem. J.. 1995;52:22-27.
  37. , . J. Am. Chem. Soc.. 1967;101:154.
  38. , , , , . Talanta. 1993;40:697-699.
  39. , , , , , , , . J. Chem. Pharm. Res.. 2012;4(1):14-17.
  40. , , , . Bull. Chem. Soc. (Japan). 1969;42:1039.
  41. , , , , . Tetrahedron. 2013;69:2524-2533.
  42. Yurdakoç, M., Öscan, M., 1990. Turk. J. Chem., C13, S3, 362–396.
  43. , , . Turk. J. Chem.. 1993;17:133-137.
Show Sections