Structure-Reactivity Correlation of Anilines in Acetic Acid
J . Org. Chem., Vol. 67, No. 4, 2002 1121
steric effects. In the present study, the activation enthal-
pies and activation entropies of all the para-, meta-, and
ortho-substituted anilines conform to the isokinetic re-
lationship. So are the rates at 65 and 45 °C to the Exner
relationship. This indicates that the mechanism of oxida-
tion of the ortho-substituted anilines is the same as that
of para- and meta-substituted anilines and justifies the
analysis of the reaction rates of the ortho-substituted
anilines in terms of the structure-reactivity relation-
ships. The rates of oxidation of ortho-substituted ani-
lines also fail to conform to Charton’s LDS equations;
the carboxy-, nitro-, and methoxycarbonyl groups indi-
vidually take either planar or orthogonal orientations
requiring appropriate steric substituent constants, the
acetyl substituent was excluded due to nonavailability
of the steric substituent constant. The values of the
steric substituent constants (υ) used were those of
Charton.50
Anilines in basic and neutral media are present as free
bases but in acid medium exist in dual forms, the free
bases and the conjugate acids. And, the ratio of the
concentrations of the free base to the conjugate acid
([XC6H4NH2]/[XC6H4NH3+]) depends on the pKa of the
aniline and the acidity of the medium. The reported
oxidations of anilines (vide supra) were carried out under
pseudo-first-order conditions ([anilines] . [oxidant]), and
the concentration of the oxidants at different reaction
times were determined by titrimetry or spectrophotom-
etry. The pseudo-first-order rate constants (k′) were
obtained from the least-squares slopes of log [oxidant]
versus time plots, and the second-order rate constants
are k′/[aniline]T where [aniline]T is the total concentration
of aniline. Since the pKa varies from 5.36 (p-OCH3) to
-0.28 (o-NO2) and molecular anilines are the reactive
species (nucleophile), the reported k′/[aniline]T values are
not the rate constants of the oxidant-molecular aniline
reactions. And, the analysis of k′/[aniline]T in terms of
the Hammett, Brown-Okamoto, DSP, and LDS equa-
tions is erroneous. Now, for the first time, the specific
reaction rates of molecular anilines with the oxidant (k)
have been obtained and correlated in terms of the
structure-reactivity relationships. In the reactions of
anilines in acid medium, as the free bases are the nu-
cleophiles, the specific reaction rates of anilines are to
be obtained using the concentrations of the free bases
but not the total concentrations of anilines. The concen-
trations of the free bases may be deduced from the acid
strength of the medium and the pKa values of the anilines
and acetic acid.51-55 Although the pKa values correspond
to aqueous solutions, detailed examination reveals that
they may be used to obtain the concentrations of the free
bases in glacial acetic acid. Coupling the ionization
equilibrium of acetic acid with that of anilinium ion
results in the elimination of [H2O] and [H3O+]. The ratio
of the ionization constant of acetic acid to that of
F igu r e 4. Hammett plot with the rate constants obtained by
the hitherto reported method at 45 °C.
(e.g., Figure 4). In anilines, the reaction site may conju-
gate with the para substituent, but correlation of the
oxidation rates of para- and meta-substituted anilines
separately with the usual Hammett substituent con-
stants or the Brown-Okamoto substituent constants or
the modified Hammett substituent constants (para: σp,
σp+, σp-, meta: σm, σm+) was also unsuccessful. The
reaction rates at all the temperatures measured were
analyzed in terms of the dual substituent parameter
(DSP) equations (para: σI, σR; σI, σR+; σI, σR-; F, R; meta:
σI, σR; σI, σR+; σI, σR-; F, R) but with failure. The σ values
of H, m-CH3, m-OH, m-Cl, m-NO2, m-COOH, p-CH3,
+
p-OCH3, p-Cl, p-Br, p-NO2, p-COOH, σp of CH3, OCH3,
-
+
Cl, Br, σp of NO2, COOH, and σI, σR, σR of OH used
were those compiled by Shorter;45 for the meta substit-
+
uents (m-CH3, m-Cl, m-NO2, m-COOH), σm values of
Brown were employed.46 Taft’s σI, σR, σR+, and σR
-
values47 of H, CH3, OCH3, Cl, Br, NO2, COCH3, COOC2H5,
and NHCOCH3 were used in the DSP equations. The
values of σ of p-OC2H5, p-COOC2H5, p-NHCOCH3, σp+ of
H, OC2H5, NO2, COOH, COOC2H5, NHCOCH3, σp- of H,
CH3, OCH3, OC2H5, Cl, Br, COOC2H5, NHCOCH3, σR- of
OH, and σI, σR, σR+, σR- of OC2H5, COOH, and COOCH3
employed were those compiled by Hansch.48 The F and
R values used were those of Swain.49 The Hammett
equation and its different modified forms are applicable
to para- and meta-substituted benzene derivatives but
not to the ortho compounds; besides the well-known
inductive and resonance effects associated with the para
and meta substituents, the ortho substituents cause
(50) Aslam, M. H.; Burdon, A. G.; Chapman, N. B.; Shorter, J .;
Charton, M. J . Chem. Soc., Perkin Trans. 2 1981, 500.
(51) Dean, J . A. Handbook of Organic Chemistry; McGraw-Hill: New
York, 1987; p 8-1.
(45) Shorter, J . Correlation Analysis in Organic Chemistry: an
Introduction to Linear Free-Energy Relationships; Clarendon, Oxford,
1973.
(46) Brown, H. C.; Okamoto, Y. J . Am. Chem. Soc. 1958, 80, 4979.
(47) Dayal, S. K.; Ehrenson, S.; Taft, R. W. J . Am. Chem. Soc. 1972,
94, 9113.
(52) Buckingham, J ., Donaghy, S. M., Cadogan, J . I. G., Raphael,
R. A., Rees, C. W., Eds. Dictionary of Organic Compounds; Chapman
and Hall: New York, 1982.
(53) Lyman, W. J .; Reehl, W. F.; Rosenblalt, D. H. Handbook of
Chemical Property Estimation Methods; American Chemical Society:
Washington, DC, 1990; p 6-1.
(48) Hansch, C.; Leo, A.; Taft, R. W. Chem. Rev. 1991, 91, 165.
(49) Swain, G. C.; Unger, S. H.; Rosenquist, N. R.; Swain, M. S. J .
Am. Chem. Soc. 1983, 105, 492.
(54) Takayasu, K. Chem. Pharm. Bull. 1978, 26, 59.
(55) Perrin, D. D. Dissociation Constants of Organic Bases in
Aqueous Solution; Butterworth: London, 1965.