ELECTROCHEMICAL REDUCTION OF
Refat Abdel – Hamid, Mostafa K .M.
Rabia and Nadia A. Abdalla*
Deparment of Chemisty , Faculty of
Science ,
* Deparment of Chemisty
, Faculty of Science ,
ABSTRACT :
The electrochemical
reduction of 4-(3-pyridylazo) -3- amino -2- pyrazolin -5- one in universal
buffer solutions with different pH's as studied at 268 K. From the results obtained
, it is concluded that the title azo compound is reduced via an ECEC mechanism
. The mechanism was confirmed by digital
simulation . The heterogeneous electron transfer and homogeneous protonation
followingup reactions parameters were evaluated and the electrode mechanism
was discussed .
INTRODUCTION :
Numerous azo compounds have important application
in the field of medicine ( Modest et al 1957 , Gary et al 1970 , Godoy et
al 2001 , Jisun et al 2002 and Rageh et al 1999 ) . The electrochemical behavior plays an
important role in its biological activity . A survey of literature reveals that not much work has been performed
on the electorochemical behavior of heterocyclic azo compounds such as arylazopyrazolones
( Raivindranath et al 1983 , Jain 1984 and Abdel-Hamid 1988 )
and pyridylazophenol ( Florence et al 1973 )
.
The objective of the present investingation is
to study the electrochemical
Reduction of 4-(3-pyridylazo) -3-
amino -2- pyrazolin -5- one in universal buffer solutions with different pH's ( 2.18 – 10.75 ) the study is carried out
using two electrochemical techniques , cyclic voltammetry and digital simulation
, so that the mechanism for the electrochemical reduction of the title compound
could be formulated . The behavior at 298 K was described and
A mechanism consistent with the experimental
results was proposed . The mechanism was confirmed and fully characterized
by cyclic voltammetric simulation analysis making use the computer programs
CVSIM and CVFIT ( Gosser et al 1991 ) .
EXPERIMENTAL :
4-(3-pyridylazo) -3- amino -2- pyrazolin -5-
one was prepared according the method described elsewhere ( El- Naghi et al
1973 ). It was recrystallised from ethanol and characterized by elemental
analysis and IR spectra . Stock solution ( 5.0 ×10 -3 mol
dm -3 )of the title azo compound were prepared in aqueous/ 50 %
of ethanol mixture Britton – Robinson modified universal buffers ( Brritton
1956 ) (prepared from A. R. chemicals ) in the pH range
2.18-10.75 were used as supporting electrolytes . The pH of the buffers was
checked with an Orion Research model 601 A/ digital Ionalyzer , using combined
electrode .
Cyclic voltammograms were recorded using an
EG&G PAR model
264A Polarographic Analyzer . The measurements were
carried out using a conventional three electrodes configuration .An EG&G PAR model SMDE 303A mercury-drop
system in small dropping mode was used as working electrode . the electrode area was
1.05×10
-2 cm -2 . The reference electrode was Ag/Ag Cl electrode
.A 1.0 cm2 platinum foil was used as auxiliary electrode throughout
the experimental work . Solutions were purged with pure nitrogen before the
measurements and an atmosphere of nitrogen was maintained above the working
solution . All experiments were performed at 298 K .
Since the pioneering work of Feldberg ( Feldberg
1969 ) , digital simulation
techniques have played an
important role in the analysis of electrochemical data ( cyclic voltammetry).
Digital simulation on the basis of general methods developed for treamtment
of solution of chemical reaction in the context of the explicit-finite-differences
( Nielsen et al 1987 and Gosser et al 1988 ) , is recently used . For
the deduced mechanism the parameters are evaluated on
comparison of digital
simulations with the
experimental Vltammograms . All digital simulations here in were
done by the use of CVSIM And CVFIT Computer program( Gosser et al 1991 ) , These program,
are based on the
expliticit finite difference method using an expanding spatial
grid.
Computations of simulations and treatment
of the cyclic voltammetric
data were performed on
a COPAM PC 3888-25(80386-25MHz) with a
80387 mathematical
co-processor. The HARVARD GRAPHICS
Version 2.3 was Used for
plotting the simulated and experimental
cyclic voltammogram .
RESUL AND DISCUSSION :
1- CYCLIC VOLTAMMETRY :
The electrochemical reduction of 4-(3-pyridylazo)-3-amino-2-pyrazolin
-5- one was studied at hanging mercury electrode in universal buffer solution
covering the range of pH 2.18 -10.75
. It gives cyclic voltammograms of a single well defined reduction wave in
the potential rang of – 0.4 to – 1.6 versus
Ag / Ag + through
out the pH range of study . At pH 2.18, the cyclic voltammetric wave is located
at -0.618 Volt at a scan rate of
50 mVs-1 .On increasing
the pH of the solution the peak current potential , E p does shift
to more negative values and the peak current is varied as well . This indicates
the participation of hydrogen ions in the electrode process .
Examination of cyclic voltammograms obtained
at different scan rate range of
5-200 m Vs -1at pH 2.18
reveals that no anodic counter part of the CV wave is seen on the reverse
sweep (of.Fig. 1) indicating either the reduction is totally irreversible,
which is unlikely, or the reduction product is consumed rapidly by another
process, e.g. , protonation . The peak current potential, Ep does
shift to more negative potentials on increasing the scan rate. A similar behavior
is obtained at pH's 7.11 and 9.13 . Fig.
1 shows the effect of scan rate at pH 2.18 as
representative example . A Linear relationship is obtained between
Ep the peak current potential , and log v , logarithm of scan rate
at
each of the three pH's. The regression
lines obtained are :
Ep= -(0.678 ±0.003) – (0.043 ±0.002)
log ν r = 0.994 (1)
Ep= -(1.204 ±0.001) – (0.052 ±0.009)
log ν r = 0.991 (2)
and
Ep= -(0.397 ±0.002) – (0.029 ±0.002)
log ν r = 0.996
(3)
For the CV waves at pH's = 2.18 , 7.11 and 9.31 , respectively
. The slopes obtained are larger than that expected for a reversible process
(Nicholson et al 1964 ). On the other hand , the dependence of the voltammetric
peak current , ip of the CV wave on the square root of scan rate
, ν 1/2 , is linear with correlation coefficients close to unity
at all the pH's of the study . This indicates that the CV wave is diffusion
– controlled in nature ( Feldberg 1969) . Moreover , the peak potentials
are not symmetrical , as indicated from the peak width, Ep-Ep/2 for the CV
wave which is greater than 28.25 mv at 298 K (Bard et al 1980 ) expected for a two –electron reversible wave
. From these results it is concluded that the title azo compound is reduced
electrochemically in a diffusion –controlled irreversible CV wave involving
a transfer of two electrons .
The dependence
of the current function ip / ν 1/2, on the scan rate , ν , is an important diagnostic criterion for establishing
the type of mechanism by cyclic voltammetry. Table shows the value of ip
/ ν 1/2for the titl azo compound , as a function of scan rate
it decreases as the scan rate increase .
In order shed
more Light nature of the CV wave obtained in the electrochemical reduction
of the subject compound the effect of pH on the reduction was investigated
It is observed that the peak current potential , Ep, of the CV
wave shifts towards more negative, potentials with increasing the pH of the
solution . Figure 2 represents the relation of Ep versus pH . The plot shows
mainly two intersecting straight lines obtained are :
Ep=
- 0.367 – 0.106 pH r = 0.999 at 2.18-7.11 (4)
and
Ep=
- 0.470 – 0.095 pH r = 0.999
at 7.11-10.75 (5)
for the first
and second second segments , respectively
.
The number of
protons per molecule of the reactant involved the electrode process , P ,
is determined using the following equations :
Where α is
the transfer conefficient , ∆Ep / ∆pH is the slop obtained
from equations (4) and (5) and the other symbols have their usual significance
.On substituting the value of α na obtained from eqn (6)(Klingler
et al 1981) , the values of P are found
to be close to two in all studied pH's .
For understanding
the course of the electrode process
corresponding to the CV wave obtained , it was necessary to assign the wave
to various electroctive groups in the title azo compound .
It has been
concluded that
4- azo -2-pyrazolin -5- ones exist mainly in the soild state and in non – aqueous solutions in the hydrazoketo,(1),azohydroxy,(2),tautomeric equilibrium( Yasuda et al 1966 , Snavely et al 1968 , Fahmy et al 1980 and Mahmoud et al 1984 ) ..In aqueous medium the equilibrium is shifted
To the azohydroxy from (2), due to its stabilization though a H-bonding interaction of water molecules with the oxygen atom of its hydroxy group. Thus,4-(3-pyridylazo)-3-amino-2-pyrazolin -5- one is represented by the following structur (3):

Thus, the possible reduction groups in the title azo
compound are the cyclic azomethine groups, / N= C / , of the pyrazole and
the pyridine nuclei, and the azo / N = N /
groups out of these the azo group is more susceptible to reduction
than the cyclic azomethine groups as an endocyclic groups require higher potential
for reduction .
From the foregoing
results for the reduction of the title azo compound, it is obvious that the
rate- determining steps involove the uptake of protons, H+,( chemical
reactions ). Therefore, the following mechanism can be suggested for
2e- and 2H+ reduction of the title azo compound .

SCHEME
I
Where Az stands
for the title azo compound . In Scheme I, the first step is a moderately fast(
reversibly) single electron transfer to from radical anion
(Az .-
).In the second step the radical anion accepts a proton (irreversibly) to
from a protonated radical ( AzH.) which after taking another
electron
(reversiply) froms a protonated anion(AzH-
)in the third step. The product of step 3 readily takes up one more proton
(irreversibly) to give the final product
( AzH2) .
A similar two-electrons
and two-protons reaction mechanism ( ECEC) for the reduction of some azo compounds
has been proposed ( Solder et al 1968 and Hamam et al 1981 ) .The above nechanistic steps is supported from
the increase of Ep with pH of the nedium .
2- DIGITAL SIMULATION
:
The digital simulation
at three pH's (2.18, 7.11 and 9.31) are performed to establish the mechanism
proposed in Scheme I for the reduction of the title azo compound . The kinetics
of the process can be digitally simulated using the method of finite-differences,
as described by Feldberg. ( Feldbery et al 1969 and feldbery et al 1972 )
for simulation , the parameters required for the construction of the theoretical
cyclic voltammograms according to the proposed mechanism are : Ci,j
the initial concentrations of the depolarizer and protons, respectively ,
the standard electrode potentials, E o , the transfer conefficient
, α ,the diffusion coefficients,
D, the standard heterogeneous electron transfer rate constants,
ks , and the homogeneous rate constants, kc :
For a solution of 5.0 × 10-4
mol dm-3 4-(3-pyridylazo)-3-amino-2-pyrazolin -5- one in buffer solution at pH 2.18 at scan rate of
0.2 Vs-1 the digital simulated cyclic voltammogram is compared
with the experimental one . the best
fit digital simulated and the experimental cyclic voltammograms are recorded
in Fig 3 as a representative example for the a bove proposed mechanism
(Scheme I ).
Complete characterization for the electrochemical
reduction kinetics for
The title azo compound is obtained
. Moreover , the heterogeneous electron transfer parameters as well as the
homogeneous rate constants of the follow
– up protonatiton reactions are calculated . The data obtained through simulation
– fitting for the title azo compound at pH's 2.18 , 7.11 α 9.31 are summarized
in Table 1 . It is found that ,the homogeneous rate constant
values obtained decrease with increase in pH showing that the electrode
reaction tends to become more irreversible .Moreover . the heterogeneous rate
constant values
Are observed to be high in acidic
medium indicating that the rate of the reaction is fast
as the protonated from is getting reduced . Thus , the reduction mechanism
follows the proposed mechanism (Scheme
I ) . It is concluded that the electrode reduction kinetics have the same
type overall the entire pH range
This behavior is supported from
the small difference in slope of the two segments of the Ep-pH
relationship (e.f.Fig. 2 and equations 4& 5 ).
Abdel-Hamid, R. , Bull .Soc. Chim .Fr., 390(1988).
Bard, A.J. and Faulkner, L. R., "Electrochemical
Method: Fundamentals
and Application "J.Wiley and Sons , New
York ,( 1980) .
Brritton, H. T.S. "Hydrogen
Ions " Vol .I,P.360 .Van Nostrand ,New
york(1956) .
Fahmy , H. M. , El –Nagdi , M. H. and
Ibrahim , L.T. , J. Chem ., 19B
644(
1980 ) .
Florence, T. M., Johnson,
D.M. and Batley,
G.E. , J.Electroanal
.Chem.,
50,113(1973) .
Feldberg, S.W., in H . B. Mark(Ed.).,Computer
Application in Analytical
Chemistry, Dekker, New York ,p. 185 (1972).
Feldberg , S.W. , in A.J. Bard(Ed.)
Electrooanalytical Chemistry , Dekker,
New York , Vol. 3,p.199 (1969).
Feldberg, S.W., Electroanal .Chem .,
3,199 (1969).
Godoy
Netto, A.V. , Mauro, A.E. , Frem, R.C.G., Santan, A.M. , Samtos,
R.H.A. and Zola, J.R. J.Coord .Chem . 54, (2001) .
Gosser, Jr D.K. . And Zhang, F. , Talanta , 38,715(1991)
Gosser, D.K. and. Rieger, P.H , Anal.
Chem ., 60, 1159(1988)..
Gary, H.G. and Singh, P.P., J .Med Chem , 13 , 1250 (1970) .
Schlein H.N. and Foley G.E.,
J . pharmacol., 9 .68(1957).
Hamam, A.M. , Issa, I.M. ,
Ghandour, M.A., and Ddessoki H.A.
J.Prakt Chemie . 323, 1119(1981).
Jisun, Y., Cheng, P. , Ping yan, S, Hui Jiang, Z, Zheng
liao, D
and Wen Shen , P , J. Coord .Chem . 55(3), 363 (2002) .
Jain, R. ,Croat.Chem
. Acta , 57,235(1984).
Klingler, R.J. and Kochi, J. K. , J.Phys . Chem., 85,1731(1981).
Mahmoud, M.R. , Abdel–Hamid , R and Sadek, K.U.
,Bull. Soc .Chim
Fr., 164(1984).
Modest, E.J., Schlein, H . N and Foley,
G . E, I . pharmacol .,2 .68 (1957).
Nielsen, M.F . , Almadal, K., Hammerich,
O. and Parker, V.D .,Acta Chem.
Scand., A41,423 (1987).
El-Nagdi, M.H. and Abdalla, S.O , Prakt
Chem., 315,1009(1973).
Nicholson, R.S . and Shain, I . , Anal Chem.,36 , 709(1964) .
Rageh, N.M, Mohamed, A.A. , Ibarahim,
S.A . and Ebead, Y.H. .
Bull.Fac.Sci, Assuit univ. 28(2-B) , 45(1999).
Ravindranath, L. K. , Ramadas, S. R
.and Brahm Rao, S., Electrocchim.
Acta , 28,601(1983).
Solder, J.L. and Bard, A.J., J. Am. Chem. Soc., 90,1979(1968).
Snavely, F.A. and Yoder,
C.H. ,J. Org.Chem., 33, 513(1968)
Yasuda, H. and Yoder H. ,J. Org.Chem., 31, 1722(1966)
Caption of Figures :
Fig 1: Cyclic Voltammograms of 5.0
× 10-4 mol dm-3 4-(3-pyridylazo)-3-
amino-2-pyrazolin -5- one at T=298K
and different scan rate, ν=5 (1),
10(2), 20(3), 50(4), 100(5) and 200(3) mVs-1
Fig 2: Ep – pH relationship of 5.0 ×
10-4 mol dm-3 4-(3-pyridylazo)-3-
amino-2-pyrazolin -5- one at T=298K
and ν =50 mVs-1
Fig 3: Cyclic Voltammograms of 5.0
× 10-4 mol dm-3
4-(3-pyridylazo)-3-
amino-2-pyrazolin -5- one at T=298K
and ν =50 mVs-1 ـــــ
beak-ground subtracted expermental, 000 digital simulation of cyclic voltammograms,
see Table 1 for values of parameters used, in simulation .

1