Upload
others
View
15
Download
0
Embed Size (px)
Citation preview
83
CHAPTER 2
REVIEW OF LITERATURE
The requirements of a satisfactory analytical method are usually manifold,
but certainly selectivity is counted amongst the most important. Hence there
has always been interest in procedures that can improve the sensitivity and
selectivity of the measurement methods themselves. Derivative
spectrophotometry in UV – visible region is a useful technique for extracting
qualitative and quantitative information from overlapping bands of the
analyte and interferent due to incompletely resolved peaks. It has been
profitably applied for analytical applications in which a broad, unstructured
background spectrum overlaps the bands of interest. Derivative techniques
have also been applied for the analysis of multicomponent mixtures and for
detecting and if possible correcting for interferences especially when the
irrelevant absorption originally present in the substance sought is of an
indefinite nature [1].
The advantages of derivative spectra are at least partially offset by
the degradation in the signal-to-noise ratio that accompanies the obtained
derivatives. Also the advantages of derivative measurement depend strongly
on the relative widths of the interferent and analyte bands. Relative error
greater than 30% [2] is obtained from the results of derivative
measurements.
84
Standard addition method is used in the analysis of real samples
to overcome calibration and matrix interaction biases, by proper diagnosis of
the data. The technique is valuable for the detection and elimination of some
bias error sources. It also provides in situ normalisation of the proportional
error in the method [3]. The problem arises when the matrix of the sample
produces a constant error in the determined analyte concentration, which
can be corrected by determining the true sample blank by the technique
suggested by Youden [4] as the response curve in the standard addition
method includes both the analyte signal and the true sample blank. In order
to obtain an unbiased result this blank has to be corrected.
Any substance that acts as direct interferent will cause a biased
result but the analysis always requires that the response should be only due
to the analyte and nothing else. Saxberg et al. [5] presented the generalized
standard addition method in which they gave a mathematical model for the
analysis of multicomponent mixtures. In this case each analyte need not to
be fully selective as is required in the conventional single analyte method.
The simultaneous determination of toxic metal ions is important in
environmental analytical chemistry because they have important roles in
biological and medical science [6-11]. Also certain metal ions are always
present together in the nature [12]; therefore it is important to determine
these metal ions in the presence of each other. There are many methods for
85
simultaneous determination of metal ions such as inductively coupled
plasma atomic absorption spectrometry (ICP-AAS) [13, 14], inductively
coupled plasma mass spectrometry (ICP-MS) [15], inductively coupled
plasma atomic emission spectrometry (ICP-AES) [16, 17], flotation
electrothermal atomic absorption spectrometry [18], high performance liquid
chromatography (HPLC) [19-22], atomic absorption spectrometry (AAS) [23-
25], hydride generation atomic absorption spectrometry (HG-AAS) [26-30],
hydride generation atomic fluorescence spectrometry (HG-AFS) [31], hydride
generation inductively coupled plasma atomic emission spectrometry (HG-
ICP-AES) [32-34], sequential flow injection technique [35], slurry sampling in
electrothermal atomic absorption spectrometry (ET-AAS) [36], cloud point
preconcentration followed by atomic absorption spectrometry [37],
spectrophotometry using chemometrics methods [12, 38-41], derivative
spectrophotometry [42-49], voltammetry [50], cathodic stripping voltammetry
(CSV) [51], differential pulse stripping voltammetry (DPSV) [52], polarography
[53], flame atomic absorption spectrometry (FAAS) [54, 55], ion-exchange
chromatography with post column reaction [56], graphite furnace atomic
absorption spectrometry (GFAAS) [57], and spectrofluorimetry [58, 59]. But
with some methods selectivity is poor, some demand expensive instruments
or reagents [60-62]; and other requires difficult and time-consuming
separation procedures [63].
86
2. 1 H-POINT STANDARD ADDITION METHOD (HPSAM)
In 1988, Bosch-Reig et al. [2, 64] presented a new technique referred to as
H-Point Standard addition method (HPSAM) for resolving spectra of two
analytes with strongly overlapping spectra [65]. This method is based on the
dual wavelength spectrophotometry and standard addition method. HPSAM
has been applied to remove the blank bias error [56, 66] caused by the use of
absorbent blank in liquid chromatography [67], in metal speciation [10, 68,
69] for the analysis of kinetic data [70-73] with time as an additional
variable, and in equilibra study in micellar media [74]. Further studies
revealed high versatility and applicability of the method [75]. HPSAM has
also been applied for the study of ternary mixtures [76]. The greatest
advantage of HPSAM is that it transforms the incorrigible error resulting
from the presence of a direct interferent into a constant systematic error and
makes it possible to determine the concentration of analyte in the presence
of a direct interferent and even the concentration of interferent can be
determined [2]. HPSAM can be used for simultaneous determination of two
components in the solution [39, 69, 77-79]. Results obtained from HPSAM
have been found to be comparable with those obtained from the powerful
multivariate statistical Partial Least Square Regression method (PLS) [80-84].
87
2.1.1 Binary-HPSAM
HPSAM is a simple two variable chemometric technique. For applying binary
HPSAM consider a sample containing an analyte X and an interferent Y. To
determine the concentration of analyte X in the presence of interferent Y by
binary-HPSAM requires the selection of two wavelengths λ1 and λ2 at which
the interferent species Y should have the same absorbance [2].
It is possible to select several wavelength pairs where the absorbance
is same for the interferent species. But, the wavelength pairs are selected
following the criteria to give high values for the difference of the calibration
slopes because higher the value for the slope increment the smaller the error
for the analyte concentration. So, the wavelength pair that gives the greatest
slope increment has to be selected. After the selection of appropriate
wavelength pair (λ1 and λ2) known amounts of analyte (X) are successively
added to the mixture and the resulting absorbances are measured at the two
wavelengths.
With the standard addition method the unknown concentration of
analyte (X) can be calculated starting from the concentration values of the
pure analyte at the intersection of the line with the abscissa, then for the
first solution , which contains only the sample and no added analyte, the
analytical signal value is the absorbance due to interferent (Y) and this
88
absorbance value is constant at the selected wavelengths, all straight lines
obtained at different wavelengths at which interferent (Y) has the same
absorbance by applying standard addition method will have a common point.
This point is the H-point, the abscissa being the unknown analyte (X)
concentration and the ordinate gives the absorbance due to an interferent
(Y). From this the concentration of interferent can be determined when it is
known to be present and when the corresponding calibration graph is also
known. The two straight lines obtained intersect at the so-called H-point
(-CH, AH).
Hence, AH value is only related to the signal of the interferent Y at
the two selected wavelengths. The concentration of interferent can be
determined from its calibration graph. At H-point, CH is independent from
the concentration of interferent and also AH is independent from the
concentration of analyte [39]. Determination of the analyte concentration, X,
in the presence of the unknown interferent by generalized H-Point standard
addition method (GHPSAM) has also been reported [87-89].
2.1.2 Kinetic – HPSAM
Simultaneous determination of binary and sometimes ternary mixtures of
closely related species on the basis of differences in the rates of reaction with
a common reagent (R) is done by kinetic analysis. The evaluation of kinetic
89
data obtained by a kinetic method is based on the reaction of a mixture of
substance with a given reagent. It depends on the ratios of the rate
constants of the different reactions involved.
The kinetic determination of the more reactive species in a binary
mixture is subject to a positive error arising from the slow reaction that
takes place in parallel. The magnitude of such an error will depend both on
the rates of the reaction involved and on the concentration ratio of the
reactants in the mixture. For determination of inorganic species in general,
and to transition metal ions and non–metal anions in particular differential
kinetic methods such as logarithmic–extraplotation, single–point, tangent,
proportional equation, and linear graphical methods are generally used.
Among these, proportional equation method appears to be the most flexible
for simultaneous determination however; it is applicable only in the absence
of synergistic effects.
For a two component system consisting of two species X and Y
that react with a common reagent (R), if the reaction of Y is faster than that
of X and the former finishes at a fixed time while the latter continues to take
place or if the difference between the rates of the two reactions is large
enough, component X can be accurately determined in the presence of Y. In
this case, the variables to be fixed are two times t1 and t2 at which the
species Y, which does not evolve with time or over the range between these
90
two times, should have the same absorbance, rather than two wavelengths
1 and 2 [2, 64] Applying HPSAM at the two selected times will yield [71] the
two straight lines obtained intersect at the H-point.
The criteria to choose the optimum times were as follows. These
times should give the better slope increment [85] and the time pair should
give a lowest error or a greatest accuracy and also the change in absorbance
related to interferent (Y) should be negligible.
When the two species in a mixture, X and Y, evolve with time,
CX and Ai have been calculated by plotting the analytical signal ΔAt1-t2
against the added concentration of X at two wavelengths 1 and 2, and the
absorbance of the Y component at these two wavelengths should be same
(AY), and so are thus the ΔAt1-t2 values. The basis of HPSAM that applies
under these conditions is the use of two times t1 and t2 and two wavelengths
1 and 2, additivity of absorbances and absence of synergistic effects.
2.2 SIMULTANEOUS DETERMINATION OF TOXIC METAL IONS
2.2.1 Binary-HPSAM using one chromogenic reagent:
Abbaspour et al. [90] used HPSAM for simultaneous determination of Fe(III)
and V(V) for selective determination of Fe(III) in the presence of V(V). The
method is based on the difference in absorbance of complex formed between
91
Fe(III) and pyrogallol red at two different wavelengths at pH 6.5. The
absorbance of pyrogallol red complexes of both Fe(III) and V(V) increased
with increasing pH. Since at pHs higher than 6.5 the pyrogallol red was
oxidized rapidly with oxygen, therefore pH 6.5 was selected as optimum pH
for subsequent studies. Effect of the concentration of the pyrogallol red was
also investigated. The optimum concentration was 0.33 M of pyrogallol red.
The spectrum of V(V)-pyrogallol red was broad, so for obtaining good
accuracy only Fe(III) was considered as analyte. Wavelength pair chosen for
applying HPSAM was 518 and 745 nm. The proposed method was
successfully applied for simultaneous determination of Fe(III) and V(V) in
synthetic mixtures with different concentration ratio of Fe(III) and V(V).
Afkhami et al. [91] applied HPSAM in acidic media (1.0 M H2SO4) for
simultaneous determination of Bi(III) and Sb(III) iodide complexes. Bi(III)
formed an orange-yellow complex of BiI4¯ and Sb(III) formed a greenish–
yellow complex of SbI4¯ in acidic media and in the presence of excess
amount of iodide, as follows:-
Bi3+ + 4I¯ BiI4¯ Orange-yellow
Sb3+ + 4I¯ SbI4¯ Greenish–yellow
The spectra of the complexes overlapped, and hence interfered in the
spectrophotometric determination of each other. However, HPSAM has been
found to be quite suitable for simultaneous determination of Bi(III) and
92
Sb(III). With Bi(III) as as analyte, best wavelength pair was 416 and 435.6
nm and with Sb(III) as analyte the best wavelength pair was 457.4 and 470
nm. Simultaneous determination with the concentration ratios of Bi(III) and
Sb(III) varying from 15:1 to 1:20 in mixed samples has also been done.
HPSAM has been successfully applied for the determination of Bi(III) and
Sb(III) in several synthetic samples and alloys. A comparison between the
results obtained for simultaneous determination of Bi(III) and Sb(III) in the
solution with high concentration ratios showed a better accuracy for HPSAM
than the derivative spectrophotometric method.
HPSAM for simultaneous determination of Co(II) and Ni(II) using 1-(2-
Pyridylazo)-2-naphthol (PAN) in micellar media has been reported by
Afkhami et al. [92]. The chromogenic reagent PAN had been widely used for
the spectrophotometric determination of Co(II) [93-95] and Ni(II) [96]. The
metal complexes [Co(II)-PAN and Ni(II)-PAN] were made water – soluble by
the neutral surfactant Triton X-100 (TX-100). Formation of both the
complexes was complete within 10 min at pH 9.2 (adjusted by ammonia
buffer). Since, the spectrum of Co(II) complex was broad, so, only Ni(II) was
considered as analyte. For accurate results wavelength pair chosen was 560
and 621 nm. Several synthetic samples were analyzed using the HPSAM. A
comparison with derivative spectrophotometric method showed that
accuracy, precision, reproducibility, especially sensitivity and linear range
for HPSAM were better than those for derivative method.
93
Method for the determination of total iron and vanadium in different
oxidation states in a cationic micellar media of cetyltrimethyl ammonium
bromide (CTAB) using Gallic acid (GA) as complexing agent [69] has been
reported by Abdollahi et al. [81]. Difference in spectra of both oxidation
states of each metal ion were mostly due to differences in their sensitivities.
CTAB increased the sensitivity of complexes at all wavelengths. Different
oxidation states of iron [Fe(II) – Fe(III)] and vanadium [V(IV) – V(V)] complexes
had the same spectral intensity in CTAB micellar medium so, simultaneous
determination of total concentration of these metal ions was possible. No
significant changes were observed in the spectrum of iron complexes in the
pH range of 2–7, but the spectrum of vanadium complexes showed
significant increase in absorbance at all wavelengths up to pH 5.0. Above pH
7.5 GA get oxidized with dissolved oxygen, but at pH 5.0 it was completely
stable and colorless. So, pH 5.0 was selected as an optimum pH value for
simultaneous analysis of iron and vanadium. A best wavelength pair chosen
for applying HPSAM was 560 and 690 nm for iron and 515 and 590 nm for
vanadium respectively. Simultaneous determination in mixed sample having
iron to vanadium concentration ratio of 10:1 to 1:20 had been reported. The
results obtained from HPSAM were compared with the results obtained from
PLS method [97-99]. There were no significant difference between the
outputs of the PLS and HPSAM. It was found that simpler bi-variate method
HPSAM is comparable with a powerful multivariate PLS method. PLS is a
94
principal component analysis (PCA) based method and its deep
understanding is required and it is not simple to use but the concept behind
HPSAM is quite simple to use. HPSAM showed nearly the same accuracy as
PLS which is a full spectrum method.
HPSAM has been applied for simultaneous determination of Co(II)
and Pd(II) by Eskandri et al. [84, 100] using 1-(2-Pyridylazo)-2-naphthol
(PAN) or 4-(2-Pyridylazo)-2-resorcinol (PAR) as a chromogenic reagent in
micellar media. Using PAN at neutral pH levels both Co(II) and Pd(II) formed
green colored complexes with PAN which were soluble in aqueous
sodiumdodecyl sulphate (SDS) micellar medium. In acidic SDS micellar
solutions, Co(II)-PAN complex was formed at a slower rate. Pd(II)-PAN
complex was formed at a high rate but with low sensitivity and showed
spectral changes which were dependent on pH. The two complexes formed
quickly with no changes in their spectral characteristics in the pH range 4.0-
9.0. Different micellizing agents such as TX–100 and Tween–80 (Tw-80) were
also tried as solublizing media for Pd(II)-PAN and Co(II)-PAN complexes. In
Tw-80 micellar media Pd(II)-PAN complex was precipitated immediately and
after 1 h in TX-100. Both the complexes showed high absorbance in SDS
micellar media and were stable for at least 3 days hence SDS concentration
was used for further studies. To achieve selective determination of Co(II) and
Pd(II) with PAN, perchloric acid (0.01M) was used to decompose the other
metal-PAN complexes. Simultaneous determination of Co(II) and Pd(II) by
95
HPSAM was done spectrophotometrically under optimum conditions.
Absorbances at the two pairs of wavelengths, 597 and 650 nm or 566 and
612 nm, were monitored while adding standard solutions of Co(II) and Pd(II)
respectively. The method was able to determine accurately Co(II) to Pd(II)
concentration ratio of 5:1 and 1:30. The accuracy and reproducibility of the
method was checked and the recommended procedure was applied to real
water samples and synthetic sample solutions.
Using PAR, addition of acid after complex formation improved the
selectivity due to decomposition of the other metal-PAR complexes, except
that of Pd(II)-PAR and Co(II)-PAR complexes. Both these complexes are water
soluble, but presence of micellizing agents increased the sensitivity. SDS was
selected as the best micellizing agent for further study. As Pd(II)-PAR
complex spectrum was broad, so for obtaining good accuracy, only Co (II)
was considered as analyte. By considering the criteria that the higher the
value for slope increment, the smaller the error for the analyte
concentration, the best wavelength pair for applying HPSAM was 564 and
626nm. Co(II) and Pd(II) can be determined accurately in the concentration
ratio of 7:1 to 1:8.
HPSAM for simultaneous determination of Cu(II) and Ni(II) using,
PAN as complexing reagent in Tw-80 micellar media has also been done by
Eskandari et al. [101]. The effects of various parameters on the sensitivity
96
and spectral characteristics of PAN complexes of Ni(II) and Cu(II) were
investigated. The shape of the absorption spectra, the wavelength of
maximum absorption and the apparent molar absorptivities changed in the
pH range 3.29 to 2.09 for Cu(II) and Ni(II), but no such changes were
observed at pH values below 2.09 whereas the molar absorptivities of Cu(II)-
PAN and Ni(II)-PAN complexes decreased with decrease in the pH. So, pH
1.89 was selected for subsequent determination.
Various surfactants, such as Tw-80, TX-100 and SDS were tried as
solublizing agents. In SDS micellar media, low sensitivity for Cu(II) and Ni(II)
determination and low solubility for Ni(II)-PAN complex was observed. Tw-80
was selected for further studies. Optimization of various parameters, such as
the PAN and Tw-80 concentration, was done for Cu(II) and Ni(II) at 555nm
and 569nm, respectively. Based on the obtained results, PAN and Tw-80
concentration of 0.02% and 3.2% were selected for further studies
respectively. Only Cu(II) was selected as analyte, and the best wavelength
pair was 548 and 579 nm. The method was able to determine accurately
Cu(II) to Ni(II) ratio of 15:1 to 1:10. The effects of diverse ions [102] in the
determination of Ni(II) and Cu(II) to investigate the selectivity of the method
were also studied and the proposed method was applied to assays of Cu(II)
and Ni(II) in their various alloys, binary mixtures, and water samples.
97
2.2.2 Binary - HPSAM using mixed chromogenic reagents:
There are several problems with simultaneous determinations of metal ions
by only one photometric reagent such as lack of selectivity i.e. number of
metals may form complexes with very similar absorption spectra. Since
multicomponent systems had a very bad conditioning (in mathematical
sense), these systems were not appropriate for selective determination of
metal ions by Multi Component Analysis (MCA). On the other hand, there
were complex forming agents that form complexes with several metal ions,
but only a few of them absorb strongly in the visible spectral range. This
limits simultaneous determinations of metal ions by using only one reagent.
Mixed organic reagents were proposed [8, 39, 103-106] for
spectrophotometric MCA of metal ions. The difficulty arises from the
necessity of finding a compromise condition with respect to the existence of
different metal complexes. In spite of this, the use of mixed reagents systems
can be considered as an alternative means to extend the applicability of
spectrophotometric MCA of metal ions.
HPSAM for simultaneous determination of Cr(VI) and Fe(III) using
diphenylcarbazide and 1,10-phenanthroline as mixed chromogenic reagent
in a non-ionic micellar solutions of TX-100 has been reported by Abdollahi et
al. [80]. In a solution containing a mixture of these two reagents, reactions
occurring seems to be the simultaneous oxidation of diphenylcarbazide to
98
diphenylcarbazone, reduction of Cr(VI) to Cr(III) and that of Fe(III) to Fe(II)
and chelate formation of diphenylcarbazone with Cr(III) and that of 1,10-
phenanthroline with Fe(II). Therefore, the system was appropriate for
simultaneous spectrophotometric determination of Cr(VI) and Fe(III). In the
pH range of 2-6 no significant changes were observed in the spectrum of
Fe(II)-1,10-phenanthroline complex but the spectrum of the Cr(III) complex
showed a decrease in maximum absorbencies at pH higher than 3.0, so
optimum pH for carrying out further study of the system was 2.0. The best
wavelength pair that gave the greatest slope increment was 490 and 520nm
when Cr(VI) was selected as an analyte. Determination of Cr(VI) and Fe(III)
with concentration ratio varying from 15:1 to 1:30 in the mixed sample have
been reported. Several synthetic mixed samples were analyzed by the
suggested method. The accuracy of each result was satisfactory.
Similarly simultaneous determination of Cu(II) and Fe(III) using
mixed organic reagents of Neocuproine and 1,10-penanthroline was done by
Safavi et al. [82]. Neocuproine and 1,10-phenanthroline formed colored
complexes with Cu(I) and Fe(II) respectively. Some of the reducing agents can
be determined by the reduction of a metal ion exhibiting multiple valancies,
followed by treating the lower valency of the metal with chromogenic reagent
[107]. Therefore the Cu (II)–Neocuproine and Fe (III)–1,10-Phenanthroline
system were studied at pH 5.0 in the presence of ascorbic acid which acts as
a good reducing agent for reduction of Cu(II) [107, 108] and Fe(III) [109] in
99
the presence of neocuproine and 1,10-phenanthroline respectively. When
Cu(II) was selected as analyte wavelength pair 520 and 492.5nm and when
Fe(III) was selected as analyte wavelength pair 428 and 472.5nm were best.
Several synthetic samples with different concentration ratios of Cu(II) and
Fe(III) were analyzed by the suggested method. The proposed method had
successfully been applied for the determination of Cu(II) and Fe(III) in blood
serum and river water. The results for several analyzed samples were found
to be quite satisfactory and in agreement with those acquired by PLS.
2.2.3 Kinetic- HPSAM using single chromogenic reagent
Kinetic-HPSAM based on the different rate of complex formation of Au(III)
and Pd(II) using 5-(p-dimethylaminobenzylidene) rhodanine (PDR) [110] in
the presence of formate buffer and Brij-35 micellar media [111] was studied
by Pourreza et al. [112] .The kinetics of the system was monitored at 550 nm
as both Au(III)-PDR and Pd(II)-PDR complexes absorbed at this wavelength.
The rate of formation of Au(III)-PDR and Pd(II)-PDR complexes showed
maximum change in the absorbance in the fixed reaction time (75-135s) at
pH 4.0. In the presence of phthalate buffer, there was almost no change in
absorbance of Au(III)-PDR and Pd(II)-PDR complexes. Acetate buffer affected
the rate of complex formation of Au(III)-PDR as the absorbance first
increased and then decreased with time. The presence of citrate buffer
affected the rate of complex formation of Au(III)-PDR and Pd(II)-PDR, as the
100
absorbance of Au(III)-PDR decreased and that of Pd(II)-PDR increased. In the
presence of formate buffer there was no change in the absorbance of Pd(II)-
PDR complex, but that of Au(III)-PDR showed an increase in absorbance.
This indicated that complex formation of Pd(II)-PDR was faster than that of
Au(III)-PDR in the presence of formate buffer. So formate buffer was selected
for further study. The aqueous micellar medium containing Brij–35 was used
to solublize the complexes and the effect of concentration of Brij–35 was
investigated. The initial absorbance was high at concentration of Brij–35
greater than 0.037 M; therefore, this concentration was selected for further
study. In the presence of formate buffer and Brij–35 the rate of complex
formation of Pd (II) with PDR was faster than that of Au (III). In this case, the
reaction times fixed were, 75 and 335 s. The Pd(II)–PDR complex had the
same absorbance over the range between these two times and also there was
an appropriate difference between the slopes of the calibration lines. The
absorbance of Au(III)-PDR complex at 550nm and at times 75 and 335 s
were different. The absorbance values for the different synthetic samples of
Au(III) and Pd(II) were measured at 75 and 335 s. The intercept of the
straight lines gave the unknown concentration of Au(III) and the analytical
signal of species Pd(II) corresponding to 75 and 335 s in the original
samples. The concentration of Pd(II) was calculated from the analytical signal
from a calibration graph. The method has successfully been used for the
determination of the Au(III) in jewelry and synthetic samples.
101
Based on the difference in the kinetic behaviour of the complexation
reactions of Be(II) and Al(III) with Chrome Azurol S (CAS) in CTAB micellar
media, Afkhami et al. [113] applied kinetic-HPSAM for their simultaneous
analysis. CAS had been applied for the spectrophotometric determination of
both the elements individually [114, 115]. The presence of a large excess of a
cationic surfactant CTAB, increased the sensitivity due to the formation of
ternary complexes between metal ions, CAS and CTAB. Complexation
reaction of Al(III) with CAS in CTAB micellar media was very much faster
than that of Be(II) under the same conditions. CAS concentration (4.0×10-3
mol/l) and CTAB concentration (1.7×10-3 mol/l) was selected for further
study. The rates of reactions were studied in the pH range 1.0–9.0 and it was
observed that for a mixture of Be(II) and Al(III) absorbance increased by
increasing pH up to 5.0 and decreased at higher pHs; so pH 5.0 was selected
for further study. A temperature of 300C was selected as the optimum
temperature as absorbance decreased at a temperature higher than 300C for
the mixture of Be(II) and Al(III). Time pair chosen was 100 and 300s .The
product of the reaction of Al(III) had the same absorbance over the range
between these two times and there was also an appropriate difference
between the slopes of the calibration lines. The wavelength 600 nm was
selected as the fixed wavelength. The proposed method has successfully
been applied for simultaneous determination of Be(II) and Al(III) in alloys,
environmental, and geochemical samples.
102
2.3 SPECIATION OF METAL IONS
2.3.1 Binary-HPSAM using mixed chromogenic reagents
Safavi et al. [39] applied HPSAM for the speciation of Fe(II) and Fe(III) with
mixed chromogenic reagents. Different speciation procedures for Fe(II) and
Fe(III) had been proposed [8, 10, 103-106, 116]. HPSAM method has been
used for speciation of Fe (II) and Fe (III) using mixed chromogenic reagents of
1, 10- phenanthroline and salicylic acid. Fe(III)-salicylic acid complex is
highly stable at pH 3.0 so pH 3.0 was selected for selective speciation of iron.
When Fe(II) was selected as analyte, choosen wavelength pair was 535 and
540 nm and when Fe(III) was selected as analyte, best wavelength pair
choosen for applying HPSAM was 460 and 530 nm. The results showed that
Fe(II) and Fe(III) could be determined simultaneously with concentration
ratios of Fe(II) to Fe(III) varying from 10:1 to 1:20 in the mixed sample. The
accuracy and precision of the method were quite satisfactory.
2.3.2 Kinetic- HPSAM using single chromogenic reagent
Simultaneous determination of Fe (II) and Fe (III) has also been done by
Zolgharnein et al. [70] using Kinetic-HPSAM. Here the difference in the rate
of complex formation of iron with Gallic acid (GA) in two different oxidation
states has been reported. The rate of reaction between Fe(II) and GA
103
increased with increase in temperature and GA concentration, so a 0.002 M
concentration of GA and a temperature of 300C were selected. Effect of pH on
the rate of Fe (II) – GA complex formation showed that the maximum change
in absorbance in the fixed time period occurred at pH 5.0. The rate of
complex formation at pH 4.0 was very slow and the complexation reaction
was almost completed after 600 s and thus, the change in absorbance
between 50 and 100 s was very small. At pH 7.5 GA was oxidized but at pH
5.0 it was completely stable and colorless. The time pair 30 and 200 s was
selected to obtain the highest accuracy. The method has successfully been
applied for simultaneous determination of Fe(II) and Fe(III) in environmental
and synthetic samples.
Kinetic-HPSAM has been reported for simultaneous determination of
Fe(II) and Fe(III) by Safavi et al. [117] using 1,10-penanthroline and Co(II) as
redicing agent. Difference in kinetic behaviour of two analytes along with
mathematical treatment of data using HPSAM, permitted speciation of two
important species of iron. The reduction of Fe(III) to Fe(II) by Co(II) in the
presence of 1,10-penanthroline and subsequent complexation of Fe(II) with
1,10-penanthroline furnished a sensitive spectrophotometric method for
indirect determination of Fe(III) in the presence of Fe(II). Rate of
complexation of Fe(II) and Fe(III) are different. In fact two processes were
involved; the fast complex formation between Fe(II) and 1, 10-penanthroline
and relatively slow reduction of Fe(III) by Co(II) in micellar media and
104
subsequent complex formation of resulted Fe(II) with 1, 10-penanthroline.
So, the kinetic based HPSAM was a good selection for speciation of Fe(II) and
Fe(III). The influence of pH values and concentration of CTAB were
investigated for optimizing the conditions. Addition of CTAB at concentration
above its critical micelle concentration (c.m.c) caused a decrease in the rate
of reduction of Fe(III) by Co(II). Therefore, a CTAB concentration of 2×10-3 M
and pH 3.0 was selected for further study. The best time pair that gave the
greatest slope increment was 30 and 200 s. Under working conditions
determination of Fe(III) was accurate and precise in the presence of excess
Fe(II). The proposed method has successfully been applied for simultaneous
determination of Fe(III) and Fe(II) and for the selective determination of Fe(III)
in the presence of Fe(II) in several synthetic mixtures and some spiked
samples.
Based on the difference in the rate of reaction between pyrogallol red
with Sb(III) and Sb(V), their speciation by Kinetic-HPSAM was done by
Abbaspour et al. [118]. There were a small number of spectrophotometric
methods for Sb speciation [119, 120]. At pH 2.0, Sb(III) formed a red complex
very rapidly as compared to that of Sb(V). Both complexes showed maximum
absorbance at pH 2.0 In this system, Sb(V) was analyte and Sb(III) was
considered as interferent. Differences in rate of complex formation of Sb(III)
and Sb(V) with pyrogallol red and considerable overlapping of their spectra
were the main reasons for applying HPSAM for speciation of antimony. The
105
time pair 100 and 200 s was chosen as optimum values for obtaining the
highest accuracy. The 510 nm wavelength was selected as a fixed wavelength
because both the spectra were linear at this wavelength. The proposed
method was used for determination of Sb(III) and Sb(V) in river and spring
water samples.
Simultaneous determination of toxic metal ions either by binary-HPSAM
or kinetic-HPSAM can be done. In binary-HPSAM both single and mixed
chromogenic reagent can be used. Mixed chromogenic reagent leads to the
selective determination of toxic metals with sensitive spectral characteristics.
In binary-HPSAM point of intersection of two standard addition calibration
lines at the two selected wavelengths gives the concentration of analyte and
the analytical signal corresponding to interferent. In kinetic-HPSAM only use
of single chromogenic reagent has been reported so far. In this two times had
been selected instead of wavelength pair.
ΔAt1-t2
106
References
1. A-A.M. Wahbi, M.A. Abounassif and H.M.G Al-Khatani, Analyst, 111
(1986) 777.
2. F. Bosch-Reig and P. Campins-Falco, Analyst, 113 (1988) 1011.
3. M.J. Cardone, Anal. Chem., 58 (1986) 438.
4. W.J. Youden, Anal. Chem., 19 (1947) 946.
5. B.E.H. Saxberg and B.R. Kowalski, Anal. Chem., 51 (1979) 1031.
6. M.J.C. Taylor and J.F. Van Staden, Analyst, 119 (1994) 1263.
7. A. Sirko and R. Brodzik, Acta Biochim. Pol., 47 (2000) 1189.
8. A. Safavi and B. Haghighi, Anal. Chim. Acta, 354 (1997) 43.
9. R.M. Liu, D.J. Liu and A.L. Sun, Analyst, 117 (1992) 1767.
10. A. Safavi and H. Abdollahi, Microchem .J., 63 (1991) 211.
11. S. Pekhonen, Analyst, 120 (1995) 2655.
12. J. Ghasemi and A. Niazi, Microchem. J., 68 (2001) 1.
13. E.M. Skelly Frame, J.A. King, D.A. Anderson and W.E. Balz, Appl.
Spectrosc., 47 (1993) 1276.
14. E. Vassileva and N. Furuta, Spectrochim. Acta Part B, 58 (2003) 1541.
15. K.H. Lee, M. Oshima, T. Takayangi and S. Motomizu, Anal. Sci.,16
(2000) 731.
16. A. Gaspar, J. Posta, M.Braun and C. Sogar, Microchem. J., 58 (1998)
245.
107
17. K.S. Rao, T. Balaji, T.P. Rao, Y. Babu and G.R.K. Naidu, Spectrochim.
Acta Part B, 57 (2002) 1333.
18. D. Zendelovska, G. Pavlovska, K. Cundeva and T. Stafilov, Talanta, 54
(2001) 139.
19. B.J. Mueller and R.J. Lovett, Anal. Lett., 18 (1985) 2399.
20. S. Dilli, P.R. Haddad and A.K. Htoon, J. Chromatogr., 500 (1990) 313.
21. S. Igarashi, N. Ide and Y. Takagai, Anal. Chim. Acta, 424 (2000) 263.
22. H. Niwa, T. Yasui, T. Ishizuki, A. Yuchi, H. Yamada and H. Wada,
Talanta, 45 (1997) 349.
23. P.H. Lin, K.S. Kumar Danadurai and S.D. Huang, J. Anal. At.
Spectrom., 16 (2001) 409.
24. D. Sicilia, S. Rubio and D. Perez-Bendito, Anal. Chem., 64 (1992)
1490.
25. D. H. Christopher and T.S. West, Talanta, 13 (1966) 507.
26. K. Braun, W. Slavin and A. Walsh, Spectrochim. Acta Part B, 37 (1982)
721.
27. M. Dodd, S.A. Pergantis, W.R. Cullen, H. Li, G.K. Eigendrof and K.J.
Reimer, Analyst, 121 (1996) 223.
28. M.O. Andreae, J.F. Asmonde, P. Foster and L.Van’tdack, Anal. Chem.,
53 (1981) 1766.
29. J.C. Vanloon and E.J. Booker, Anal. Lett., 7 (1974) 505.
108
30. S. Nakashima, Analyst, 105 (1980) 732.
31. X.J. Feng and B. Fu, Anal. Chim. Acta, 371 (1998) 109.
32. O. Kujirai, M. Kohri, K. Yamadu and H. Okochi, Anal. Sci., 6 (1990)
379.
33. E.A. Ozaki and E. De-Oliveira, J. Anal. At. Spectrom., 8 (1993) 367.
34. B. Phalavanpour, M. Thompson and L. Thorne, Analyst, 106 (1981)
467.
35. A. Kazemzadeh and A.A. Ensafi, Anal. Chim. Acta, 442 (2001) 319.
36. J. Murphy, G. Schlemmer, I.L. Shuttler, P.Jones and S.J. Hill, J. Anal.
At. Spectrom., 14 (1999) 1593.
37. D.L. Giokas, E.K. Paleologos, S.M. Tzouwara-Karayanni and M.I.
Karayannis, J. Anal. At. Spectrom., 16 (2001) 521.
38. T. Khayamian, A. Ensafi and B. Hemmateenejad, Talanta, 49 (1999)
587.
39. A. Safavi and H. Abdollahi, Talanta, 54 (2001) 727.
40. F.M. Fernandez, M.B. Tudino and O.E. Troccoli, Anal. Chim. Acta. 433
(2001) 119.
41. J. Ghasemi, Sh. Ahmadi and K. Torkestani, Anal. Chim. Acta, 487
(2003)181.
42. B.D. Ozturk, H. Filik, E. Tutem and R. Apak, Talanta, 53 (2000) 263.
43. J.A. Murillo, J.M. Lemus, A.M. Pena and F. Salinas, Analyst, 113
(1988) 1439.
109
44. B. Morelli, Anal. Chim. Acta, 209 (1988) 175.
45. M.I. Toral, P. Richter and L.Silva, Talanta, 40 (1993) 1405.
46. A. I. Jimenez, F. Jimenez and J.J. Arias, Analyst, 114 (1989) 93.
47. B. Morelli, Analyst,108 (1983) 870.
48. M.I. Toral, P. Richter and C. Rodriguez, Talanta, 45 (1997) 147.
49. M.I. Toral, P. Richter, A.E. Tapia and J. Hernandez, Talanta, 50
(1999) 183.
50. F. Wang, S. Li, S. Liu, Y. Zhang and Z. Liu, Anal. Lett., 27 (1994)
1779.
51. O. Abollino, M. Aceto, G. Sacchero, C. Sarzanini and E. Mentasti, Anal.
Chim. Acta, 305 (1995) 200.
52. A.P. Waller and W.F. Pickering, Talanta, 42 (1995) 197.
53. M.H. Zhang and Y.Z. Liang, J. Trace Microprobe Tech., 20 (2002) 1.
54. A. Afkhami, T. Madrakian, A.A.Assl and A.A. Sehhat, Anal. Chim. Acta,
437 (2001) 17.
55. A. Goswami and A.K. Singh, Anal. Chim. Acta, 454 (2002) 229.
56. N. Cardellicchio, S. Cavalli, P. Ragone, J.M. Riviello, F. Bosch-Reig, P.
Campins-Falco and J. Verdu-Andres, Anal. Chim. Acta, 270 (1992) 253.
57. M.W. Hinds, Spectrochim. Acta Part B, 48B (1993) 435.
58. F.G. Sanchez, J.C.M. Gomez and M. Hernandez-Lopez, Analyst, 112
(1987) 649.
59. C.I. Park and K.W. Cha, Talanta, 51 (2000) 769.
110
60. Y. Danzaki, Fresenius J. Anal. Chem., 342 (1992) 103.
61. O. Kujirai and K. Yamada, Freseinus J. Anal. Chem., 348 (1994) 719.
62. E.B. Liu, Y.M. Liu and J.K. Cheng, Anal. Chim. Acta, 456 (2002) 177.
63. S. Lio, M. Zhao and C. Deng, J. Chromatogr., 598 (1992) 298.
64. F. Bosch-Reig, P. Campins-Falco and M.J. Cardone, Analyst, 115 (1990)
111.
65. P. Campins-Falco, F. Bosch-Reig and A. Molina-Benet, Fresenius J. Anal.
Chem., 338 (1990) 16.
66. F. Bosch-Reig, P. Campins-Falco, J. Verdu-Andres and C. Molins-Legua,
Talanta, 41 (1994) 39.
67. F. Blasco-Gomez, F. Bosch-Reig, P. Campins-Falco, C. Molins-Legua and
R.Herraez-Hernandez, Anal.Chem., 72 (2000) 2559.
68. A. Safavi and H. Abdollahi, Anal. Lett., 34 (2001) 2817.
69. J. Zolgharnein, H. Abdollahi, D. Jaefarifar and G.H. Azimi, Talanta, 57
(2002) 1067.
70. A. Safavi, H. Abdollahi, F. Sedaghatpour and S. Zeinali, Anal. Chim. Acta,
409 (2000) 275.
71. F. Bosch-Reig, P. Campins-Falco, A. Sevillano-Cabeza, R. Herraez-
Hernandez and C. Molins-Legua, Anal. Chem., 63 (1991) 2424.
72. A. Safavi, H. Abdollahi and M.R. Hormozi Nezhad, Talanta, 56 (2002)
699.
111
73. A. Safavi, H. Abdollahi, F. Sedaghatpour and M.R. Hormozi Nezhad,
Talanta, 59 (2003) 147.
74. A. Safavi, H. Abdollahi and M. Bagheri, Anal. Chim. Acta, 459 (2002)
119.
75. S.M. Sabry and E.F. Khamis, Talanta, 51 (2000) 1219.
76. J. Verdu-Andres, F. Bosch-Reig and P. Campins-Falco, Analyst, 120
(1995) 299.
77. Y.Jinghe, Z.Guangjun, J. Nianqin, H.Rongjiang, L.Cunguo and H.
Jingtian, Anal. Chim. Acta, 325 (1996) 195.
78. S. Pandey, J.R. Powell, M.E.R. Mc Hale and W.E. Acree , J. Chem. Educ.,
74 (1997) 848.
79. P. Campins-Falco, F. Blasco-Gomez and F. Bosch-Reig, Talanta, 47
(1998) 193.
80. H. Abdollahi, Anal. Chim. Acta, 442 (2001) 327.
81. H. Abdollahi, J. Zolgharnein, G.H. Azmi and D. Jafarifar, Talanta, 59
(2003) 1141.
82. A. Safavi and M.R.H. Nezhad, Can. J. of Anal. Sci. Spectrosc., 49 (2004)
210.
83. A. Afkhami, M. Bahram and A.R. Zarei, Microchim. Acta, 148 (2004) 317.
84. G. Bagherian, M.A. Chamjangali and H. Eskandari, Spectrochim. Acta
Part A, (2006) doi: 10.1016/j.saa.2006.07.026.
112
85. P. Campins-Falco, J. Verdu-Andres and F. Bosch-Reig, Anal. Chim. Acta,
315 (1995) 267.
86. P. Campins-Falco F. Bosch-Reig, R. Herraez- Hernandez and A.
Sevillano-Cabeza, Anal. Chim. Acta, 257 (1992) 89.
87. P. Campins-Falco, J. Verdu-Andres, F. Bosch-Reig and C. Molins-Legua,
Anal. Chim. Acta, 302 (1995) 323.
88. L.A. Tortajada-Genaro, P. Campins-Falco, F. Blasco-Gomez and F.
Bosch-Reig, Analyst, 125 (2000) 771.
89. L.A. Tortajada-Genaro, P. Campins-Falco, F. Blasco-Gomez and F.
Bosch-Reig, Analyst, 125 (2000) 777.
90. A. Abbaspour and L. Baramakeh, Anal. Chim. Acta, 436 (2001) 325.
91. A. Afkhami and A.R. Zarei, Anal. Sci., 19 (2003) 917.
92. A. Afkhami and M. Bahram, Spectrochim. Acta Part A, 60 (2004) 181.
93. H. Watanabe, Talanta, 21 (1974) 295.
94. J.E. Madden, T.J. Cardwell, R.W. Cattrall and L.W. Deady, Anal. Chim.
Acta, 319 (1996) 129.
95. E.K. Paleologos, M.I. Prodromidis, D.L.Giokas, A.C. Pappas and M.I.
Karayannis, Anal. Chim. Acta, 467 (2002) 205.
96. Q. Wei and B. Du, Talanta, 45 (1998) 957.
97. H. Wold, Systems under Indirect Observations North-Holland,
Amsterdam, (1982) 1.
113
98. D.M. Haaland and E.V. Thomas, Anal. Chem., 60 (1988) 1193.
99. H. Wold, Research papers in Statistics, Wiley- New York, (1996) 411.
100. H. Eskandari and G.B. Dehaghi, Microchim. Acta,146 (2004) 265.
101. H. Eskandari and Y. Kamali, Anal. Sci., 20 (2004) 1095.
102. H. Eskandari and G.H.I. Karkaragh, Anal. Sci., 19 (2003) 1549.
103. J.W. Dicker and W.E. Van Der Linden, Anal. Chim. Acta, 114 (1980)
267.
104. T.P. Lynch, N.J. Kernoghan and J.N. Wilson, Analyst, 109 (1984) 843.
105. A.T. Faizulah and A. Townsend,Anal. Chim. Acta, 167 (1985) 225.
106. M.D. Luque de Castro, Talanta, 33 (1986) 45.
107. E. Tutem and R. Apak, Analyst, 116, (1991) 89.
108. W.L. Baker and T. Lowe, Analyst, 110 (1985) 1189.
109. A. Besada, Talanta, 34 (1987) 731.
110. G.H. Ayres and B.D. Narang, Anal. Chim. Acta, 24 (1961) 241.
111. J.L. Beltran, R. Codony, M. Grandos, A. Izquierdo and M.D. Prat,
Talanta, 40 (1993) 157.
112. N. Pourreza and S. Rastegarzadeh, Anal. Chim. Acta, 437 (2001) 273.
113. A. Afkhami and A.R. Zarei, Anal. Sci., 20 (2004) 1711.
114. Z. Marczenko and M. Jarosz, Analyst, 107 (1982) 1431.
115. K. Hayashi, Y. Sasaki, S. Tagashira and E. Kosaka, Anal. Chem., 58
(1986) 1444.
114
116. H. Muller, V. Muller and E.H. Hansen, Anal. Chim. Acta, 230 (1990)
113.
117. A. Safavi, H. Abdollahi and M.R.H. Nezhad, Talanta, 56 (2002) 699.
118. A. Abbaspour, M. Najafi and M.A. Kamyabi, Anal. Chim. Acta, 505
(2004) 301.
119. S. Sato and S. Uchikawa, Anal. Sci., 2 (1986) 47.
120. A. Abbaspour and M. Najafi, Talanta,60 (2003) 1079.