assignment 5 complexes
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Introduction
We observe that many compounds are coloured in Chemistry. There are two origins of
colour:
- Light of a specific frequency (i.e., colour) is emitted in processes such as fluorescence or
phosphorescence.
- Light of a specific frequency is absorbed. If this light is in the visible region of the
Electromagnetic spectrum, the absorption process is accompanied by an electronic
transition. The chemical compound that absorbs light of one frequency or colourwill
exhibit the colour complementary to the absorbed colour.
Complementary colours are:
Green-red
Yellow- violet
Blue-orange
Figure 1.0 Spectrum of visible light
The spectrum of visible light is presented above (Figure 1). Visible wavelengths cover a
range from approximately 400 to 800 nm. A compound is colored if it absorbs part of the visible
light. When a sample absorbs visible light, the color we observe is the sum of the remaining
colors that are reflected or transmitted by the sample and strikes our eyes. Because we are
dealing with absorptions of the complexes in the uv-vis region and the involvement of the
electronic energy levels, the study of the transition of electrons in the range of 190 to 800 nm is
also known to be electronic spectroscopy. Hence, the properties of electrons must be studied first
in order to explain the appearance of peaks in the uv-vis spectra.
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UV-Visible Spectroscopy
According to Christian (2004) spectroscopy is based on the absorption of photons by the
analyte.Absorption of energy will induce valence electron from ground state to excited state
which also can be stated as jumping of electron from low energy orbital to a higher energy
orbital (Moore et al., 2008). Electromagnetic spectrums consist of different regions as shown in
figure 2.0.
Figure 2.0: Regions of electromagnetic spectrum (The Royal Society of Chemistry, n.d).
Absorption of radiation by a molecule in ultraviolet or visible region involves energy
(Moore et al., 2008). The ultraviolet region is from 200 to 380 nm; the visible region ranges from
380 to 780nm (Christian, 2004).For ultraviolet-visible analysis, only small portion of absorbing
molecules are needed (The Royal Society of Chemistry, n.d). The UV-Visible spectrometer
functions as shown in figure 3.0.
Figure 3.0: Ultraviolet/Visible spectrometer.
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Beer Lambert law is used in calculating the concentration of compounds based on the
absorbance of the compounds.
A=c
Where,
A : Absorbance of the compound containing solution.
: Molar absorption coefficient (mol-1dm3cm-1)
: the path length of the absorbing solution (cm)
c: the concentration of the absorbing species (moldm-3)
Chemical constituent that is responsible for the absorption is defined as chromophore
(Hamid, 2007).
Ultraviolet visible spectra
Ultraviolet visible spectra can provide us three crucial data for structures as below:
1. Distinct cis and trans isomers. This is because trans isomers have the ability to
absorb at a longer wavelength (Moore et al., 2008)
2. Detect presence of some functional group ( aromatic, carbonyl, etc.) as
absorption in UV-Vis depends on the characteristic wavelengths (Moore et al., 2008).
3. Detects the transition of electrons within d orbitals for transition metal
compounds (Moore et al., 2008).
Quantum Numbers
Electrons in an atom reside in shells characterized by a particular value of n, the Principal
Quantum Number. Within each shell, an electron can occupy an orbital which is further
characterized by an Orbital Quantum Number, l, where lcan take all values in the range:
l= 0, 1, 2, 3, ... , (n-1), traditionally termed s, p, d, f, etc. orbitals.
Each orbital has a characteristic shape reflecting the motion of the electron in that
particular orbital. This motion being characterized by an angular momentum which reflects the
angular velocity of the electron moving in its orbital. Magnetic Quantum Number, ml is a
subset of l, where the allowable values are: ml = l, l-1, l-2, ..... 1, 0, -1, ....... , -(l-2), -(l-1), -l.
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There are thus (2l +1) values of mlfor each lvalue, i.e. one s orbital (l= 0), three p orbitals (l =
1), five d orbitals (l = 2), etc. There is a fourth quantum number, ms,that identifies the orientation
of the spin of one electron relative to those of other electrons in the system. A single electron in
free space has a fundamental property associated with it called spin, arising from the spinning of
an asymmetrical charge distribution about its own axis. The value of msis either + or - .
In summary then, each electron in an orbital is characterized by four quantum numbers:
Table 1.0 Quantum Numbers
Number of microstates
The electrons may be filled in orbitals by different arrangements since the orbitals have
different mlvalues and electrons may also occupy singly or get paired. Each different type of
electronic arrangement gives rise to a microstate. Thus each electronic configuration will have a
fixed number of microstates.
The number of microstates possible for any electronic configuration may be calculated from the
formula,
Number of microstates = n! / r! (n - r)!
where n is the twice the number of orbitals, r is the number of electronsand! is the factorial.
For d configuration, the number of microstates is given by;
Number of microstates = 10! / 2! (102)!= 10 x 9 x 8 x 7 x 6 x 5 x 4 x 3 x 2 x 1
2 x1 (8 x 7 x 6 x 5 x 4 x 3 x 2 x1)
= 45 microstates
Thus, a d2configuration will have 45 microstates.
Quantum Numbers
n Principal Quantum Number - largely governs size of orbital and its energy
l Azimuthal/Orbital Quantum Number - largely determines shape of orbital
ml Magnetic Quantum Number
ms Spin Quantum Number - either + or - for single electron
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Russell Saunders coupling
The ways in which the angular momenta associated with the orbital and spin motions in
many-electron-atoms can be combined together are many and varied. In spite of this seeming
complexity, the results are frequently readily determined for simple atom systems and are used to
characterize the electronic states of atoms.
The interactions that can occur are of three types;
spin-spin coupling
orbit-orbit coupling
spin-orbit coupling
There are two principal couplingschemes used:
Russell-Saunders (or L - S) coupling
j - j coupling
In the Russell Saunders scheme it is assumed that;
Spin-spin coupling > orbit-orbit coupling > spin-orbit coupling
This is found to give a good approximation for first row transition series where J coupling is
ignored, however for elements with atomic number greater than thirty, spin orbit coupling
becomes more significant and the j-j coupling scheme is used.
Spin-Spin coupling
S - The resultant spins quantum number for a system of electrons. The overall spin S arises from
adding the individual mstogether and is as a result of coupling of spin quantum numbers for the
separate electrons.
Orbit-Orbit coupling
L - The total orbital angular momentum quantum number defines the energy state for a system ofelectrons. These states or term letters are represented as follows:
Total Orbital Momentum
L 0 1 2 3 4 5
State S P D F G H
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Spin-Orbit coupling
Coupling occurs between the resultant spin and orbital momenta of an electron which gives rise
to J, the total angular momentum quantum number. Multiplicity will occur when several levels
are close together and is given by the formula (2S+1).
So, the Russell Saunders term symbol that results from these considerations is given by:
Term symbol =(2S+1)
LJ
The Russell Saunders term symbols for the other free ion configurations are given in the
Table 2.0 below.
Table 2.0 Term symbols for the free ion configurations with its ground terms
Thus, the term symbols for d2configuration are 3P, 3F, 1S, 1D and 1G.
Hund's Rules
The Ground Terms are deduced by using Hund's Rules.
The two rules are:
1) The Ground Term which has the maximum multiplicity, S is the most stable state.
2) If there is more than one term with maximum multiplicity, then the Ground Term which have
the largest value of L is the most stable state.
The overall result shown in the Table 2 above is that:
4 configurations (d1, d
4, d
6, d
9) give rise to D ground terms
4 configurations (d2, d
3, d
7, d
8) give rise to F ground terms
d5configuration gives an S ground term
So, by using Hund's Rule, the ground state term for d2configuration is
3F.This is because the
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term3F has the highest S and the largest L values.
The Crystal Field Splitting of Russell-Saunders terms
The effect of a crystal field on the different orbitals (s, p, d, etc.) will result in splitting
into subsets of different energies, depending on whether they are in an octahedral or tetrahedral
environment. The magnitude of the d orbital splitting is generally represented as a fraction of
Doct or 10Dq.
The ground term energies for free ions are also affected by the influence of a crystal field
and an analogy is made between orbitals and ground terms that are related due to the angular
parts of their electron distribution. The effect of a crystal field on different orbitals in an
octahedral field environment will cause the d orbitals to split to give t2gand egsubsetsand the
D ground term states into T2gand Eg,(where upper case is used to denote states and lower case
orbitals).
Mulliken Symbols
Mulliken Symbols is used to describe and identify the terms arising for octahedral and
tetrahedral complexes. According to Mulliken Symbols, the symbol A will be representing an
orbital which is a single state, the symbol E is a doublet and T is a triplet state for the orbitals
respectively.
Terms for free metal ions Terms for an octahedral field Terms for a tetrahedral field
S A1g A1
P T1g T1
D Eg+ T2g E + T2
F A2g+ T1g+ T2g A2+ T1+ T2
G A1g+ Eg+ T1g+ T2g A1+ E + T1+ T2
Table 3.0The Term Symbols for Free Metal ions, Octahedral and Tetrahedral Fields.
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Selection Rules
There are two selection rules which govern the relative intensities of electronic absorption bands:
i) Spin Selection Rule
Transitions between different spin multiplicities are forbidden. For example, transitions
between4A2and
4T1states are spin-allowed (S = 0), but transitions between
4A2 and
2A2
are spin-forbidden (S 0).
ii) Laporte (Parity) Selection Rule
Transitions between states of the same parity (symmetry with respect to inversion) are
forbidden. For example, transitions between d-orbitals are forbidden (dd) but transitions
between p and d orbitals are allowed (pd).
Use of Orgel diagrams
The observation of three peaks in the electronic spectra of d2 spin complexes requires further
treatment involving electron-electron interactions. Using the Russell-Saunders (LS) coupling
scheme, these free ion configurations give rise to F ground states which in octahedral and
tetrahedral fields are split into terms designated by the symbols A2(g), T2(g) and T1(g). Figure 2
below shows an example of an orgel diagram of a d2in an octahedral field.
Figure 4.0Orgel diagram of a d2 in an octahedral field with its spectra
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Report of complexes
Complex Types of metal ion
centre
Colour of complex Number of peaks in
UV-VIS spectrum
A d2 Red 3
B d2 Blue 2
C d2 Green 1
D d2 Colourless None
E d5 Colourless None
All the complexes show a d2 configuration for metal ion centre. We can deduce that
all these complexes are transition metal complexes .Generally, transition metal complexes will
have d2configuration for its metal ion centre. All these complexes were detected in the UV-
Visible spectroscopy as all the complexes reflects its respective colours. The visible region that
lies in the range of 380nm to 780nm is a little portion of electromagnetic spectrum that is
visible to the eye which proves that the light is seen as colour (Christian, 2004).Colour of
compounds that is reflected is the unabsorbed range of region (Moore et al., 2008) where it was
further proved by Christian (2004) that the colour is complementary to the absorbed
colours.If we take a look at the table, complex A, B and C shows its own respective colour.
On the other hand, complex D and E is colourless.
Complexes Colour Number of
peaks in
UV-VIS
spectrum
Explanation
A Red 3
Shows that it falls on the visible range which is
400 to 800 nm
The complex absorbed other colours in the region
and does not absorb the red region.
The unabsorbed red region is transmitted as red
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colour of the complex.
The spin multiplicity is a triplet
Spectrum of complex A shows three peaks
because all the transition of the complex is in the
visible region. All the transition is in the energy
level rage of visible region.
The transition of complex A is as below:
3T1g3T2g
3T2g3T1g
3T1g3A2g
B Blue 2 The complex absorbs the yellow region and does
not absorb the blue region.
The unabsorbed region is transmitted as blue
colour of the complex.
The complex is a conjugated compound as it
reveals bright colours as transition of electrons in
conjugated compounds occurs in its pi electrons.
There were only two peaks observed in UV-VIS
Because two of the transition of the complex is in
the visible region.
other transition of the complex is in higher energy
level than the energy range of visible region
Hence, the other peaks are not observed.
The transition of complex B is as below:
3TIg 3T2g
3T2g3T1g
Hence , two peaks will be observed
C Green 1 The complex absorbed other colours in the region
and does not absorb the green region.
The unabsorbed green region is transmitted as
green colour of the complex.
The complex is conjugated compound as it
reveals bright colours as transition of electrons in
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conjugated compounds occurs in its pi electrons.
Spectrum of complex C shows one peak.
Because only one transition of the complex is in
the visible region.
Other transition of the complex is in higher
energy level than the energy range of visible
region.
. Hence, the other peaks are not observed.
The transition of complex C is as below
3TIg3T2g
D Colourless None Complex D is sigma bonded complex and is
colourless
Sigma bonded complexes does not absorb light in
the visible region.
Spectrum of complex D shows no peaks because
all the transition of the complex is not in the
visible region.
All the transition of the complex is beyond the
energy level rage of visible region.
Hence, no peaks were observed
E Colourless None Complex E is sigma bonded complex and is
colourless.
Sigma bonded complexes does not absorb light in
the visible region.
Spectrum of complex E shows no peaks because
all the transition of the complex is not in the
visible region.
All the transition of the complex is beyond the
energy level rage of visible region.
Hence, no peaks were observed
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REFERENCES
Atkins, P. W., Longford, C. H., & Shriver, D. F. (2010).Inorganic Chemistry, 5th
Edition.Oxford University, Press.
Christian, G.D. (2004). Analytical Chemistry. 6th
ed. United States of America: John Wiley &Son, Inc.Pp457-521
Cooke, J.(2005). Spectroscopy in Inorganic Chemistry (Theory). Retrieved fromwww.chem.ualberta.ca/~inorglab/spectheory.pdf[15 April1024].
Gerken, M.(n.d).Chemistry 3830/3841 Lecture Notes. Retrieved from
http://classes.uleth.ca/200901/chem3840a/3830_3840%20lecture%20notes%20part10_2009_spectrosc.pdf.[17 April 2014]
Hamid, H.(2007).Pharmaceutical Analysis.Ultraviolet and visible Spectrophotometry. Retrievedfrom
http://nsdl.niscair.res.in/bitstream/123456789/772/1/revised+Ultraviolet+and+Visible+
Spectrophotometry.pdf[15 April 2014]
Harris, D., &Bertolucci, M. (1989).Symmetry and Spectroscopy. An Introduction to
Vibrational and Electronic Spectroscopy.Dover Publications, Inc., New York.
Moore, J.W., Stanitski.,&Jurs, P.C. (2008).Chemistry. The Molecular Science.3th ed. Volume 1.
United States of America: Thomson Learning, Inc.Pp 406-407.
Schonherr, T., & Jorgensen, A.C.K.2004. Optical Spectra and Chemical Bonding in TransitionMetal Complexes.Germany: Springer.Pp 145-147
The Royal Society of Chemistry.(n.d).Modern Chemical Techniques.Ultraviloet/visiblespectroscopy. Retrieved from
http://media.rsc.org/Modern%20chemical%20techniques/MCT4%20UV%20and%20v
isible%20spec.pdf.[18 April 2014]
Yeow , Y.G.(n.d). Electronic Spectra. Retrieved from
http://web.usm.my/chem/LECTURER/ktt212/electronic_spectra.pdf [15 April 2014]
Images were obtained from http://www.chem.iitb.ac.in/~rmv/ch102/ic3.pdf
http://classes.uleth.ca/200901/chem3840a/3830_3840%20lecture%20notes%20part10_2009_spectrosc.pdfhttp://classes.uleth.ca/200901/chem3840a/3830_3840%20lecture%20notes%20part10_2009_spectrosc.pdfhttp://classes.uleth.ca/200901/chem3840a/3830_3840%20lecture%20notes%20part10_2009_spectrosc.pdfhttp://nsdl.niscair.res.in/bitstream/123456789/772/1/revised+Ultraviolet+and+Visible+Spectrophotometry.pdfhttp://nsdl.niscair.res.in/bitstream/123456789/772/1/revised+Ultraviolet+and+Visible+Spectrophotometry.pdfhttp://nsdl.niscair.res.in/bitstream/123456789/772/1/revised+Ultraviolet+and+Visible+Spectrophotometry.pdfhttp://media.rsc.org/Modern%20chemical%20techniques/MCT4%20UV%20and%20visible%20spec.pdf.%20%20%5b18http://media.rsc.org/Modern%20chemical%20techniques/MCT4%20UV%20and%20visible%20spec.pdf.%20%20%5b18http://media.rsc.org/Modern%20chemical%20techniques/MCT4%20UV%20and%20visible%20spec.pdf.%20%20%5b18http://web.usm.my/chem/LECTURER/ktt212/electronic_spectra.pdf%20%5b10http://web.usm.my/chem/LECTURER/ktt212/electronic_spectra.pdf%20%5b10http://web.usm.my/chem/LECTURER/ktt212/electronic_spectra.pdf%20%5b10http://media.rsc.org/Modern%20chemical%20techniques/MCT4%20UV%20and%20visible%20spec.pdf.%20%20%5b18http://media.rsc.org/Modern%20chemical%20techniques/MCT4%20UV%20and%20visible%20spec.pdf.%20%20%5b18http://nsdl.niscair.res.in/bitstream/123456789/772/1/revised+Ultraviolet+and+Visible+Spectrophotometry.pdfhttp://nsdl.niscair.res.in/bitstream/123456789/772/1/revised+Ultraviolet+and+Visible+Spectrophotometry.pdfhttp://classes.uleth.ca/200901/chem3840a/3830_3840%20lecture%20notes%20part10_2009_spectrosc.pdfhttp://classes.uleth.ca/200901/chem3840a/3830_3840%20lecture%20notes%20part10_2009_spectrosc.pdf -
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SKT 6014 ADVANCED INORGANIC CHEMISTRY
Assignment 5
UV-VISIBLE SPECTROMETRY
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