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Running Head: ABSORPTION SPECTRUM OF A CONJUGATED DYE             1


                        Absorption Spectrum of a Conjugated Dye


                                        Name


                                      Institution
Absorption Spectrum of a Conjugated Dye                                                              2


                              Absorption Spectrum of a Conjugated Dye


Objectives


           This experiment main objective is to probe the quantized nature of molecular electronic

states. This probe will be done by spectroscopy. The homologous series of molecules is studied

and the electronic energy levels variation of molecules will be examined during this experiment.

Also, theoretical molecules will be used in studying the way electronic absorption energy of a

molecule alternates with size. Lastly, skills of comparing theoretical values obtained from simple

models with more complicated and robust models will be leant.


Introduction


           The interpretation of spectroscopic transitions requires quantum mechanics. This

experiment will employ the use of quantum mechanics in modeling electronic transitional energy

of a molecule between its ground state and its first excited state. Colored compounds such as

cyanine and polymethine when excited results in absorption which occurs in visible region of

spectrum. Absorption spectrum of several dyes will be obtained in this experiment and the

wavelength of the maximum absorption used in determining the energy difference between

excited state and ground state. The experimental results will then be compared with theoretical

results.


Background


           The absorption band which is in the visible region of a spectrum corresponding to the

change from molecular state to excited electronic state is 170kj/mole – 300 Kj / mole above the
Absorption Spectrum of a Conjugated Dye                                                             3


ground state. Dyes that absorb in the visible spectrum have weakly bound or delocalized

electrons (free radicals or  electrons) in conjugated systems.

Polymethine dyes’ electronic transitions involve the electrons along the polymethine chain. This

chain is conjugated; that is, it contains a string of alternating double and single carbon




bonds. The number of bonds in this string is connoted by the nomenclature, P(#carbon-carbon

bonds) Since wavelength of these bands depend on the spacing of the electronic energy levels,

one must know the transition associated with any given absorption. The simple free-electron

model (Kuhn) is accepted as the most precise model for explaining the energy of the absorption

maxima, max. The free electron model assumes that  electrons are free to move unfettered

along a conjugated carbon system. There is a correlation between the length of the conjugated

system and max. One of the objectives of this laboratory exercise is the elucidation of this

relationship.

       The absorbance wavelength is a population average of the absorbance of both structures

according to the Boltzmann distribution equation. The conjugated chain is defined as the shortest

chain from nitrogen to nitrogen and has a length L. Since the accepted value of a C=C is

known, L can be determined for each structure using equation.

The quantum mechanical solution for the energy level of this model is

                                                   2     2
                                                  h n
                                           En           2
                                                  8 mL
(1)
Absorption Spectrum of a Conjugated Dye                                                                4


Where m is the mass of the electron and h is the Planck constant. The ground state of a molecule

with N  electrons will have N/2 lowest levels filled. The electron transition is from HOMO to

LUMO where n1 = N/2 and n2 = N/2+1. Thus the energy of transition is related to HOMO and

LUMO by equation (2).

(2)                                                h
                                                       2

                                           E                 (n 2  n1 )
                                                                 2     2
                                                           2
                                                  8 mL



       The Particle in a Box model can be applied to conjugated systems, such as a hexatriene

molecule. For hexatriene, there are carbon six carbons in the conjugated system and there are six

pi electrons; 2 per double bond. Observing the Pauli Exclusion Principle, one can distribute the

electrons in the energy levels starting from the lowest as per the Aufbau Principle (See below).


                                                    n= 4
                                      S1  S0
                                                    n= 3
                     U (x) ap p rox
                                                    n= 2
                                                    n= 1

                                       x


Above graphic from Hope College “Absorption Spectra of Conjugated Polyenes”

It can be seen in hexatriene that the S1 ¬ S0 transition relates to n=4 ¬ n=3 change of the particle

in the Box model. The wave functions and energy for this model are

                                                    1
                                                22   nx
                                      n        sin    
(3)                                            a      a 


And the energy of discrete level En
Absorption Spectrum of a Conjugated Dye                                                               5


      (4)                                              E =h

So                                                            2
                                                 8 mc     L
                                            
                                                   h    N 1
(5)


In case the amount of carbon atoms that are in the chain = p, Then the number of pi electrons in

the system is N = p+3       (remember 2 carbon atoms = double bond, 2 electrons per bond and L

is the length of the conjugated chain plus one bond length. L = (p+3) l       (where l is the bond

length between the atoms in the chain. (Remember: a conjugated bond length is an average

between a single and a double bond. A)

            l =1.39 A = .139 nm



                                                             (p 3)
                                                                        2

                                          ( nm )  63 . 7
                                                                  p4
(6)



      If there polarizable groups at eh end of the chain the conjugation of the group lengthens the

chain. This lengthening is the quantity by. If there are no groups attached to the nitrogen then 

= 0. Rangesbetween 0 and 1 and is specific for each constituent.

Experimental

The computer was turned on and allowed to completely boot up. The spectrometer was turned on

and when the amber light turned green, the spectrometer program was opened on the computer

and the both the lamps were turned on. The spectrum range window was then filled in such a

way to display the spectral range from 360 nm to 900nm.

Using 2.5ml graduated pipette, 1.00mLs of the stock solution of the dyes was dispensed to 10Ml

volumetric flask and diluted to mark with the methanol. The visible spectrum of the solution was
Absorption Spectrum of a Conjugated Dye                                                              6


then taken using the plastic disposable cuvettes. Aliquots of the solution were diluted similar to

the above manner until an absorbance reading of one was obtained forming the working

concentration.

8 ml 0f the sample was then diluted to 10 ml. The other dyes were also made in the same

manner. The spectra of all the dyes were taken and recorded as spectra overlays.

Results

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Absorption Spectrum of Conjugated Dyes

  • 1. Running Head: ABSORPTION SPECTRUM OF A CONJUGATED DYE 1 Absorption Spectrum of a Conjugated Dye Name Institution
  • 2. Absorption Spectrum of a Conjugated Dye 2 Absorption Spectrum of a Conjugated Dye Objectives This experiment main objective is to probe the quantized nature of molecular electronic states. This probe will be done by spectroscopy. The homologous series of molecules is studied and the electronic energy levels variation of molecules will be examined during this experiment. Also, theoretical molecules will be used in studying the way electronic absorption energy of a molecule alternates with size. Lastly, skills of comparing theoretical values obtained from simple models with more complicated and robust models will be leant. Introduction The interpretation of spectroscopic transitions requires quantum mechanics. This experiment will employ the use of quantum mechanics in modeling electronic transitional energy of a molecule between its ground state and its first excited state. Colored compounds such as cyanine and polymethine when excited results in absorption which occurs in visible region of spectrum. Absorption spectrum of several dyes will be obtained in this experiment and the wavelength of the maximum absorption used in determining the energy difference between excited state and ground state. The experimental results will then be compared with theoretical results. Background The absorption band which is in the visible region of a spectrum corresponding to the change from molecular state to excited electronic state is 170kj/mole – 300 Kj / mole above the
  • 3. Absorption Spectrum of a Conjugated Dye 3 ground state. Dyes that absorb in the visible spectrum have weakly bound or delocalized electrons (free radicals or  electrons) in conjugated systems. Polymethine dyes’ electronic transitions involve the electrons along the polymethine chain. This chain is conjugated; that is, it contains a string of alternating double and single carbon bonds. The number of bonds in this string is connoted by the nomenclature, P(#carbon-carbon bonds) Since wavelength of these bands depend on the spacing of the electronic energy levels, one must know the transition associated with any given absorption. The simple free-electron model (Kuhn) is accepted as the most precise model for explaining the energy of the absorption maxima, max. The free electron model assumes that  electrons are free to move unfettered along a conjugated carbon system. There is a correlation between the length of the conjugated system and max. One of the objectives of this laboratory exercise is the elucidation of this relationship. The absorbance wavelength is a population average of the absorbance of both structures according to the Boltzmann distribution equation. The conjugated chain is defined as the shortest chain from nitrogen to nitrogen and has a length L. Since the accepted value of a C=C is known, L can be determined for each structure using equation. The quantum mechanical solution for the energy level of this model is 2 2 h n En  2 8 mL (1)
  • 4. Absorption Spectrum of a Conjugated Dye 4 Where m is the mass of the electron and h is the Planck constant. The ground state of a molecule with N  electrons will have N/2 lowest levels filled. The electron transition is from HOMO to LUMO where n1 = N/2 and n2 = N/2+1. Thus the energy of transition is related to HOMO and LUMO by equation (2). (2) h 2 E  (n 2  n1 ) 2 2 2 8 mL The Particle in a Box model can be applied to conjugated systems, such as a hexatriene molecule. For hexatriene, there are carbon six carbons in the conjugated system and there are six pi electrons; 2 per double bond. Observing the Pauli Exclusion Principle, one can distribute the electrons in the energy levels starting from the lowest as per the Aufbau Principle (See below). n= 4 S1  S0 n= 3 U (x) ap p rox n= 2 n= 1 x Above graphic from Hope College “Absorption Spectra of Conjugated Polyenes” It can be seen in hexatriene that the S1 ¬ S0 transition relates to n=4 ¬ n=3 change of the particle in the Box model. The wave functions and energy for this model are 1  22 nx n    sin   (3) a  a  And the energy of discrete level En
  • 5. Absorption Spectrum of a Conjugated Dye 5 (4) E =h So 2 8 mc L   h N 1 (5) In case the amount of carbon atoms that are in the chain = p, Then the number of pi electrons in the system is N = p+3 (remember 2 carbon atoms = double bond, 2 electrons per bond and L is the length of the conjugated chain plus one bond length. L = (p+3) l (where l is the bond length between the atoms in the chain. (Remember: a conjugated bond length is an average between a single and a double bond. A) l =1.39 A = .139 nm (p 3) 2  ( nm )  63 . 7 p4 (6) If there polarizable groups at eh end of the chain the conjugation of the group lengthens the chain. This lengthening is the quantity by. If there are no groups attached to the nitrogen then  = 0. Rangesbetween 0 and 1 and is specific for each constituent. Experimental The computer was turned on and allowed to completely boot up. The spectrometer was turned on and when the amber light turned green, the spectrometer program was opened on the computer and the both the lamps were turned on. The spectrum range window was then filled in such a way to display the spectral range from 360 nm to 900nm. Using 2.5ml graduated pipette, 1.00mLs of the stock solution of the dyes was dispensed to 10Ml volumetric flask and diluted to mark with the methanol. The visible spectrum of the solution was
  • 6. Absorption Spectrum of a Conjugated Dye 6 then taken using the plastic disposable cuvettes. Aliquots of the solution were diluted similar to the above manner until an absorbance reading of one was obtained forming the working concentration. 8 ml 0f the sample was then diluted to 10 ml. The other dyes were also made in the same manner. The spectra of all the dyes were taken and recorded as spectra overlays. Results