Colour in Transition Metal Complexes (HL) (DP IB Chemistry)
Revision Note
Colour in Transition Metal Complexes
Transition elements form coloured complexes when they bond with ligands
Ligands are molecules, such as ammonia and water, or ions, such as ammonium or chloride ions that form a coordinate bond to a central metal ion
For more information, see our revision note on Coordination Bonds
Crystal Field Theory (CFT)
The crystal field theory is a model based on electrostatic point charges and is used to explain colour in transition metal compounds
In a transition metal atom, the five orbitals that make up the d-subshell all have the same energy
The term for this is degenerate
However, when ligands are attached to a transition metal ion, the electric field formed by the lone pairs of electrons on the ligands repel the electrons in the d-subshell causing the d-orbitals to split in energy
The dative bonding from the ligands causes the five d orbitals to split into two sets
These two sets are not equal in energy and are described as being non-degenerate orbitals
The effect of ligands on the d-orbitals of a central transition metal ion
Upon bonding to ligands, the d orbitals of the transition element ion split into two non-degenerate sets of orbitals
The central metal ion in a complex has five d-orbitals for the electrons
Diagram showing the shapes and orientation of the five d-orbitals
The names of the different d-orbitals are based on their position in the x, y and z planes. The shapes are shown here for reference only. You are not required to know the shapes of d-orbitals in the exam
Perception of colour
+Most transition metal compounds appear coloured
This is because the difference in energy between the non-degenerate orbitals allows electrons in the lower energy orbitals to be promoted into the higher energy orbitals
A larger splitting of the d-orbitals means that more energy is required to promote an electron
This happens when the complex absorbs light energy with a wavelength corresponding to the energy gap between the orbitals
With a larger splitting of d-orbitals, light of a shorter wavelength and higher frequency is absorbed
The amount of energy absorbed relates to certain parts of the visible electromagnetic spectrum
The colour that is seen is complementary to the colour that is absorbed, i.e. it is made up of the parts of the visible spectrum that aren’t absorbed
For example, a green compound will absorb all frequencies of the spectrum apart from green light, which is transmitted
The colour wheel
The colour wheel shows complementary colours in the visible light region of the electromagnetic spectrum
Complementary colours are any two colours which are directly opposite each other in the colour wheel
For example, the complementary colour of red is green and the complementary colours of red-violet are yellow-green
Examiner Tips and Tricks
The colour wheel is given section 15 in the Data booklet, so there is no need to learn it
There are different splitting patterns possible but you are not required to know different splitting patterns or their relation to coordination number.
Absorption of light
When white light passes through a solution of aqueous nickel(II) sulfate, an electron in the lower energy d-orbitals is excited and jumps up into the higher energy d-orbitals
A photon of red light is absorbed and light of the complementary colour (green) is transmitted
This is why nickel(II) sulfate solution appears green
The energy of the separation is ΔE corresponding to a wavelength of about 647 - 700 nm
Illustration of the electron promotion process in Nickel(II)
During electron promotion of a Ni(II) complex, an electron jumps from a dx orbital to a dx2-y2 orbital when light is shone on the solution
Worked Example
Titanium(III) sulfate forms a purple aqueous solution. Estimate the wavelength of light absorbed by this solution, using Section 15 of the data booklet.
Answer:
Titanium(III) sulfate appears purple
The complementary colour of yellow is absorbed
The wavelength range of the complementary colour is 575 - 585 nm
Wavelength, frequency and energy
A greater splitting of the d-orbitals results in a larger energy gap, ΔE
This means that more energy is needed to promote an electron from a lower to a higher energy orbital
Therefore, the light needs to have:
Shorter wavelength
Higher frequency
The equations relating wavelength, frequency and energy are:
speed of light |
| frequency |
| wavelength |
c |
| f |
| λ |
|
|
|
|
|
energy |
| Planck's constant |
| frequency |
E |
| h |
| f |
These are given in Section 1 of the Data Booklet, so there is no need to memorise them, although you do need to how to manipulate them and what the units are
The constants are listed in Section 2 of the data Booklet
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