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Prepared By
Dr. Krishnaswamy. G
Faculty
DOS & R in Organic Chemistry
Tumkur University
Tumakuru
Crystal Field Stabilization Energy
The CSFE will depend on :
Number of factors that affect the extent to which metal d-orbitals are split by
ligands. The most important factors are listed below
(1) Oxidation state
(2) Number of d-electrons
(3) Nature of metal ion
(4) Spin pairing energy
(1) Ligand character
(2) Number and Geometry of the Ligands
Metal factors Ligand factors
(1)Oxidation state
Higher the oxidation state of metal ion causes the ligands to approach more
closely to it and therefore, the ligands causes more splitting of metal d-orbitals.
Ligand orbitals Ligand orbitals
eg
t2g
M2+
M3+

o = 9200 cm-1[Co(H2O)6]2+
o = 20760 cm-1[Co(H2O)6]3+
(2) Number of d-electrons
For a given series of transition metal, complexes having metal cation with
same oxidation state but with different number of electrons in d-orbitals, the
magnitude of ∆ decreases with increase in number of d-electrons.

1
Number of d-electrons

[Co(H2O)6]2+
o = 8500 cm-1
(3d8
)[Ni(H2O)6]2+
o = 9200 cm-1
(3d7
)
Mn+
e-
e-
e-
e-
e-
e-
e-
Mn+
e-
e-
e-
e-e-
e-
e-
e-
Ligand
Greater
shielding
and less
attraction
between
metal and
ligand
Less shielding and
greater attraction
between metal and
ligand
(3) Nature of metal ion
In complexes having the metal cation with same
oxidation state, same number of d-electrons and the
magnitude ∆ for analogues complexes within a given
group increases about 30% to 50% from 3d to 4d
and same amount from 4d to 5d.
(i) On moving 3d to 4d and 4d to 5d, the size of d-
orbitals increases and electron density
decreases therefore, ligands can approach metal
with larger d-orbital more closely.
(ii) There is less steric hindrance around metal.
[Co(NH3)6]3+
o = 34100 cm-1[Rh(NH3)6]3+
o = 2300 cm-1
[Ir(NH3)6]3+ o = 41200 cm-1
Mn+
e-
e-
e-
e-e-
e-
e-
Mn+
e-
e-
e-
e-e-
e-
e-
e-
Mn+
e-
e-
e-
e-
e-
e-
e-
3d
4d
5d
(4) Spin pairing energy
Metal ion with higher pairing energy will have lower ∆ whereas metal ion with
lower pairing energy will have higher ∆.
(1) Ligand character
The ligands are classified as weak and strong field lignds.
Ligand which cause a small degree of splitting of d-orbital are called weak field
ligands.
Ligand which cause large splitting of d-orbital are called strong field ligands.
The common ligands have been arranged in order of their increasing crystal field
splitting power to cause splitting of d-orbitals from study of their effects on
spectra of transition metal ions. This order usually called as spectrochemical
series.
I- < Br- < SCN- < Cl- < N3
- < F- < Urea, OH- < Ox, O2- < H2O <
NCS- < Py, NH3 < en < bpy, phen < NO2
- < CH3
-, C6H5
- < CN-
< CO
X = Weak field
O = Middle
N = Strong
C = Very strong
Weak field ligand
t2g
eg

t2g
eg
Strong field ligand

(2) Number and Geometry of the Ligands
The magnitude of crystal field splitting increases with increase of the number of
ligands. Hence, the crystal field splitting will follow the order
octsp > > tet
Though the number of ligands in square planar complex is smaller than
octahedral, the magnitude of splitting is greater for square planar than
octahedral because of the fact that square planar complex are formed by much
strong ligands and also the two electrons in dz
2 orbital are stabilized.
dx
2
-y
2
dz
2
dxy dyz dxz
dx
2
-y
2
dz
2
dxy
dyz dxz
Octahedral Square Planar
Energy decreases
Crystal Field Stabilization Energy is defined as the difference in the energy of the
electron configuration in the ligand field to the energy of the electronic
configuration in the isotropic field.
CFSE = E ligand field – E isotropic field
E isotropic field
= Number of electrons in degenerate d-orbital + Pairing energy
eg
t2g
Eisotropic field
Eligand field
Crystal Field Stabilization Energy
Crystal Field Stabilization Energy of Octahedral complexes will be calculated
using
eg
t2g
o = 10 Dq
- 0.4
+ 0.6
CFSE = [-0.4 n t2g + 0.6 n eg] ∆o + mP
n = number of electron present in t2g and eg orbital respectively
m = number of pair of electrons
Crystal Field Stabilization Energy of Tetrahedral complexes will be calculated
using
CFSE = [-0.6 n e+ 0.4 n t2] ∆t
n = number of electron present in e and t2 orbital respectively
o
9
t =
4
w.k.t
CFSE = [-0.6 n e + 0.4 n t2] x o
9
4
CFSE = [-0.27 n e + 0.18 n t2] o
Crystal Field Stabilization Energy of Tetrahedral complexes simplified form in
terms of Octahedral
What is CFSE for a high spin d7 octahedral complex
Eisotropic field
= 7 x 0 + 2P = 2P
Eligand field = (-0.4 x 5 + 0.6 x 2) o + 2P = -0.8 o + 2P
CFSE = E ligand field - E isotropic field
-0.8 o + 2P= 2P
-0.8 oCFSE =
So, the CFSE is
eg
t2g
Eisotropic field
Eligand field
-0.4 o
+0.6 o
eg
t2g
Eligand field
Eisotropic field
+0.6 o
-0.4 o
What is CFSE for a low spin d7 octahedral complex
Eisotropic field
= 7 x 0 + 2P = 2P
Eligand field = (-0.4 x 6 + 0.6 x 1) o + 3P = -1.8 o + 3P
CFSE = E ligand field - E isotropic field
= 2P
-1.8 o + PCFSE =
So, the CFSE is
-1.8 o + 3P
Octahedral CFSEs for dn configuration with pairing energy P
Table has been taken from Inorganic Chemistry by Catherine E. Housecraft and Alan G. Sharpe, 4th Edition
Tetrahedral CFSEs for dn configuration
Spin pairing energy (P)
Energy required to put two electrons in the same orbital
The electron pairing energy has two terms
(1) Coulombic repulsion
(2) Loss of exchange energy on pairing
(1) Coulombic repulsion is caused by repulsion of electrons and it decreases down
the group.
3d > 4d > 5d
Coulombic repulsion contribute to the destabilizing energy
(2) Loss of exchange energy on pairing contributes to the stabilizing energy
associated with two electrons having parallel spin.
Mathematically, exchange energy can be calculated using the following
equation
E exchange =
n(n-1)
2
n = number of pairs of parallel spin electrons
How to calculate the loss of exchange energy for metal ion.
For example, consider Fe2+ (d6) and Mn2+ (d5) in this case Fe prefers low spin
whereas Mn prefer high spin and this is explained by considering the loss of
exchange energy.
E exchange =
n(n-1)
2
E exchange =
n(n-1)
2
5(5-1)
2
3(3-1)
2
2X= =
= 10
= 6
Loss of exchange energy = 10 - 6 = 4
High spin Low spin
Degenerate
Fe2+ (d6)
E exchange =
n(n-1)
2
E exchange =
n(n-1)
2
5(5-1)
2
3(3-1)
2
= =
= 10
Loss of exchange energy = 10 - 4 = 6
High spin Low spin
Degenerate
2(2-1)
2
= 3 + 1 = 4
From the above calculation reveals that Mn2+ (d5) has greater loss of exchange
energy hence it has higher pairing energy therefore it prefers have high spin
instead of low spin.
Mn2+ (d5)
The important result here it is that metal ion will be called
Low spin if ∆o > P
High spin if ∆o < P
For complexes the high spin and low spin will be decided on the basis of ligand
field strength
For Weak field ligands pairing energy will not be
considered with CFSE
Whereas for strong field ligands pairing energy
will be considered along with CFSE
Consider for example two complexes [Co(H2O)6]2+ and [Co(CN)6]4-
[Co(H2O)6]2+ [Co(CN)6]4-
Here in the above complexes we need to decide for which complex we need to add
pairing energy along with CFSE will be decided by ligand field strength.
Co2+
Co2+
In both complexes Cobalt is in +2 oxidation state hence both will have same
pairing energy. Hence ligand field strength will be considered.
H2O
Weak ligand
CN-
Strong ligand
High spin Low spin
(-0.4 x 5 + 0.6 x 2) oCFSE =
-2.0 + 1.2 o=
= -0.8 o
(-0.4 x 6 + 0.6 x 1) o + 3PCFSE =
-2.4 + 0.6 o + 3P=
= -1.8 o + 3P
CN-
Strong ligand
H2O
Weak ligand
Crystal field stabilization energy

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Crystal field stabilization energy

  • 1. Prepared By Dr. Krishnaswamy. G Faculty DOS & R in Organic Chemistry Tumkur University Tumakuru Crystal Field Stabilization Energy
  • 2. The CSFE will depend on : Number of factors that affect the extent to which metal d-orbitals are split by ligands. The most important factors are listed below (1) Oxidation state (2) Number of d-electrons (3) Nature of metal ion (4) Spin pairing energy (1) Ligand character (2) Number and Geometry of the Ligands Metal factors Ligand factors
  • 3. (1)Oxidation state Higher the oxidation state of metal ion causes the ligands to approach more closely to it and therefore, the ligands causes more splitting of metal d-orbitals. Ligand orbitals Ligand orbitals eg t2g M2+ M3+  o = 9200 cm-1[Co(H2O)6]2+ o = 20760 cm-1[Co(H2O)6]3+
  • 4. (2) Number of d-electrons For a given series of transition metal, complexes having metal cation with same oxidation state but with different number of electrons in d-orbitals, the magnitude of ∆ decreases with increase in number of d-electrons.  1 Number of d-electrons  [Co(H2O)6]2+ o = 8500 cm-1 (3d8 )[Ni(H2O)6]2+ o = 9200 cm-1 (3d7 ) Mn+ e- e- e- e- e- e- e- Mn+ e- e- e- e-e- e- e- e- Ligand Greater shielding and less attraction between metal and ligand Less shielding and greater attraction between metal and ligand
  • 5. (3) Nature of metal ion In complexes having the metal cation with same oxidation state, same number of d-electrons and the magnitude ∆ for analogues complexes within a given group increases about 30% to 50% from 3d to 4d and same amount from 4d to 5d. (i) On moving 3d to 4d and 4d to 5d, the size of d- orbitals increases and electron density decreases therefore, ligands can approach metal with larger d-orbital more closely. (ii) There is less steric hindrance around metal. [Co(NH3)6]3+ o = 34100 cm-1[Rh(NH3)6]3+ o = 2300 cm-1 [Ir(NH3)6]3+ o = 41200 cm-1 Mn+ e- e- e- e-e- e- e- Mn+ e- e- e- e-e- e- e- e- Mn+ e- e- e- e- e- e- e- 3d 4d 5d
  • 6. (4) Spin pairing energy Metal ion with higher pairing energy will have lower ∆ whereas metal ion with lower pairing energy will have higher ∆.
  • 7. (1) Ligand character The ligands are classified as weak and strong field lignds. Ligand which cause a small degree of splitting of d-orbital are called weak field ligands. Ligand which cause large splitting of d-orbital are called strong field ligands. The common ligands have been arranged in order of their increasing crystal field splitting power to cause splitting of d-orbitals from study of their effects on spectra of transition metal ions. This order usually called as spectrochemical series. I- < Br- < SCN- < Cl- < N3 - < F- < Urea, OH- < Ox, O2- < H2O < NCS- < Py, NH3 < en < bpy, phen < NO2 - < CH3 -, C6H5 - < CN- < CO X = Weak field O = Middle N = Strong C = Very strong
  • 9. (2) Number and Geometry of the Ligands The magnitude of crystal field splitting increases with increase of the number of ligands. Hence, the crystal field splitting will follow the order octsp > > tet Though the number of ligands in square planar complex is smaller than octahedral, the magnitude of splitting is greater for square planar than octahedral because of the fact that square planar complex are formed by much strong ligands and also the two electrons in dz 2 orbital are stabilized. dx 2 -y 2 dz 2 dxy dyz dxz dx 2 -y 2 dz 2 dxy dyz dxz Octahedral Square Planar Energy decreases
  • 10. Crystal Field Stabilization Energy is defined as the difference in the energy of the electron configuration in the ligand field to the energy of the electronic configuration in the isotropic field. CFSE = E ligand field – E isotropic field E isotropic field = Number of electrons in degenerate d-orbital + Pairing energy eg t2g Eisotropic field Eligand field Crystal Field Stabilization Energy
  • 11. Crystal Field Stabilization Energy of Octahedral complexes will be calculated using eg t2g o = 10 Dq - 0.4 + 0.6 CFSE = [-0.4 n t2g + 0.6 n eg] ∆o + mP n = number of electron present in t2g and eg orbital respectively m = number of pair of electrons
  • 12. Crystal Field Stabilization Energy of Tetrahedral complexes will be calculated using CFSE = [-0.6 n e+ 0.4 n t2] ∆t n = number of electron present in e and t2 orbital respectively o 9 t = 4 w.k.t CFSE = [-0.6 n e + 0.4 n t2] x o 9 4 CFSE = [-0.27 n e + 0.18 n t2] o Crystal Field Stabilization Energy of Tetrahedral complexes simplified form in terms of Octahedral
  • 13. What is CFSE for a high spin d7 octahedral complex Eisotropic field = 7 x 0 + 2P = 2P Eligand field = (-0.4 x 5 + 0.6 x 2) o + 2P = -0.8 o + 2P CFSE = E ligand field - E isotropic field -0.8 o + 2P= 2P -0.8 oCFSE = So, the CFSE is eg t2g Eisotropic field Eligand field -0.4 o +0.6 o
  • 14. eg t2g Eligand field Eisotropic field +0.6 o -0.4 o What is CFSE for a low spin d7 octahedral complex Eisotropic field = 7 x 0 + 2P = 2P Eligand field = (-0.4 x 6 + 0.6 x 1) o + 3P = -1.8 o + 3P CFSE = E ligand field - E isotropic field = 2P -1.8 o + PCFSE = So, the CFSE is -1.8 o + 3P
  • 15. Octahedral CFSEs for dn configuration with pairing energy P Table has been taken from Inorganic Chemistry by Catherine E. Housecraft and Alan G. Sharpe, 4th Edition
  • 16. Tetrahedral CFSEs for dn configuration
  • 17. Spin pairing energy (P) Energy required to put two electrons in the same orbital The electron pairing energy has two terms (1) Coulombic repulsion (2) Loss of exchange energy on pairing (1) Coulombic repulsion is caused by repulsion of electrons and it decreases down the group. 3d > 4d > 5d Coulombic repulsion contribute to the destabilizing energy
  • 18. (2) Loss of exchange energy on pairing contributes to the stabilizing energy associated with two electrons having parallel spin. Mathematically, exchange energy can be calculated using the following equation E exchange = n(n-1) 2 n = number of pairs of parallel spin electrons How to calculate the loss of exchange energy for metal ion. For example, consider Fe2+ (d6) and Mn2+ (d5) in this case Fe prefers low spin whereas Mn prefer high spin and this is explained by considering the loss of exchange energy.
  • 19. E exchange = n(n-1) 2 E exchange = n(n-1) 2 5(5-1) 2 3(3-1) 2 2X= = = 10 = 6 Loss of exchange energy = 10 - 6 = 4 High spin Low spin Degenerate Fe2+ (d6)
  • 20. E exchange = n(n-1) 2 E exchange = n(n-1) 2 5(5-1) 2 3(3-1) 2 = = = 10 Loss of exchange energy = 10 - 4 = 6 High spin Low spin Degenerate 2(2-1) 2 = 3 + 1 = 4 From the above calculation reveals that Mn2+ (d5) has greater loss of exchange energy hence it has higher pairing energy therefore it prefers have high spin instead of low spin. Mn2+ (d5)
  • 21. The important result here it is that metal ion will be called Low spin if ∆o > P High spin if ∆o < P For complexes the high spin and low spin will be decided on the basis of ligand field strength For Weak field ligands pairing energy will not be considered with CFSE Whereas for strong field ligands pairing energy will be considered along with CFSE
  • 22. Consider for example two complexes [Co(H2O)6]2+ and [Co(CN)6]4- [Co(H2O)6]2+ [Co(CN)6]4- Here in the above complexes we need to decide for which complex we need to add pairing energy along with CFSE will be decided by ligand field strength. Co2+ Co2+ In both complexes Cobalt is in +2 oxidation state hence both will have same pairing energy. Hence ligand field strength will be considered. H2O Weak ligand CN- Strong ligand
  • 23. High spin Low spin (-0.4 x 5 + 0.6 x 2) oCFSE = -2.0 + 1.2 o= = -0.8 o (-0.4 x 6 + 0.6 x 1) o + 3PCFSE = -2.4 + 0.6 o + 3P= = -1.8 o + 3P CN- Strong ligand H2O Weak ligand