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Properties of coordination
compounds
Part 2 (2/3)
Magnetism
(extensive explanations:
http://nptel.ac.in/courses/104105033/30)
All Tables and Examples from:
Shriver & Atkins
Inorganic Chemistry, 5th Ed.
http://www.youtube.com/watch?v=u36QpPvEh2c
Dia- and Para-Magnetism
Magnetic Properties
Paramagnetism arises from unpaired electrons.
Each electron has a magnetic moment with
one component associated with the spin
angular momentum of the electron and
(except when the quantum number l ¼0) a
second component associated with the orbital
angular momentum.
(p.579)
Where does magnetism come from ?
https://www.youtube.com/watch?v=qfooM_Gl69k
Effect of unpaired electrons
http://www.youtube.com/watch?v=qfooM_Gl69k
Example of paramagnetism: Oxygen
Gouy Balance
http://wwwchem.uwimona.edu.jm/utils/gouy.html
Origin of Magnetism
e-
« Orbital »
magnetic moment
« Intrinsic »
magnetic moment
due to the spin
µspin = gs x µB x s ≈ µB
s = ± 1/2
µorbital = gl x µB x
µtotal = µorbital + µspin
µorbital
µspin
www.lasalle.edu/~prushan/IC.../lecture%2010.ppt
Para-magnetism
Atoms that have unpaired electrons (also metals) and
therefore a total electron-spin S.
These individual magnetic moments can be oriented by
an outer magnetic field to line up.
Paramagnetic substances are not magnetic by
themselves but can become magnetic when an outer
field is applied.
Every ferromagnetic material has a Curie-Temperature
Tc where it loses its permanent magnets and becomes
para-magnetic.
Curies Law
Describes the “magnetic susceptibility” of a
material dependent on the outer field B and
Temperature T
=> High magnetization M:
(a) High external field B
(b) Low temperature
Or: ‘chi”
= magn.
susceptibility
Curies Temperature Tc
Heating up a permanent magnet brings the spins to
become randomly oriented (at temperature Tc)
-> the material loses its magnetism but can still
become magnetic again in an external field
https://www.youtube.com/watch?v=1W7dou4kAU8
Spin-only formula
Examples
Conclusions from magn. susceptibility
Find the electron configuration from the following
observations:
(a) μeff for [Cr(NH3)6]Cl2 is 4.85 μB.
(b) μeff for [V(NH3)6]Cl2 is 3.9 μB.
(c) μeff for a Co(II) complex is 4.0 μB.
(d) μeff for [Mn(NCS)6]4(-) is 6.06 μB.
Spin Cross Over SCO
Some complexes can change from low-spin to high-
spin at higher temperatures:
=> low magnetic moment -> high m.m.
=> M-L bonds short -> longer
(why ?)
This can happen quickly in a small T-range
http://www.youtube.com/watch?v=e9SMMA9Xe9c
“Spin Cross Over” SCO
Increase in temperature can change a high-spin to a
low-spin complex, changing the magnetic moments:
T increase
SCO applications
Spin and orbital contributions to the
magnetic moment
If S-L coupling is weak
Deviations from spin-only formula
Example:
[Fe(CN)6]3- has μ = 2.3μB
which is between low- and high-spin calculated
(check this out)
Russell-Saunders Coupling
(L-S Coupling)
Important esp. for second
and third row metal
compounds
and for LS d5, HS d6 +d7
There we cannot use the
simple spin-only formula
anymore 
https://www.youtube.com/watch?v=1W7dou4kAU8
Strong Spin-Orbit coupling for:
LS d5, HS d6 +d7
The unpaired electron in dxy can use
the empty or half-filled dx2-y2 orbital
to cause a rotation about the nucleus
(Atkins p.479)
Spin-orbitcoupling
Is higher than spin-only – typical for d-complexes
with more than half-filled d-shell
Info to solve problems:
Spin-Orbit coupling
Russell-Saunders Coupling
Electronic states review
Alternative to state the electron configuration of
an ion as 4s2 3d6, we can express this
configuration as “microstates”:
Ti(3+):
4s0 3d1
Microstates:
S = ½
L = 2 (“d”)
=> J = 5/2, 3/2 ( L+S),(L+S-1),…(L-S)
Ground State with lowest J: 2D3/2
Examples
Atkins p.505

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Properties of coordination compounds part 2 of 3