Transcript Slide 1

Substitution reactions at octahedral
complexes:
the search for mechanism
Begin by determining whether the intimate mechanism is a or d.
Table 1
Aquation refers to the reaction
[Co(NH3)5X]n+ + H2O  [Co(NH3)5(H2O)]3+ + X
Rate constants vary by 6 orders of manitude
 Strongly dependent on the nature of the leaving group
Anation refers to the reaction
[Co(NH3)5(H2O)]3+ + Y  [Co(NH3)5(H2O)]n+ + H2O
Rate constants vary by a factor of 10
 Weakly dependent on the nature of the entering group
 d activation
Table 2 - Data for Ru3+
Rate more sensitive to the nature of the entering group than the leaving
group
•anation reactions vary by 3 orders of magnitude
•aquation reactions vary by at most 2 orders of magnitude
 probably under a activation
Steric effects
If one crowds the metal ion:
• speed up reactions under d activation
• retard reactions under a activation
Table 3 - Data for Co3+ complexes of the type
Cl
N
N
Co
R
N
N
As bulk of the equatorial ligand
R increases, so does the rate of the
reaction
Cl
 d activation
Electronic effects
If the inert ligands stabilise a 5 coordinate intermediate, and the reaction
proceeds faster, then we conclude the reaction is under d activation
Table 4
•The saturated complex (cyclam) reacts slowly
•bis(dmg) complex reacts faster
-unsaturated, with electron-withdrawing substituents
•trans[14]diene reacts fastest
- unsaturated; electron donating group (CH2) on N
So, increasing the donation of electron density to the metal ion stabilises
the loss of the chloride axial ligand
 d activation
Table 5
The reactivity of cis versus trans complexes
N
Cl
Cl
N
N
Co
X
N
Co
N
N
N
N
X
displacement of Clby H2O
H 2O
NH3
 donors only
ClOH-
low down in the spectrochemical series   donors
cis complexes where these are present are quite reactive
This accords with a mechanism under d activation
Cl- departing
p orbital of a  donor like Clof OH- in the cis position
donates electron density into
emerging vacant metal orbital
Cl- departing
 donor in the trans position
orthogonal orbitals
(no net overlap)
rearrange (slow)
 donation
Consider an aqua complex.
We saw in Chapter 3 that...
D
saturating rate constant = k1
rate of dissociation of
departing X
interchange rate
constant of X and Y
I
=k
A
= only saturates at the
diffusion limit
Hence, for a D mechanism, ksat = k1 and the limit is set by the rate of
water exchange
For an Id mechanism, ksat = k, the rate constant for the exchange of
departing H2O and entering Y
But [H2O] = 55 M in aqueous solution
since [H2O]outer sphere >> [Y]outer sphere, the rate is also limited by the
rate of water exchange
For an Ia mechanism, ksat = k, the rate constant for the exchange of
departing H2O and entering Y. But this is dominated by bond forming
between entering Y and the metal
rate could be greater than the rate of H2O exchange
Hence:
for d actication, rate cannot be > rate of H2O exchange
for a activation, the rate may be greater than the rate of H2O exchange
Table 6
Rh3+ and Ir3+ complexes under associative activation
Effects of charge
See Table 7
For d activation:
[Cr(H2O)5X]n+  [Cr(H2O)5]m+ + X
(X = H2O, OH-)
(This is a D process; Id would have Y involved as X departs.)
As the charge on the metal complex increases, the stronger the MX bond
 rate decreases
Rate is faster when X = H2O (n+ = 3+) than when X = OH- (n+ = 2+)
Cr3+ data is in line with a d intimate mechanism
Electrostriction
Ordering or disordering of solvent molecules around the metal centre
during a chemical reaction
Effect is predominantly seen in values of S‡
_
+
_
[+
_
[
+
_
[
[
+
=
=
Charge density has been increased in the transition state
S‡ < 0, as the solvent becomes more ordered around the system
o
[
o
o
[
o
=
The ordering of the solvent is largely unaffected and the contribution
to S‡ will be close to zero.
[+
_
[
+
_
=
There is charge neutralisation in the transition state; the solvent will be
less ordered and the electrostriction contribution to S‡ > 0
Corrections for electrostriction effects should be made before any definitive
statements concerning mechanism based on values of S‡.
After correction for electrostriction effects:
S‡ > 0
S‡ < 0
S‡  0



d
a
no conclusions can be reached