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Transcript
Isomers
• It is possible (actually fairly common, especially in organic chemistry) for two
compounds (or complexes) to have the same formula, yet NOT
be the same chemical substance (or species).
– Called isomers
• How can you tell?
– At least one property is different! (You can tell operationally)
• How can this be?
– Something is different about the way the atoms in the species are
“arranged”. There can be MANY ways for this to happen!
• Two main classes:
– Different Connections between atoms (different bonds)
– Same connections, but different arrangement in space
1
Different “ways” to be isomers
(very comparable to Tro, Fig. 24.6)
Structural
Optical Isomers or
Coordination Isomers
 same ligand, but
connected via a
different atom
 anionic ligand
swaps with
counter(an)ion
Geometric Isomers
 cis-trans
 other “geometrical”
 will occur if species
is “chiral” (no plane
of symmetry)
 for salts only
2
Example of Linkage Isomers (a type
of Structural Isomerization)
*The same ligand is attached, but via a different atom
Co(NH3)5(NO2)2+
Co(NH3)5(ONO)2+
donor atom
3
Coordination Isomers (the other kind
of Structural type of isomer(s))
• “Coordination”  “somebody different is
coordinating” (not just a different atom, but a different ligand; still a
different “connection” or bond)
– How can there be a different ligand if the formula
must be the same?
• ANS: You move a ligand “out” and put a counterion* “in”.
I called this “swapping”
• Unlike linkage isomers (in which no counterions need be
shown), one can only have coordination isomers
with coordination compounds that are salts (i.e.,
counterions must be present/shown)
*You can also swap ligands in the special case in which both the
cation and anion are metal complex ions. See later 
4
Coordination Isomers (continued)
• You can check to see if you have
coordination isomers by considering the
dissociation in water.
– The complex(es) will have a different formula
• only the “compounds” are isomers here
• Remember, you cannot swap a neutral
ligand with a counter anion!!!!
5
Coordination Isomers (examples)
• [Co(NH3)4Cl2]Br and [Co(NH3)4ClBr]Cl
[Co(NH3)4Cl2]Br  Co(NH3)4Cl2+ + Br [Co(NH3)4ClBr]Cl  Co(NH3)4ClBr+ + ClSame formula…
Not same formula!
• [Co(en)2Cl2]ox and [Co(en)2(ox)]Cl2
6
Coordination Isomers
(different kind of example)
• *As noted earlier, in the special case in which
both the cation and anion are metal
complexes, one can get coordination isomers
by simply swapping ligands.
– The key is that the ligands coordinating to each
metal are now different. Different “connection”
• [Ru(en)3][Fe(CN)6] & [Ru(en)2(CN)2][Fe(en)(CN)4]
[Ru(en)3][Fe(CN)6] → Ru(en)33+ + Fe(CN)63[Ru(en)2(CN)2][Fe(en)(CN)4] → Ru(en)2(CN)2+
+
Fe(en)(CN)47
Two Families of Stereoisomer
• In both, all bonds are the same, but something
is different about the relative positions of the
atoms in space
• Geometric: not mirror images
– Relative spatial position of atoms is different
– Cis-trans, or other “geometric” isomer
• Optical (Enantiomers) : ARE mirror images (but
are not “superimposable”—i.e., not “identical”)
– Relative spatial position of atoms is same, except
“inverted” (mirror image)
8
Example of (one kind of) Geometric
Isomerism (cis-trans type)
All bonds same, but
relative spatial
arrangement differs
(Cl’s 90° vs 180°
degrees “apart“)
9
Cis-trans isomerization can occur
in octahedral geometry also
cis
trans
10
Orientation Needs to Be Considered! If
structures are superimposable (i.e., identical),
then not isomers
Both are
cis
(identical)
Both are
trans
(identical)
11
Not all complexes have a
geometrical isomer!
12
Yet another kind of Geometric Isomer
Pair (not cis-trans)*
Same # and type of each bond, but different
relative spatial arrangement of atoms
*Tro (correctly) calls these “fac” and “mer”. You do not need to know
these names, but just be able to recognize that these are geometric
isomers
13
Enantiomers and “Chirality”
• A molecule or complex is chiral if
– There is NO plane of symmetry
– Its mirror image is NOT the same structure (i.e., NOT
superimposable
• A molecule or complex is achiral if
– There IS one (or more) plane of symmetry
– Its mirror image IS the same exact structure (i.e.,
superimposable)
• Enantiomers are isomers that are mirror images,
THUS:
– If a structure IS chiral, it WILL have an enantiomer
– If a structure is achiral, it will NOT have an enantiomer
14
Enantiomers and Chirality--Examples
chiral  has a mirror image that is not identical
achiral  mirror
image is identical, so
no enantiomer
15
16
(Tro’s version of Isomer “Tree”)
17