Molecular Geometry: Computing & VSEPR Theory

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SUMMARY

This discussion focuses on computing molecular geometry using VSEPR theory and addresses the concept of fluxional compounds. Fluxional compounds, such as bis(cyclopentadienyl)mercury (II), interconvert between different geometrical forms, demonstrating that molecular shapes are not static but oscillate around predicted geometries. The Born-Oppenheimer approximation is highlighted as a method to simplify the description of molecular systems by modeling them as particles with defined shapes. This approximation, while effective, may introduce errors significant on a spectroscopic scale.

PREREQUISITES
  • Understanding of VSEPR theory
  • Familiarity with fluxional compounds
  • Knowledge of the Born-Oppenheimer approximation
  • Basic concepts in molecular geometry
NEXT STEPS
  • Research the properties and examples of fluxional compounds
  • Study the implications of the Born-Oppenheimer approximation in quantum chemistry
  • Explore the molecular geometry of organometallic compounds
  • Investigate the relationship between molecular vibrations and predicted geometries
USEFUL FOR

Chemistry students, theoretical chemists, and researchers interested in molecular geometry and quantum mechanics will benefit from this discussion.

Godwin Kessy
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Hey! How can we compute the molecular geometry for molecules and further use the VSEPR since electrons are continouly in motion, of which i actualy expected to have temporary geometries ie. Oscilatin once an not a fixed or rigid which shows as if the system is static!
 
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Fluxional compounds do just as you say. They are in a constant state of change. Most amines are examples of this. More stable compounds are in constant motion as well(above absolute zero) but the motion is motion about a certain geometry. The average structure is the one usually shown since it is difficult to draw a vibrating thingy every time you discuss something.
 
Thanks i now get it! But what do you actually mean by fluxional compounds. gec am interested

also do u min that the geometries we actualy predict cary large probability of occurrence? Oh what did you actualy mean that it oscilate round the predicted geometry!
 
The latter for most compounds. By fluxional I mean that some compounds interconvert between different 'shapes'. Examples of these are the organometallic compounds such as bis(cyclopentadienyl)mercury (II) that exists both as the bis-monohapto and bis-pentahapto complexes. In the bis-monohapto complex the mercury is sigma bonded once to two carbon atoms... one on each of the two cyclopentadiene groups. In the bis-pentahapto complex, the mercury is bonded to every carbon in both cyclopentadienyl groups. That's about as fluxional as you can get.
 
You are right, molecules don't have a shape on a fundamental level. The shape arises as a new concept upon application of the Born-Oppenheimer approximation.
Basically, we are replacing the molecular system of interest by a model system of particles with defined shape which is easier to describe. The error e.g. in energy from this approximation is small on a chemical scale but may be too large on a spectroscopic scale.
 
Hey what does the born approximations say on the molecular expresions
 
Just google for "Born Oppenheimer" you should find tons of references. A fascinating but high brow book on the topic is "Chemistry, quantum mechanics, and reductionism : perspectives in theoretical chemistry / Hans Primas".
 

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