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Geometrical isomerism


In the study of organic chemistry, stereochemistry is an important branch that explores the spatial arrangement of atoms within molecules. A fascinating phenomenon within stereochemistry is "geometric isomerism." This concept, also known as "cis-trans isomerism" or "E-Z isomerism," deals with the orientation of parts of a molecule relative to one another. This type of symmetry occurs when molecules have limited rotation around certain bonds, such as double bonds or rings.

Basic concept of geometrical isomerism

Geometrical isomerism arises when different atoms or groups are bonded to carbon atoms that are joined by a rigid structure such as a double bond (C=C) or a ring. In alkenes, due to the double bond, there is restricted rotation, which leads to different spatial arrangements of the substituent groups. These different arrangements cannot be easily interchanged without breaking the pi bonds of the double bond.

To better understand geometric isomerism, consider two main arrangements:

  1. Cis-isomer: When two similar or identical groups are on the same side of the double bond or ring.
  2. Trans-isomer: When two similar or identical groups are on opposite sides of a double bond or ring.

Example

Ethene derivative

Let's look at a simple example involving ethylene derivatives:

 HH  / C = C /  XX

Here, X represents the substituent groups attached to the carbon atoms.

In the cis-isomer:

 HH  / C = C /  XX

In the trans-isomer:

 XH  / C = C /  HX

Real-world example: 2-butene

cis-2-butene
 H CH 3  / C = C /  CH 3 H
trans-2-butene
 CH 3 H  / C = C /  H CH 3

Conditions for geometrical isomerism

For a compound to show geometrical isomerism it must satisfy the following conditions:

  • The molecule must contain a double bond or a ring restricting rotation of the parts about the bond.
  • Each carbon atom in the double bond or part of the ring must have two different substituents.

Visual representation and plane symmetry

Geometric isomers are often depicted in a plane, using symmetry to distinguish between isomers. In many cases, we use a plane to divide the molecule into two parts:

 ------ Plane ----- CH 3 H  / C -- C /  H CH 3

EZ Notation

When more complex substituents are involved, the cis-trans terminology becomes less useful. Therefore, a more general system called EZ notation is used. The rules for determining E and Z isomers are based on the Cahn-Ingold-Prelog priority rules.

How to specify the EZ designation?

To assign EZ notation to a given isomer:

  1. Identify and prioritize the substituent on each carbon of the double bond. Higher atomic numbers are given higher priority.
  2. If the priority groups on each carbon are on the same side, it is the Z-isomer (from the German word "zusammen", meaning together).
  3. If the priority groups on each carbon are in opposite directions, it is the E-isomer (from the German word "entgegen", meaning opposite).

Example

Consider this compound:

 Cl H  / C = C /  CH 3 Br

For the given structure:

  1. Compare the atomic numbers of Cl and H. Cl has higher atomic number, so it gets higher priority.
  2. Compare the atomic number of CH3 vs Br. Br has a higher atomic number, so it gets higher priority.
  3. The priority groups (Cl and Br) are in opposite directions; therefore, it is an E-isomer.

Understanding structural differences

Some molecules show different boiling and melting points and solubilities due to differences in their geometrical isomers:

Boiling point

Consider the cis and trans isomers of 2-butene. cis-2-butene typically shows a slightly higher boiling point than trans-2-butene due to the polar nature of cis configuration, which enables stronger London dispersion forces.

Melting point

In contrast, trans isomers pack better in the solid state, often resulting in higher melting points than cis isomers.

Solubility

Differences in geometry also affect solubility. For example, the polarity present in cis isomers can cause them to have greater solubility in polar solvents than trans isomers.

Importance of geometrical isomerism

Geometric isomerism is important because different isomers display different chemical and physical properties, which affect how they interact with other substances. This has important implications in biology, materials science, and pharmacology:

  • Pharmacology: The activity of a drug may depend on the isomeric form, which contributes to the intended therapeutic outcome.
  • Physics: Physical properties such as strength, ductility, and colour can be affected by geometric configuration.
  • Biological processes: Enzymatic reactions can select specific isomers for binding, which determine metabolic pathways.

Challenges and considerations

Understanding and working with geometric symmetry presents challenges due to the complexity of multi-substituted systems. Specifying the correct EZ notation requires familiarity with precedence rules and spatial orientation, which can sometimes require higher dimensional understanding beyond simple plane representations.

Complex molecules and further studies

Complex molecules such as natural products, polymers, and advanced synthetic compounds can exhibit multiple isomerism characteristics. New methods continue to be explored to isolate these properties and use them to design molecules with desired characteristics.

For graduate students and researchers, a thorough understanding of geometric isomerism provides an essential foundation to further explore the fascinating world of stereochemistry and its wide applications in scientific advancement.


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