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Explain how dienes exhibit geometrical isomerism with an example.?
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Explain how dienes exhibit geometrical isomerism with an example.?
Properly speaking, these sorts of allenes/cumulated dienes do not exhibit geometric isomerism in the way that alkenes can. Rather, when each of the two respective carbons bear two different substituents, the molecule is chiral and will exhibit enantiomerism. More specifically, these asymmetric allenes exhibit axial chirality. This is consequent to the two consecutive π-bonds being mutually perpendicular, which results in the molecule lacking any mirror plane of symmetry.
Generally, an even number of successive double bonds in a cumulene produces a potential axis of chirality (again, assuming each carbon at the end of the double-bond system bears two different substituents), while an odd number results in the substituents at the ends of the double-bond system being coplanar, which permits geometric isomerism akin to that seen in alkenes.
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Explain how dienes exhibit geometrical isomerism with an example.?
Geometrical Isomerism in Dienes

Dienes are organic compounds that contain two double bonds between carbon atoms. Geometrical isomerism is a type of stereoisomerism that arises due to the restricted rotation around the carbon-carbon double bond. In geometrical isomerism, the relative positions of substituents on either side of the double bond can differ, resulting in different physical and chemical properties.

Definition of Geometrical Isomerism
Geometrical isomers are compounds that have the same molecular formula and connectivity but differ in the arrangement of substituents around a rigid bond, such as a double bond or a cyclic structure. In the case of dienes, geometrical isomerism occurs due to the presence of two double bonds.

Explanation with an Example
Let's consider the example of 1,2-butadiene, which is a diene compound. It contains four carbon atoms with two double bonds between them. The molecular formula of 1,2-butadiene is C4H6.

Structure of 1,2-butadiene
1,2-butadiene can exist in two different geometric isomers based on the arrangement of substituents around the double bonds. These isomers are known as the cis-isomer and the trans-isomer.

Cis-Isomer
In the cis-isomer of 1,2-butadiene, the substituents on the same side of the double bonds are present. In this case, two hydrogen atoms are on one side of the double bond, while the two methyl groups are on the other side. The cis-isomer is represented as follows:
H H
\ /
C=C
| |
C=C
/ \
H CH3

Trans-Isomer
In the trans-isomer of 1,2-butadiene, the substituents are present on opposite sides of the double bonds. In this case, one hydrogen atom and one methyl group are present on each side of the double bond. The trans-isomer is represented as follows:
H CH3
\ /
C=C
| |
C=C
/ \
H CH3

Comparison between Cis and Trans Isomers
The cis and trans isomers of 1,2-butadiene exhibit different physical and chemical properties. For example:
- The cis-isomer has a higher boiling point compared to the trans-isomer due to the stronger intermolecular forces caused by the proximity of the methyl groups.
- The trans-isomer is more stable than the cis-isomer due to the reduced steric hindrance between the substituents.
- The cis-isomer is less symmetrical and exhibits a dipole moment, while the trans-isomer is symmetrical and does not have a dipole moment.

Conclusion
Dienes can exhibit geometrical isomerism due to the restricted rotation around the carbon-carbon double bond. This results in the formation of cis and trans isomers, which have different arrangements of substituents around the double bond. Understanding geometrical isomerism in dienes is important as it can significantly affect their physical and chemical properties.
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