Isomers that possess the same molecular and and the same connectivity of atoms but differ in the arrangement of atoms or groups in space due to restricted rotation are known as geometrical isomers. The phenomenon is called geometrical isomerism.
Geometrical Isomers(I) Geometrical isomerism commonly arises when rotation about a bond is restricted, as in a double bond (e.g., ,
, - N = N - or in a ring structure.
Restricted rotation fixes relative positions of substituents and allows distinct spatial arrangements to exist.
Examples showing restricted rotation:
(A)
(B)
(II) For a double bond to give geometrical isomers, each of the doubly bonded atoms must have two different groups attached (i.e., the two substituents on each end should be different).
Because the double bond or the ring does not permit free rotation at room temperature, two or more orientations become isolable; this is described as restricted, hindered or no rotation.
Compounds in which identical groups are attached in such a way that interchange does not produce a different arrangement are not geometrical isomers. For example:
Representative types of compounds that can show geometrical isomerism include substituted alkenes, azo compounds (-N=N-) and cyclic systems:
bond
Geometrical Isomers of N2H2in ring structures
In small rings, the trans isomer of a cycloalkene is usually not stable because of angle and steric strain; therefore trans isomers are often absent in small rings. If the ring is sufficiently large, both cis and trans cycloalkenes can exist. The smallest trans-cycloalkene that can be isolated and stored is trans-cyclooctene.
Examples of Cis-Trans Cycloalkenes
Trans-Cyclohexene and Trans-Cyclooctene
For deciding the seniority of groups in E-Z configuration, the Cahn-Ingold-Prelog (CIP) sequence rules are applied.

Some Examples of E-Z isomersThe number of geometrical isomers is often estimated from the number of stereogenic units (n) present in the molecule. Here, n refers to the number of stereogenic double bonds capable of showing geometrical isomerism.
| Nature of compound | No. of G.I. (n = no. of stereocentres) | Example | No. of Isomers | Isomers |
|---|---|---|---|---|
| Compound with dissimilar ends | 2n | CH3-CH=CH-CH=CH-C2H5 | 4 | I: (cis, cis) II: (trans, trans) III: (cis, trans) IV: (trans, cis) |
| Compound with similar ends with even stereocentres | 2n-1 + 2n/2 - 1 | CH3-CH=CH-CH=CH-CH3 | 3 | I: (cis, cis) II: (trans, trans) III: (cis, trans) = (trans, cis) |
| Compound with similar ends with odd stereocentre | 2n-1 + 2n-1/2 | CH3-CH=CH-CH=CH-CH=CH-CH3 | 6 | I: (cis, cis, cis) II: (cis, cis, trans) = (trans, cis, cis) III: (cis, trans, trans) = (trans, trans, cis) IV: (trans, trans, trans) V: (cis, trans, cis) VI: (trans, cis, trans) |
| Physical properties | I (cis), II (trans) | Remarks |
|---|---|---|
| Dipole moment | I > II | cis-isomer often has a resultant dipole moment; in many trans-isomers dipole moments cancel out. |
| Boiling point | I > II | More polar isomers (higher dipole moment) have higher boiling points due to stronger intermolecular attractions. |
| Solubility (in H2O) | I > II | More polar isomers are more soluble in water. |
| Melting point | II > I | More symmetric isomers pack better in a crystal lattice and therefore have higher melting points; trans isomers are often more symmetric than cis. |
| Stability | II > I | Cis isomers often have higher Van der Waals (steric) strain when bulky groups are close to each other, making them less stable than the corresponding trans isomer. |
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| 1. What is Geometrical Isomerism? | ![]() |
| 2. What are the conditions for Geometrical Isomerism? | ![]() |
| 3. Can you provide examples of Geometrical Isomers? | ![]() |
| 4. How is configurational nomenclature used in Geometrical Isomerism? | ![]() |
| 5. How many Geometrical Isomers can a molecule have? | ![]() |