CHEMCA
EXAM MASTER REVIEW SHEET
Isomerism in Organic Compounds
1. Structural Isomerism
Same molecular formula, different connectivity.
Difference in the nature of carbon skeleton (e.g., Pentane & Isopentane).
Difference in position of functional group or substituent on same chain (e.g., Propan-1-ol & Propan-2-ol).
Difference in functional groups (e.g., Ethanol & Methoxymethane).
Unequal distribution of carbon atoms around polyvalent functional groups (e.g., Ethers, Ketones, Amines).
A special functional isomerism where isomers exist in dynamic equilibrium due to migration of a proton (usually 1,3-shift).
Enol content \(\uparrow\) with aromaticity or intramolecular H-bonding (e.g., Acetylacetone).
2. Geometrical Isomerism (GI)
Occurs due to Restricted Rotation (Double bonds or Cyclic structures).
E / Z System
Based on CIP (Cahn-Ingold-Prelog) Priority Rules.
• Z (Zusammen): Higher priority groups on same side.
• E (Entgegen): Higher priority groups on opposite sides.
Physical Properties
Cis-isomer: Higher Dipole Moment (\(\mu\)), higher B.P.
Trans-isomer: Better packing, higher M.P., higher Stability.
For a polyene with \(n\) double bonds showing GI:
Unsymmetrical Ends
\[ 2^n \]Symmetrical Ends
\[ 2^{n-1} + 2^{p-1} \](\(p=n/2\) if even, \(p=(n+1)/2\) if odd)
3. Optical Isomerism
\(l\) in dm, \(c\) in g/mL
| Term | Definition | Characteristics |
|---|---|---|
| Enantiomers | Non-superimposable mirror images. | Identical physical props (except rotation). |
| Diastereomers | Stereoisomers not related as mirror images. | Different physical props (M.P., B.P., solubility). |
| Meso Compound | Acyclic/cyclic with chiral centers but has a Plane of Symmetry. | Optically Inactive (Internal Compensation). |
4. Conformational Isomerism
Stability Orders
Anti > Gauche > Partially Eclipsed > Fully Eclipsed
Chair > Twist Boat > Boat > Half Chair
*Gauche Effect: In \(O-CH_2-CH_2-F\), Gauche is more stable due to H-bonding or dipole interactions.*
5. Calculation Formulas for Optical Isomers
| Molecule Nature | Optically Active (\(a\)) | Meso (\(m\)) | Total (\(a+m\)) |
|---|---|---|---|
| Unsymmetrical (\(n\) chiral centers) | \(2^n\) | \(0\) | \(2^n\) |
| Symmetrical (\(n\) is Even) | \(2^{n-1}\) | \(2^{(n/2)-1}\) | \(a + m\) |
| Symmetrical (\(n\) is Odd) | \(2^{n-1} - 2^{(n-1)/2}\) | \(2^{(n-1)/2}\) | \(2^{n-1}\) |
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