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UNIT I: Benzene and its
derivatives
1
1. Resonance in benzene
2. Aromatic characters
3. Huckel’s rule
2
In 1931, German chemist and physicist Erich Hückel proposed a theory to help
determine if a planar ring molecule would havearomatic properties. His rule states
that if a cyclic, planar molecule has 4n+2 electrons, it is considered aromatic. This
rulewould come to be known as Hückel's Rule.
Huckel's Rule: Aromatic, Antiaromatic, and Nonaromatic
Huckel's Rule is a set of algorithms that combine the number of electrons (N)
and the physical structure of the ring system todetermine whether the molecule
is aromatic, antiaromatic, or nonaromatic.
The number of electrons in an aromatic system can be determined by the
following algorithm:
where is an integer.
The number of electrons in an antiaromatic system can be determined by the
following algorithm:
where is an integer.
If a compound does not have a continuous ring of conjugated p orbitals in a
planar conformation, then it is nonaromatic.
Huckel's Rule
3
According to Hückel's Molecular Orbital Theory, a compound is particularly stable
if all of its bonding molecular orbital's are filled with paired electrons.
This is true of aromatic compounds, meaning they are quite stable. With
aromatic compounds, 2 electrons fill the lowest energy molecular orbital, and 4
electrons fill each subsequent energy level (the number of subsequent energy
levels is denoted by n), leaving all bonding orbital's filled and no anti-bonding
orbital's occupied.
This gives a total of4n+2 electrons.
You can see how this works with the molecular orbital diagram for the aromatic
compound, benzene, below. Benzene has 6 electrons. Its first 2 electrons fill the
lowest energy orbital, and it has 4 electrons remaining. These 4 fill in the orbitals
of the succeeding energy level.
Notice how all of its bonding orbitals are filled, but none of the anti-bonding
orbitals have any electrons.
Why
4n+2 π Electrons?
4
To apply the 4n+2 rule, first count the number of electrons in the molecule.
Then, set this number equal to and solve for . If is 0 or any positive integer (1, 2,
3,...), the rule has been met.
For example, benzene has six electrons:
To apply the 4n+2 rule
5
The number of electrons in an antiaromatic system can be determined by the
following algorithm:
where is an integer.

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UNIT I-PART-4.pptx

  • 1. UNIT I: Benzene and its derivatives 1 1. Resonance in benzene 2. Aromatic characters 3. Huckel’s rule
  • 2. 2 In 1931, German chemist and physicist Erich Hückel proposed a theory to help determine if a planar ring molecule would havearomatic properties. His rule states that if a cyclic, planar molecule has 4n+2 electrons, it is considered aromatic. This rulewould come to be known as Hückel's Rule. Huckel's Rule: Aromatic, Antiaromatic, and Nonaromatic Huckel's Rule is a set of algorithms that combine the number of electrons (N) and the physical structure of the ring system todetermine whether the molecule is aromatic, antiaromatic, or nonaromatic. The number of electrons in an aromatic system can be determined by the following algorithm: where is an integer. The number of electrons in an antiaromatic system can be determined by the following algorithm: where is an integer. If a compound does not have a continuous ring of conjugated p orbitals in a planar conformation, then it is nonaromatic. Huckel's Rule
  • 3. 3 According to Hückel's Molecular Orbital Theory, a compound is particularly stable if all of its bonding molecular orbital's are filled with paired electrons. This is true of aromatic compounds, meaning they are quite stable. With aromatic compounds, 2 electrons fill the lowest energy molecular orbital, and 4 electrons fill each subsequent energy level (the number of subsequent energy levels is denoted by n), leaving all bonding orbital's filled and no anti-bonding orbital's occupied. This gives a total of4n+2 electrons. You can see how this works with the molecular orbital diagram for the aromatic compound, benzene, below. Benzene has 6 electrons. Its first 2 electrons fill the lowest energy orbital, and it has 4 electrons remaining. These 4 fill in the orbitals of the succeeding energy level. Notice how all of its bonding orbitals are filled, but none of the anti-bonding orbitals have any electrons. Why 4n+2 π Electrons?
  • 4. 4 To apply the 4n+2 rule, first count the number of electrons in the molecule. Then, set this number equal to and solve for . If is 0 or any positive integer (1, 2, 3,...), the rule has been met. For example, benzene has six electrons: To apply the 4n+2 rule
  • 5. 5 The number of electrons in an antiaromatic system can be determined by the following algorithm: where is an integer.