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When creating bonds, atoms may share electrons in order to complete their valence shells. Lewis Dot Structures. Examples. H2 molecule:.
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Examples
Hydrogen (1s 1 ) H·
Carbon (1s^2 2s 2 2p 2 ) C
Chlorine ([Ne] 3s 2 3p 5 ) Cl
Is this complete— do all atoms have filled valence shells?
||
Not all electrons in a Lewis dot structure need to be part of a chemical bond— some electrons may be in the form of “lone pairs”.
C has 5 e-’s; O has 7 e - ’s
C has 6 e-’s; O has 8 e - ’s
CO has a covalent triple bond—6 e-’s are shared to form the bond
Suppose you can draw two different Lewis structures that are equally valid (same formal charges). Which structure is correct? Example: NO 2
structure 1
each N-O bond is really a 1.5 bond, not a single or double bond
resonance structure
covalent chemical bond, the electrons are not necessarily shared equally—a shared electron may spend more time closer to one of the nuclei.
how the electron is shared.
a “bound” electron participating in a chemical bond is attracted to a nucleus.
and ionization energy.
symbol χ) is highest for elements in the upper right hand side of the Periodic Table and increases from left to right and from bottom to top.
electronegativities bond, the resulting covalent bond will be polar, i.e., the shared electrons will spend more time closer to the nucleus with the higher χ, so that end of the bond will be slightly more negative, and the other end will be slightly more positive.
χ=2.1 χ=4.
δ+ δ-
electrical charge is not equally distributed between the nuclei involved in the chemical bond. The molecule also has a dipole moment—an uneven distribution of electrical charge.
χ=2.1 χ=4.
δ+ δ-
Other Examples Water: H 2 O is a bent molecule with two pairs of unshared e-’s in p orbitals. Is water a polar molecule?
O
H H
.. ..
δ+
δ- δ-
δ+
Examples Carbon monoxide: CO Is CO a polar molecule?
δ+ δ- :C ≡ O:
Examples Carbon dioxide: CO 2 is a linear triatomic molecule. Is CO 2 a polar molecule?
O = C = O
..
.. ..
δ- δ+ ..
significant effect on the bond distance between atoms.
shorter bond lengths compared to single bonds involving the same elements:
Examples average bond lengths single bond C-C 154 pm C-O 143 pm double bond C=C 133 pm C=O 120 pm triple bond C≡C 120 pm C≡O 113 pm
Energy
reacants
C 2 H 2 + O 2
CO 2 + H 2 O products
2435 kJ
Exothermic reaction (^) Example:
6 H 2 O + 2 N 2 → 4 NH 3 + 2 O 2 Which bonds are broken? 12 x O-H 12 (460 kJ mol-1^ ) = 5520 kJ 2 x N≡N 2 (945 kJ mol-1^ ) = 1890 kJ total energy needed = 7410 kJ
Example: 6 H 2 O + 2 N 2 → 4 NH 3 + 3 O 2 Which bonds are formed? 12 x N-H 12 (390 kJ mol-1^ ) = 4680 kJ 3 x O=O 3 (495 kJ mol-1^ ) = 1485 kJ total energy released = 6165 kJ ΔE (^) rxn = ΣBEreact - ΣBE (^) prod = 7410 kJ – 6165 kJ = 1245 kJ (1267 kJ actual)
Energy reacants
H 2 O + N 2
NH 3 + O 2 products
1245 kJ
Endothermic reaction
When atomic orbitals (AO’s) overlap to create a covalent bond, the result is the formation of molecular orbitals (MO’s). Molecular orbitals define the region of space most likely to contain bonding electrons— MO’s are drawn as 90% electron density contours just as AO’s are drawn 90% electron density contours in atoms.
Because electrons can be described as waves, when the AO’s overlap, the waves may either constructively interfere or destructively interfere. Constructive interference between the AO’s results in a bonding MO—destructive interference between AO’s results in an anti- bonding MO with a node along the internuclear axis. Anti-bonding orbitals are higher in energy than bonding orbitals.
Overlap of s-type atomic orbitals to form either bonding or anti-bonding molecular orbitals. Anti-bonding orbitals are designated with an asterisk (*).
A molecular orbital diagram can be constructed from the atomic orbitals of the bonding elements.
1s 1s σ
↑ σ* ↑ ↑↓
The 1s e - ’s of each H atom go into the lower energy σ MO resulting in the formation of a single σ bond. Configuration: (σ) 2
The 1s e - ’s of each He atom fill both the σ MO and the σ* MO. The bonding effect of the σ MO is offset by the anti-bonding effect of the σ* MO—no net bonding is observed. Configuration: (σ)^2 (σ*) 2
He He 1s 1s σ
σ* ↑↓ ↑↓ ↑↓
↑↓
Bond order is defined in the following way: bond order ≡ ½ (# e - ’s in bonding MO’s)
Problems with Valence Bond Theory and Lewis Dot Structures
Valence Bond Theory (including Lewis structures and hybrid orbital theories) does an excellent job at explaining the bonding in many chemical systems. It fails miserably in describing delocalized bonding systems and some very simple molecules like O 2.
Problems with Valence Bond Theory and Lewis Dot Structures
Molecular oxygen, O 2 Properties O 2 has a double bond O 2 is paramagnetic (has two unpaired electrons) Predicted Lewis structure:
double bond, but there are no unpaired electrons.
↑↓ 2s
↑↓ 2s σs
σs*
↑ 2p
↑ 2p
σp
σp * π*
π
↑↓ ↑ ↑↓↑
↑↓ 2s
↑↓ 2s σs
σs*
↑ 2p
↑ 2p
σp
σp * π*
π
↑↓
↑↓
↑↓ ↑↓ ↑↓
↑↓ ↑↓
Bond order = ½(8 – 4) = 2 (double bond)
↑ ↑ ↑ ↑
↑↓ 2s
↑↓ 2s σs
σs*
↑ 2p ↑ 2p
σp
σp * π*
π
↑↓ ↑
↑
↑↓ 2s
↑↓ 2s σs
σs*
↑ 2p ↑ 2p
σp
σp * π*
π
↑↓ ↑
↑
↑↓ ↑↓
↑↓ 2s
↑↓ 2s σs
σs*
↑ 2p ↑ 2p
σp
σp * π*
π
↑↓ ↑
↑
↑↓
↑↓
↑↓ ↑↓ ↑↓
bond order = ½(8 – 2) = 3 (triple bond)