Chemistry - A Molecular Science

(Nora) #1

Chapter 5 The Covalent Bond


OXIDATION STATE The


oxidation state


or


oxidation number


of atom A


(OX


) was defined in Section 4.4 as A


the charge the atom would have if all bonds were


ionic


; that is, if


all of the bonding


electrons were assigned to the more electronegative atom in each bond.


OX

= VE - (NB + A

∑ aj

BE) j

Eq. 5.2

The sum is over all bonds in which that atom is involved.


a = 1 if the atom is the more j


electronegative atom in the j


th bond, and


a = 0 if the atom is the less electronegative atom j


in the bond. In cases where the two bound atom


s are identical, the bonding electrons are


assigned to each atom equally (


i.e


.,
a = j

½
).

Using the method presented in Section 4.4 to


determine oxidation states leads to the


average oxidation state of each atom type in a compound, not to the oxidation state of each individual atom. This is the reason that fractional oxidation states are sometimes encountered. For example, the oxidation state of iron in Fe


O 3


as determined by the 4


methods of Chapter 4 is


8 /^3


, which is the average of the three iron atoms: two at +3 and


one at +2. Although, the method outlined in Chapter 4 is the more common, the method that uses Lewis structures is instructive and is presented here.


Consider the oxidation states of the atoms in ammonia. Nitrogen is more
electronegative than hydrogen, so

a = 1 for N and


a = 0 for H and all six bonding electrons


are assigned to the nitrogen. The oxida


tion states are determined as follows:


OX

= 5 - (2 + 6) = -3 OXN

= 1 - 0 = +1 H

Note that these values are the same as determined in Chapter 4. Example 5.8 a) Determine the oxidation state of carbon in acetic acid (C


2 H

4 O

2 ) using the rules

given in Section 4.4. The oxidation states of H and O are +1 and

-2, respectively. The sum of the oxidation

states of the atoms in a molecule must sum to zero, so we write 2x + 4(1) + 2(-2) = 0, where x is the oxidation stat

e of the carbon atom. Solvi

ng for x, we determine the

oxidation state of carbon to be 0.
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State

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