
Oxidation number of iodine in $ I{O_3}^ - $ , $ I{O_4}^ - $ , $ KI $ and $ {I_2} $ respectively is:
A: $ - 1, - 1,0, + 1 $
B: $ + 3, + 5, + 7,0 $
C: $ + 5, + 7, - 1,0 $
D: $ - 1, - 5, - 1,0 $
E: $ - 2, - 5, - 1,0\; $
Answer
473.7k+ views
Hint: The oxidation state or sometimes known as oxidation number, defines the degree of oxidation that an atom possesses in a chemical compound. In other words, oxidation number refers to the charge left on the central atom especially when all the bonding pairs of electrons get broken, with the charge allocated to the most electronegative atom.
Complete step by step solution:
There are few important rules to estimate the oxidation number of every atom in the compounds or ions which are as follows:
1. The oxidation number of potassium ( $ K $ ) in a compound is generally $ + 1 $ . The oxidation number of oxygen in a compound is generally $ - 2 $ , except to that in peroxides, where it is $ - 1 $ .
2. The summation of all the oxidation numbers in a polyatomic ion is generally equal to the charge exhibited by the ion.
Now, we will calculate the oxidation number of iodine for each of the given compounds one by one:
1) $ I{O_3}^ - $ : According to Rule 1, the oxidation number of $ O $ is $ - 2 $ .
So, there are $ 3 $ $ O $ atoms having a total oxidation number of $ - 6 $ .
According to rule 2, the summation of all the oxidation numbers is equal to the charge on the ion. In our case, $ I{O_3}^ - $ is anionic having a charge of $ - 1 $ .
Let x be the oxidation number for $ I $ in $ I{O_3}^ - $ .
Thus,
$ \begin{gathered}
x + ( - 6) = - 1 \\
x = + 5 \\
\end{gathered} $
2) $ I{O_4}^ - $ : According to Rule 1, the oxidation number of $ O $ is $ - 2 $ .
So, there are $ 4 $ $ O $ atoms having a total oxidation number of $ - 8 $ .
According to rule 2, the summation of all the oxidation numbers is equal to the charge on the ion. In our case, $ I{O_4}^ - $ is anionic having a charge of $ - 1 $ .
Let x be the oxidation number for $ I $ in $ I{O_4}^ - $ .
Thus,
$ \begin{gathered}
x + ( - 8) = - 1 \\
x = + 7 \\
\end{gathered} $
3) $ KI $ : According to Rule 1, the oxidation number potassium ( $ K $ ) is $ + 1 $ . So, there is $ 1 $ $ K $ atom having a total oxidation number of $ + 1 $ .
According to rule 2, the summation of all the oxidation numbers is equal to the charge on the ion. In our case, $ KI $ is neutral having a charge of $ 0 $ .
Let x be the oxidation number for $ I $ in $ KI $ .
Thus,
$ \begin{gathered}
x + (1) = 0 \\
x = - 1 \\
\end{gathered} $
4) $ {I_2} $ : According to rule 2, the summation of all the oxidation numbers is equal to the charge on the ion. In our case, $ {I_2} $ is neutral having a charge of $ 0 $ .
Let x be the oxidation number for $ I $ in $ {I_2} $ .
Thus,
$ \begin{gathered}
2x = 0 \\
x = 0 \\
\end{gathered} $
Thus, oxidation number of iodine in $ I{O_3}^ - $ , $ I{O_4}^ - $ , $ KI $ and $ {I_2} $ respectively is $ + 5, + 7, - 1,0 $ .
Hence, the correct answer is Option C.
Note:
The more electronegative element in a substance is always allotted a negative oxidation state whereas, the less electronegative element is allotted a positive oxidation state. Always remember the fact that electronegativity is greatest at the top-right in the periodic table which declines toward the bottom-left.
Complete step by step solution:
There are few important rules to estimate the oxidation number of every atom in the compounds or ions which are as follows:
1. The oxidation number of potassium ( $ K $ ) in a compound is generally $ + 1 $ . The oxidation number of oxygen in a compound is generally $ - 2 $ , except to that in peroxides, where it is $ - 1 $ .
2. The summation of all the oxidation numbers in a polyatomic ion is generally equal to the charge exhibited by the ion.
Now, we will calculate the oxidation number of iodine for each of the given compounds one by one:
1) $ I{O_3}^ - $ : According to Rule 1, the oxidation number of $ O $ is $ - 2 $ .
So, there are $ 3 $ $ O $ atoms having a total oxidation number of $ - 6 $ .
According to rule 2, the summation of all the oxidation numbers is equal to the charge on the ion. In our case, $ I{O_3}^ - $ is anionic having a charge of $ - 1 $ .
Let x be the oxidation number for $ I $ in $ I{O_3}^ - $ .
Thus,
$ \begin{gathered}
x + ( - 6) = - 1 \\
x = + 5 \\
\end{gathered} $
2) $ I{O_4}^ - $ : According to Rule 1, the oxidation number of $ O $ is $ - 2 $ .
So, there are $ 4 $ $ O $ atoms having a total oxidation number of $ - 8 $ .
According to rule 2, the summation of all the oxidation numbers is equal to the charge on the ion. In our case, $ I{O_4}^ - $ is anionic having a charge of $ - 1 $ .
Let x be the oxidation number for $ I $ in $ I{O_4}^ - $ .
Thus,
$ \begin{gathered}
x + ( - 8) = - 1 \\
x = + 7 \\
\end{gathered} $
3) $ KI $ : According to Rule 1, the oxidation number potassium ( $ K $ ) is $ + 1 $ . So, there is $ 1 $ $ K $ atom having a total oxidation number of $ + 1 $ .
According to rule 2, the summation of all the oxidation numbers is equal to the charge on the ion. In our case, $ KI $ is neutral having a charge of $ 0 $ .
Let x be the oxidation number for $ I $ in $ KI $ .
Thus,
$ \begin{gathered}
x + (1) = 0 \\
x = - 1 \\
\end{gathered} $
4) $ {I_2} $ : According to rule 2, the summation of all the oxidation numbers is equal to the charge on the ion. In our case, $ {I_2} $ is neutral having a charge of $ 0 $ .
Let x be the oxidation number for $ I $ in $ {I_2} $ .
Thus,
$ \begin{gathered}
2x = 0 \\
x = 0 \\
\end{gathered} $
Thus, oxidation number of iodine in $ I{O_3}^ - $ , $ I{O_4}^ - $ , $ KI $ and $ {I_2} $ respectively is $ + 5, + 7, - 1,0 $ .
Hence, the correct answer is Option C.
Note:
The more electronegative element in a substance is always allotted a negative oxidation state whereas, the less electronegative element is allotted a positive oxidation state. Always remember the fact that electronegativity is greatest at the top-right in the periodic table which declines toward the bottom-left.
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