The number of moles of $KMn{{O}_{4}}$ reduced by 1 mol of KI in alkaline medium is:
a.) 1
b.) 2
c.) 5
d.) $\dfrac{1}{5}$
Answer
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Hint: Oxidation is defined as a procedure that involves gain of oxygen or a loss of hydrogen. The reduction is defined as a procedure that involves gain of hydrogen or a loss of oxygen.
Complete Solution :
In alkaline medium the reduction of $KMn{{O}_{4}}$ with KI will take place as:
\[\begin{align}
& 2KMn{{O}_{4}}+{{H}_{2}}O\to 2KOH+2Mn{{O}_{2}} \\
& KI+3[O]\to KI{{O}_{3}} \\
\end{align}\]
Hence, the overall reaction will be:
\[KI+2KMn{{O}_{4}}+{{H}_{2}}O\to KI{{O}_{3}}+2Mn{{O}_{2}}\]
The number of atoms at the reactant side must be equal to the number of atoms at the product side in a balanced chemical equation.
There are some steps to balance a chemical reaction as :
1. Assign oxidation numbers to every atom in the equation and compose the numbers above the atom as:
\[\overset{+7}{\mathop{KMn{{O}_{4}}}}\,+\overset{-1}{\mathop{KI}}\,\to \overset{+4}{\mathop{Mn{{O}_{2}}}}\,+\overset{+5}{\mathop{KI{{O}_{3}}}}\,\]
2) Distinguish the molecules that are reduced and those that are oxidized as:
Reduction:
\[\overset{+7}{\mathop{KMn{{O}_{4}}}}\,\to \overset{+4}{\mathop{Mn{{O}_{2}}}}\,\]
Oxidation:
\[\overset{-1}{\mathop{KI}}\,\to \overset{+5}{\mathop{KI{{O}_{3}}}}\,\]
3) The change in oxidation number is:
Reduction: Gain of a total of 3 electrons
Oxidation: Loss of a total 6 electrons
4) Now, balance the total change in oxidation number as:
Reduction:
\[\overset{+7}{\mathop{KMn{{O}_{4}}}}\,\to \overset{+4}{\mathop{Mn{{O}_{2}}}}\,\times 2\]
Gain of total six electrons
Oxidation:
\[\overset{-1}{\mathop{KI}}\,\to \overset{+5}{\mathop{KI{{O}_{3}}}}\,\times 1\]
Loss of total six electrons
Therefore, reduction =$2KMn{{O}_{4}}\to 2Mn{{O}_{2}}$
Oxidation: $KI\to KI{{O}_{2}}$
5) Balance O atoms in reduction reaction by adding water and then balance H by ${{H}^{+}}$.
6) Add $O{{H}^{-}}$ to both the sides to neutralize ${{H}^{+}}$ for a base-catalyzed reaction as:
Hence, the balanced chemical reaction is:
\[2KMn{{O}_{4}}+{{H}_{2}}O+KI\to 2Mn{{O}_{2}}+2KOH+KI{{O}_{3}}\]
Thus, the number of moles of $KMn{{O}_{4}}$ reduced by 1 mol of KI in the alkaline medium is 2.
So, the correct answer is “Option B”.
Note: The possibility to make a mistake is that all alkalis are soluble in water but all bases are not soluble in water they may or may not be soluble. Don’t get confused between these two.
Complete Solution :
In alkaline medium the reduction of $KMn{{O}_{4}}$ with KI will take place as:
\[\begin{align}
& 2KMn{{O}_{4}}+{{H}_{2}}O\to 2KOH+2Mn{{O}_{2}} \\
& KI+3[O]\to KI{{O}_{3}} \\
\end{align}\]
Hence, the overall reaction will be:
\[KI+2KMn{{O}_{4}}+{{H}_{2}}O\to KI{{O}_{3}}+2Mn{{O}_{2}}\]
The number of atoms at the reactant side must be equal to the number of atoms at the product side in a balanced chemical equation.
There are some steps to balance a chemical reaction as :
1. Assign oxidation numbers to every atom in the equation and compose the numbers above the atom as:
\[\overset{+7}{\mathop{KMn{{O}_{4}}}}\,+\overset{-1}{\mathop{KI}}\,\to \overset{+4}{\mathop{Mn{{O}_{2}}}}\,+\overset{+5}{\mathop{KI{{O}_{3}}}}\,\]
2) Distinguish the molecules that are reduced and those that are oxidized as:
Reduction:
\[\overset{+7}{\mathop{KMn{{O}_{4}}}}\,\to \overset{+4}{\mathop{Mn{{O}_{2}}}}\,\]
Oxidation:
\[\overset{-1}{\mathop{KI}}\,\to \overset{+5}{\mathop{KI{{O}_{3}}}}\,\]
3) The change in oxidation number is:
Reduction: Gain of a total of 3 electrons
Oxidation: Loss of a total 6 electrons
4) Now, balance the total change in oxidation number as:
Reduction:
\[\overset{+7}{\mathop{KMn{{O}_{4}}}}\,\to \overset{+4}{\mathop{Mn{{O}_{2}}}}\,\times 2\]
Gain of total six electrons
Oxidation:
\[\overset{-1}{\mathop{KI}}\,\to \overset{+5}{\mathop{KI{{O}_{3}}}}\,\times 1\]
Loss of total six electrons
Therefore, reduction =$2KMn{{O}_{4}}\to 2Mn{{O}_{2}}$
Oxidation: $KI\to KI{{O}_{2}}$
5) Balance O atoms in reduction reaction by adding water and then balance H by ${{H}^{+}}$.
6) Add $O{{H}^{-}}$ to both the sides to neutralize ${{H}^{+}}$ for a base-catalyzed reaction as:
Hence, the balanced chemical reaction is:
\[2KMn{{O}_{4}}+{{H}_{2}}O+KI\to 2Mn{{O}_{2}}+2KOH+KI{{O}_{3}}\]
Thus, the number of moles of $KMn{{O}_{4}}$ reduced by 1 mol of KI in the alkaline medium is 2.
So, the correct answer is “Option B”.
Note: The possibility to make a mistake is that all alkalis are soluble in water but all bases are not soluble in water they may or may not be soluble. Don’t get confused between these two.
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