
1 mole of equimolar mixture of ferric oxalate and ferrous oxalate will require x mole of $KMn{O_4}$ in acidic medium for complete oxidation, the value of x is:
A) 0.5 mol
B) 0.9 mol
C) 1.2 mol
D) 4.5 mol
Answer
490.5k+ views
Hint: The chemical formula for Ferric Oxalate is $F{e_2}{({C_2}{O_4})_3}$ ; The Iron is in $ + 3$ oxidation state. Ferrous Oxalate is given by the formula $Fe({C_2}{O_4})$ ; in here the iron is in $ + 2$ oxidation state.
In redox reactions the no. of equivalents of Oxidising agent and reducing agent will be equal. We can write it as:
$no.of{\text{ }}equivalent{\text{ of O}}{\text{.A}} = no.of{\text{ equivalent of R}}{\text{.A}}$
$no.of{\text{ }}equivalent = moles \times {n_f}$
(Where O.A is the Oxidizing agent and R.A is the reducing agent and ${n_f}$ is the n-factor)
Complete answer: It has been given that the mixture is equimolar, which means that in 1 molar mixture 0.5 mole will be of Ferric Oxalate and 0.5 mole will be of Ferrous Oxalate. In acidic Medium, on reaction with $KMn{O_4}$ it will give us two reactions.
The first reaction of Ferric Oxalate with $KMn{O_4}$ can be given as:
$F{e_2}{({C_2}{O_4})_3} + MnO_4^ - + {H^ + } \to 2F{e^{ + 3}} + 6C{O_2} + {H_2}O + M{n^{ + 2}}$-- (1)
In here we can say that the Oxidation state of Carbon changes from $ + 3 \to + 4$ . And Mn changes from $ + 7 \to + 2$ ; i.e., it gets reduced.
The second reaction of ferrous oxalate can be given as:
$Fe{C_2}{O_4} + MnO_4^ - + {H^ + } \to F{e^{ + 3}} + 2C{O_2} + {H_2}O + M{n^{ + 2}}$-- (2)
In here the oxidation state of C changes from $ + 3 \to + 4$ and Fe changes from $ + 2 \to + 3$ . Both the atoms get oxidized simultaneously.
Now note this formula: The n-factor for any reaction change can be given as: ${n_f} = |change{\text{ in O}}{\text{.S|}} \times no{\text{ }}{\text{. of atoms}}$
${n_f}$ value of equation (1) can be given as: ${n_f} = | + 1| \times 6 = 6$
${n_f}$ value of equation (2) can be given as: ${n_f} = {n_1} + {n_2} = | + 1| \times 2 + | + 1| \times 1 = 3$
As said earlier the no. of equivalent of O.A agent will be equal to reducing agent.
No. of equivalent of $KMn{O_4} = $ no. of equivalent of $F{e_2}{({C_2}{O_4})_3} + Fe{C_2}{O_4}$
$x \times 5 = 6 \times \dfrac{1}{2} + 3 \times \dfrac{1}{2}$ (Consider the no. of moles of $KMn{O_4}$ to be x)
$5x = 4.5$
$\Rightarrow x = 0.9$
The correct answer is Option (B).
Note:
The n-factor of certain Oxidizing agents can be easily remembered in different mediums. The n-factor of ${K_2}C{r_2}{O_6}$ is always 6 in the acidic medium. The n-factor of $KMn{O_4}$ in Basic, Acidic and Neutral Medium is 1,5 and 3 respectively. You can remember this as $BAN - 153$
Ferric Oxalate is a dicarboxylic acid occurring in plants and animals. It is also produced by the metabolism of ascorbic acid in the body. Ferrous Oxalate is a weak inorganic oxidising agent. It is used for manufacturing silver bromide gelatine plates and decorative glassware.
In redox reactions the no. of equivalents of Oxidising agent and reducing agent will be equal. We can write it as:
$no.of{\text{ }}equivalent{\text{ of O}}{\text{.A}} = no.of{\text{ equivalent of R}}{\text{.A}}$
$no.of{\text{ }}equivalent = moles \times {n_f}$
(Where O.A is the Oxidizing agent and R.A is the reducing agent and ${n_f}$ is the n-factor)
Complete answer: It has been given that the mixture is equimolar, which means that in 1 molar mixture 0.5 mole will be of Ferric Oxalate and 0.5 mole will be of Ferrous Oxalate. In acidic Medium, on reaction with $KMn{O_4}$ it will give us two reactions.
The first reaction of Ferric Oxalate with $KMn{O_4}$ can be given as:
$F{e_2}{({C_2}{O_4})_3} + MnO_4^ - + {H^ + } \to 2F{e^{ + 3}} + 6C{O_2} + {H_2}O + M{n^{ + 2}}$-- (1)
In here we can say that the Oxidation state of Carbon changes from $ + 3 \to + 4$ . And Mn changes from $ + 7 \to + 2$ ; i.e., it gets reduced.
The second reaction of ferrous oxalate can be given as:
$Fe{C_2}{O_4} + MnO_4^ - + {H^ + } \to F{e^{ + 3}} + 2C{O_2} + {H_2}O + M{n^{ + 2}}$-- (2)
In here the oxidation state of C changes from $ + 3 \to + 4$ and Fe changes from $ + 2 \to + 3$ . Both the atoms get oxidized simultaneously.
Now note this formula: The n-factor for any reaction change can be given as: ${n_f} = |change{\text{ in O}}{\text{.S|}} \times no{\text{ }}{\text{. of atoms}}$
${n_f}$ value of equation (1) can be given as: ${n_f} = | + 1| \times 6 = 6$
${n_f}$ value of equation (2) can be given as: ${n_f} = {n_1} + {n_2} = | + 1| \times 2 + | + 1| \times 1 = 3$
As said earlier the no. of equivalent of O.A agent will be equal to reducing agent.
No. of equivalent of $KMn{O_4} = $ no. of equivalent of $F{e_2}{({C_2}{O_4})_3} + Fe{C_2}{O_4}$
$x \times 5 = 6 \times \dfrac{1}{2} + 3 \times \dfrac{1}{2}$ (Consider the no. of moles of $KMn{O_4}$ to be x)
$5x = 4.5$
$\Rightarrow x = 0.9$
The correct answer is Option (B).
Note:
The n-factor of certain Oxidizing agents can be easily remembered in different mediums. The n-factor of ${K_2}C{r_2}{O_6}$ is always 6 in the acidic medium. The n-factor of $KMn{O_4}$ in Basic, Acidic and Neutral Medium is 1,5 and 3 respectively. You can remember this as $BAN - 153$
Ferric Oxalate is a dicarboxylic acid occurring in plants and animals. It is also produced by the metabolism of ascorbic acid in the body. Ferrous Oxalate is a weak inorganic oxidising agent. It is used for manufacturing silver bromide gelatine plates and decorative glassware.
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