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A 3.00 g sample containing Fe3OFe2O3, and an inert impure substance, is treated with excess of KI solution in presence of dilute H2SO4. The entire iron is converted into Fe2+ along with the liberation of iodine. The resulting solution is diluted to 100 mL. A 20 mL of the diluted solution requires 11.0 mL of 0.5 M Na2S2O3 solution to reduce the iodine, present. A 50 mL of the dilute solution, after complete extraction of the iodine required 12.80 mL of 0.25 M KMnO4 solution in dilute H2SO4 medium for the oxidation of Fe2+. Calculate the percentage of Fe3O3 and Fe3O4 in the original sample.

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The following reactions arc involved in given data

No. of millimoles of Na2S2O3 = molarity x volume in mL

= 0.5 x 11 = 5.5

.'. Number of millimoles of I2 in 20 mL

   = 5.5 x 1/2 = 2.75 

So, the number of millimoles of  I2 in 100 mL 

= 2.75 x 100/20 = 13.75

No. of millimoles of Fe2O3 = 13.75

No. of moles of Fe2O = 13.75 x 10-3

Suppose in given sample x moles of Fe3Oaand y moles of Fe2O4 are present. In this sample Fe2O4 is an equimolar mixture of FeO and Fe2O3. Therefore, total number of moles of Fe2O3 in the mixture =  x + y

x + y = 13.75 x 10-3   ...(i)

No. of miilimoles of KMnO4 

= 0.25 x 12.80 = 3.2 

.'. Number of millimoles of FeSO4 in 50 mL = 3.2 x 5 = 16 

and number of millimoles of FeSO4 in 100 mL

= 16 x 100/50 = 32

1 mole of Fe3O4 gives 3 moles of FeSO4 and 1 mole of Fe2Ogives 2 moles of FeSO4

:.  3x + 2y = 32 x 10-3  ....(ii)

On solving Eqs (i) and (ii)

No. of moles of Fe3O4 in the mixture (x)

= 4.5 x 10-3

No. of moles of Fe2O3 in the mixture (y) = 9.25 x 10-3

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