Sigma Percentile
JEE Main 2021
LEVELJEE Main

Animated Solution for Chemistry - Basic Concepts in Chemistry: When of an aqueous solution of was titrated in acidic medium, equal volume of of an aqueous solution of ferrous sulphate was required for complete discharge of colour. The strength of in is ......... . (Nearest integer) [Atomic mass of , , ]

Enter Numerical Value:

Visualized Solution

\text{Titration Setup}

\text{Law of Equivalence}

\text{n-factors}

\text{Substitution}

\text{Molarity of } \text{KMnO}_4

\text{Strength Calculation}

\text{Final Answer}

The Sigma Insight: Stoichiometric and Volumetric Calculations

Solution Diagram

The Titration Setup

Imagine a classic laboratory setup: a conical flask resting on a white tile, and a burette suspended above it. Inside the flask, we have of a aqueous solution of ferrous sulphate (). From the burette, we are carefully adding an aqueous solution of potassium permanganate () drop by drop. The reaction is taking place in an acidic medium, which is crucial for the behavior of the permanganate ion.

The Law of Equivalence

As the purple drops into the flask, it reacts with the and becomes colorless. The moment the color is completely discharged and a faint permanent pink color appears, we have reached the equivalence point. At this magical point, the fundamental law of volumetric analysis comes into play: the number of equivalents of the oxidizing agent must exactly equal the number of equivalents of the reducing agent.
Mathematically, this is expressed as:
Here, represents the n-factor, is the molarity, and is the volume.

Decoding the n-factors

To use our equivalence equation, we first need to determine the n-factors for both reactants. The n-factor is essentially the number of electrons transferred per molecule during the redox reaction.
For potassium permanganate in an acidic medium, the manganese ion undergoes a dramatic reduction from an oxidation state of to :
This means the n-factor for () is .
For ferrous sulphate, the iron ion is oxidized from to :
Thus, the n-factor for () is .

The Final Calculation

Now, let's substitute our known values into the equivalence equation. We know the volumes are equal ( each), and the molarity of is . Let the molarity of be .
The on both sides cancels out beautifully, leaving us with:
We have found the molarity, but the question asks for the strength in . To convert molarity to strength, we multiply by the molar mass. The molar mass of is calculated as .
The question requires the answer in the format . We can rewrite as . Therefore, the value of is .

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Comprehension Passage

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