Chapter 1: Problem 125
\(25 \mathrm{ml}\) of \(\mathrm{H}_{2} \mathrm{O}_{2}\) solution were added to excess of acidified solution of KI. The iodine so liberated required \(20 \mathrm{ml}\) of \(0.1 \mathrm{~N} \mathrm{Na}_{2} \mathrm{~S}_{2} \mathrm{O}_{3}\) for titration. Calculate the strength of \(\mathrm{H}_{2} \mathrm{O}_{2}\) in terms of normality. a. \(0.04\) b. \(0.08\) c. \(0.06\) d. \(0.12\)
Short Answer
Step by step solution
Understand the Reaction
Calculate Moles of \(\mathrm{Na_2S_2O_3}\) Used
Determine Moles of \(\mathrm{I_2}\)
Relate \(\mathrm{I_2}\) to \(\mathrm{H_2O_2}\)
Calculate Normality of \(\mathrm{H_2O_2}\)
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Key Concepts
These are the key concepts you need to understand to accurately answer the question.
Redox Titration
Understanding redox titration allows us to gauge how much of a particular substance is present in a solution. Here’s a simplified explanation:
- The oxidizing agent (here, \(\mathrm{H_2O_2}\)) causes another compound to lose electrons.
- The reducing agent (e.g., iodide ions \(\mathrm{I^-}\)) donates electrons.
- By measuring these electron transfers, we can calculate the concentration of the oxidizing agent.
Iodine Liberation
Here’s what happens:
- The iodine \(\mathrm{I_2}\) turns the solution a characteristic dark color.
- This change in color helps indicate the presence of iodine.
- Subsequently, titration with \(\mathrm{Na_2S_2O_3}\) will help determine the amount of iodine liberated, and thus indirectly evaluate the amount of \(\mathrm{H_2O_2}\) present.
Thiosulphate Reaction
Core elements to consider include:
- Each mole of \(\mathrm{I_2}\) reacts with two moles of thiosulphate \(\mathrm{Na_2S_2O_3}\).
- The amount of thiosulphate used can directly infer the iodine amount, and hence, the hydrogen peroxide concentration.
- The endpoint of this titration is noted when all iodine is reacted, signifying a clear solution (or color change indicating no iodine is left).
Chemical Equivalents
- An equivalent represents the reactive capacity of a molecule based on the reaction considered.
- In our exercise, equivalents help relate \(\mathrm{Na_2S_2O_3}\) consumption to \(\mathrm{I_2}\) production and back to \(\mathrm{H_2O_2}\) concentration.
- By calculating equivalents used, we can discern the normality of \(\mathrm{H_2O_2}\): \[N = \frac{\text{Equivalents}}{\text{Volume in L}}\]