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The percentage by mass of iron in a steel wire is determined by a student - AQA - A-Level Chemistry - Question 5 - 2019 - Paper 3

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The percentage by mass of iron in a steel wire is determined by a student. The student - reacts 680 mg of the wire with an excess of sulfuric acid, so that all of ... show full transcript

Worked Solution & Example Answer:The percentage by mass of iron in a steel wire is determined by a student - AQA - A-Level Chemistry - Question 5 - 2019 - Paper 3

Step 1

5.1 Give the equation for the reaction between iron and sulfuric acid.

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Answer

The reaction between iron and sulfuric acid can be represented by the following equation:

Fe+H2SO4FeSO4+H2Fe + H_2SO_4 \rightarrow FeSO_4 + H_2

Step 2

5.2 Calculate the mean titre.

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Answer

To calculate the mean titre, we take the values from the titre readings:

  • Titre 1: 22.90 cm³
  • Titre 2: 22.70 cm³
  • Titre 3: 22.60 cm³

First, we sum the titres:

Mean titre = ( \frac{22.90 + 22.70 + 22.60}{3} = \frac{68.20}{3} = 22.73 \text{ cm}^3 )

Step 3

5.3 Give the overall ionic equation for the oxidation of Fe²⁺ by manganate(VII) ions, in acidic conditions.

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Answer

The overall ionic equation for the oxidation of Fe²⁺ by manganate(VII) ions can be described as:

5Fe2++MnO4+8H+5Fe3++Mn2++4H2O5Fe^{2+} + MnO_4^{-} + 8H^{+} \rightarrow 5Fe^{3+} + Mn^{2+} + 4H_2O

Step 4

5.4 State the colour change seen at the end point of the titration.

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Answer

The colour change seen at the end point of the titration is from green (due to Fe²⁺) to a pale pink or purple, indicating the presence of MnO₄⁻.

Step 5

5.5 Name the piece of apparatus used for these stages of the method.

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Answer

For taking the 25.0 cm³ portions, a pipette should be used. For adding the potassium manganate(VII) solution, a burette is needed.

Step 6

5.6 Calculate the percentage uncertainty in using the balance.

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Answer

To calculate the percentage uncertainty, we can use the following formula:

( ext{Percentage Uncertainty} = \left( \frac{\text{Uncertainty}}{\text{Mass}} \right) \times 100 % )

Given the mass is 680 mg (or 0.680 g) and the uncertainty is ±0.005 g,

[ \text{Percentage Uncertainty} = \left( \frac{0.005}{0.680} \right) \times 100 % \approx 0.735% ]

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