5070/32

Chemistry 5070/32October/November 2014

Cambridge O-Level · Practical Test · worked solutions for every part, with the mark scheme

2
questions
40
marks
90
minutes

Topics Observations and Measurements · Analysis, Conclusions and Evaluation · Experimental Contexts · Qualitative Analysis

Q117MExperimental ContextsObservations and MeasurementsAnalysis, Conclusions and EvaluationFree sample

The active ingredient in bleaching powder is calcium hypochlorite, Ca(ClO)2\text{Ca(ClO)}_2. When bleaching powder is added to an acidified, aqueous solution of iodide ions, iodine is produced.

Ca(ClO)2+4I+4H+CaCl2+2H2O+2I2\text{Ca(ClO)}_2 + 4\text{I}^- + 4\text{H}^+ \rightarrow \text{CaCl}_2 + 2\text{H}_2\text{O} + 2\text{I}_2

The amount of iodine produced by the above reaction can be determined by titration with sodium thiosulfate, Na2S2O3\text{Na}_2\text{S}_2\text{O}_3, using starch as an indicator.

2Na2S2O3+I2Na2S4O6+2NaI2\text{Na}_2\text{S}_2\text{O}_3 + \text{I}_2 \rightarrow \text{Na}_2\text{S}_4\text{O}_6 + 2\text{NaI}

P is an aqueous solution of iodine produced by reacting bleaching powder with an excess of acidified, aqueous iodide ions.

Q is 0.100 mol / dm30.100\text{ mol / dm}^3 sodium thiosulfate.

(a)

Put Q into the burette.

Pipette a 25.0 cm325.0\text{ cm}^3 (or 20.0 cm320.0\text{ cm}^3) portion of P into a flask.

Add Q from the burette until the red-brown colour fades to pale yellow, then add a few drops of the starch indicator. This will give a dark blue solution. Continue adding Q slowly from the burette until one drop of Q causes the blue colour to disappear, leaving a colourless solution.

Record your results in the table, repeating the titration as many times as you consider necessary to achieve consistent results.

Results

Burette readings

titration number12
final reading / cm3\text{cm}^3
initial reading / cm3\text{cm}^3
volume of Q used / cm3\text{cm}^3
best titration results (✓)

Summary

Tick (✓) the best titration results.

Using these results, the average volume of Q required was ______ cm3\text{cm}^3.

Volume of P used was ______ cm3\text{cm}^3.

12M
DifficultyMedium
Worked solution

Working

Fill the results table with the initial and final burette readings, each recorded to one decimal place (including 0.0 for a zero initial reading). For each titration, the volume of Q used is the final reading minus the initial reading. Repeat the titration until at least two results are concordant (within 0.2 cm30.2\text{ cm}^3 of each other). Tick the best (most concordant) results and calculate the average volume of Q from the ticked values only.

Answer

Readings recorded to 1 decimal place; volume used is the final reading minus the initial reading; concordant titres within 0.2 cm30.2\text{ cm}^3; average of the ticked values.

Final answer

Candidate-dependent: initial and final readings to 1 decimal place, volume used is final minus initial, concordant titres within 0.2 cm3, average of ticked titres.

Detailed explanation

Walkthrough

This part is the practical titration itself. The candidate puts the sodium thiosulfate solution (Q) in the burette and pipettes a known volume of the iodine solution (P) into a flask. The iodine solution is red-brown. As thiosulfate is added from the burette, it reacts with the iodine and the colour fades. When the colour is pale yellow, a few drops of starch indicator are added — starch forms a dark blue complex with iodine, making the end point much sharper. The titration is then continued drop by drop until one drop of thiosulfate makes the blue colour disappear, leaving a colourless solution. This is the end point: all the iodine has reacted.

The volume of Q used in each titration is the final burette reading minus the initial reading. The titration is repeated until at least two results are concordant (within 0.2 cm30.2\text{ cm}^3 of each other). The best (most concordant) results are ticked, and the average volume of Q is calculated from the ticked values only.

Key Takeaways

  • Burette readings are taken to one decimal place (e.g. 25.2 cm325.2\text{ cm}^3, not 25 cm325\text{ cm}^3), and a zero initial reading is recorded as 0.0.
  • The volume of Q used is the final reading minus the initial reading.
  • Starch is added near the end point (when the colour is pale yellow) because it gives a sharper end point with iodine.
  • Repeating titrations and using concordant results improves the reliability of the average.

Common Mistakes

  • Reading the burette to the wrong precision — readings must be to 0.1 cm3 (e.g. 25.0, not 25).
  • Forgetting to subtract the initial reading from the final reading.
  • Adding the starch indicator too early, when the solution is still dark — the end point is then harder to see.
  • Averaging all results instead of only the ticked (best) results.

Things to Be Careful About

  • The initial reading is often 0.0 cm3 — record it as 0.0, not 0.
  • The end point is when one drop of Q causes the blue colour to disappear.
  • The average is taken only over the ticked values.
  • The mark scheme awards accuracy marks for how close the titres are to the supervisor's value, and concordance marks for how close the ticked values are to each other.
Techniques used
record burette readings to one decimal placerepeat the titration until concordant results are obtainedcalculate the average of the ticked titres
(b)

Q is 0.100 mol / dm30.100\text{ mol / dm}^3 sodium thiosulfate.

Using your results from (a), calculate the concentration, in mol / dm3\text{mol / dm}^3, of iodine in P.

2Na2S2O3+I2Na2S4O6+2NaI2\text{Na}_2\text{S}_2\text{O}_3 + \text{I}_2 \rightarrow \text{Na}_2\text{S}_4\text{O}_6 + 2\text{NaI}

concentration of iodine in P = ______ mol / dm3\text{mol / dm}^3

2M
DifficultyMedium-Easy
Worked solution

Working

From the equation 2Na2S2O3+I2Na2S4O6+2NaI2\text{Na}_2\text{S}_2\text{O}_3 + \text{I}_2 \rightarrow \text{Na}_2\text{S}_4\text{O}_6 + 2\text{NaI}, 2 mol of thiosulfate react with 1 mol of iodine.

Using the mark scheme's example (titre = 25.2 cm325.2\text{ cm}^3, pipette = 25.0 cm325.0\text{ cm}^3):

moles of Na2S2O3=25.21000×0.100=0.00252 mol\text{moles of Na}_2\text{S}_2\text{O}_3 = \frac{25.2}{1000} \times 0.100 = 0.00252\text{ mol} moles of I2=0.002522=0.00126 mol\text{moles of I}_2 = \frac{0.00252}{2} = 0.00126\text{ mol} concentration of I2=0.0012625.0/1000=0.0504 mol / dm3\text{concentration of I}_2 = \frac{0.00126}{25.0/1000} = 0.0504\text{ mol / dm}^3

Answer

concentration of iodine in P=titre of Q in cm3×0.1002×25.0 mol / dm3\text{concentration of iodine in P} = \frac{\text{titre of Q in cm}^3 \times 0.100}{2 \times 25.0}\text{ mol / dm}^3

With the example titre 25.2 cm325.2\text{ cm}^3: 0.0504 mol / dm30.0504\text{ mol / dm}^3.

Final answer

Candidate-dependent: concentration = (titre of Q in cm3 × 0.100)/(2 × 25.0) mol/dm3; with example titre 25.2 cm3, 0.0504 mol/dm3

Detailed explanation

Walkthrough

The titration tells us how much thiosulfate reacts with the iodine in P. From the equation 2Na2S2O3+I2Na2S4O6+2NaI2\text{Na}_2\text{S}_2\text{O}_3 + \text{I}_2 \rightarrow \text{Na}_2\text{S}_4\text{O}_6 + 2\text{NaI}, two moles of thiosulfate react with one mole of iodine. So the moles of thiosulfate used are found first: (volume in dm3) × concentration. Then halve this to get the moles of iodine. Finally divide by the volume of P (in dm3) to get the concentration of iodine.

Using the mark scheme's example (titre 25.2 cm3, pipette 25.0 cm3):

moles of thiosulfate=25.21000×0.100=0.00252 mol\text{moles of thiosulfate} = \frac{25.2}{1000} \times 0.100 = 0.00252\text{ mol} moles of iodine=0.002522=0.00126 mol\text{moles of iodine} = \frac{0.00252}{2} = 0.00126\text{ mol} concentration of iodine=0.0012625.0/1000=0.0504 mol / dm3\text{concentration of iodine} = \frac{0.00126}{25.0/1000} = 0.0504\text{ mol / dm}^3

Key Takeaways

  • The stoichiometric ratio from the balanced equation is essential: 2 mol thiosulfate to 1 mol iodine.
  • Concentration = moles / volume, with the volume in dm3.
  • Volumes in cm3 must be converted to dm3 by dividing by 1000.

Common Mistakes

  • Forgetting the 2:1 stoichiometric ratio and not dividing the moles of thiosulfate by 2.
  • Using the volume in cm3 instead of dm3 in the concentration formula.
  • Using the titre volume instead of the pipette volume when calculating the concentration of iodine.

Things to Be Careful About

  • The mark scheme gives the expression (titre × 0.100)/(2 × 25.0) — the 2 is the stoichiometric factor from the equation.
  • The candidate uses their own titre value from part (a).
  • The unit is mol/dm3.
Techniques used
convert the titre volume from cm3 to dm3apply the 2:1 stoichiometric ratio from the equationcalculate the concentration of iodine
(c)

Using your answer from (b), deduce the number of moles of calcium hypochlorite required to produce the iodine in 1 dm31\text{ dm}^3 of P.

Ca(ClO)2+4I+4H+CaCl2+2H2O+2I2\text{Ca(ClO)}_2 + 4\text{I}^- + 4\text{H}^+ \rightarrow \text{CaCl}_2 + 2\text{H}_2\text{O} + 2\text{I}_2

moles of calcium hypochlorite = ______

1M
DifficultyEasy
Worked solution

Working

From the equation Ca(ClO)2+4I+4H+CaCl2+2H2O+2I2\text{Ca(ClO)}_2 + 4\text{I}^- + 4\text{H}^+ \rightarrow \text{CaCl}_2 + 2\text{H}_2\text{O} + 2\text{I}_2, 1 mol of Ca(ClO)2\text{Ca(ClO)}_2 produces 2 mol of I2\text{I}_2.

moles of Ca(ClO)2=concentration of iodine in P2\text{moles of Ca(ClO)}_2 = \frac{\text{concentration of iodine in P}}{2}

Using the example: 0.05042=0.0252 mol\frac{0.0504}{2} = 0.0252\text{ mol}.

Answer

moles of Ca(ClO)2\text{Ca(ClO)}_2 = 0.0252 mol0.0252\text{ mol} (using the example concentration from (b)).

Final answer

0.0252 mol (using the example concentration from (b))

Detailed explanation

Walkthrough

From the first equation, Ca(ClO)2+4I+4H+CaCl2+2H2O+2I2\text{Ca(ClO)}_2 + 4\text{I}^- + 4\text{H}^+ \rightarrow \text{CaCl}_2 + 2\text{H}_2\text{O} + 2\text{I}_2, one mole of calcium hypochlorite produces two moles of iodine. So the moles of calcium hypochlorite required to produce the iodine in 1 dm3 of P is half the concentration of iodine found in (b).

Using the example: 0.05042=0.0252 mol\frac{0.0504}{2} = 0.0252\text{ mol}.

Key Takeaways

  • The stoichiometric ratio from the equation: 1 mol Ca(ClO)2 to 2 mol I2.
  • Moles of Ca(ClO)2 = moles of I2 / 2.

Common Mistakes

  • Dividing by the wrong factor (e.g. using a 1:1 ratio instead of 1:2).
  • Confusing the two equations in the question.

Things to Be Careful About

  • This uses the answer from (b) — the mark scheme applies error carried forward (ecf), so a wrong (b) value still earns the mark here if the ratio is applied correctly.
Techniques used
apply the 1:2 stoichiometric ratio from the equationrelate moles of iodine to moles of calcium hypochlorite
(d)

Given that the number of moles of calcium hypochlorite in your answer from (c) were present in 10.0 g10.0\text{ g} of the bleaching powder, calculate the percentage by mass of calcium hypochlorite in the bleaching powder.

[The relative formula mass of Ca(ClO)2\text{Ca(ClO)}_2 is 143.]

percentage by mass of calcium hypochlorite in the bleaching powder = ______ %

2M
DifficultyMedium-Easy
Worked solution

Working

mass of Ca(ClO)2=moles×Mr=0.0252×143=3.60 g\text{mass of Ca(ClO)}_2 = \text{moles} \times M_r = 0.0252 \times 143 = 3.60\text{ g} percentage by mass=3.6010.0×100=36.0%\text{percentage by mass} = \frac{3.60}{10.0} \times 100 = 36.0\%

Answer

percentage by mass of Ca(ClO)2\text{Ca(ClO)}_2 = 36.0%36.0\%.

Final answer

36.0% (using the example values from (b) and (c))

Detailed explanation

Walkthrough

Convert the moles of calcium hypochlorite to a mass using mass=moles×Mr\text{mass} = \text{moles} \times M_r. The relative formula mass of Ca(ClO)2\text{Ca(ClO)}_2 is given as 143.

Using the example: mass=0.0252×143=3.60 g\text{mass} = 0.0252 \times 143 = 3.60\text{ g}.

This mass was present in 10.0 g of bleaching powder, so the percentage by mass is 3.6010.0×100=36.0%\frac{3.60}{10.0} \times 100 = 36.0\%.

Key Takeaways

  • mass = moles × Mr.
  • Percentage by mass = (mass of component / total mass) × 100%.

Common Mistakes

  • Using the wrong Mr.
  • Forgetting to multiply by 100 for the percentage.
  • Using the total mass of the powder instead of the mass of the component.

Things to Be Careful About

  • The Mr of Ca(ClO)2 is given as 143 — use it directly.
  • The percentage is out of 10.0 g of powder.
  • Units: g for mass, % for percentage.
Techniques used
convert moles to mass using Mrcalculate the percentage by mass

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