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A student investigated how temperature affects the rate of reaction between magnesium carbonate and dilute hydrochloric acid - AQA - GCSE Chemistry - Question 8 - 2018 - Paper 2

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A student investigated how temperature affects the rate of reaction between magnesium carbonate and dilute hydrochloric acid. This is the method used. 1. Heat hydr... show full transcript

Worked Solution & Example Answer:A student investigated how temperature affects the rate of reaction between magnesium carbonate and dilute hydrochloric acid - AQA - GCSE Chemistry - Question 8 - 2018 - Paper 2

Step 1

08.1 Explain why the contents of the conical flask lose mass.

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Answer

When magnesium carbonate reacts with hydrochloric acid, a gas, specifically carbon dioxide (CO₂), is produced. This gas escapes from the conical flask, resulting in a loss of mass as the contents are no longer contained in the flask.

Step 2

08.2 Plot the data from Table 5 on Figure 6. Draw a line of best fit.

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Answer

To plot the data:

  1. On the x-axis (Time in seconds), mark the time intervals from the table: 0, 20, 40, 60, 80, 100, 120, 140.
  2. On the y-axis (Loss of mass in grams), mark the corresponding mass loss values: 0.00, 0.26, 0.48, 0.67, 0.82, 0.91, 0.96, 0.99.
  3. Plot each point and ensure all eight points are accurately represented within the allowed tolerance.
  4. Draw a line of best fit through the points.

Step 3

08.3 Determine the rate of reaction at 50 °C when the loss of mass is 0.95 g.

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Answer

To find the rate of reaction when the loss of mass is 0.95 g, first draw a tangent to the curve on Figure 7 at the point where loss of mass equals 0.95 g.

  1. Identify the point of 0.95 g on the y-axis and find the corresponding time on the x-axis where the loss reaches this value.

  2. Use the tangent's slope:

    extRate=Change in MassChange in Time ext{Rate} = \frac{\text{Change in Mass}}{\text{Change in Time}}

To calculate the change in mass and time from the tangent: 3. Record the values for mass loss against time from the tangent and input them into the equation to find the rate. 4. Round the final answer to 2 significant figures.

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