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This question is about the rate of the reaction between hydrochloric acid and calcium carbonate - AQA - GCSE Chemistry - Question 8 - 2020 - Paper 2

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This question is about the rate of the reaction between hydrochloric acid and calcium carbonate. A student investigated the effect of changing the size of calcium c... show full transcript

Worked Solution & Example Answer:This question is about the rate of the reaction between hydrochloric acid and calcium carbonate - AQA - GCSE Chemistry - Question 8 - 2020 - Paper 2

Step 1

Complete Figure 4.

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Answer

To complete Figure 4, plot the data from Table 4 for large calcium carbonate lumps. The points to plot would be: (0, 0.0000), (30, 0.0011), (60, 0.0020), (90, 0.0028), (120, 0.0034), (150, 0.0038), (180, 0.0040). After plotting these points on the graph titled 'Number of moles of gas' against 'Time in seconds', draw a smooth line of best fit that visually represents the trend of the data.

Step 2

Determine the mean rate of reaction for small calcium carbonate lumps between 20 seconds and 105 seconds.

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Answer

The mean rate of reaction can be calculated using the change in the number of moles of gas produced between the time intervals of 20 seconds and 105 seconds. Using the values from Figure 4 (or based on the calculated data), the difference in moles must be obtained (for example: if it was 0.0035 moles at 105 seconds and 0.0010 moles at 20 seconds), giving:

\approx 0.0000294 \, \text{mol/s}$$ Thus, the mean rate of reaction is approximately `0.0000294 mol/s`.

Step 3

How do the student’s results show that this conclusion is correct?

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Answer

The student's results indicate that the large calcium carbonate lumps produced fewer moles of gas over the same time intervals compared to the smaller lumps. This observation suggests that fewer reactions occurred due to the reduced surface area in contact with the hydrochloric acid, supporting the conclusion that larger lumps react more slowly.

Step 4

Calculate the surface area to volume ratio of the cube in Figure 5.

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Answer

The surface area (SA) and volume (V) of a cube with side length (s) of 0.5 cm can be calculated as follows:

  • Surface area: SA=6s2=6(0.5)2=60.25=1.5cm2SA = 6 \cdot s^2 = 6 \cdot (0.5)^2 = 6 \cdot 0.25 = 1.5 \, \text{cm}^2

  • Volume: V=s3=(0.5)3=0.125cm3V = s^3 = (0.5)^3 = 0.125 \, \text{cm}^3

Thus, the surface area to volume ratio is:

Ratio=SAV=1.50.125=12:1\text{Ratio} = \frac{SA}{V} = \frac{1.5}{0.125} = 12 : 1

The simplest whole number ratio is 12:1.

Step 5

Describe how the surface area to volume ratio of this larger cube differs from that of the cube in Figure 5.

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Answer

The larger cube of calcium carbonate with a side length of 5 cm has a greater volume compared to the smaller cube. The surface area to volume ratio will decrease as the size of the cube increases. Specifically, the larger cube's surface area will be less significant relative to its volume, leading to a ratio that decreases by a factor of 10 compared to the 12:1 ratio of the smaller cube in Figure 5.

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