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A student investigated the mass of dissolved solids in four water samples A, B, C and D - AQA - GCSE Chemistry Combined Science - Question 4 - 2020 - Paper 2

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A student investigated the mass of dissolved solids in four water samples A, B, C and D. Figure 4 shows the apparatus used. This is the method used: 1. Record the ... show full transcript

Worked Solution & Example Answer:A student investigated the mass of dissolved solids in four water samples A, B, C and D - AQA - GCSE Chemistry Combined Science - Question 4 - 2020 - Paper 2

Step 1

What type of variable is the mass of dissolved solids?

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Answer

The mass of dissolved solids is a dependent variable because it depends on the amount of dissolved solids present in the water samples.

Step 2

Suggest what caused the error.

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Answer

The error could have been caused by not all water being removed from the sample during the evaporation process, resulting in an incorrect mass reading.

Step 3

How could the error be avoided?

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Answer

The error could be avoided by ensuring that the evaporating basin is dried thoroughly before weighing, or by drying the evaporating basin to constant mass.

Step 4

Calculate value X in Table 1.

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Answer

To calculate X, we can find the mean of the given values:

X=0.22+0.23+0.203=0.653=0.2167X = \frac{0.22 + 0.23 + 0.20}{3} = \frac{0.65}{3} = 0.2167

Rounding to two decimal places, we find:

X = 0.21 g.

Step 5

Which water sample has the greatest range of masses of dissolved solids?

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Answer

Water sample C has the greatest range of masses of dissolved solids, as the difference between the maximum (0.45 g) and the minimum (0.12 g) is 0.33 g.

Step 6

Calculate the mass of dissolved solid in 1 m³ of this water sample.

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Answer

To calculate the mass in 1 m³, we first convert 1 m³ to cm³:

1extm3=1×106extcm31 ext{ m}^3 = 1 \times 10^6 ext{ cm}^3

From the sample, 25 cm³ contains 0.016 g of dissolved solids. Therefore, the mass per m³ can be calculated as follows:

Mass=(0.016extg25extcm3)×106extcm3=640 g\text{Mass} = \left(\frac{0.016 ext{ g}}{25 ext{ cm}^3}\right) \times 10^6 ext{ cm}^3 = 640 \text{ g}

In standard form, this is:

Mass = 6.4×1026.4 \times 10^2 g.

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