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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 is the outcome that is measured in the experiment. It depends on the water sample being tested.

Step 2

Suggest what caused the error.

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Answer

The error could be caused by not all water being removed from the evaporating basin after boiling, leading to a mass that includes both dissolved solids and residual water.

Step 3

How could the error be avoided?

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Answer

To avoid this error, ensure the basin is heated to constant mass so that all water has evaporated. Additionally, drying the bottom of the basin thoroughly before recording the mass will help eliminate any residual water.

Step 4

Calculate value X in Table 1.

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Answer

To calculate X, we find the mean of the three recorded measurements for water sample A:

X=0.22+0.23+0.203=0.21 gX = \frac{0.22 + 0.23 + 0.20}{3} = 0.21 \text{ g}

So, 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, with maximum value 0.50 g and minimum value 0.42 g, leading to a range of 0.08 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 of dissolved solids in 1 m³:

1 m³ = 1 × 10³ cm³

Using the provided concentration of dissolved solids:

Mass=1 m325 cm3×0.016 g640 g\text{Mass} = \frac{1 \text{ m}^3}{25 \text{ cm}^3} \times 0.016 \text{ g} \approx 640 \text{ g}

Thus, in standard form, the answer is:

Mass = 6.4×1026.4 \times 10^2 g.

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