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Water that is safe to drink contains dissolved substances - AQA - GCSE Chemistry Combined Science - Question 1 - 2019 - Paper 2

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Water that is safe to drink contains dissolved substances. What do we call water that is safe to drink? Tick (✓) one box. Desalinated Filtered Fresh Potable ... show full transcript

Worked Solution & Example Answer:Water that is safe to drink contains dissolved substances - AQA - GCSE Chemistry Combined Science - Question 1 - 2019 - Paper 2

Step 1

What do we call water that is safe to drink?

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Answer

The water that is safe to drink is called potable.

Step 2

Describe a test for pure water.

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Answer

To test for pure water, we can use the method of boiling. When the water is heated to 100°C, it should boil.

Result: If the water is pure, it will boil at 100°C.

Step 3

Describe a method to determine the mass of dissolved solids in a 100 cm³ sample of river water.

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Answer

  1. Measure out 100 cm³ of river water using a graduated container.
  2. Heat the water until it evaporates completely, leaving behind the dissolved solids.
  3. Weigh the container before and after evaporation to determine the mass of the dissolved solids remaining.

Step 4

Calculate the mass of dissolved solids in grams in 250 cm³ of this sample of river water.

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Answer

Given that the concentration of dissolved solids is 125 mg per dm², we first convert the volume:

250extcm3=0.25extdm3250 ext{ cm}^3 = 0.25 ext{ dm}^3

Now, we can calculate the mass:

extMass=125extmg/dm3imes0.25extdm3=31.25extmg ext{Mass} = 125 ext{ mg/dm}^3 imes 0.25 ext{ dm}^3 = 31.25 ext{ mg}

To convert mg to grams:

31.25 ext{ mg} = rac{31.25}{1000} ext{ g} = 0.03125 ext{ g} ext{~(or 0.031g to 2 significant figures)}

Step 5

Calculate the percentage (%) of the maximum allowed mass of sulfate ions in the sample of drinking water.

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Answer

The maximum allowed mass of sulfate ions is 500 mg/dm², and the sample contains 44 mg/dm².

To find the percentage:

ext{Percentage} = rac{ ext{actual concentration}}{ ext{maximum concentration}} imes 100 = rac{44 ext{ mg}}{500 ext{ mg}} imes 100 = 8.8 ext{ %}

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