Water Purification and Treatment
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Water Purification and Treatment — Free MYP5 Chemistry Practice Questions

1QuestionDesalination techniques (distillation, reverse osmosis)Concept Practice
2 marks~3 minCriterion A
The diagram below shows a laboratory distillation apparatus used to desalinate seawater. Component X is labelled on the diagram.
a
Identify component X. [1]
b
Explain how component X enables pure water to be collected during desalination. [1]
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Solutions

2QuestionRole of chlorine and disinfection methodsAssessment Practice
3 marks~5 minCriterion C
A water treatment plant adds chlorine at an initial dose of 2.0 mg/L to a reservoir sample. The graph below shows how free chlorine concentration changes over 60 minutes.
a
Identify the two distinct phases visible in the chlorine decay curve. [1]
b
Explain the chemical reactions responsible for the initial rapid decrease in chlorine concentration. [1]
c
Explain why the rate of chlorine decay slows during the second phase, and evaluate what this implies about the effectiveness of disinfection over time. [1]
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Solutions

3QuestionDesalination techniques (distillation, reverse osmosis)Assessment Practice
6 marks~9 minCriterion D
A coastal city facing severe drought is considering a large-scale reverse osmosis (RO) desalination plant powered by a fossil fuel station. Seawater is forced through semi-permeable membranes under high pressure, producing fresh water and a concentrated brine waste discharged directly into the ocean.
a
State one societal benefit of building this plant and explain how it directly addresses the city's water crisis. [2]
b
Identify two distinct environmental costs associated with operating this plant, one linked to brine discharge and one linked to energy source. [2]
c
Evaluate two limitations of using a cost–benefit model to assess this plant's overall impact, referring to assumptions made or gaps in available data. [2]
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Solutions

4QuestionRole of chlorine and disinfection methodsAssessment Practice
2 marks~3 minCriterion B
A water treatment plant disinfects drinking water by adding chlorine to eliminate E. coli. The data below show the contact time required to kill 99.9% of E. coli at 20°C.

Chlorine dose (mg/L)0.51.01.52.0
Contact time (min)12643
a
Deduce the mathematical relationship between chlorine dose and contact time, showing clearly how the data support your answer. [1]
b
A treatment plant operates at a chlorine dose of 2.5 mg/L but must achieve 99.9% kill of E. coli within 2 minutes. Evaluate whether this dose is sufficient, using your relationship from (a). [1]

Solutions

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