CELPIP Reading Part 4 Practice Test: Testing Water
By Iris
A free Reading Part 4 practice test in the CELPIP format: 10 questions with the answer key. Choose your answers, then check them at the bottom of the page.
Resident council chair Asha Reid demands the urban testing frequency. She notes that Hollow Creek's shallow wells respond quickly to floods and farm runoff, so low population does not mean low exposure. Seasonal exposure may also change quickly. Reid concedes that every site need not have a laboratory, but argues that detection should not slow merely because fewer people drink the water. Fairness, in her view, concerns the chance of discovering danger before it causes harm.
After two small reservoirs were removed from the provincial laboratory route, Hollow Creek households still received annual water-quality reports. Their samples, however, were now collected quarterly by municipal staff and shipped south, while urban systems were tested weekly. The province says all water must meet the same chemical limits. Residents reply that a common limit offers little protection if contamination appears and disappears between widely spaced samples.
Environmental epidemiologist Nia Wallace supports risk-based testing only with a universal baseline and automatic triggers. Historical cleanliness can be misleading when sparse sampling produced that history, and climate change can make old patterns poor predictors. Her mobile units would follow rainfall and agricultural events, publish missed stops, and keep independent random sampling so local operators cannot choose unusually favourable collection times.
Provincial official Peter Sloan says equal frequency ignores differences in source stability and would spend heavily sampling consistently clean systems. He favours risk-based schedules using historical results, population, and treatment type. Mobile laboratories could intensify testing after storms without duplicating fixed equipment. Sloan acknowledges that population measures the scale of possible harm, not the probability that contamination will occur, but retains it as one factor in allocating scarce capacity.
The province should maintain identical safety limits but vary surveillance above a protected minimum according to exposure risk. Hollow Creek's hydrology justifies more frequent visits than population alone would purchase. Reid rightly stresses the need for timely detection, though urban frequency is not automatically fair; Sloan rightly wants to target scarce resources, though past sparse data should not validate future sparsity. Wallace's triggered mobile model connects efficiency to changing risk while random checks protect the evidence on which that flexibility depends.
What does Wallace accept from Sloan?
The model refuses to let
Reid's flood example separates harm from
Random sampling protects the model against
A uniform safety limit cannot equalize
The following is a comment by a visitor to the website page. Complete the comment by choosing the best option to fill in each blank.
Our cooperative pays for private tests after floods because the interval can miss the event. Sparse sampling does not repeal the rule, but can miss a violation. The rule remains , even when enforcement is weak. Reid makes a fair case that population cannot stand in for exposure, though copying an urban timetable ignores source differences. Sloan's risk model is useful only if its record has not been by sparse collection. Wallace supplies safeguards: a universal baseline, event triggers, missed-stop reporting, and random checks. The random element prevents operators from the evidence through convenient timing. Mobile visits should follow hydrology and conditions above baseline; the province should publish trigger-to-sample rates. That approach allows surveillance to without letting low population define low risk. Efficiency follows exposure, not extended intervals, until the resulting clean record further neglect.
Answer key
Show all 10 answers
- What does Wallace accept from Sloan? C. Risk-based surveillance, if protected
- The model refuses to let D. clean results validate sparse sampling
- Reid's flood example separates harm from B. the likelihood of contamination
- Random sampling protects the model against B. results favourable via timing
- A uniform safety limit cannot equalize A. chance of catching a violation
- B. formally uniform but operationally unverified
- C. made deceptively clean
- C. manipulating
- D. vary with exposure
- A. becomes the premise for
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