HSCScience · Original teaching examples · Years 7–12

Twelve scientific short responses

Annotated teacher key

Use these examples to practise and review your reasoning. They are not official NESA marking guidelines or school assessment approval.

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1. Fair comparison

Evaluate a plant-growth comparison in which fertiliser A plants receive 200 mL water daily and fertiliser B plants receive 100 mL.

Claim

The comparison cannot isolate the effect of fertiliser.

Evidence

Water volume differs systematically between the treatment groups: 200 mL versus 100 mL per day.

Reasoning

Water availability can affect growth, so it is an alternative explanation for any height difference.

Repair

Use the same justified water volume, comparable starting plants and replicated treatment groups.

Self-review checklist

2. Accuracy and precision

Readings of a reference mass of 10.00 g are 10.40, 10.41 and 10.40 g. Evaluate the readings.

Claim

The readings are closely grouped but high relative to the reference.

Evidence

Their range is 0.01 g, while all are about 0.40 g above 10.00 g.

Reasoning

The small spread supports precision for these repeats; the common offset indicates poor accuracy relative to this reference.

Repair

Check zero and calibration with suitable known masses before repeating.

Self-review checklist

3. Relative uncertainty

A length is 25.0 ± 0.5 cm. Calculate and interpret the relative uncertainty.

Calculation

Relative uncertainty = 0.5 ÷ 25.0 × 100 = 2%.

Meaning

The stated absolute uncertainty is 2% of the measured length.

Limit

This calculation expresses the given uncertainty; it does not establish how that uncertainty was estimated.

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4. Reading a slope

Position changes from 4 m at 2 s to 16 m at 8 s. Determine the average velocity.

Calculation

Change in position = 16 − 4 = 12 m; change in time = 8 − 2 = 6 s.

Result

Average velocity = 12 ÷ 6 = 2 m/s.

Limit

This interval average does not establish a constant instantaneous velocity between the endpoints.

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5. Representative sampling

A field survey places every quadrat near a shaded fence. Evaluate a claim about the entire varied field.

Claim

The survey has limited support for a whole-field estimate.

Evidence

All plots are in one shaded location rather than spread across the field’s conditions.

Reasoning

Plants near the fence may differ from plants in open areas; more plots in the same area preserve this selection bias.

Repair

Use justified random or stratified sites across the field and replicate within that design.

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6. Capture–recapture

A first sample marks 30 animals. A second sample catches 40, of which 6 are marked. Estimate population size and state two assumptions.

Calculation

Estimated population = 30 × 40 ÷ 6 = 200 animals.

Assumptions

The population remains closed during the interval and marked animals mix with the population.

Limit

Marks must also remain identifiable and capture probabilities must be comparable. The result is a model-based estimate, not an exact census.

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7. Association and causation

In a student survey, more exercise is associated with lower reported stress. Evaluate the causal claim.

Claim

The survey shows an association but does not alone establish that exercise caused lower stress.

Evidence

Exercise was observed rather than assigned, and stress was self-reported.

Reasoning

Other factors may influence both; the causal direction might also differ.

Next step

Use a suitable ethically approved design, measure potential confounders and examine independent evidence.

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8. Evaluating an outlier

One reaction-time reading is 14 s while the other four are 8–9 s. Explain how to handle it.

Action

Retain and flag the 14 s result while checking raw records and procedural notes.

Reasoning

It may reflect real variation or a specific procedural error; disagreement with the prediction alone is not a reason for deletion.

Reporting

If a justified exclusion is made, explain the criterion and compare conclusions with and without the point.

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9. Model limitation

A classroom epidemic simulation assumes every person is equally likely to contact every other person. Evaluate this assumption.

Claim

The model simplifies real contact structure.

Evidence

Real contacts often cluster in households, schools and workplaces.

Reasoning

Unequal contact networks can change spread compared with a well-mixed model.

Scope

The model can explore conditional scenarios; validate its intended use against appropriate observations or use a network model.

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10. Specific evaluation

An experiment times a fast-moving cart using a hand-operated stopwatch. Propose one justified improvement.

Limitation

Variable human reaction delay can add substantial uncertainty to a short timing interval.

Improvement

Use appropriate light gates or another automated timing sensor at fixed positions.

Reasoning

Automated triggering reduces the contribution from the operator’s start and stop reactions.

Limit

Check sensor calibration and placement; automation does not eliminate every uncertainty.

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11. Evidence-based conclusion

Mean cooling time is 72 s in covered cups and 50 s in uncovered cups across repeated matched trials. Write a qualified conclusion.

Claim

Under the tested conditions, covered cups took longer to cool to the target temperature.

Evidence

The means differed by 22 s: 72 s covered versus 50 s uncovered.

Reasoning

This is consistent with the cover affecting heat transfer, but the means alone do not identify every transfer mechanism.

Limit

Evaluate spread, sample size, controls and uncertainty before making stronger claims or generalising to other cup designs.

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12. Secondary-data provenance

A report uses an online graph with no date, method or source citation. Evaluate its use as evidence.

Claim

The graph’s suitability cannot be evaluated adequately from the supplied information.

Evidence

The original dataset, collection date and method are missing.

Reasoning

These details are needed to check relevance, sample selection, measurement definitions and possible bias.

Repair

Find and cite the original source, document provenance and evaluate whether its population and method fit the question.

Self-review checklist