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Year 11 · 2017 syllabus · Module 1 pilot

Original unit assessment

40 marks · suggested 60 minutes · Module 1 only. Answer in your own words and support conclusions with evidence.

Name: __________________________ Date: ______________

Instructions

Section A has eight multiple-choice questions worth 8 marks. Section B has eight written questions worth 32 marks. Use the synthetic capstone table below for Question 16. A calculator is permitted. Show calculations with units and distinguish measured evidence from modelled teaching data.

Synthetic capstone dataset: two independently constructed models per length, each dropped three times. Not empirical measurements.
Wing length (cm)ModelTrial 1 (s)Trial 2 (s)Trial 3 (s)
3A1.11.21.3
3B1.31.41.5
5A1.51.61.7
5B1.71.81.9
7A1.922.1
7B2.12.22.3

Section A · 8 marks

Question 1 · 1 mark

An investigator records a leaf as 61 mm long and proposes that extra light caused its size. Which distinction is correct?

  1. Both statements are direct observations.
  2. The length is an observation; the proposed light effect is an inference.
  3. The proposed light effect is measured; length is an opinion.
  4. Neither statement could inform an investigation.

Question 2 · 1 mark

A logger displays 0.001 s increments but is known to start 0.20 s late. Which claim is justified?

  1. Its small display increment removes the delay.
  2. Repeats prove there is no bias.
  3. The logger has fine display resolution but a timing bias.
  4. The display has no quantitative meaning at all.

Question 3 · 1 mark

A community-attributed seasonal resource is shared for a named place. Which proposed use preserves its evidential scope?

  1. Claim the same indicators apply in every ecosystem.
  2. Remove the community name to simplify the account.
  3. Treat access as permission to reproduce all related knowledge.
  4. Explain the publicly shared local relationships with attribution and sharing conditions.

Question 4 · 1 mark

Three readings from each of four separately built spinners give 12 records. How many independent builds were tested?

  1. 4
  2. 12
  3. 3
  4. 1

Question 5 · 1 mark

Which record is quantitative evidence?

  1. The seedling is green.
  2. A seedling has 7 fully unfolded leaves.
  3. The seedling is labelled 7.
  4. The seedling looks attractive.

Question 6 · 1 mark

Which claim about a synthetic dataset is correct?

  1. It is a measured real-world result whenever it has decimals.
  2. It becomes primary empirical evidence when downloaded.
  3. It never needs a label.
  4. It can teach analysis but does not establish that a real effect occurred.

Question 7 · 1 mark

A timer consistently starts late. Will more repeats remove the bias?

  1. Yes, every repeated error cancels.
  2. Yes, if the numbers are averaged without checking.
  3. Only the hypothesis needs rewriting.
  4. No; the procedure or timing tool needs a targeted correction.

Question 8 · 1 mark

Why does a three-point trend not establish every possible wing length?

  1. Different behaviour can occur beyond the tested range.
  2. Three points cannot show any pattern at all.
  3. All larger wings have no mass.
  4. Numerical data are always qualitative.

Section B · 32 marks

Question 9 · 3 marks

A notebook reads “The metal became heavier because oxygen joined it.” Separate a direct quantitative observation from the inference and propose one further observation.

Question 10 · 3 marks

Explain how Galileo’s repeated observations near Jupiter supported further investigation. Do not claim that one observation proved every feature of the Solar System.

Question 11 · 4 marks

Plan the variables for an investigation of paper-spinner wing length and descent time over a fixed reachable height. State the IV, DV and two implemented controls.

Question 12 · 4 marks

In a synthetic cell image, a 50-pixel scale bar represents 25 µm and the cell spans 160 pixels. Calculate its horizontal size. Explain what happens to the estimate and to the available detail if the whole image and bar are doubled in displayed size.

Question 13 · 4 marks

At 4 cm wing length, times are 1.4, 1.6 and 1.5 s. At 6 cm, times are 1.8, 2.0 and 1.9 s. Calculate each mean and range. State why the raw values should be retained.

Question 14 · 4 marks

Choose a graph for the preceding numerical wing-length data. Name axes and units, explain how you would label range bars, and identify one limit of predicting at 20 cm.

Question 15 · 5 marks

A report uses a simulated table, calls it “our practical measurements”, deletes an inconvenient value without a reason and claims the trend is always true. Evaluate these decisions and propose corrections.

Question 16 · 5 marks

Using the supplied capstone table, conclude how mean descent time varies across lengths. Evaluate the independent replication and propose one improved investigation.

Teacher marking guide — 40 marks

Apply the listed criteria to scientifically correct equivalent responses. Award partial credit for the specified elements; do not require identical wording. This is an original practice rubric, not a NESA marking standard.

Section A · 8 marks

  1. B: The length is a measured record. Its cause requires a comparison and further evidence.
  2. C: Resolution and accuracy differ. A systematic delay needs a targeted method/calibration response.
  3. D: The resource concerns a particular community and place, and its protocols remain relevant.
  4. A: Repeated drops are nested within four independently prepared models.
  5. B: A count is numerical evidence; an ID number is only a label.
  6. D: Synthetic data should be labelled and used for their intended modelling/teaching purpose.
  7. D: Systematic delay is not automatically removed by averaging.
  8. A: A conclusion is restricted by the range and assumptions.

Section B · 32 marks

Question 9 · 3 marks

Record initial and final masses with units and conditions. The oxygen explanation is an inference, not the balance reading. A suitable further comparison could investigate the mass change under different oxygen availability using an approved supplied-data study.

  • Identifies a measurable mass change as the observation (1).
  • Separates the oxygen explanation as an inference (1).
  • Proposes a relevant observable comparison or additional measurement (1).

Question 10 · 3 marks

Positions of nearby points of light changed across dated observations. The pattern supported an orbital interpretation rather than fixed background stars. Further timed observations could test and describe the movement.

  • Identifies the observed changing relative positions (1).
  • Links repeated records to evaluating an orbital interpretation (1).
  • Identifies a relevant follow-up or states the evidence’s limited scope (1).

Question 11 · 4 marks

Change wing length across stated values in cm. Measure descent time from release to first floor contact in s. Use the same paper and folding/attachment method, and a marked fixed reachable height with a consistent release technique.

  • Correctly identifies the changed wing length (1).
  • Defines measured time with an endpoint/unit (1).
  • Names and implements one relevant controlled condition (1).
  • Names and implements a second relevant controlled condition (1).

Question 12 · 4 marks

Calibration is 25/50 = 0.5 µm per pixel; cell span = 160 × 0.5 = 80 µm. When both image and bar double, 320/100 × 25 = 80 µm, so estimated actual size is unchanged. Enlarging existing pixels adds no resolved detail; boundary ambiguity still limits the estimate. This is a synthetic-image estimate, not a measured specimen.

  • Shows scale conversion or equivalent ratio (1).
  • Calculates 80 µm with the correct unit (1).
  • Explains unchanged actual-size estimate when image and bar enlarge together (1).
  • Explains that enlargement adds no resolution or does not resolve boundary ambiguity (1).

Question 13 · 4 marks

4 cm mean 1.5 s and range 0.2 s; 6 cm mean 1.9 s and range 0.2 s. Raw values allow the calculations and trial variation to be checked and preserve an evidence trail.

  • Calculates both means with units (1).
  • Calculates both ranges with units (1).
  • Shows correct mean/range method (1).
  • Explains an evidence-trail or variation reason for retaining raw values (1).

Question 14 · 4 marks

Use a scatter plot of wing length (cm) on x and mean descent time (s) on y. Label intervals as observed minimum-to-maximum trial ranges. A prediction at 20 cm is outside the tested 4–6 cm range and may fail if geometry or stability changes.

  • Chooses a graph suitable for two numerical variables (1).
  • Specifies both quantities and units on the appropriate axes (1).
  • Defines range bars without calling them standard deviation or proof (1).
  • Explains the out-of-range extrapolation limit (1).

Question 15 · 5 marks

Label the table as synthetic/model-generated teaching data, not primary empirical observations. Preserve original values and document any justified exclusion using evidence and an explicit rule. Restrict the conclusion to the dataset, range and conditions, and propose a real teacher-approved comparison or further modelling test to address a stated uncertainty.

  • Identifies the false empirical-provenance claim (1).
  • Gives an honest synthetic-data label (1).
  • Explains why unrecorded selective deletion harms the evidence trail (1).
  • Proposes retaining raw values and documenting justified decisions (1).
  • Restricts the conclusion and/or proposes a relevant follow-up (1).

Question 16 · 5 marks

The synthetic combined means are 1.3, 1.7 and 2.1 s at 3, 5 and 7 cm, supporting an increasing pattern within that dataset. There are only two independent models per length, with three repeated drops each; six readings are not six independent builds. More independent builds or a controlled comparison of paper types would address a stated limitation.

  • States the increasing pattern and synthetic provenance (1).
  • Cites at least two correct values with units/lengths (1).
  • Identifies two independent builds per length (1).
  • Explains the difference from six repeated readings (1).
  • Proposes a matched improvement with relevant controls (1).