A student is investigating how the height from which a ball is dropped affects the depth of the crater it makes in a tray of sand. Explain why the student should drop the ball from each height several times and calculate a mean depth for each height.

OCR GCSE Physics A: Gateway Science (J249) — P9 Practical skills · Explain · 4 marks · View as Markdown

Written & reviewed by James Millett — Biology (Imperial College London), PGCE Science (University of Cambridge).

A student wants to find out whether dropping a ball from a greater height produces a deeper crater in sand. They plan to measure the depth of the crater using a ruler after each drop.

Model answer (4 marks)

The student should drop the ball several times at each height to identify any anomalous results or outliers that may arise from accidental variations (e.g. a slightly different release angle or a small obstruction in the sand). By repeating the experiment, any such outliers can be recognised and excluded before the mean depth is calculated. Repeating the measurements and then averaging the results reduces the influence of random error, giving a more reliable estimate of the true mean depth for each height. The mean is therefore a better estimate of the actual depth produced by that height.

Examiner tips

  • Use the phrase "identify anomalous results" and "exclude outliers" to show understanding of data quality.
  • Explain that averaging reduces random error and improves reliability of the mean.
  • Mention that a better estimate of the true value is obtained.
  • Keep the answer concise – 4 marks can be earned with 4 short points.

Common mistakes

  • Failing to mention outliers or random error.
  • Using vague language such as "more accurate" without linking to mean or reliability.
  • Not explaining why averaging improves the estimate of the true value.

Mark scheme (4 marks)

  1. Repeated measurements identify anomalous results / outliers
  2. Anomalous results can be excluded before calculating the mean
  3. Repeating and averaging reduces the effect of random error
  4. This makes the results more reliable / the mean is a better estimate of the true value

Key terms in this question

mean

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