Physics 11–12 · Year 11

Measuring the acceleration due to gravity in free fall (syllabus practical)

Module 1: Kinematics (Motion in a Straight Line)

Practical, model not builtLow risk

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The idea

An object released from rest falls with a constant acceleration that a timed drop over a measured height reveals as g.

What you need

  • Steel ball (about 16 mm) and an electromagnet release with a millisecond timer and trapdoor or light gate (a standard free-fall apparatus)
  • Alternative: ultrasonic motion sensor mounted above a vertical tube with a pin release, as in the NSW Department of Education Module 1 guide
  • Metre rule, retort stand, spirit level
  • Spreadsheet or graph paper

How to do it

  1. Set the drop height h from the bottom of the ball to the trapdoor; start at 0.300 m.
  2. Release the ball; record the fall time t. Take five drops at each height and use the mean.
  3. Repeat for heights of 0.400, 0.500, 0.600, 0.800 and 1.000 m.
  4. Plot h against t^2; the gradient is g/2 because h = 0.5 g t^2 from rest. Also plot t against the square root of h: a constant release delay becomes the intercept and the gradient, sqrt(2/g), is unchanged.
  5. Report g with its uncertainty from the spread of the five repeats, and compare with the standard value 9.806 65 m/s^2.

What you should see

The h against t^2 graph is a straight line through the origin with gradient close to 4.9 m/s^2, giving g near 9.8 m/s^2. From 1.000 m, the top of the measured range, the fall takes 0.452 s and the ball arrives at 4.43 m/s (computed with g = 9.806 65 m/s^2). If the electromagnet lets go a little after the timer starts, every time is long by the same amount and g from a single drop comes out low; the t against sqrt(h) plot separates the two, because the delay becomes the intercept while the gradient stays sqrt(2/g) = 0.4516 s m^-0.5. The learner knows the method worked when repeat times agree within a few milliseconds and g from the gradient is within 5 per cent of 9.81 m/s^2.

What changes

What you change
drop height h
What you measure
fall time t
What you keep the same
  • same ball
  • release from rest
  • same timer and switch

Common misconceptions

Each of these ideas is wrong, and the activity is a chance to test it.

  • Heavier objects fall faster in air over short drops; a steel ball and a marble reach the trapdoor together.
  • The ball speeds up because it gets heavier; its weight is constant and so is its acceleration.

Safety card

Low riskLearners carry it out

Hazards

  • falling steel ball on feet
  • tall stand tipping

Controls

  • catch tray of sand or foam
  • clamp the stand to the bench

Note

Record the activity in RiskAssess (https://www.riskassess.com.au/) and follow the Science ASSIST risk management information sheet (https://asta.edu.au/resource/ais-risk-management-and-risk-assessment/).

Curriculum references

The NSW syllabus outcomes and Australian Curriculum v9 codes this activity supports. They are references, not a verified or complete curriculum alignment.

  • Physics Stage 6 Syllabus (2017), current: Year 11 until the end of 2026, Year 12 until Term 3 2027PH11-8PH11/12-2PH11/12-3PH11/12-5
  • Physics 11-12 Syllabus (2025), not yet taught: Year 11 from Term 1 2027, Year 12 from Term 4 2027, first HSC examination 2028PY-11-01PY-11WS-03
  • Australian Curriculum v9No Australian Curriculum v9 code is listed.

Sources

The pages the author read to write this activity.

  1. www.nsw.gov.au/sites/default/files/noindex/2025-03/physics-stage-6-syllabus-2017.docx
  2. education.nsw.gov.au/content/dam/main-education/teaching-and-learning/curriculum/key-learning-areas/science/s-6/physics/Physics-module-1-guide.docx
  3. nssdc.gsfc.nasa.gov/planetary/factsheet/earthfact.html
  4. pdg.lbl.gov/2024/reviews/rpp2024-rev-phys-constants.pdf
  5. curriculum.nsw.edu.au/learning-areas/science/physics-11-12-2025/outcomes

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