Interactive practical

Average speed down a ramp

Raise a runway with blocks, time a trolley over 1 m with a stopwatch three times at each height, and see how its average speed depends on the slope.

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GCSE Physics

Average speed down a ramp

CCEA 1370 — matched to your course.

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At a glance

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Practical focus

Practical method

Aim

Investigate how the height of a ramp affects the average speed of a trolley rolling down it.

Variables

Independent variable: height of the raised end of the ramp
Dependent variable: average speed over a fixed distance
Control variables: distance travelled (1.00 m); the same trolley and release point; release without a push.

Apparatus

Method

  1. Mark a start line and a finish line 1.00 m apart on the ramp.
  2. Raise one end to 5 cm and release the trolley from the start line without pushing it.
  3. Time how long the trolley takes to travel the 1.00 m and calculate average speed = distance ÷ time.
  4. Repeat three times and calculate the mean time.
  5. Increase the height in 5 cm steps to 25 cm and repeat.
  6. Plot average speed against height.

Sample results

Trolley released from rest over a fixed distance of 1.00 m.

Height / cmMean time / sAverage speed / m/s
51.620.62
101.150.87
150.941.06
200.821.22
250.731.37

Analysis

Average speed increases as the height increases, from 0.62 m/s at 5 cm to 1.37 m/s at 25 cm, but not in proportion: the graph curves. A steeper ramp gives a larger component of weight down the slope, so the trolley accelerates more.

Errors and improvements

ProblemEffectImprovement
Reaction time with a stopwatchLarge uncertainty in short timesUse light gates or a longer ramp
Trolley pushed at releaseSpeeds too highHold the trolley still and let go
Distance measured from the wrong part of the trolleyDistance wrongUse the front edge of the trolley at both lines

Risk assessment

HazardRiskControl measure
Trolley falling off the benchDamage or injuryUse a stop block and a catcher
Ramp slippingTrapped fingersClamp or secure the ramp

Common mistakes

Worked analysis

At 15 cm, three times are 0.93, 0.96 and 0.93 s. Mean = 0.94 s. Average speed = 1.00 ÷ 0.94 = 1.06 m/s.

Common misconception

Average speed is not the speed at the bottom of the ramp. The trolley speeds up, so its final speed is higher than its average speed.

Assessment coverage

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2 questions available, worth 3 marks in total.

Practical 2
Foundation 1Standard 1
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How is average speed calculated?

Average speed = distance ÷ time.

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