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4.5.6.3.2Reaction time

AQA GCSE Physics Foundation (8463), Foundation tier · Forces › Forces and motion › Forces and braking

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Revision notes

Reaction time is the time between a driver seeing a hazard and acting on it. You need to recall typical values (0.2 s to 0.9 s), the factors that increase reaction time, how reaction time affects thinking distance, and how to measure and evaluate reaction times, for example with a falling ruler.

Key facts

  • Typical reaction time: 0.2 s to 0.9 s
  • Reaction time is increased by tiredness, drugs, alcohol and distractions
  • Thinking distance = speed × reaction time
  • Longer reaction time → longer thinking distance → longer stopping distance
  • Ruler drop: the longer the distance fallen, the longer the reaction time

Notes

Reaction time

  • Reaction time is the time between seeing a hazard (or other stimulus) and responding to it, e.g. pressing the brake pedal.
  • Reaction times vary from person to person. Typical values range from 0.2 s to 0.9 s.
  • A driver's reaction time can be increased by tiredness, drugs and alcohol.
  • Distractions, such as using a mobile phone or talking to passengers, may also affect a driver's ability to react.

Reaction time and thinking distance

  • During the reaction time, the vehicle keeps moving at its original speed.
  • Thinking distance = speed × reaction time (s = v t).
  • A longer reaction time or a greater speed gives a longer thinking distance, and so a longer stopping distance.
  • Example: at 25 m/s, an increase in reaction time from 0.5 s to 0.9 s increases the thinking distance from 12.5 m to 22.5 m.

Measuring reaction time: the ruler drop

diagram
  • A partner holds a metre ruler vertically, with the zero mark level with the top of your open finger and thumb.
  • They drop it without warning. You catch it as quickly as you can and read the distance it fell.
  • 051015202530finger and thumbat the zero mark051015202530caught: fell 15 cmdrops
    The ruler-drop test: the further it falls before you catch it, the longer your reaction time.
  • The further the ruler falls, the longer your reaction time. A conversion table or graph turns the distance into a time.
  • Repeat several times and calculate a mean. Keep the same catching hand, the same starting position and the same person dropping the ruler.
  • Computer tests, where you click as soon as the screen changes, are another method.

How to answer each type of question

Recall typical values and factors

3 marksGrade 3
  1. Give a value between 0.2 s and 0.9 s.
  2. Choose from tiredness, alcohol, drugs, distractions.

Example. (a) Give a typical value for a person's reaction time.
(b) Give two factors that could increase a driver's reaction time.

Show the model answerHide the model answer
(a) any value from 0.2 s to 0.9 s (1)
(b) any two from: tiredness / drinking alcohol / taking drugs / distractions such as using a phone (2)

Calculate a change in thinking distance

3 marksGrade 5
  1. Calculate the thinking distance for each reaction time with s = v t.
  2. Subtract to find the change.

Example. A driver's reaction time is normally 0.50 s. While using a phone, it is 0.80 s.
Calculate the increase in thinking distance at a speed of 20 m/s.

Show the model answerHide the model answer
normal: 20 × 0.50 = 10 m (1)
using a phone: 20 × 0.80 = 16 m (1)
increase = 6.0 m (1)

Don’t lose marks

  • Saying alcohol increases the braking distance. It increases the reaction time, and so the thinking distance.
  • Giving a reaction time of several seconds. Typical values are less than 1 s.
  • Including an anomalous result when calculating a mean.
  • In the ruler drop, letting the catcher see when the ruler is about to be dropped, or changing the starting position of the fingers.

More tips

Memory tricks

  • Things that slow reactions: tiredness, drugs, alcohol, distractions.
  • Quick thinking distance: speed in m/s × reaction time in s. At 30 m/s with 0.7 s, it is 21 m.
  • Reaction time affects the thinking distance only, never the braking distance.

Exam technique

  • For method questions, say what is measured (the distance fallen), how it becomes a reaction time, and how you make the result more reliable (repeats and a mean).
  • In 'evaluate' questions, quote numbers from the data and compare like with like, e.g. at the same speed.
  • Link each factor in a chain: reaction time → thinking distance → stopping distance.

What each grade needs

What you need to be able to do, from the first marks up to the top grade.

  1. Grade 3
    Recall typical reaction timesTypical reaction times range from 0.2 s to 0.9 s.
  2. Grade 4
    List factors that increase reaction timeTiredness, drugs, alcohol and distractions (e.g. using a phone).
  3. Grade 5
    Calculate thinking distance from reaction timeThinking distance = speed × reaction time.
  4. Grade 5
    Describe the ruler-drop reaction time testCatch a dropped ruler; the further it falls before you catch it, the longer your reaction time.

Quick recall

Cover the answers and test yourself. The app has these as flashcards that come back just before you'd forget them.

Give two factors that can increase a driver’s reaction time.
Any two of: tiredness, alcohol, drugs, distractions.

Sample questions

Written for this site in the style of AQA exam questions. They are not taken from real past papers.

Question 1Easy5 marks
(a) Which of these is a typical reaction time for a driver?
Tick (✓) one box.[1]
  • 0.02 s
  • 0.5 s
  • 2.5 s
  • 5.0 s
(b) Give two factors that can increase a driver’s reaction time.[2]
(c) A driver has a reaction time of 0.60 s and is travelling at 15 m/s.
Calculate the thinking distance.
Use the equation:
distance = speed × time[2]
Show the answer and mark scheme
(a) Answer: 0.5 s
(b) Answer: Any two of: tiredness, alcohol, drugs, distractions.
  • tiredness
  • drinking alcohol
  • taking (some) drugs
  • distractions, e.g. using a mobile phone
(c) Answer: 9.0 m
  • s = 15 × 0.60
  • 9.0 (m)
Question 2Medium5 marks
A student carries out the ruler-drop test to measure their reaction time.
(a) Explain why the student should repeat the test several times and calculate a mean, rather than relying on a single reading.[2]
(b) The student’s five results are 0.18 s, 0.21 s, 0.19 s, 0.55 s and 0.20 s.
Identify the anomalous result.[1]
(c) Calculate the mean of the remaining results.[2]
Show the answer and mark scheme
(a) Answer: A single reading may be untypical or anomalous; a mean of repeats reduces the effect of random variation.
  • a single reading could be affected by random variation (for example a lapse in concentration), so it may not be typical / could be anomalous
  • repeating and calculating a mean reduces the effect of random variation, giving a more reliable value
(b) Answer: 0.55 s.
  • 0.55 s
(c) Answer: 0.20 s (0.195 s) s
  • (0.18 + 0.21 + 0.19 + 0.20) ÷ 4
  • 0.20 (s) (0.195)

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