AQA · GCSE · Combined Science

    Course version: 8464 · Version from Sept 2018

    The human nervous system: Students should be able to translate information about reaction times between numerical and graphical forms.

    Reaction time is the interval between a stimulus and the response it triggers, measured in seconds or milliseconds.

      Study notes

      From the checked teaching notes for this specification point.

      The idea

      Reaction time is the interval between a stimulus and the response it triggers, measured in seconds or milliseconds. In a ruler-drop test, the distance a ruler falls before being caught represents the reaction time. Data from repeated trials can be recorded in a table, and mean reaction times for different conditions can be displayed on a bar chart. Alternatively, a line graph can show reaction time against a continuous variable, such as caffeine intake or time of day. Translating between forms means reading values accurately from a graph, plotting a table of means correctly, and describing the trend or comparison the graph reveals.

      What earns the marks

      • Identify the stimulus and the response in a described reaction-time test, stating that reaction time is measured in seconds or milliseconds.
      • Read a value from a plotted graph, including interpolating between labelled gridlines and stating the unit with the answer.
      • Plot a table of means accurately on axes with correct scales, labels and units.
      • Describe the overall trend or compare conditions shown in graphical data.
      • Explain why repeated trials and a mean are used, linking this to reducing the effect of random variation in human responses.

      Common mistakes and how to put them right

      • Joining bar-chart tops with a line as if the categories were continuous.

        Put it right: Keep separate bars for discrete conditions and reserve line graphs for continuous variables.

      • Reading a graph value without its unit or misreading the scale, for example treating each small square as 1 unit when it represents 0.2 s.

        Put it right: Check the scale before reading.

      • Confusing the independent and dependent variables when plotting.

        Put it right: Place the variable you change (e.g. caffeine dose) on the x-axis and reaction time on the y-axis.

      Exam tips

      • When describing a graph, quote at least two numerical values from it to support the trend you state.
      • Check that axes are labelled with quantity and unit, and that the scale increases uniformly before plotting points.

      Try the lesson

      The start of the The human nervous system: Students should be able to translate information about reaction times between numerical and graphical forms. lesson, made from checked teaching notes for this specification point.

      Have a go first

      A student records their reaction times and plots them on a line graph. The y-axis represents reaction time in seconds. The major grid lines are marked every 0.10 s, with ten small squares between each major grid line. The point for trial 1 is plotted exactly three small squares above the 0.20 s line. What is the numerical value of the reaction time for trial 1?

      Listen

      Reaction time is the interval between a stimulus and the response it triggers, measured in seconds or milliseconds. In a ruler-drop test, the distance a ruler falls before being caught represents the reaction time. Data from repeated trials can be recorded in a table, and mean reaction times for different conditions can be displayed on a bar chart. Alternatively, a line graph can show reaction time against a continuous variable, such as caffeine intake or time of day. Translating between forms means reading values accurately from a graph, plotting a table of means correctly, and describing the trend or comparison the graph reveals. A strong answer earns marks for these points. Identify the stimulus and the response in a described reaction-time test, stating that reaction time is measured in seconds or milliseconds. Read a value from a plotted graph, including interpolating between labelled gridlines and stating the unit with the answer. Plot a table of means accurately on axes with correct scales, labels and units. Describe the overall trend or compare conditions shown in graphical data. A common slip: Joining bar-chart tops with a line as if the categories were continuous. Instead, keep separate bars for discrete conditions and reserve line graphs for continuous variables. Exam tip: When describing a graph, quote at least two numerical values from it to support the trend you state.

      See it

      A flowchart running from top to bottom. A box labelled "Stimulus" has an arrow to a box labelled "Response". An arrow leads to a box labelled "Reaction time: interval between stimulus and response". From this box two arrows lead out: one to a box labelled "Measured in seconds or milliseconds", and one to a box labelled "Ruler-drop test: distance ruler falls represents reaction time". An arrow from the ruler-drop box leads to "Repeated trials recorded in a table", then to "Mean reaction times". From the mean box two arrows lead out: one to "Bar chart for different conditions" and one to "Line graph against a continuous variable".
      It shows how a stimulus and response give a reaction time, how the ruler-drop test and repeated trials produce a mean, and how that mean can be shown as a bar chart or a line graph.

      Label the diagram

      Some boxes have lost their names. Pick the right name for each number.

      The diagram again, with 3 boxes numbered instead of named. A flowchart running from top to bottom. A box labelled "Stimulus" has an arrow to a box labelled "Response". An arrow leads to a box labelled "Reaction time: interval between stimulus and response". From this box two arrows lead out: one to a box labelled "Measured in seconds or milliseconds", and one to a box labelled "Ruler-drop test: distance ruler falls represents reaction time". An arrow from the ruler-drop box leads to "Repeated trials recorded in a table", then to "Mean reaction times". From the mean box two arrows lead out: one to "Bar chart for different conditions" and one to "Line graph against a continuous variable".
      • 1Box 1

      • 2Box 2

      • 3Box 3

      0 of 3 labelled

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