Information in Tables, Charts & Diagrams (WJEC GCSE Maths & Numeracy (Double Award)): Revision Note

Exam code: 3320

Infographics, Tables & Charts

How might information be presented?

  • Information, data and numbers may be presented in a variety of formats depending on its purpose

    • E.g. Data in a scientific paper will be presented very differently to data presented in a social media advertisement, or on a train timetable

  • You should be able to interpret and use mathematical information in various visual forms

    • E.g. From a table, pictogram, or bar chart

What is an infographic?

  • An infographic is a visual representation of information or data

  • Images are used to help make it faster and easier to interpret

  • Below is an example of an infographic about water usage

Infographic showing global water footprint data, including import dependency, water per capita, renewable resources, and water used for producing various foods.
Infographic of water footprints around the world (by Tiffany Farrant, taken from Wikimedia Commons)
  • It displays a lot of data insights in a more appealing and visual format than a spreadsheet or lots of tables

  • This can make proportions or trends easier to see at a glance

  • Infographics may combine several types of charts and statistics

    • The example above includes:

      • Percentages

      • Pictograms

      • Bar charts

      • Ordered numbers

      • Coloured maps

Worked Example

Consider the infographic below.

Top 10 UK universities with highest STEM acceptance rates; De Montfort (32%), Coventry (22%), Greenwich, Derby (20%), infographic by SaveMyExams.

In a particular college, 12 females apply to STEM subjects at the University of Bath.

Using the information in the infographic, how many of these 12 females would you expect to be accepted onto their chosen subject at the University of Bath?

Answer:

Use the infographic to identify the relevant piece of data

Box number 7 shows the acceptance rate for females at the University of Bath for STEM subjects is 19%

Find 19% of 12

0.19 × 12 = 2.28

Round to the nearest integer, as you are looking for a number of people

Expected number = 2

Plans, Schedules & Timetables

What do I need to know about plans, schedules, timetables and calendars?

  • You must be able to interpret and use information related to times and dates contained in schedules, tables, timetables and calendars

    • A common example is a bus or train timetable, or tide times

How do I use bus and train timetables?

  • Bus and train timetables tend to use the 24-hour clock system

    • Each column represents a different bus or train

    • Times are listed as four digits without the colon ':'

    • The time in each cell usually indicates the departure time (when the bus/train leaves that stop/station)

    • The last location on the list usually shows the arrival time

A bus timetable

How do I create a plan or schedule?

  • You need to be able to create a plan or schedule using given information

  • This may involve timetables like the one above, or written information about dates and times

  • You may need to take into account:

    • When events must happen by (deadlines)

    • How long events last (duration)

    • The order that events need to occur in

  • For example,

    • Getting a bus to a location, completing some shopping there, then getting a train to your friend's house

    • Organising a renovation project involving a builder, plumber and painter who only have availability on certain dates and must be scheduled in order

Worked Example

The table below shows part of a bus timetable.

Coronation Street

0750

0800

0816

0832

0845

Albert Square

0818

0830

0849

0905

0915

Ramsey Street 

0825

0840

0903

0920

0928

Emmerdale Village

0834

0852

0918

0932

0940

Gareth plans to catch the 0750 bus from Coronation Street to the post office in Albert Square. He estimates that waiting in the queue and posting his parcel at the post office will take 15 minutes. He then plans to ride the bus to visit his friend Sam who lives in Emmerdale Village.

(a) What is the earliest time that Gareth can arrive in Emmerdale Village?

Answer:

Gareth takes the 0750 bus from Coronation Street which arrives in Albert Square at 0818

He then spends 15 minutes at the post office

0818 + 15 mins = 0833

This means he cannot use the 0830 bus from Albert Square, and must wait for the 0849 bus

Gareth then takes the 0849 bus from Albert Square to Emmerdale Village

This bus arrives at Emmerdale Village at 0918

0918 is the earliest time he can arrive in Emmerdale Village

Worked Example

Ms. Davies, the drama club director, needs to schedule three important people to rehearse simultaneously for 3 consecutive days in May for the upcoming school play.

The three people's availabilities for May are:

Lead Actor: Available only between May 1st and May 12th, inclusive.

School Hall: Available only between May 8th and May 19th, inclusive.

Stage Manager: Unavailable every Friday, Saturday, and Sunday.

Determine the suitable 3-day period(s) in May when Ms. Davies can schedule all three people to rehearse together.

Use the calendar below to help you.

May

Mon

Tue

Wed

Thu

Fri

Sat

Sun

1

2

3

4

5

6

7

8

9

10

11

12

13

14

15

16

17

18

19

20

21

22

23

24

25

26

27

28

29

30

31

Answer:

Consider which dates the Lead Actor and School Hall are both available

Lead Actor: Between 1st and 12th

Hall: between 8th and 19th

Therefore must be between 8th and 12th

Consider the limitations on the Stage Manager, who is not available on Fridays, Saturdays, and Sundays

Using the calendar, write down the days which are not Friday, Saturday, Sunday, between the 8th and 12th

Mon 8th May, Tue 9th May, Wed 10th May, Thu 11th May

It needs to be 3 consecutive days, so there are two options

Monday 8th May, Tuesday 9th May, Wednesday 10th May

or Tuesday 9th May, Wednesday 10th May, Thursday 11th May

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Jamie Wood

Author: Jamie Wood

Expertise: Maths Content Creator

Jamie graduated in 2014 from the University of Bristol with a degree in Electronic and Communications Engineering. He has worked as a teacher for 8 years, in secondary schools and in further education; teaching GCSE and A Level. He is passionate about helping students fulfil their potential through easy-to-use resources and high-quality questions and solutions.

Mark Curtis

Reviewer: Mark Curtis

Expertise: Maths Content Creator

Mark graduated twice from the University of Oxford: once in 2009 with a First in Mathematics, then again in 2013 with a PhD (DPhil) in Mathematics. He has had nine successful years as a secondary school teacher, specialising in A-Level Further Maths and running extension classes for Oxbridge Maths applicants. Alongside his teaching, he has written five internal textbooks, introduced new spiralling school curriculums and trained other Maths teachers through outreach programmes.