Discrete & Continuous Data (Edexcel IGCSE Maths A (Modular))

Revision Note

Flashcards

Discrete & Continuous Data

What is discrete and continuous data?

  • Numerical data (quantitative data) can be either continuous or discrete

  • Continuous data can take any numerical value on a scale

    • e.g. height, length, weight, mass

    • For continuous data the measurements can become more and more accurate the more you 'zoom in'

  • Discrete data can only take particular numerical values on a scale

    • Often these are integers

      • e.g. numbers of people or objects

    • But they don't have to be integers

      • e.g. shoe sizes, which include 'half sizes'

Examiner Tips and Tricks

Do you need some sort of scale to measure it? If so, it's likely to be continuous data.

Worked Example

State whether the data in the following examples is discrete or continuous.

(a) The weights of dogs participating in a dog show.

Weight can take any value, so it is continuous

Continuous

(b) The lengths of leaves taken from a particular tree.

Length can take any value, so it is continuous

Continuous

(c) The number of computers owned by each household in a particular city.

Only integer (i.e. whole number) values are possible, so it is discrete

Discrete

(d) The time taken, to the nearest hour, to complete a task by each person out of a group of people.

Although this is time, it wants it 'to the nearest hour', not measured continuously
Therefore only certain values are possible, so it is discrete

Discrete

(e) The time taken to swim 100 metres by each member of a swimming club.

Here there are no constraints placed on the measurement of time, therefore it could take any value, so is continuous

Continuous

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Naomi C

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Naomi graduated from Durham University in 2007 with a Masters degree in Civil Engineering. She has taught Mathematics in the UK, Malaysia and Switzerland covering GCSE, IGCSE, A-Level and IB. She particularly enjoys applying Mathematics to real life and endeavours to bring creativity to the content she creates.

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Dan graduated from the University of Oxford with a First class degree in mathematics. As well as teaching maths for over 8 years, Dan has marked a range of exams for Edexcel, tutored students and taught A Level Accounting. Dan has a keen interest in statistics and probability and their real-life applications.