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Learning objective

Determine the equation of a line of best fit, expressed in the form y = mx + c.

Read the explanation, check the common trap, then practise with flashcards and questions.

Exam focus

  • Read the explanation.
  • Check key terms.
  • Practise with linked questions.
Cambridge IGCSE StatisticsBivariate distributions

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Quick explanation

Determine the equation of a line of best fit, expressed in the form y = mx + c

  • This point belongs to Bivariate distributions, especially Bivariate distributions outcomes.
  • You need to be able to determine the equation of a line of best fit, expressed in the form y = mx + c.
  • The key ideas to know are Calculate and Determine.
  • Use the linked flashcards and practice questions to check recall, then practise applying the idea in an exam-style answer.

Key concepts

CalculateDetermine

Why it matters

This objective helps connect Bivariate distributions outcomes to exam-style questions, flashcards, and revision notes for Bivariate distributions.

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Flashcards10 linked cards

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Practice Questions7 linked questions

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0 of 5 attempted

Paper 1 structured question: Bivariate distributions

Paper 1Statistical Techniques3 marks

Data Table

Study Hours and Test Marks

Data collected by the student

Hours studied (x)Marks scored (y)
150
255
365
470
575
  1. a

    Calculate the equation of the line of best fit in the form y = mx + c using the points (1, 50) and (5, 75).

    Aim for approximately 3 distinct marking points.

    [3]
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