Skip to content
  • Home
  • Subjects
  • GCSE revision
  • GCSE Maths
  • GCSE Physics
  • GCSE Chemistry
  • GCSE Biology
  • GCSE English Language
  • GCSE English Literature
  • GCSE Computer Science
  • GCSE History
  • GCSE Geography
  • A-Level Maths
  • A-Level Physics
  • A-Level Chemistry
  • A-Level Biology
  • A-Level Economics
  • A-Level Maths revision
  • GCSE Maths revision hub
  • GCSE Maths topic guides
  • Lessons
  • Exam questions
  • Universities
  • University revision
  • University AI flashcards
  • Predicted papers
  • Try a free question
  • Pricing
  • Blog
  • Guides
  • Revision guides index
  • Schools
  • Parents
  • About
  • Contact
StudyVectorStudyVector
GCSEA-LevelUniversitySchoolsPricing
Try a free questionLog in
  1. Home
  2. >Mathematics
  3. >Statistics
  4. >Regression & Correlation

Regression & Correlation — A-Level Mathematics Revision

Revise Regression & Correlation for A-Level Mathematics. Step-by-step explanation, worked examples, common mistakes and exam-style practice aligned to AQA, Edexcel and OCR.

At a glance

What StudyVector is
An exam-practice platform with board-aligned questions, explanations, and adaptive next steps.
This topic
Regression & Correlation in A-Level Mathematics: explanation, examples, and practice links on this page.
Who it’s for
Students revising A-Level Mathematics for UK exams.
Exam boards
Practice is aligned to major specifications (AQA, Edexcel, OCR, WJEC, Eduqas, Cambridge International (CIE), SQA, IB, AP).
Free plan
Sign up free to use tutor paths and full feedback on your answers. Pricing
What makes it different
Syllabus-shaped practice and progress tracking—not generic AI answers.
Lesson coverage: Ready

Topic has curated content entry with explanation, mistakes, and worked example. [auto-gate:promote; score=75.25]

Curriculum index — MathematicsRevision overviewSubject overview

Recommended next topic

Next step: Statistical Sampling

Continue in the same course — structured practice and explanations on StudyVector.

Go to Statistical Sampling

Related topics in Statistics

  • Data Presentation & Interpretation
  • Probability
  • Statistical Distributions
  • Normal Distribution

What is Regression & Correlation?

Regression and correlation at A-Level involve analysing the relationship between two variables. You will learn to calculate and interpret the product moment correlation coefficient to measure the strength of a linear relationship, and to find the equation of a regression line to make predictions.

Board notes: All A-Level Maths boards (AQA, Edexcel, OCR) cover regression and correlation. The calculation of the product moment correlation coefficient and the equation of the regression line are key topics for all boards.

Step-by-step explanation

Worked example

A set of data has a product moment correlation coefficient of 0.8. This indicates a strong positive linear relationship between the two variables. The equation of the regression line of y on x is y = 2x + 5. If x = 10, the predicted value of y is 2(10) + 5 = 25.

Practise this topic

Jump into adaptive, exam-style questions for Regression & Correlation. Free to start; sign in to save progress.

Start practice — Regression & CorrelationTopic question sets

Common mistakes

  • 1Confusing correlation with causation. A strong correlation between two variables does not necessarily mean that one causes the other; there may be a third variable involved.
  • 2Extrapolating beyond the range of the data when using a regression line to make predictions. The regression line is only valid for the range of the data used to create it.
  • 3Incorrectly interpreting the product moment correlation coefficient. A value close to 1 or -1 indicates a strong linear relationship, while a value close to 0 indicates a weak linear relationship.

Regression & Correlation exam questions

Exam-style questions for Regression & Correlation with mark-scheme style solutions and timing practice. Aligned to AQA, Edexcel and OCR specifications.

Regression & Correlation exam questions

Get help with Regression & Correlation

Get a personalised explanation for Regression & Correlation from the StudyVector tutor. Ask follow-up questions and work through problems with step-by-step support.

Open tutor

Free full access to Regression & Correlation

Sign up in 30 seconds to unlock step-by-step explanations, exam-style practice, instant feedback and on-demand coaching — completely free, no card required.

Start Free

Try a practice question

Practice QuestionQ1
2 marks

A student is working through a Regression & Correlation problem. Solve the following and show your full working.

A) 12x + 4
B) 4(3x + 1)
C) 12x − 4
D) 3x + 4

Unlock Regression & Correlation practice questions

Get instant feedback, step-by-step help and exam-style practice — free, no card needed.

Start Free — No Card Needed

Already have an account? Log in

Step-by-step method

Step-by-step explanation

4 steps · Worked method for Regression & Correlation

1

Core concept

Regression and correlation at A-Level involve analysing the relationship between two variables. You will learn to calculate and interpret the product moment correlation coefficient to measure the stre…

3 more steps below
2

Worked method

Apply the key method step-by-step, showing all your working clearly.

3

Common pitfalls

Watch out for the most common mistakes. Sign up to see them highlighted in your own answers.

4

Exam technique

Learn exactly what examiners look for — including the marks awarded at each step.

3 steps locked
Unlock all steps — Free

Frequently asked questions

  • What is the difference between the regression line of y on x and the regression line of x on y?

    The regression line of y on x is used to predict y from x, and it minimises the sum of the squared vertical distances from the data points to the line. The regression line of x on y is used to predict x from y, and it minimises the sum of the squared horizontal distances.

  • What is the product moment correlation coefficient?

    The product moment correlation coefficient (PMCC), denoted by r, is a measure of the linear correlation between two variables. It takes a value between -1 and 1, where 1 is total positive linear correlation, -1 is total negative linear correlation, and 0 is no linear correlation.

More resources

  • Regression & Correlation practice questions
  • Regression & Correlation exam questions
  • Statistics
  • All exam questions
  • Predicted papers

On this page

  • Explanation
  • Worked examples
  • Practice
  • Exam questions
ExplanationWorked examplesPracticeExam questions
StudyVectorStudyVector

StudyVector helps students focus on the right next step across GCSE, A-Level, admissions and university revision, with board-specific practice, clear feedback, and calm study structure.

Grounded in mark schemes, source checks and examiner-style standards

Coaching and automated feedback stay within examiner-style schemes and specification boundaries. Content is cross-referenced with UK exam board materials where we hold them in-product, and labelled clearly when evidence is lighter — see how we define this.

Audience

  • For students
  • For schools
  • For parents

Explore

  • Guides index
  • Blog
  • GCSE revision
  • A-Level revision
  • University revision
  • Try a free question

Compare

  • StudyVector vs Save My Exams
  • StudyVector vs Up Learn
  • StudyVector vs Medly
  • StudyVector vs Seneca

Company

  • About
  • Contact
  • Admissions

Legal

  • Legal centre
  • Privacy Policy
  • Terms
  • Accuracy policy
  • Cookie policy
  • Acceptable use
  • Subscription terms
  • Sitemap

© 2026 StudyVector. Calm strategy for exam mastery.