Pearson Edexcel GCSE Mathematics Linked Pair Pilot Past Papers
Download Pearson Edexcel GCSE Mathematics Linked Pair Pilot past papers, mark schemes. Applications of Maths & Methods in Maths. 150 resources available.
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150 of 150 resources — page 1 of 6
June 2014
5 filesGCSE Mathematics Linked Pair Pilot – Mark scheme – June 2014 – Application of Mathematics (2AM01) – Unit 2 Foundation (5AM2F)
GCSE Mathematics Linked Pair Pilot – Mark scheme – June 2014 – Application of Mathematics (2AM01) – Unit 2 Higher (5AM2H)
GCSE Mathematics Linked Pair Pilot – Mark scheme – June 2014 – Application of Mathematics (2AM01) – Unit 1 Foundation (5AM1F)
GCSE Mathematics Linked Pair Pilot – Exam paper – June 2014 – Methods in Mathematics (2MM01) – Unit 2 Foundation (5MM2F)
GCSE Mathematics Linked Pair Pilot – Exam paper – June 2014 – Application of Mathematics (2AM01) – Unit 2 Foundation (5AM2F)
November 2014
3 filesGCSE Mathematics Linked Pair Pilot – Mark scheme – November 2014 – Applications of Mathematics – Paper 2H (5AM2H)
GCSE Mathematics Linked Pair Pilot – Exam paper – November 2014 – Applications of Mathematics – Paper 1F (5AM1F)
GCSE Mathematics Linked Pair Pilot – Exam paper – November 2014 – Methods in Mathematics – Paper 2H
November 2013
5 filesGCSE Mathematics Linked Pair Pilot – Exam Paper – November 2013 – Applications of Mathematics – Paper 2F (5AM2F)
GCSE Mathematics Linked Pair Pilot – Mark scheme – November 2013 – Methods in Mathematics – Paper 1H (5MM1H)
GCSE Mathematics Linked Pair Pilot – Mark scheme – November 2013 – Applications of Mathematics – Paper 1F (5AM1F)
GCSE Mathematics Linked Pair Pilot – Mark scheme – November 2013 – Methods in Mathematics – Paper 1F (5MM1F)
GCSE Mathematics Linked Pair Pilot – Exam Paper – November 2013 – Methods in Mathematics – Paper 1F (5MM1F)
June 2013
2 filesJune 2012
2 filesNovember 2012
1 fileGCSE Mathematics Linked Pair Pilot – Mark scheme – November 2012 – Methods in Mathematics (2MM01) – Unit 2 Higher (5MM2H)
November 2011
3 filesGCSE Mathematics Linked Pair Pilot – Exam Paper – November 2011 – Applications of Mathematics – Unit 2 – Applications 2 – Higher Tier
GCSE Mathematics Linked Pair Pilot – Exam Paper – November 2011 – Applications of Mathematics – Unit 1 – Applications 1 – Foundation Tier
GCSE Mathematics Linked Pair Pilot – Exam Paper – November 2011 – Methods in Mathematics – Unit 2 – Methods 2 – Foundation Tier
June 2011
4 filesGCSE Mathematics Linked Pair Pilot – Exam Paper – June 2011 – Applications of Mathematics – Unit 2 – Applications 2 – Foundation Tier
GCSE Mathematics Linked Pair Pilot – Mark scheme – June 2011 – Methods in Mathematics (GCSE) Unit 1: Methods 5MM1H 01
GCSE Mathematics Linked Pair Pilot – Exam Paper – June 2011 – Applications of Mathematics – Unit 1 – Applications 1 – Higher Tier
GCSE Mathematics Linked Pair Pilot – Mark scheme – June 2011 – Methods in Mathematics (GCSE) Unit 2: Methods 5MM2H_01
The Edexcel Mathematics Linked Pair Pilot: A Dual-GCSE Experiment in Applied and Pure Mathematics
Exam Paper Structure
Applications of Mathematics (Non-calculator)
Applications of Mathematics (Calculator)
Methods in Mathematics (Non-calculator)
Methods in Mathematics (Calculator)
Key Information
| Exam Board | Pearson Edexcel |
| Specification Codes | 2AM01 (Applications), 2MM01 (Methods) |
| Qualification | GCSE (pilot scheme) |
| Grading Scale | A*-G (legacy) |
| Assessment Type | Written exams only |
| Tiers | Foundation and Higher |
| Components | Applications of Mathematics + Methods in Mathematics |
| Number Of Papers | 2 per component (4 total) |
| Status | Discontinued pilot |
| Total Resources | 150 |
Key Topics in Mathematics Linked Pair Pilot
Topics you need to know
Exam Command Words
| Command word | What the examiner expects |
|---|---|
| Calculate | Work out the numerical value, showing all working |
| Show that | Provide all steps to verify the given statement is true |
| Prove | Show algebraically that a statement is always true |
| Sketch | Draw a graph showing key features — not exact values — with labelled axes |
| Describe | State the mathematical transformation or feature precisely |
| Simplify | Write an expression in its most reduced form |
| Factorise | Write an expression as a product of its factors |
| Expand | Multiply out brackets, collecting like terms |
| Hence | Use your answer to the previous part to find the next result |
Typical Grade Boundaries
| Grade | Approximate mark needed |
|---|---|
| Grade A* | 85–95% |
| Grade A | 75–84% |
| Grade B | 65–74% |
| Grade C | 55–64% |
| Grade D | 45–54% |
| Grade E | 35–44% |
| Grade F | 25–34% |
| Grade G | 15–24% |
⚠️ Legacy A*-G grading (Linked Pair Pilot, 2AM01/2MM01 — discontinued). Approximate boundaries only.
Using the Linked Pair Archive for Applied Problem-Solving and Mathematical Modelling Practice
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