Edexcel (Pearson) IGCSE Maths Grade Boundaries (2020-2024)

Grade boundaries are a key element of the education system, designed to ensure student grades accurately reflect their knowledge, understanding, and mastery of a subject. These boundaries are established by the different exam boards, AQA, Edexcel, and OCR, and they play a crucial role in determining final grades, shaping academic progression, and influencing future opportunities.

On this page, you'll find the latest grade boundaries for Edexcel (Pearson) IGCSE Maths, with insights to help you interpret them and practical tools to support your exam success.

SubjectYearMonthMaximum MarkGrade 9Grade 8Grade 7Grade 6Grade 5Grade 4Grade 3Grade 2Grade 1
Mathematics A (Foundation)2022January200----11990664320
Mathematics A (Foundation)2022January200----11889664320
Mathematics A (Foundation)2021January200----12397714520
Mathematics A (Foundation)2021January200----11893684420
Mathematics A (Foundation) Paper(s) 1F 2F2024November200----149125925926
Mathematics A (Foundation) Paper(s) 1F 2F2024June200----146121885522
Mathematics A (Foundation) Paper(s) 1F 2F2023November200----139116855424
Mathematics A (Foundation) Paper(s) 1F 2F2023June200----140117865524
Mathematics A (Foundation) Paper(s) 1F 2F2023January200----12898734823
Mathematics A (Foundation) Paper(s) 1F 2F2022June200----130100744823
Mathematics A (Foundation) Paper(s) 1F 2F2021November200----11687644220
Mathematics A (Foundation) Paper(s) 1F 2F2020November200----11893684420
Mathematics A (Foundation) Paper(s) 1FR 2FR2024June200----140117855423
Mathematics A (Foundation) Paper(s) 1FR 2FR2023June200----137108784818
Mathematics A (Foundation) Paper(s) 1FR 2FR2023January200----135104785226
Mathematics A (Foundation) Paper(s) 1FR 2FR2022June200----12287654321
Mathematics A (Foundation) Paper(s) 1FR 2FR2020November200----11893684420
Mathematics A (Foundation) Papers 1F & 2F2020January200----145120885624
Mathematics A (Foundation) Papers 1FR & 2FR2020January200----141112835425
Mathematics A (Higher)2022January2001361118664422110--
Mathematics A (Higher)2022January2001361118664422110--
Mathematics A (Higher)2021January2001411169168462413--
Mathematics A (Higher)2021January200152121916743208--
Mathematics A (Higher) Paper(s) 1H 2H2024November20016313611088674635--
Mathematics A (Higher) Paper(s) 1H 2H2024June20016313510784613825--
Mathematics A (Higher) Paper(s) 1H 2H2023November2001521239576573930--
Mathematics A (Higher) Paper(s) 1H 2H2023June2001521239575553525--
Mathematics A (Higher) Paper(s) 1H 2H2023January2001421179269472514--
Mathematics A (Higher) Paper(s) 1H 2H2022June2001421179269472514--
Mathematics A (Higher) Paper(s) 1H 2H2021November2001361118664422110--
Mathematics A (Higher) Paper(s) 1H 2H2020November2001411169168462413--
Mathematics A (Higher) Paper(s) 1HR 2HR2024June20016713811086623927--
Mathematics A (Higher) Paper(s) 1HR 2HR2023June20016013110380583625--
Mathematics A (Higher) Paper(s) 1HR 2HR2023January2001491249975522917--
Mathematics A (Higher) Paper(s) 1HR 2HR2022June2001431138463422110--
Mathematics A (Higher) Paper(s) 1HR 2HR2020November200152121916743208--
Mathematics A (Higher) Papers 1H & 2H2020January20015913110483624130--
Mathematics A (Higher) Papers 1HR & 2HR2020January20015813010382614131--
Mathematics B2022January30019615511484552611--
Mathematics B2022January30019615711887562611--
Mathematics B2021January30019715611586572813--
Mathematics B2021January300231186142106713618--
Mathematics B Paper(s) 01 022024November3002402001601331078168--
Mathematics B Paper(s) 01 022024June3002462051651341047459--
Mathematics B Paper(s) 01 022023November300231189148123987462--
Mathematics B Paper(s) 01 022023June300231189148122967158--
Mathematics B Paper(s) 01 022023January30018514610887664636--
Mathematics B Paper(s) 01 022022June30018514610887664636--
Mathematics B Paper(s) 01 022021November30019615511484552611--
Mathematics B Paper(s) 01 022020November30019615511484552611--
Mathematics B Paper(s) 01R 02R2024June3002442041641331027257--
Mathematics B Paper(s) 01R 02R2023June300231189148122977259--
Mathematics B Paper(s) 01R 02R2023January30018915011290684635--
Mathematics B Paper(s) 01R 02R2022June300227181136110856047--
Mathematics B Paper(s) 01R 02R2020November300231186142106713618--
Mathematics B Papers 01 & 022020January3002442101771441117861--
Mathematics B Papers 01R & 02R2020January3002412081751421097761--

Examiner-written IGCSE revision resources that improve your grades 2x

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What is the best way to prepare for your Edexcel (Pearson) Maths exam?

Preparing for your IGCSE exam requires the right resources and strategies. Here are some tools that can help you improve your performance:

  • Exam Questions: Use Edexcel (Pearson) IGCSE Maths exam questions to improve your knowledge on weaker topics. This will make it more likely that you will achieve higher raw marks in your IGCSE Maths exam.

  • Past Papers: Practice with Edexcel (Pearson) IGCSE Maths past exam papers to familiarise yourself with the format and types of questions. This helps in understanding how grade boundaries are applied in real exams.

  • Flashcards: Review key terms, formulas, and concepts with Edexcel (Pearson) IGCSE Maths flashcards to strengthen memory and understanding. This quick, efficient method is especially helpful for last-minute revision, making it easier to recall important information on exam day.

  • Revision Notes: Use Edexcel (Pearson) IGCSE Maths revision notes to break down complex topics into concise summaries. These notes help ensure you cover all essential content, providing a clear, structured way to review material before the exam.

  • Marking Schemes: Reviewing marking schemes can provide insights into how marks are awarded and what Edexcel (Pearson) examiners look for in responses.

Understanding IGCSE Grade Boundaries for Edexcel (Pearson) Maths

Grade boundaries for Edexcel (Pearson) IGCSE Maths exams play a crucial role in understanding your final results. These boundaries are set to define the minimum scores needed for each grade, ensuring consistent assessment standards across different exam sessions. Here’s some key information that’s useful to know:

  • Purpose of Grade Boundaries: Grade boundaries provide a standardised measure of student performance across various exam sessions. For example, Edexcel (Pearson) sets specific grade boundaries for IGCSE Maths to ensure fair grading for all students, whether the exam session was particularly challenging or straightforward.

  • Year-on-Year Shifts in Boundaries: Grade boundaries are not fixed; they can shift annually based on overall student performance and exam difficulty. For instance, if the Edexcel (Pearson) IGCSE Maths exam in a recent year proved more challenging, the grade boundaries might be adjusted to reflect that difficulty. This flexibility ensures that the students who took a more difficult paper aren’t unfairly disadvantaged.

  • Raw Marks vs. Scaled Marks: In Edexcel (Pearson) Maths exams, you’ll often encounter both raw marks and scaled marks. Raw marks are your original scores based on correct answers, while scaled marks adjust for any variations in exam difficulty. This process ensures that achieving a certain grade in Edexcel (Pearson) IGCSE Maths reflects the same level of understanding and skill, regardless of the exam version or year.

  • Differences Across Boards and Subjects: The criteria for setting grade boundaries can differ by board and subject. For example, the Edexcel (Pearson) IGCSE boundaries for Maths may not be the same as for other subjects, as each subject demands unique skills and knowledge. This customisation allows Edexcel (Pearson) to align boundaries with the specific requirements of each Maths exam, ensuring fair and accurate assessment.

Need help reaching your target grade? Explore our notes, questions by topic and worked solutions, tailor-made for Edexcel (Pearson) IGCSE Maths

Explore Edexcel (Pearson) IGCSE Maths

How are the Edexcel (Pearson) IGCSE grade boundaries determined?

Setting grade boundaries is a meticulous process undertaken by Edexcel (Pearson). The process involves several factors:

  • Exam Difficulty: The complexity of exam questions is a primary factor. For instance, if the Maths exam is particularly challenging, grade boundaries may be adjusted to ensure fairness.

  • Statistical Analysis: Edexcel (Pearson) will analyse statistical data on student performance. This includes comparing current results with previous years to maintain consistency in grading standards

  • Moderation: To ensure consistency in grades across the different exam boards, there is a process of moderation. Edexcel (Pearson) examiners will re-mark IGCSE Maths papers to ensure that the marking process has been fair to all students.

  • Examiner Judgments: Experienced examiners review a sample of Edexcel (Pearson) IGCSE Maths papers to gauge overall performance levels and set appropriate boundaries.

Got questions?
We’ve got answers

Past papers are vital for preparing for your exam. You can familiarise yourself with the structure and timings of the paper, the types of questions asked and the knowledge and skills needed to ace your exam.You can find Maths past papers for Edexcel (Pearson) IGCSE papers here.

If you’re feeling behind in Maths, don't worry! Your revision should focus on key concepts and topics that are likely to appear on the exam, you can use past exam papers to get a better idea of what these might be in the future. Create a structured revision timetable that dedicates extra time to key concepts and topics, ensuring the efficient use of your study time.

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