A Level Mathematics

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A LevelMathematicsSubjectio nFTatq u alactoOfDR Ac r e ditThis draft qualification has not yet been accredited by Ofqual. It is published to enable teachers to have early sight ofour proposed approach to Pearson Edexcel Level 3 Advanced GCE in Mathematics (9MA0). Further changes may berequired and no assurance can be given at this time that the proposed qualification will be made available in its currentform, or that it will be accredited in time for first teaching in September 2017 and first award in 2018.Specification DRAFTPearson Edexcel Level 3 Advanced GCE in Mathematics (9MA0)First teaching from September 2017First certification from 2018

Subjectio nFTatq u alactoOfDR Ac r e dit

Contents1Introduction2Why choose Edexcel A Level Mathematics?2Supporting you in planning and implementing this qualification3Qualification at a glance527Subject content and assessment informationPaper 1 and Paper 2: Pure Mathematics11Paper 3: Statistics and Mechanics29Assessment Objectives38340Administration and general informationEntries40Access arrangements, reasonable adjustments, special consideration andmalpractice40Student recruitment and progression43DR AAppendix 3: Use of calculatorsq u alAppendix 4: Assessment Objectives47toOfAppendix 2: NotationSubjectFTio nAppendix 1: Formulae51565861Appendix 6: Transferable skills63acatAppendix 5: The context for the development of this qualificationc r e ditAppendix 7: Level 3 Extended Project qualification64Appendix 8: Codes66

1 IntroductionWhy choose Edexcel A Level Mathematics?We have listened to feedback from all parts of the mathematics subject community, includinghigher education. We have used this opportunity of curriculum change to redesign aqualification that reflects the demands of a wide variety of end users, as well as retainingmany of the features that have contributed to the increasing popularity of GCE Mathematicsin recent years.We will provide: Simple, intuitive specifications that enable co-teaching and parallel delivery.Increased pressure on teaching time means that it’s important you can cover the contentof different specifications together. Our specifications are designed to help you co-teachA and AS Level, as well as deliver maths and further maths in parallel. Clear, familiar, accessible exams. Our new exam papers will deliver everything you’dexpect from us as the leading awarding body for maths. They’ll take the moststraightforward and logical approach to meet the government’s requirements. They’ll usethe same clear design that you’ve told us makes them so accessible, while also ensuringa range of challenge for all abilities. A wide range of exam practice to fully prepare students and help you track progress.With the new linear exams your students will want to feel fully prepared and know howthey’re progressing. We’ll provide lots of exam practice to help you and your studentsunderstand and prepare for the assessments, including secure mock papers, practicepapers and free topic tests with marking guidance. Complete support and free materials to help you understand and deliver thespecification. Change is easier with the right support, so we’ll be on hand to listen andgive advice on how to understand and implement the changes. Whether it’s through ourLaunch, Getting Ready to Teach, and Collaborative Networks events or via the renownedMaths Emporium, we’ll be available face to face, online or over the phone throughout thelifetime of the qualification. We’ll also provide you with free materials such as schemes ofwork, topic tests and progression maps.Subject 2io nFTatq u alactoOfDR Ac r e ditThe published resources you know and trust, fully updated for 2017. Our newA Level Maths and Further Maths textbooks retain all the features you know and loveabout the current series, while being fully updated to match the new specifications.Each textbook comes packed with additional online content that supports independentlearning and they all tie in with the free qualification support, giving you the mostcoherent approach to teaching and learning.Pearson Edexcel Level 3 Advanced GCE in MathematicsSpecification – Draft 1.4 – 27 January 2017 – Pearson Education Limited 2017

Supporting you in planning and implementingthis qualificationPlanning Our Getting Started guide gives you an overview of the new A Level qualification tohelp you to get to grips with the changes to content and assessment, as well as helpingyou understand what these changes mean for you and your students. We will give you a course planner and scheme of work that you can adapt to suityour department. Our mapping documents highlight the content changes between the legacy modularspecification and the new linear specifications.Teaching and learningThere will be lots of free teaching and learning support to help you deliver the newqualifications, including: topic guides covering new content areas teaching support for problem solving, modelling and the large data set a student guide containing information about the course to inform your students andtheir parents.SubjectDR AtoOfPreparing for examsFTio nq u alWe will also provide a range of resources to help you prepare your students for theassessments, including:specimen papers written by our senior examiner team practice papers made up from past exam questions that meet the new criteria secure mock papers marked exemplars of student work with examiner commentaries.acat c r e ditResultsPlus and Exam WizardResultsPlus provides the most detailed analysis available of your students’ examperformance. It can help you identify the topics and skills where further learning wouldbenefit your students.Exam Wizard is a data bank of past exam questions (and sample paper and specimen paperquestions) allowing you to create bespoke test papers.Pearson Edexcel Level 3 Advanced GCE in MathematicsSpecification – Draft 1.4 – 27 January 2017 Pearson Education Limited 20173

Get help and supportMathematics Emporium – support whenever you need itThe renowned Mathematics Emporium helps you keep up to date with all areas of mathsthroughout the year, as well as offering a rich source of past questions and, of course,access to our in-house maths experts Graham Cumming and his team.Sign up to get Emporium emailsGet updates on the latest news, support resources, training and alerts for entry deadlinesand key dates direct to your inbox. Just email mathsemporium@pearson.com to sign up.Emporium websiteOver 12,000 documents relating to past and present Edexcel mathematics qualificationsavailable free. Visit www.edexcelmaths.com/ to register for an account.Subject4io nFTatq u alactoOfDR Ac r e ditPearson Edexcel Level 3 Advanced GCE in MathematicsSpecification – Draft 1.4 – 27 January 2017 – Pearson Education Limited 2017

Qualification at a glanceContent and assessment overviewThe Pearson Edexcel Level 3 Advanced GCE in Mathematics consists of threeexternally-examined papers.Students must complete all assessment in May/June in any single year.Paper 1: Pure Mathematics 1 (*Paper code: 9MA0/01)Paper 2: Pure Mathematics 2 (*Paper code: 9MA0/02)Each paper is:2 hours written examination33.33% of the qualification100 marksContent overview Topic 1 – Proof Topic 2 – Algebra and functions Topic 3 – Coordinate geometry in the (x, y) plane Topic 4 – Sequences and series Topic 5 – Trigonometry Topic 6 – Exponentials and logarithms Topic 7 – Differentiation Topic 8 – Integration Topic 9 – Numerical methods Topic 10 – VectorsSubjectio nFTatq u alactoOfAssessment overviewDR Ac r e dit Paper 1 and Paper 2 may contain questions on any topics from the Pure Mathematicscontent. Students must answer all questions. Calculators can be used in the assessment.Pearson Edexcel Level 3 Advanced GCE in MathematicsSpecification – Draft 1.4 – 27 January 2017 Pearson Education Limited 20175

Paper 3: Statistics and Mechanics (*Paper code: 9MA0/03)2 hours written examination33.33% of the qualification100 marksContent overviewSection A: Statistics Topic 1 – Statistical sampling Topic 2 – Data presentation and interpretation Topic 3 – Probability Topic 4 – Statistical distributions Topic 5 – Statistical hypothesis testingSection B: Mechanics Topic 6 – Quantities and units in mechanics Topic 7 – Kinematics Topic 9 – Forces and Newton’s laws Topic 9 – MomentsSubjectAssessment overviewOfPaper 3 will contain questions on topics from the Statistics content in Section A andMechanics content in Section B. Students must answer all questions. Calculators can be used in the assessment.FTio nq u alDR Ato ac6at*See Appendix 8: Codes for a description of this code and all other codes relevant tothis qualification.c r e ditPearson Edexcel Level 3 Advanced GCE in MathematicsSpecification – Draft 1.4 – 27 January 2017 – Pearson Education Limited 2017

2 Subject content and assessmentinformationQualification aims and objectivesThe aims and objectives of this qualification are to enable students to: understand mathematics and mathematical processes in a way that promotesconfidence, fosters enjoyment and provides a strong foundation for progress tofurther study extend their range of mathematical skills and techniques understand coherence and progression in mathematics and how different areas ofmathematics are connected apply mathematics in other fields of study and be aware of the relevance of mathematicsto the world of work and to situations in society in general use their mathematical knowledge to make logical and reasoned decisions in solvingproblems both within pure mathematics and in a variety of contexts, and communicatethe mathematical rationale for these decisions clearly reason logically and recognise incorrect reasoning generalise mathematically construct mathematical proofs use their mathematical skills and techniques to solve challenging problems that requirethem to decide on the solution strategy recognise when mathematics can be used to analyse and solve a problem in context represent situations mathematically and understand the relationship between problemsin context and mathematical models that may be applied to solve them draw diagrams and sketch graphs to help explore mathematical situations andinterpret solutions make deductions and inferences and draw conclusions by using mathematical reasoning interpret solutions and communicate their interpretation effectively in the context ofthe problem read and comprehend mathematical arguments, including justifications of methods andformulae, and communicate their understanding read and comprehend articles concerning applications of mathematics and communicatetheir understanding use technology such as calculators and computers effectively and recognise when theiruse may be inappropriate take increasing responsibility for their own learning and the evaluation of their ownmathematical development.Subjectio nFTatq u alactoOfDR Ac r e ditPearson Edexcel Level 3 Advanced GCE in MathematicsSpecification – Draft 1.4 – 27 January 2017 Pearson Education Limited 20177

Overarching themesThe overarching themes should be applied along with associated mathematical thinking andunderstanding, across the whole of the detailed content in this specification.These overarching themes are inherent throughout the content and students are required todevelop skills in working scientifically over the course of this qualification. The skills showteachers which skills need to be included as part of the learning and assessment of thestudents.Overarching theme 1: Mathematical argument, language and proofA Level Mathematics students must use the mathematical notation set out in the bookletMathematical Formulae and Statistical Tables and be able to recall the mathematicalformulae and identities set out in Appendix 1.Knowledge/skillOT1.1Construct and present mathematical arguments through appropriate use ofdiagrams; sketching graphs; logical deduction; precise statements involvingcorrect use of symbols and connecting language, including: constant,coefficient, expression, equation, function, identity, index, term, variable.OT1.2Understand and use mathematical language and syntax as set out inthe content.OT1.3Understand and use language and symbols associated with settheory, as set out in the content.Apply to solutions of inequalities and probability.OT1.4Understand and use the definition of a function; domain and range offunctions.OT1.5Comprehend and critique mathematical arguments, proofs and justificationsof methods and formulae, including those relating to applications ofmathematics.Subject8io nFTatq u alactoOfDR Ac r e ditPearson Edexcel Level 3 Advanced GCE in MathematicsSpecification – Draft 1.4 – 27 January 2017 – Pearson Education Limited 2017

Overarching theme 2: Mathematical problem solvingKnowledge/skillOT2.1Recognise the underlying mathematical structure in a situationand simplify and abstract appropriately to enable problems to besolved.OT2.2Construct extended arguments to solve problems presented in anunstructured form, including problems in context.OT2.3Interpret and communicate solutions in the context of the originalproblem.OT2.4Understand that many mathematical problems cannot be solvedanalytically, but numerical methods permit solution to a required level ofaccuracy.OT2.5Evaluate, including by making reasoned estimates, the accuracyor limitations of solutions, including those obtained using numericalmethods.OT2.6Understand the concept of a mathematical problem solving cycle,including specifying the problem, collecting information,processing and representing information and interpreting results,which may identify the need to repeat the cycle.OT2.7Understand, interpret and extract information from diagrams andconstruct mathematical diagrams to solve problems, including inmechanics.Subjectq u alFTio nDR AKnowledge/skilltoOfOverarching theme 3: Mathematical modellingTranslate a situation in context into a mathematical model, makingsimplifying assumptions.OT3.2Use a mathem

Pearson Edexcel Level 3 Advanced GCE in Mathematics (9MA0) First teaching from September 2017 First certification from 2018 A Level Mathematics This draft qualification has not yet been accredited by Ofqual. It is published to enable teachers to have early sight of our proposed approach to Pearson Edexcel Level 3 Advanced GCE in Mathematics (9MA0).

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