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Pearson Edexcel AS Level

Pure Mathematics (AS)

Year group:

Proof

  • Proof by deduction
  • Proof by exhaustion
  • Disproof by counterexample
  • Proof by contradiction

Question sets coming soon

Algebra & Functions

  • Indices & surds
  • Quadratics
  • Simultaneous equations & inequalities
  • Polynomials
  • Functions & transformations
  • Partial fractions

Question sets coming soon

Coordinate Geometry

  • Straight lines
  • Circles
  • Parametric equations

Question sets coming soon

Sequences & Series

  • Binomial expansion
  • Arithmetic series
  • Geometric series
  • Recurrence relations

Question sets coming soon

Trigonometry

  • Trig ratios & graphs
  • Identities
  • Radians
  • Compound & double angles
  • Solving equations

Question sets coming soon

Exponentials & Logarithms

  • Exponential models
  • Logarithms
  • Natural log & e
  • Modelling with logs

Question sets coming soon

Differentiation

  • First principles
  • Rules of differentiation
  • Stationary points
  • Implicit & parametric
  • Applications

Question sets coming soon

Integration

  • Indefinite & definite
  • Areas under curves
  • Integration by parts & substitution
  • Differential equations

Question sets coming soon

Numerical Methods

  • Location of roots
  • Iteration
  • Newton-Raphson
  • Numerical integration

Question sets coming soon

Vectors

  • 2D & 3D vectors
  • Magnitude & direction
  • Position vectors
  • Geometric problems

Question sets coming soon

Pure Mathematics (AS) — frequently asked questions

Everything students and parents ask about revising Edexcel AS Pure Mathematics (AS).

The fastest route is past-paper-first revision: practise exam-style questions by topic, mark every answer against the real Pearson Edexcel AS Level mark scheme, then drill the topics where you lose marks. On MathsGradeUp you can do all of this for Pure Mathematics (AS) in one place — topic practice, full past papers and instant examiner-grade feedback.

Pearson Edexcel AS Level Pure Mathematics (AS) is mapped to the official specification and covers 10 units, including Proof, Algebra & Functions, Coordinate Geometry, Sequences & Series, Trigonometry, Exponentials & Logarithms and more. Every unit is broken down into subtopics so you can target exactly what you need to revise.

Yes. You can open full Edexcel AS Pure Mathematics (AS) past papers, write directly on them with pen and maths tools, save your work, export a PDF, and submit for examiner-grade marking against the mark scheme.

Yes — our predicted papers for Pure Mathematics (AS) are assembled from the topics that recur most in Pearson Edexcel AS Level exams and the topics you have practised least. They are a revision aid built from the specification, not leaked content.

Each answer is checked against the real Pearson Edexcel AS Level mark scheme, awarding method, accuracy and final-answer marks the way a real examiner would. You see exactly where marks were earned or dropped, with feedback you can act on.

Pure Mathematics (AS) on the Pearson Edexcel AS Level specification is aimed at Year 12. You can filter practice by year group and topic so the questions always match where you are in the course.

Yes. The Pure Mathematics (AS) content follows the current Pearson Edexcel AS Level specification, including all units and subtopics, so what you practise reflects what you will actually be examined on.

Yes — Pure Mathematics (AS) practice, past papers and marking are free during our early launch period. Subscription plans may be introduced later, but launch users get full access now.

You do not just get an answer to copy. Pure Mathematics (AS) marking guides you with hints, worked steps and mark-scheme-based feedback so you understand the method and pick up the marks yourself next time. Questions are tagged calculator and non-calculator so you can practise exactly the way each paper is sat.

Yes. Parents and tutors can see completed Pure Mathematics (AS) practice, accuracy, weak topics and overall exam readiness, making it easy to support revision and focus on the right areas.

Short, regular sessions beat occasional long ones. Aim for a few focused Pure Mathematics (AS) sessions a week, always finishing by marking your work so each session ends with clear next steps. The progress dashboard shows what to revise next.