• A-Level Pure Maths Full Syllabus Pack cover
  • A-Level Pure Maths Full Syllabus Pack by KPC Notes Malta: Paper 1 and Paper 2, Note Pack, Exam Questions and Worked Solutions
  • Inverse trigonometric functions: principal ranges, a table of restricted functions and the graphs of the inverse sine and inverse tangent
  • Paper 1 Note Pack contents: the exam guide and Chapters 1 to 10
  • Paper 1 Note Pack contents: Chapters 10 to 15
  • Number sets and surds: the five number sets in a table, rules for surds and a worked example with conjugates
  • Rationalising and equations with surds: two worked examples, every step with its reason alongside
  • Related angles and exact values: the two special triangles drawn and a table of exact values
  • Complex numbers: a worked example finding the modulus and argument of a product and a quotient, shown on an Argand diagram
  • Stationary points and curve sketching: the kinds of stationary point, the second derivative test and a table of signs
  • Graphs of the reciprocal trigonometric functions with their asymptotes, drawn against their partner graphs
  • Parametric differentiation: the normal at a point and the second derivative, with the curve sketched
  • The exam guide: about how many marks each chapter earns on Paper 1 and how often each topic comes up on Paper 2
  • Three planes: when a system of three equations has one solution, infinitely many or none, with the five arrangements of planes drawn
  • Paper 2 Note Pack contents: Chapters 16 to 25
  • Paper 2 Note Pack contents: Chapter 26
  • Maclaurin series: the five standard series with their general terms and where each one is valid
  • Polar curves: a limacon with an inner loop drawn, and a table of the shapes of r = a + b cos theta
  • Vectors: the volume of a parallelepiped and a tetrahedron from the scalar triple product, with a worked example
  • Loci on the Argand diagram: the greatest and least values of |z| and arg z on a circle, drawn and worked
  • Polar coordinates: a worked example finding where the tangents to a cardioid are perpendicular and parallel to the initial line
  • Arc length: the Cartesian and parametric formulas, with a worked example
  • Area in polar coordinates: a region swept by a spiral, drawn and worked
  • Differentiating inverse trigonometric functions: the derivatives found by implicit differentiation
  • Paper 1 Exam Questions: the Trigonometry chapter opens with a circle and chord question in Paper 1 style
  • Paper 1 Exam Questions contents: Chapters 1 to 15 and Mock A and Mock B, Paper 1
  • Paper 1 Exam Questions: a question on a sine curve with its greatest and least values, with the graph
  • Paper 1 Exam Questions: a tilted rectangular block, with the R sin(theta + alpha) form
  • Mock A, Paper 1: the front page with the time allowed and the directions to candidates
  • Paper 1 Worked Solutions: a curve sketched with its asymptotes and turning points, every step marked [1]
  • Paper 1 Worked Solutions contents: Chapters 1 to 15 and the mock answers
  • Paper 1 Worked Solutions: complex roots on an Argand diagram, with a note on where marks are lost
  • Paper 1 Worked Solutions: a rotation and a reflection combined as matrices, with the reason for each step
  • Paper 1 Worked Solutions: integration by substitution and by parts, with every mark shown
  • Paper 2 Exam Questions: the Mathematical induction chapter in Paper 2 style, 15 marks a question
  • Paper 2 Exam Questions contents: Chapters 16 to 26 and Mock A and Mock B, Paper 2
  • Paper 2 Exam Questions: polar coordinates questions on a circle, a line and an area
  • Paper 2 Exam Questions: the Further differential equations chapter
  • Mock B, Paper 2: the front page with the time allowed and the directions to candidates
  • Paper 2 Worked Solutions: a three-petal rose curve drawn, with the area of a petal worked
  • Paper 2 Worked Solutions contents: Chapters 16 to 26 and the mock answers
  • Paper 2 Worked Solutions: a rational function sketched with its oblique asymptote, every step marked
  • Paper 2 Worked Solutions: the range of a rational function from the discriminant, with the curve sketched
  • Paper 2 Worked Solutions: partial fractions and the method of differences, every step marked [1]

A-Level Pure Maths | Full Syllabus Pack

A-Level Pure Maths | Full Syllabus Pack

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Everything for A-Level Pure Mathematics (MATSEC AM 27): Note Packs that teach the full syllabus in 26 chapters, 235 exam-style questions set at the same difficulty as real MATSEC papers with a worked solution for every one, and two full mock exams. Choose the notes, the practice questions with their solutions, or everything together.

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What's inside?

  • Note Packs: 26 chapters in syllabus order, split into a Paper 1 volume and a Paper 2 volume, with an 8 page exam guide at the front
  • 301 worked examples set out line by line, with the reason for every step written beside it
  • 168 formula boxes, labelled graphs and diagrams, and tables that compare methods side by side
  • Every chapter opens with what you will learn and how the topic is examined on the real papers
  • Exam Questions: 235 questions, 153 in Paper 1 style (10 marks) and 82 in Paper 2 style (15 marks), without answers for timed practice. Work on your own paper, as in the exam
  • Worked Solutions: every question answered in full, each step tagged [1] with the mark it earns, a line on where marks are usually lost, and a pointer to the Note Pack sections that teach it
  • Mock exams: Mock A and Mock B, each a full Paper 1 and Paper 2 laid out like the real papers, with worked solutions
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How many pages?

  • Everything: 1,017 pages in 6 PDFs
  • Note Packs: Paper 1 281 and Paper 2 195 pages (476 in all)
  • Exam Questions: Paper 1 63 and Paper 2 51 pages, mocks included (114 in all)
  • Worked Solutions: Paper 1 229 and Paper 2 198 pages, mocks included (427 in all)
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Which chapters are covered?

  • Paper 1 topics (15 chapters): 1 number systems, surds, indices and logarithms; 2 polynomials and partial fractions; 3 quadratics and inequalities; 4 sequences and series; 5 counting and probability; 6 curve sketching and transformations; 7 coordinate geometry; 8 functions; 9 trigonometry; 10 complex numbers I; 11 differentiation; 12 integration; 13 separable differential equations; 14 vectors I; 15 matrices I
  • Paper 2 topics (11 chapters): 16 summation of series and Maclaurin series; 17 mathematical induction; 18 complex numbers II; 19 vectors II; 20 further curve sketching; 21 further integration; 22 polar coordinates; 23 further matrices; 24 further differential equations; 25 numerical methods; 26 further probability
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How hard are the questions?

  • The same difficulty as real MATSEC papers: each question was written against a real MATSEC question of the same type and set at the same demand
  • Every question was solved blind from the question alone and checked against the worked solution, and the answers were checked by machine
  • Solutions follow the way MATSEC marks: method marks, accuracy marks and exact answers where the paper asks for them
  • The two mocks mirror the layout and timing of the real papers
  • All the books were audited for accuracy, marks and syllabus coverage
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Which option should I choose?

  • Everything: all 6 books: the Paper 1 and Paper 2 Note Packs, Exam Questions and Worked Solutions. Save €19.95
  • Note Packs only: the Paper 1 and Paper 2 Note Packs that teach the full syllabus (2 PDFs)
  • Exam Questions & Worked Solutions only: the 235 chapter questions and both mock exams, with and without answers (4 PDFs)
  • The notes teach it, the questions test it: Everything is the best value
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How does it help?

  • Written to be studied on your own: every topic is explained, not just summarised
  • Learn a chapter in the Note Pack, answer its questions under timed conditions, then mark yourself step by step
  • See exactly what earns each mark, and the slips that lose them
  • Finish with two full mock exams before the real thing
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How do I receive it?

  • Sent as PDFs by email
  • Your download link arrives a few seconds after you pay
  • Nothing is posted, but you are free to print it
  • For your own personal use
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Can I see a preview?

  • Yes, tap the cover or View sample pages at the top of this page to flick through real pages
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Will it stay up to date?

  • Yes: it follows the current MATSEC AM 27 syllabus
  • We update our packs every year to match the syllabus
  • Bought from us before? Ask for the latest edition, free of charge
A-Level Pure Maths Full Syllabus Pack cover

A-Level Pure Maths | Full Syllabus Pack

€99,95
€99,95 €119,90
SAVE 16% Sold out

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