Pearson Edexcel International A Level Mathematics Pure 4 Mathematics Student Book 1st Edition

Pearson Edexcel International A Level Mathematics Pure 4 Mathematics Student Book 1st Edition

Rs.1,650.00 PKR
Sale price  Rs.1,650.00 PKR Regular price 
Skip to product information
Pearson Edexcel International A Level Mathematics Pure 4 Mathematics Student Book 1st Edition

Pearson Edexcel International A Level Mathematics Pure 4 Mathematics Student Book 1st Edition

Rs.1,650.00

Core Purpose:

This is a Further Mathematics textbook, covering the Pure Mathematics 4 (P4 or FP1) module for the Edexcel International A Level Further Mathematics specification. It introduces advanced pure mathematical concepts beyond the standard A Level Mathematics curriculum (which ends with P3).

Key Features:

  • Advanced & Discrete Topics: Covers the sophisticated and often discrete topics of the Further Pure 1 syllabus, which typically include:

    • Complex Numbers (in depth: Argand diagrams, modulus-argument form, roots of equations)

    • Proof by Mathematical Induction

    • Roots of Polynomials (α, β, γ relationships)

    • Series (using method of differences)

    • Matrices (algebra, transformations, determinants, inverses)

    • Linear Transformations using matrices.

  • Further Maths Foundation: Serves as a core, typically first unit in the International Further Pure Mathematics pathway, opening the door to even more advanced modules like FP2 and FP3.

  • High-Level Problem Solving: Assumes a strong grasp of Pure 1-3 content. Features complex proofs and abstract concepts, with challenging worked examples and exam-style questions to develop rigorous analytical skills.

  • Digital Support: As with other Pearson textbooks, it is designed to integrate with digital resources like the ActiveBook for interactive learning and additional practice.

In Short:

This book is the gateway to Further Mathematics. It is designed for high-achieving students taking the additional Further Maths A Level, teaching the advanced and often more abstract pure topics that distinguish it from the standard Mathematics qualification. Mastery of P4 is essential for progression in the Further Pure Mathematics sequence.



You may also like