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    Course Title:

    iAL Mathematics

  • Examination Board:

    Pearson Edexcel

  • Price: HK$22,500

Course Overview

The Pearson Edexcel International Advanced Level (iAL) Mathematics course provides a comprehensive exploration of mathematical principles, blending theoretical understanding with practical applications to prepare students for university studies and careers in STEM, economics, and data-driven fields. Designed to cultivate analytical thinking and problem-solving expertise, the curriculum progresses from foundational concepts to advanced techniques, ensuring students develop both fluency and versatility in mathematical reasoning.

Study Module:

ModuleCode
Pure Mathematics 1WMA11/01
Pure Mathematics 2WMA12/01
Pure Mathematics 3WMA13/01
Pure Mathematics 4WMA14/01
Statistics 1WST01/01
Mechanics 1WME01/01
Examination Board: Pearson Edexcel

What You Will Learn:

You will study a total of 6 modules in Mathematics.

​​Pure Mathematics 1​​:

  1. Build core skills in algebra, quadratic functions, and basic calculus. Solve geometric problems using trigonometry (sine/cosine rules) and calculate areas under curves.

​Pure Mathematics 2​​:

  1. Develop proof-writing techniques (contradiction, counterexamples). Explore sequences, series, and exponential growth. Apply differentiation to curve sketching and integration to volume calculations.

Pure Mathematics 3​​:

  1. Master inverse trigonometric functions, implicit differentiation, and integration by substitution. Use numerical methods (Newton-Raphson) to approximate solutions.

​​Pure Mathematics 4​​:

  1. Tackle advanced topics like parametric integration, partial fractions, and vector geometry. Solve first-order differential equations and analyse 3D vector relationships.

​​Statistics 1​​:

  1. Analyse data using histograms, box plots, and correlation coefficients. Calculate probabilities for discrete/continuous distributions and perform chi-squared goodness-of-fit tests.

Mechanics 1​​:

  1. Model motion using SUVAT equations, resolve forces on inclined planes, and apply momentum principles to collisions. Calculate moments to analyse equilibrium in structures.

Throughout the course, students refine their ability to construct logical arguments, communicate solutions clearly. Regular practice with exam-style questions hones time management and precision, while real-world applications—such as analysing population trends or optimising design parameters—bridge theory with practical relevance.

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