Cambridge Additional Mathematics IGCSE 0606 and O Level 4037 2nd edition by Michael Haese, Mark Humphries, Chris Sangwin, Ngoc Vo ISBN 1925489485 9781925489484

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Product details:

ISBN 10: 1925489485 
ISBN 13: 9781925489484
Author: Michael Haese, Mark Humphries, Chris Sangwin, Ngoc Vo

This book has been written to cover the ‘Cambridge IGCSE® Additional Mathematics 0606’ and the ‘Cambridge O Level Additional Mathematics 4037’ syllabuses for examination from 2020. It has been endorsed by Cambridge Assessment International Education, and can be used as a preparation for GCE Advanced level (A level) Mathematics or IB Diploma Programme Mathematics.

The content has been updated to reflect the changes outlined in the syllabus for examination from 2020.  In addition, much of the text and questions have been rewritten so that students progressing to our A level or IB Diploma Programme books will not encounter repeated material.

This book focuses on conceptual understanding and problem solving skills. Each chapter begins with an Opening Problem, and ends with sets of review exercises. Answers are provided at the end of the book.

The accompanying digital book is accessed through our Snowflake platform. It contains Self-Tutor software, geometry and graphing software, demonstrations, and simulations. The digital book is a complete copy of the textbook, so students can view it on a home computer or tablet and keep the textbook at school.

Many of the questions in this textbook have been written to reflect the style of the Cambridge Additional Mathematics examination questions.

Cambridge Additional Mathematics IGCSE 0606 and O Level 4037 2nd Table of contents:

Chapter 1: Algebra

• 1.1 Expressions and Equations

• 1.2 Linear Equations and Inequalities

• 1.3 Quadratic Equations

• 1.4 Simultaneous Equations

• 1.5 Algebraic Manipulation

• 1.6 Factorization Techniques

Chapter 2: Functions and Graphs

• 2.1 Functions and Relations

• 2.2 Graphs of Functions

• 2.3 Linear Graphs and Their Properties

• 2.4 Quadratic Graphs and Parabolas

• 2.5 Transformations of Graphs

Chapter 3: Geometry

• 3.1 Angles and Their Properties

• 3.2 Lines and Triangles

• 3.3 Properties of Circles

• 3.4 Locus and Constructions

• 3.5 Geometrical Proofs

• 3.6 Trigonometry Basics

Chapter 4: Trigonometry

• 4.1 Sine, Cosine, and Tangent Ratios

• 4.2 Trigonometric Identities

• 4.3 Solving Triangles

• 4.4 Radian Measure and Angular Velocity

• 4.5 The Sine Rule and Cosine Rule

Chapter 5: Vectors

• 5.1 Introduction to Vectors

• 5.2 Vector Addition and Subtraction

• 5.3 Scalar and Vector Products

• 5.4 Applications of Vectors

Chapter 6: Probability and Statistics

• 6.1 Probability Theory

• 6.2 Probability Distributions

• 6.3 Mean, Median, Mode, and Range

• 6.4 Standard Deviation and Variance

• 6.5 Hypothesis Testing

• 6.6 Regression and Correlation

Chapter 7: Calculus

• 7.1 Introduction to Differentiation

• 7.2 Basic Derivatives

• 7.3 Application of Derivatives

• 7.4 Integration

• 7.5 Techniques of Integration

• 7.6 Applications of Integration

Chapter 8: Matrices and Determinants

• 8.1 Introduction to Matrices

• 8.2 Matrix Operations

• 8.3 Determinants and Inverse Matrices

• 8.4 Solving Linear Systems Using Matrices

Chapter 9: Coordinate Geometry

• 9.1 Distance Formula and Midpoint

• 9.2 Equation of a Straight Line

• 9.3 Equation of a Circle

• 9.4 Locus and Parametric Equations

Chapter 10: Mathematical Induction

• 10.1 Principle of Mathematical Induction

• 10.2 Applications of Induction

Chapter 11: Complex Numbers

• 11.1 Introduction to Complex Numbers

• 11.2 Operations with Complex Numbers

• 11.3 Polar Form of Complex Numbers

• 11.4 Applications of Complex Numbers

Chapter 12: Matrices and Transformations

• 12.1 Introduction to Transformations

• 12.2 Matrix Representation of Transformations

• 12.3 Symmetry and Rotations

Chapter 13: Solving Inequalities

• 13.1 Linear Inequalities

• 13.2 Quadratic Inequalities

• 13.3 Systems of Inequalities

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Tags: Michael Haese, Mark Humphries, Chris Sangwin, Ngoc Vo, Mathematics IGCSE