Introduction

IGSCE Math encourages the development of mathematical knowledge as a key life skill and as a basis for more advanced study. The syllabus aims to build learners’ confidence by helping them develop a feel for numbers, patterns and relationships, and places a strong emphasis on solving problems and presenting and interpreting results. Learners also gain an understanding of how to communicate and reason using mathematical concepts.

Objectives
Systematize the core knowledge of the subject
Become familiar with most IGCSE exam formats
Reduce pressure and study time
Improve scores effectively
Enhance independant thinking
Create a solid foundation for higher education
Characteristics
Quality teachers with extensive knowledge about students psychology
Teaching programs are based on international standards
Exclusive materials that closely follow the IGCSE formats
Personalized teaching method according to student progress
Commitment on IGCSE pass grade
Alternative to Practical completion support
Course content
Topic 1: Functions
1.1 Mappings
1.2 Definition of a function
1.3 ..................................
Topic 2: Simultaneous equations and quadratics
2.1 Simultaneous equations (one linear and one non-linear)
2.2 Maximum and minimum values of a quadratic function
2.3 ..................................
Topic 3: Indices and surds
3.1 Simplifying expressions involving indices
3.2 Solving equations involving indices
3.3 ..................................
Topic 4: Factors and polynomials
4.1 Adding, subtracting and multiplying polynomials
4.2 Division of polynomials
4.3 ..................................
Topic 5: Equations, inequalities and graphs
5.1 Solving equations of the type |ax – b| = |cx – d|
5.2 Solving modulus inequalities
5.3 ..................................
Topic 6: Logarithmic and exponential functions
6.1 Logarithms to base 10
6.2 Logarithms to base a
6.3 ..................................
Topic 7: Straight-line graphs
7.1 Problems involving length of a line and mid-point
7.2 Parallel and perpendicular lines
7.3 ..................................
Topic 8: Circular measure
8.1 Circular measure
8.2 Length of an arc
8.3 Area of a sector
Topic 9: Trigonometry
9.1 Angles between 0° and 90°
9.2 The general definition of an angle
9.3 ..................................
Topic 10: Permutations and combinations
10.1 Factorial notation
10.2 Arrangements
10.3 ..................................
Topic 11: Series
11.1 Pascal's triangle
11.2 The binomial theorem
11.3 ..................................
Topic 12: Differentiation 1
12.1 The gradient function
12.2 The chain rule
12.3 ..................................
Topic 13: Vectors
13.1 Further vector notation
13.2 Position vectors
13.3 ..................................
Topic 14: Differentiation 2
14.1 Derivatives of exponential functions
14.2 Derivatives of logarithmic functions
14.3 ..................................
Topic 15: Integration
15.1 Differentiation reversed
15.2 Indefinite integrals
15.3 ..................................
Topic 16: Kinematics
16.1 Applications of differentiation in kinematics
16.2 Applications of integration in kinematics

Student achievement