Mathematics — Textbook & Study Material

Download the official textbook for Mathematics and see the full chapter list so you know exactly what to cover.

What you will study (chapters)

Chapter 1
Whole Numbers and Integers
Chapter 2
Rational Numbers
Chapter 3
Fractions and Decimals
Chapter 4
Order of Operations and Estimation
Chapter 5
Factors, Multiples, and Prime Numbers
Chapter 6
HCF and LCM
Chapter 7
Exponents and Powers
Chapter 8
Squares and Square Roots
Chapter 9
Cubes and Cube Roots
Chapter 10
Ratio and Proportion
Chapter 11
Percentage
Chapter 12
Direct and Inverse Proportion
Chapter 13
Profit, Loss, and Discount
Chapter 14
Simple Interest
Chapter 15
Algebraic Expressions
Chapter 16
Simplification of Expressions
Chapter 17
Linear Equations in One Variable
Chapter 18
Algebraic Identities
Chapter 19
Lines, Angles, and Parallel Lines
Chapter 20
Triangles and Quadrilaterals
Chapter 21
Polygons and Symmetry
Chapter 22
Practical Geometry
Chapter 23
Units and Measurement
Chapter 24
Perimeter and Area
Chapter 25
Surface Area and Volume
Chapter 26
Solid Shapes and Nets
Chapter 27
Organising Data
Chapter 28
Tables, Charts, and Graphs
Chapter 29
Mean, Median, and Mode
Chapter 30
Basic Probability

Frequently asked questions

Is the Mathematics textbook enough to score well, or do I need extra notes?

The official textbook is the core — most exam questions are set directly from it, so read it thoroughly first. Add concise notes and solved past papers for revision and exam practice rather than switching to unofficial books.

How should I study the Mathematics textbook chapter by chapter?

Cover the high-weightage chapters first (use the exam pattern as a guide), make a one-page summary per chapter, and immediately solve a few past-paper questions on it. Active recall beats passive re-reading.

How can I prepare for Mathematics faster?

Begin with the most-frequently-asked topics and the last few years of question papers, then test yourself under timed conditions. If you want guided help, you can use the free AI study tutor for Mathematics — practise past-paper questions and get instant feedback — or a focused Mathematics study guide that condenses the syllabus into the topics that matter most — both are free to start.

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