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CBSE
CBSE Syllabus for Class 8 Maths

CBSE Syllabus for Class 8 Maths 2026 – 27

Wondering what Class VIII has in store for you this year, especially in a crucial subject like Maths? This article is for you, then! It contains the complete and updated CBSE syllabus for Class 8 Maths 2026-27, which has a brief overview and chapter-wise syllabus, study aids, useful tips to score well in the term-end exams and lastly, a link to download the CBSE Syllabus for Class 8 Maths PDF. 

1.0Introduction to CBSE Syllabus for Class 8 Maths

The CBSE Syllabus for Class 8 Maths is divided into 14 major units across two textbooks Ganit Prakash 1 and 2. These are evaluated over the academic year in two-term examinations.

Each of these units has been prepared to promote hands-on activity and practical application of key mathematical principles. Term-wise tests and exams (Term I and II) as well as regular tests shall also be conducted to monitor the all-around growth of problem-solving skills.

Note: For any updates regarding any alteration in the CBSE Syllabus for Class 8 Maths, keep visiting the official website of the Central Board of Secondary Education. 

2.0Chapter-wise Class 8 CBSE Maths Syllabus

Ganit Prakash 1

Chapter 1

A Square and a Cube

Chapter 2

power play

Chapter 3

A story of Numbers

Chapter 4

Quadrilaterals

Chapter 5

Number Play

Chapter 6

We distribute, Yet Things Multiply

Chapter 7

Proportional Reasoning - 1

Ganit Prakash 2

Chapter 1

Fractions in Disguise

Chapter 2

The Baudhāyana - Pythagoras Theorem

Chapter 3

Proportional Reasoning - 2

Chapter 4

Exploring Some Geometric Themes

Chapter 5

Tales by Dots and Lines

Chapter 6

Algebra Play

Chapter 7

Area

3.0Detailed CBSE Class 8 Maths 2026-27

Ganit Prakash 1

Chapter 1: A Square and a Cube

In this chapter, stduents learn about square and cube numbers by using engaging puzzles and patterns as a way of learning. Square number factors, perfect square numbers, and properties of numbers help to develop good number reasoning skills, and to solve mathematical problems using all of the ideas outlined here.

Key Topics: 

  • Square numbers and cube numbers concepts
  • Factors and factor pairs
  • Properties of perfect squares
  • Patterns in numbers
  • Reallife applications of cubes and squares.

Chapter 2: Power Play

In this chapter, powers and exponents are shown in real-life situations with an example being paper folding. Exponential growth is highlighted to demonstrate how quickly numbers can increase. Students will learn that utilizing repeated multiplication helps to represent values that are very high in an efficient manner.

Key Topics: 

  • Learn exponents and powers
  • Patterns of exponential growth
  • Repeated multiplication
  • Real-life applications of powers 
  • Understanding large numbers

Chapter 3: A Story of Numbers

Exploring the history of numbers, this chapter describes the evolution of number systems within different cultures. Additionally, it describes the development of contemporary numerals and place value, allowing students to understand the value and need for numbers on a daily basis.

Key Topics:

  • Evolution of number systems
  • Ancient numeration methods
  • Indian number system
  • Place value system
  • Historical development of numbers

Chapter 4: Quadrilaterals

The chapter begins with a discussion of quadrilaterals and their properties (including rectangles and squares). It develops mathematical reasoning by investigating the relationships between angles, sides, and diagonals in order to give students a better understanding of the shapes they see in everyday life and how these shapes relate to one another spatially.

Key Topics:

  • Types of quadrilaterals
  • Properties of rectangles and squares
  • Angles and sides relationships
  • Diagonals
  • Geometric reasoning

Chapter 5: Number Play

In the chapter”Number Play” students will find intriguing number sequences which use the sum of consecutive integers and parity. This also helps in the development of logical thought processes as well as introducing students to algebraic reasoning; thus allowing students to examine numerical relationships and how mathematical patterns are formed.

Key Topics: 

  • Consecutive numbers and sums
  • Parity (odd-even concepts)
  • Algebraic reasoning
  • Number relationships

Chapter 6: We Distribute, Yet Things Multiply

This chapter teaches how to apply the distributive property for simplifying expressions and also make connections to patterning in arithmetic through methods of building up an expression. This helps students gain an understanding of how multiplication is related to addition through mathematics.

Key Topics: 

  • Distributive property of multiplication
  • Algebraic expressions
  • Expansion of expressions
  • Properties of operations and pattern generalization

Chapter 7: Proportional Reasoning – 1

This Chapter will introduce students to proportional reasoning by using examples from everyday life, like scaling an image. It provides definitions of ratios, similarity, and proportional relationships that allow students to compare two or more amounts, as well as gain insight regarding the way that two or more values consistently change when they are considered within the context of mathematics.

Key Topics: 

  • Ratios and proportions
  • Similarity and scaling
  • Comparison of quantities
  • Real-life proportional relationships
  • Simplest form of ratios

Ganit Prakash 2

Chapter 1: Fractions in Disguise

This chapter introduces percentages as fractions with denominator 100 and explains how to convert between fractions and percentages. It connects the mathematical concepts mentioned with real-life situations like marks, discounts, and proportions, strengthening numerical understanding.

Key Topics: 

  • Percentages and fractions relationship 
  • Conversion of fractions to percentages
  • Equivalent fractions, percentage interpretation (per hundred)

Chapter 2: The Baudhāyana–Pythagoras Theorem

The Baudhāyana–Pythagorean Theorem will be explored in this chapter using geometric constructions. The diagonal of a square can help construct a square with double the area of the original square. This will help us better understand reasoning, geometry, and also about how mathematics has historically contributed to society.

Key Topics: 

  • Pythagoras theorem concept
  • Diagonal of a square
  • Geometric constructions
  • Right-angled triangles
  • Historical mathematical insights

Chapter 3: Proportional Reasoning – 2

This chapter expands the use of proportional reasoning through applications such as mapping and scaling. It displays the use of ratios when comparing quantities in real-world examples, as well as various techniques (i.e., cross-multiplication) for determining whether or not two quantities are proportional to one another.

Key Topics: 

  • Proportional relationships
  • Cross multiplication
  • Ratios in maps (scale)
  • Representative fraction (RF)
  • Multi-term ratios

Chapter 4: Exploring Some Geometric Themes

This chapter provides students with opportunities to learn about interesting geometrical concepts such as "fractals" and "self-similar concepts". The students also have opportunities to create recursive designs, and build visual structures, while developing their abilities to think spatially as well as their ability to see patterns in mathematics and nature.

Key Topics: 

  • Fractals and self-similarity, 
  • Sierpinski triangle and carpet, 
  • Geometric patterns, 
  • Recursive designs, 
  • Visualisation of solids

Chapter 5: Tales by Dots and Lines

This chapter explains statistical concepts like mean and median using visual tools such as dot plots. It helps students understand how data behaves and how averages represent the centre of a dataset.

Key Topics: 

  • Mean and median concepts
  • Data representation using dot plots
  • Centre of data
  • Effect of adding/removing values, data interpretation

Chapter 6: Algebra Play

Through the use of tricks and puzzles, this chapter teaches students to engage with algebra and demonstrate how algebra will explain a variety of patterns, and predict their future outcomes in depth and at length. This allows them to develop logical reasoning, as well as develop their critical problems solving ability.

Key Topics: 

  • Algebraic expressions
  • Number tricks
  • Puzzles using algebra
  • Forming equations
  • Logical reasoning

Chapter 7: Area

This chapter explains how to measure area using unit squares and formulas. It highlights the difference between area and perimeter and applies concepts to rectangles and triangles for better geometric understanding.

Key Topics: 

  • Area of rectangles and squares
  • Unit squares
  • Area vs perimeter
  • Triangle area concept
  • Geometric reasoning

4.0Internal Assessment

Types of Assessment 

Description

Marks

Periodic Test

Routine tests are conducted on the topics taught in class

05

Multiple Assessment

Verbal assessments, quick quizzes, and brief tasks

05

Portfolio

Practice work, lesson-based tasks, progress highlights, and self-reviews

05

Subject Enrichment

Activities such as lab work or math projects

05

Total


20

5.0CBSE Class 8 Syllabus: Other Subjects

CBSE Class 8 Hindi Syllabus

CBSE Class 8 Maths Syllabus

CBSE Class 8 English Syllabus

CBSE Class 8 Science Syllabus

CBSE Class 8 Social Science Syllabus

6.0Study Smarter: Resources That Go Beyond Textbooks 

While NCERT is the backbone of the class 8th learning, to score above par, you need something more, something that contains a deeper dive into class VIII Maths concepts. Today, that something is extra resources and other study tools that go beyond your foundational NCERTs, some of them are: 

  1. NCERT Solutions: NCERT solutions provide concise, step-by-step answers to textbook questions, allowing students to fully understand concepts and precisely solve problems according to CBSE syllabi.
  2. Reference Books: Reference Books include advanced maths problems, ranging from simple to more difficult ones, perfect for honing problem-solving skills beyond the normal syllabus. Some of the most popular choices of reference books are: 
    1. Mathematics for Class 8 by RS Aggarwal 
    2. Oswall One for ALL Question Bank 
    3. Macmillan Extra Mile Mathematics Workbook Class 8
    4. MTG CBSE 100 Percent Class 8 Mathematics Book 
  3. NCERT Exemplar Problems: Exemplar has higher-order thinking questions that involve students in creative application of concepts, so it's the ideal choice for deep learning and test preparation.
  4. Practice Worksheets and Sample Papers: Practising worksheets and sample papers regularly improves speed, accuracy, and familiarity with the exam pattern, which is quite essential for proper time management in exams.
  5. CBSE Study Material: Published by the Central Board of Secondary Education Itself, this study resource is available for every student and contains chapter summaries, formula sheets, extra and advanced questions, and previous year and sample question papers. 
  6. Quizzes and Flashcards: Regular revision of concepts and self-testing using quizzes or flashcards enhances the concept retention ability of students. Besides that, it also identifies areas that require greater attention and those which do not.

7.0Benefits of Knowing the Syllabus Early on

Knowing the CBSE board 8th class maths syllabus early on can set the tone for how students will prepare for their term-end exams. Here are some key advantages of knowing this syllabus early in the academic session: 

  • Intelligent Preparation: Knowing the syllabus helps students identify key areas, prioritise difficult topics, and focus their learning effectively.
  • Goal-setting: By knowing the syllabus in advance, students can break it into manageable parts and set realistic, achievable study goals.
  • Progress Monitoring: A clear understanding of the syllabus helps track completed chapters, plan timely revisions, and ensures all topics are covered well before exams.
  • Building Confidence: Familiarity with the syllabus removes fear and provides confidence. The students get more confident with the preparation, leading to a correct mental setup during the exams.

8.0Study Tips to Score Well in Exams

Studying mathematics is not about studying harder; it's about studying smarter, it's about the right approach and practice strategy. Follow these few study hacks to get a high score in Class VIII maths: 

  • Start with the NCERT books and solve all in-text and end-of-chapter exercises.
  • Flashcards or mind maps must be employed to review formulas on a periodic basis.
  • Practice a wide range of questions, such as HOTS (Higher Order Thinking Skills) and word problems.
  • Leave time each weekend for mock tests to assess speed and accuracy.
  • Take part in group studies or math discussions to work through challenging problems.
  • Use reference books, like RS Aggarwal and other books mentioned, to practice at higher levels.

Subject-wise CBSE Syllabus

CBSE Class 10 Hindi Syllabus

CBSE Class 10 Maths Syllabus

CBSE Class 10 English Syllabus

CBSE Class 10 Science Syllabus

CBSE Class 10 Social Science Syllabus

CBSE Class 9 Hindi Syllabus

CBSE Class 9 Maths Syllabus

CBSE Class 9 English Syllabus

CBSE Class 9 Science Syllabus

CBSE Class 9 Social Science Syllabus

CBSE Class 8 Hindi Syllabus

CBSE Class 8 Maths Syllabus

CBSE Class 8 English Syllabus

CBSE Class 8 Science Syllabus

CBSE Class 8 Social Science Syllabus

CBSE Class 7 Maths Syllabus

CBSE Class 7 English Syllabus

CBSE Class 7 Science Syllabus

CBSE Class 7 Social Science Syllabus

CBSE Class 6 Hindi Syllabus

CBSE Class 6 Maths Syllabus

CBSE Class 6 English Syllabus

CBSE Class 6 Science Syllabus


CBSE Class-wise Syllabus

CBSE Class 10 Syllabus

CBSE Class 9 Syllabus

CBSE Class 8 Syllabus

CBSE Class 7 Syllabus

CBSE Class 6 Syllabus

CBSE Class 11 Syllabus

CBSE Class 12 Syllabus

Frequently Asked Questions

Algebra: Simplification of expressions, identities, and linear equations. Ratio & Proportion: Applications on profit/loss, simple and compound interest, direct/inverse variation, and time & work problems.

Yes, students explore bar graphs, pie charts, grouped data, and basic probability through real-life activities like tossing coins or rolling dice.

The syllabus is evaluated in two terms (Term I and Term II) with periodic assessments, activities, and internal assessments conducted throughout the year.

The syllabus is divided into 7 units: Number System Algebra Ratio and Proportion Geometry Mensuration Data Handling Introduction to Graphs

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