CBSE Class 12 Maths Weightage 2026 helps students understand the marks distribution across different chapters in the board exam. The theory paper is of 80 marks while internal assessment is of 20 marks making a total of 100.
Knowing the Weightage of Maths class 12 CBSE 2025-26 allows students to plan their preparation effectively, revise important topics and improve their performance in both theory and internal assessment components.
The Class 12 Maths exam tests both theoretical knowledge and internal assessment skills. Below is a summary of marks distribution.
CBSE Class 12 Maths Weightage 2026 Overview |
||
Component |
Marks |
Overview |
Theory Exam |
80 |
Covers all chapters including Calculus, Algebra, Vectors and Probability |
Internal Assessment |
20 |
Includes periodic tests, portfolio and subject enrichment activities |
Total |
100 |
Balanced focus on theory and school-based assessment |
Students preparing for CBSE Class 12 Maths Board Exam 2026 should know the chapter-wise marks distribution. Understanding the CBSE Class 12 Maths Weightage helps prioritize important topics and plan study time effectively.
Class 12 CBSE Maths Chapter Wise Weightage |
|
Chapter |
Marks |
Relations and Functions |
8 |
Algebra |
10 |
Calculus |
35 |
Vectors and Three-Dimensional Geometry |
14 |
Linear Programming |
5 |
Probability |
8 |
Total |
80 |
Internal assessment is conducted within the school premises. The marks for internal assessment are calculated based on the following criteria:
CBSE Class 12 Maths Internal Assessment Marks Distribution 2025 |
|
Components of Internal Assessment |
Marks |
Periodic Assessment |
10 |
Portfolio |
5 |
Subject Enrichment Activities |
5 |
Total |
20 |
To score well in Maths students should first understand the CBSE Class 12 Maths Weightage 2026 and chapter-wise marks distribution. Focus more on chapters with higher weightage like Calculus, Vectors and Three-Dimensional Geometry, Algebra and Relations and Functions to maximize scores.
Go through the complete Class 12 Maths syllabus 2026 and note important topics.
Prepare short notes and formula sheets for quick revision of concepts, formulas and theorems.
Practice numerical problems and application-based questions regularly.
Solve previous years question papers and sample papers to understand the exam pattern and frequently asked questions.
Allocate time in your timetable based on chapter weightage to cover high-mark topics first.
Revise all formulas, derivations and problem-solving techniques multiple times before the exam for better retention.