West Bengal Board Class 12 Mathematics Syllabus 2025-26 PDF Download

West Bengal Council of Higher Secondary Education

Prateek Tomar
Prateek Tomar

The West Bengal Board has released the latest curriculum and syllabus for the class 12 students. This article will provide you with the free PDF link to download the Maths syllabus. It is the core subject for the students of WBCHSE class 12 to learn. Mathematics enhances critical thinking and problem-solving abilities through logical reasoning and systematic approaches. The subject consists of 100 marks, theory and project work. Check out the complete article for the WB Board class 12 Math curriculum and syllabus for the academic year 2025-26.

The WBCHSE class 12 Maths syllabus has been released on the official website of WB Board. The syllabus for the academic year 2025-26 has been provided here along with the downloadable PDF link. The subject consists of a theory part of 80 marks and project work 20, all total of 100 marks. Check out the image attached for reference. The link is provided to download the complete syllabus and curriculum along with the practical work in PDF format, click the links which has been mentioned below in the article:

DownloadWBCHSE Maths Syllabus 2026 PDF Here

Unitwise Marks Distribution From 2025-26 Syllabus

Below given is the marks distribution:

Unit Name

Marks

Unit I: Relations and Functions

8

Unit II: Algebra

11

Unit III: Calculus

35

Unit IV: Three-Dimensional Geometry

13

Unit V: Linear Programming

5

Unit VI: Probability

8

Total

80

WBCHSE Class 12 Maths Syllabus 2025-26

Below given is the details of the syllabus:

Unit

Topics & Subtopics

Unit I: Relations and Functions

1. Relations and Functions - Types: Reflexive, Symmetric, Transitive, Equivalence - One-to-one and Onto functions - Composite functions, Inverse of a function
2. Inverse Trigonometric Functions - Definition, Range, Domain, Principal value branches

Unit II: Algebra

1. Matrices - Concept, notation, types: zero, identity, symmetric & skew-symmetric - Operations: addition, multiplication, scalar multiplication - Properties: commutativity, non-commutativity - Row/column operations - Invertible matrices (real entries)
2. Determinants - Up to 3×3 matrices - Properties, minors, cofactors - Applications: area of triangle - Adjoint & inverse of a matrix - Consistency & solutions of linear equations (2 or 3 variables) using inverse of a matrix

Unit III: Calculus

1. Continuity and Differentiability - Chain rule, composite functions - Inverse trigonometric, implicit, exponential & logarithmic functions - Parametric forms, second order derivatives
2. Applications of Derivatives - Increasing/decreasing functions - Tangents and normals - Maxima and minima (1st & 2nd derivative tests)
3. Integrals - Integration as inverse of differentiation - Methods: substitution, partial fractions, by parts - Definite integrals: properties, evaluation
4. Applications of Integrals - Area under curves: lines, circles, parabolas, ellipses (standard forms only)
5. Differential Equations - Definition: order, degree, general & particular solutions - Formation of DEs - Solutions: separation of variables, homogeneous first order & first degree

Unit IV: Vectors & 3D Geometry

1. Vectors - Scalars, vectors, magnitude & direction - Direction cosines/ratios - Types: equal, unit, zero, parallel, collinear - Position vector, addition, scalar multiplication - Section formula - Dot and cross product, projection of vectors
2. Three-Dimensional Geometry - Direction cosines/ratios between two points - Cartesian & vector equation of line and plane - Coplanar & skew lines, shortest distance between lines - Distance of a point from a plane

Unit V: Linear Programming

1. Linear Programming - Introduction, terminology: constraints, objective function, optimization - Types of L.P. problems - Graphical solution (2 variables) - Feasible/infeasible regions & solutions - Optimal feasible solution (up to 3 constraints)

Unit VI: Probability

1. Probability - Multiplication theorem - Conditional probability - Independent events - Total probability theorem - Bayes’ Theorem - Random variable and its probability distribution

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