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Maharashtra HSC Mathematics Chapter-Wise Weightage 2026

The marks distribution of Maharashtra HSC Mathematics Weightage 2026 across all units and chapters is provided here. Check the with and without options official weightage along with the paper pattern here.

 

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Maharashtra HSC Mathematics Chapter-Wise Weightage 2026: The Maharashtra State Board of Secondary and Higher Secondary Education (MSBSHSE) is set to hold the Mathematics 2026 exam on February 22, 2026. Before taking the exam, students can review the Maharashtra HSC Mathematics chapter-wise weightage for 2026 provided here. This will help them understand the approximate number of questions likely to be asked from each chapter. Chapters with higher weightage generally contribute more questions to the paper. Therefore, by analyzing the chapter-wise weightage, candidates can plan their preparation more effectively and enhance their overall performance.

Maharashtra HSC Mathematics Chapter-Wise Weightage 2026

Chapter No.

Chapter Name

Marks with Option

1

Mathematical Logic

8

2

Matrices

6

3

Trigonometric Functions

10

4

Pair of Straight Lines

6

5

Vectors

12

6

Line and Plane

10

7

Linear Programming (LPP)

4

8

Differentiation

9

9

Applications of Derivatives

9

10

Indefinite Integration

10

11

Definite Integration

6

12

Application of Definite Integration

4

13

Differential Equations

8

14

Probability Distribution

5

15

Binomial Distribution

5

Total

112

Maharashtra HSC Mathematics 2026: Exam Preparation Tips

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To prepare for the Maharashtra HSC Mathematics 2026 exam, the candidates can refer to the following tips:

  • Candidates should create a structured study plan and follow it consistently.
  • Based on the chapter-wise weightage analysis, topics such as Mathematical Logic, Matrices, Vectors, LPP, Probability, and Binomial Distribution are generally easier for many students, requiring relatively less effort while offering high scoring potential.
  • Students preparing for the PCM group and JEE Main should give special attention to Differentiation, Applications of Derivatives, Indefinite Integration, Definite Integration, Applications of Definite Integration, and Differential Equations, as these topics are crucial for competitive exams.
  • It is also recommended that candidates solve as many previous years’ question papers as possible. This helps them identify their strengths and weaknesses, enabling them to focus on areas that need improvement and ultimately enhance their overall performance.

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