CUET Mathematics Syllabus & Topic-Wise Weightage

This CUET Mathematics syllabus is built from a question-by-question analysis of 5 years (2022 to 2026) of previous CUET Mathematics question papers, 4240 questions in total. Every question is tagged to a section and a subtopic, so the weightage shown here reflects what has actually been asked in the exam rather than a generic topic list.

The paper draws its questions from 1 section: MAT (4240 questions). That works out to roughly 848 analysed questions per year, enough to give a reliable picture of how CUET Mathematics distributes its marks across topics.

CUET Mathematics MAT Syllabus

The MAT section accounts for 4240 of the 4240 questions analysed, which is around 100% of the CUET Mathematics paper across 2022 to 2026. In 2026 alone it contributed 1530 questions.

Within MAT, these subtopics carry the most weightage, shown with their share of the section's questions:

• Matrices & Determinants: 699 questions, around 16% of the section
• Probability: 392 questions, around 9% of the section
• Application of Derivatives: 337 questions, around 8% of the section
• Integrals: 306 questions, around 7% of the section
• Linear Programming: 285 questions, around 7% of the section
• Differential Equations: 257 questions, around 6% of the section

The remaining 1964 questions in MAT are spread across 21 lower-weightage subtopics, including Continuity & Differentiability, Financial Math, and Vector Algebra. These are worth a revision pass once the high-yield areas above are covered.

How to Use the CUET Mathematics Syllabus Weightage

Start your CUET Mathematics preparation with the highest-weightage subtopics in each section, since they decide the largest share of marks and tend to repeat year after year. The interactive tables above break every subtopic down year by year, so you can check whether an area is gaining or losing weightage before committing study time to it.

Once the high-yield subtopics feel comfortable, work through the lower-weightage areas so the paper holds no surprises on exam day. Because this breakdown comes from real CUET Mathematics previous year questions, the most effective next step is to practise those same papers and track your accuracy subtopic by subtopic.