
CUET Mathematics Syllabus 2026 has been revised by the National Testing Agency (NTA), introducing key updates to align with updated CBSE Class 12 curriculum and enhance conceptual clarity for undergraduate admissions. Notable changes include the addition of topics like integrals and square roots of quadratic equations under the Integral unit, expanding problem-solving applications in calculus.
Conversely, the Random Variable topic has been removed from Probability, streamlining focus on core probabilistic concepts such as distributions and theorems.
Candidates can download the official revised CUET Mathematics Syllabus 2026 PDF from cuet.nta.nic.in, which lists chapter-wise topics for thorough preparation.
This update ensures the syllabus remains dynamic, emphasizing high-weightage areas like Algebra, Calculus, and Vectors for the 2026 exam.
The CUET UG Maths Syllabus 2026 is divided into two main parts:
Section A – Compulsory for all students (covers common topics from Mathematics and Applied Mathematics)
Section B – Divided into:
Section B1 (Mathematics)
Section B2 (Applied Mathematics)
Students must attempt either Section B1 or Section B2, depending on the course requirements of the desired university.
Also Check: CUET 2026 New Syllabus Update (Major Changes)
Here is the CUET UG 2026 Mathematics Chapter-wise Syllabus for both Mathematics (B1) and Applied Mathematics (B2) as per the latest NCERT and NTA guidelines.
Here is the Section A1 (Common Topics) from the CUET Mathematics Syllabus 2026—these topics are generally included in the CUET UG Mathematics exam and are applicable across various courses:
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CUET Mathematics Syllabus 2026 (Section A1) |
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Unit |
Chapter |
Topics Covered |
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Algebra |
Matrices & Determinants |
Types, operations, inverses, solving linear equations using matrices |
|
Calculus |
Higher Order Derivatives |
Second derivatives, implicit differentiation |
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Calculus |
Maxima and Minima |
First & second derivative tests |
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Calculus |
Increasing/Decreasing Functions |
Intervals of increase/decrease using derivatives |
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Integration |
Indefinite & Definite Integration |
Basic integration techniques and definite integral properties |
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Applications of Integration |
Area under Curves |
Using definite integrals to find areas under standard curves |
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Integrals |
Integration of Square Root of Quad Equation |
Substitution methods, trigonometric substitution, and definite integrals for areas under curves. |
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Differential Equations |
Separable Type |
Order, degree, solving by variable separation |
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Linear Programming |
Graphical Method |
Two-variable problems, feasible region, optimal solutions |
Types of relations: reflexive, symmetric, transitive, equivalence
Functions: one-to-one, onto, inverse trigonometric functions and their graphs
Matrices and determinants (up to 3×3): operations, minors/cofactors, invertibility, solving systems using matrix inverses
Continuity & Differentiability : Chain rule, derivatives of inverse trig, exponential/log functions, parametric differentiation, second-order derivatives
Applications of Derivatives : Rate of change, tangents, normals, maxima/minima, practical problem-solving
Integration : Techniques like substitution, parts, partial fractions; definite integrals and areas under curves
Differential Equations :First-order equations: variable separable, homogeneous, linear type
Scalar and vector operations: addition, dot/cross products
Equations of lines and planes in space, distances, angles
Formulation of LPPs, graphical solutions, identifying feasible, infeasible, and optimal regions
Conditional probability, Bayes' theorem, random variables and expectations
Topics include modular arithmetic, mixture & allegation, boats & streams, pipes & cisterns, races & games, and numerical inequalities
Matrices, determinant, inverses, and solving systems with up to three variables
Higher derivatives, marginal cost/revenue, maxima/minima, basic integration
Discrete distributions including binomial, Poisson, normal; calculation of mean and variance
Time-series components, trend analysis, moving averages
Sampling methods, central limit theorem, hypothesis testing (t-tests)
Perpetuity, sinking fund, EMI calculations, compound annual growth rate, depreciation
Graphical solutions, feasible/infeasible regions, optimal solutions
To crack the CUET Mathematics exam efficiently, understanding the structure of the CUET UG Exam Pattern 2026 is the first step:
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CUET UG Mathematics 2026 Exam Pattern |
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Parameter |
Details |
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Mode of Exam |
Online (Computer-Based Test) |
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Question Format |
Objective (MCQs – Multiple Choice) |
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Total Questions |
50 (All are to be attempted) |
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250 |
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Time Allotted |
60 minutes |
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Scoring Pattern |
+5 marks for each correct answer |
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–1 mark deducted for each wrong answer |
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The official CUET Mathematics Syllabus 2026 PDF is available for download from the NTA website at cuet.nta.nic.in, providing the complete revised chapter-wise topics list.
This document outlines the updated structure, including additions like integrals and square roots of quadratic equations in the Integral unit, and the removal of Random Variable from Probability.
Candidates should review the CUET Syllabus PDF thoroughly to align preparation with high-weightage areas such as Calculus, Algebra, and Vectors for the 2026 exam.
1. Break Down the CUET Maths Syllabus : Group topics under major sections like Algebra, Calculus, Geometry, and Statistics. Work on one section completely before moving on.
2. Stick to NCERT First : Master NCERT textbooks before trying advanced material. Questions are often based directly on NCERT concepts and methods.
3. Strengthen Core Topics : Pay extra attention to high-weightage topics like integration, differentiation, matrices, and probability, as these are common in CUET papers.
4. Practice Regularly : Solve chapter-wise MCQs after finishing each topic. Use standard question banks or CUET Maths PYQs and take mock tests at regular intervals.
5. Analyze Mistakes : After each test, review your incorrect attempts. Understand the reason behind every mistake and revise that concept.
6. Stay Time-Smart : Use a timer while solving practice tests. This builds speed and reduces panic during the actual exam.
7. Make Revision Cards : Use flashcards or sticky notes to write formulas, theorems, and shortcuts. These are excellent for last-minute revision.
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