11 May 2026: CUET 2026 subject-wise question papers available. Download Here

The CUET 2025 Mathematics Syllabus has undergone some changes. The National Testing Agency ( NTA) has set the exam duration to 60 minutes and removed optional questions. The number of CUET subjects has also been reduced from 63 to 37 which includes 13 languages and 23 domain-specific subjects.
CUET 2025 is scheduled to be held between May 15th to May 24th, 2025 (Tentative).
Trending News Related to CUET 2025 English syllabus:
| Parameter | Details |
|---|---|
| Mode | Computer-Based Test (CBT) |
| Number of Questions | 50 |
| Marking Scheme | +5 for each correct answer, -1 for each incorrect answer |
| Duration | 60 minutes |
| Question Type | Multiple-Choice Questions (MCQs) |
CUET Mathematics is considered moderate, with a mix of comprehension, grammar and vocabulary based questions. The exams for the 2023-24 academic year were moderately challenging. Students will have to deal with the following types of questions in the exams ahead:
Scoring well in CUET Mathematics is crucial for admission into top universities. Here is a general breakdown of good, moderate, and low scores based on past:
| Score Range | Admission Chances | Suitable for Universities |
|---|---|---|
| 180-200 | Excellent | Delhi University, JNU, BHU, Jamia Millia Islamia |
| 160-179 | Very Good | Hyderabad University, AMU, Central University of Punjab |
| 140-159 | Moderate | Central University of Rajasthan, North-Eastern Hill University |
| 120-139 | Below Average | Central University of Gujarat, Assam University |
In the last five years, the CUET Mathematics Section has varied in difficulty.
The cut- off for a 99 + percentile has risen, reaching 190+ as a good score in 2024, indicating higher competition.
| Year | Overall Difficulty | Calculus & Algebra | Probability & Statistics | Cut-off for 99+ Percentile |
|---|---|---|---|---|
| 2024 | Moderate | Moderate but lengthy | Moderate | 190+ |
| 2023 | Easy-Moderate | Straightforward | Moderate | 185-190 |
| 2022 | Easy | Basic concepts | Simple | 180-185 |
| 2021 | Moderate | Time-consuming | Some tricky questions | 175-180 |
| 2020 | Moderate-Difficult | Lengthy and inference-based | Calculation-heavy | 170-175 |
Here are the approximate number of questions asked from each section based on previous year trends:
Here is the detailed CUET Maths Chapter- wise weightage for candidates appearing in 2025 exam:
| Unit/Chapter | Approx. Weightage | Questions (out of 50) |
|---|---|---|
| Algebra | 10-12% | 5-6 |
| Calculus | 12-15% | 6-8 |
| Integration and Its Applications | 8-10% | 4-5 |
| Differential Equations | 8-10% | 4-5 |
| Probability Distributions | 8-10% | 4-5 |
| Linear Programming | 8-10% | 4-5 |
| Topic | Expected Number of Questions |
|---|---|
| Relations and Functions | 2-4 |
| Inverse Trigonometry | 2 |
| Matrices and Determinants | 4 |
| Continuity and Differentiability | 3-5 |
| Application of Derivatives | 10-12 |
| Integration and Definite Integration | 4-5 |
| Area Under the Curve | 2-3 |
| Differential Equations | 4-5 |
| Vectors and 3-D Geometry | 8-10 |
| Probability | 4-5 |
The CUET UG Mathematics exam is not difficult. However it is dependent on your preparation. The candidates do not find the subject difficult. Devoted preparation in the proper path will certainly lead you to your aim:
Detailed Month wise Preparation Guide for CUET Mathematics 2025:
| Month | Week | Focus Area | Tasks |
|---|---|---|---|
| Month 1: Concept Building & Fundamentals | Week 1-2 | Algebra & Matrices | Revise basics: Sets, Relations, Functions, Algebraic Identities, Polynomials.Learn concepts of Matrices: Types, Operations, and Determinants.Solve at least 20-25 questions per topic daily. |
| Week 3-4 | Calculus - Limits & Differentiation | Understand Limits, Continuity, and Differentiability.Learn differentiation rules and apply them in problem-solving.Solve 3-4 problems on applications of derivatives (tangents, normals, rate of change). | |
| Month 2: Problem-Solving & Speed Improvement | Week 5-6 | Integration & Differential Equations | Study integration as the inverse process of differentiation.Solve definite integrals, properties of integration, and area-based problems.Practice differential equations and their applications. |
| Week 7-8 | Probability & Vectors | Revise Probability: Conditional Probability, Bayes' Theorem, and Distributions.Work on Vectors & 3D Geometry: Direction cosines, planes, and lines in space.Attempt 2-3 topic-wise tests to track progress. | |
| Month 3: Exam Simulation & Final Revisions | Week 9-10 | Full-Length Mock Tests | Attempt full-length mock tests every alternate day.Focus on weak topics and revise key formulas.Analyze mistakes and refine time management strategies. |
| Week 11-12 | Exam Readiness & Speed Drills | Solve 5-7 previous year CUET papers under timed conditions.Practice quick-solving techniques for Algebra, Calculus, and Probability.Final revision of formulas, shortcut methods, and key problem types. |
| Paper/Subject | Question Paper PDF |
|---|---|
| CUET Mathematics Question Paper 2024 (Set 1) | Check Here |
| CUET Mathematics Question Paper 2024 (Set 2) | Check Here |
| CUET Mathematics Question Paper 2024 (Set 3) | Check Here |
| CUET Mathematics Question Paper 2024 (Set 4) | Check Here |
| CUET Mathematics Question Paper 2023 | Check Here |
| CUET Mathematics Question Paper 2022 | Check Here |
| CUET Mathematics Question Paper 2021 | Check Here |
Choosing the right books is crucial for scoring 190+ in the CUET 2025 English section. Below is a list of the best books, categorized by their focus areas, along with ratings out of 5 based on content quality, practice questions, and student feedback:
| Book Name | Author/Publisher | Rating (out of 5) |
|---|---|---|
| CUET Mathematics Guide 2025 | Arihant Experts | 5/5 |
| NCERT Mathematics (Class 11 & 12) | NCERT | 5/5 |
| CUET UG Mathematics Guide | Oswal Publishers | 4.5/5 |
| Pearson Mathematics for CUET UG | Pearson | 4.5/5 |
| RD Sharma Mathematics (Class 11 & 12) | RD Sharma | 4.5/5 |
| Skills in Mathematics Series (Algebra, Calculus, Coordinate Geometry, Trigonometry, etc.) | Arihant Publications | 4.5/5 |
| Mathematics for CUET & Other Entrance Exams | MTG Publications | 4.5/5 |
| Advanced Problems in Mathematics for JEE Main & CUET | Vikas Gupta | 4.5/5 |
| Previous Year CUET Mathematics Papers | NTA/Various Publishers | 5/5 |
CUET (UG) 2024 will be based on the Class 12 syllabus and hence candidates of Class 12 need not prepare for it separately. In CUET (UG) 2025, students have a wide range of options i.e., 29 subjects, 33 Languages, and General Test to choose from.
| Unit | Topics |
|---|---|
| Unit I : (Algebra) | Matrices and types of MatricesEquality of Matrices, transpose of a Matrix, Symmetric and Skew Symmetric MatrixAlgebra of MatricesDeterminantsThe inverse of a MatrixSolving simultaneous equations using Matrix |
| Unit II : (Calculus) | Higher order derivativesTangents and NormalsIncreasing and Decreasing FunctionsMaxima and Minima |
| Unit III : ( Integration and its Applications) | Indefinite integrals of simple functionsEvaluation of indefinite integralsDefinite IntegralsApplication of Integration as an area under the Curve |
| Unit IV : (Differential Equations) | Order and degree of differential equationsFormulating and solving of differential equations with variable separable |
| Unit V : (Probability Distributions) | Random variables and their probability distributionExpected value of a random variableVariance and Standard Deviation of a random variableBinomial Distribution |
| Unit VI : (Linear Programming) | Mathematical formulation of Linear Programming ProblemGraphical method of solution for problems in two variablesFeasible and infeasible regions |
| Unit | Subtopics |
|---|---|
| Unit 1: Matrices and Determinants | Concept, notation, order, equality, types of matrices, zero matrix, transpose, symmetric and skew-symmetric matrices. |
| Addition, multiplication, scalar multiplication, properties, non-commutativity of multiplication. | |
| Elementary row and column operations, invertible matrices, proof of uniqueness of inverse. | |
| Determinant of square matrices (up to 3×3), properties, minors, cofactors, applications in finding area of a triangle. | |
| Adjoint, inverse of square matrix, consistency and inconsistency of system of equations. | |
| Solving system of linear equations using the inverse of a matrix. | |
| Unit 2: Calculus | Continuity and differentiability, chain rule, implicit functions, derivatives of inverse trigonometric functions. |
| Exponential and logarithmic functions, logarithmic differentiation. | |
| Derivative of parametric functions, second-order derivatives, Rolle’s and Lagrange’s Mean Value Theorems. | |
| Rate of change, increasing/decreasing functions, tangents and normals, approximation, maxima and minima. | |
| Integration as an inverse process of differentiation, definite integrals as a limit of a sum, fundamental theorem of calculus. | |
| Properties of definite integrals, evaluation of definite integrals. | |
| Area under simple curves (lines, arcs of circles, parabolas, ellipses), area between curves. | |
| Definition, order and degree, general and particular solutions. | |
| Formation of differential equations, solution by separation of variables, homogeneous differential equations. | |
| Unit 3: Vectors and Three-Dimensional Geometry | Vectors and scalars, magnitude and direction, direction cosines/ratios, types of vectors. |
| Position vector, negative of a vector, components, addition, multiplication by a scalar, position vector dividing a line. | |
| Scalar (dot) product, projection of a vector on a line, vector (cross) product, scalar triple product. | |
| Direction cosines/ratios of a line joining two points, Cartesian and vector equation of a line. | |
| Coplanar and skew lines, shortest distance between two lines. | |
| Cartesian and vector equation of a plane, angle between two lines, two planes, and a line and a plane. | |
| Distance of a point from a plane. | |
| Unit 4: Linear Programming | Introduction, constraints, objective function, optimization, types of L.P. problems. |
| Mathematical formulation, graphical method for problems in two variables. | |
| Feasible and infeasible regions, solutions, optimal feasible solutions. | |
| Unit 5: Probability | Multiplication theorem, conditional probability, independent events, total probability theorem, Bayes' theorem. |
| Random variables and probability distribution, mean and variance of a random variable. | |
| Repeated independent (Bernoulli) trials, binomial distribution. |
| Unit | Subtopics |
|---|---|
| Unit 1: Matrices and Determinants | Concept, notation, order, equality, types of matrices, zero matrix, transpose, symmetric and skew-symmetric matrices. |
| Addition, multiplication, scalar multiplication, properties, non-commutativity of multiplication. | |
| Elementary row and column operations, invertible matrices, proof of uniqueness of inverse. | |
| Determinant of square matrices (up to 3×3), properties, minors, cofactors, applications in finding area of a triangle. | |
| Adjoint, inverse of square matrix, consistency and inconsistency of system of equations. | |
| Solving system of linear equations using the inverse of a matrix. | |
| Unit 2: Calculus | Continuity and differentiability, chain rule, implicit functions, derivatives of inverse trigonometric functions. |
| Exponential and logarithmic functions, logarithmic differentiation. | |
| Derivative of parametric functions, second-order derivatives, Rolle’s and Lagrange’s Mean Value Theorems. | |
| Rate of change, increasing/decreasing functions, tangents and normals, approximation, maxima and minima. | |
| Integration as an inverse process of differentiation, definite integrals as a limit of a sum, fundamental theorem of calculus. | |
| Properties of definite integrals, evaluation of definite integrals. | |
| Area under simple curves (lines, arcs of circles, parabolas, ellipses), area between curves. | |
| Definition, order and degree, general and particular solutions. | |
| Formation of differential equations, solution by separation of variables, homogeneous differential equations. | |
| Unit 3: Vectors and Three-Dimensional Geometry | Vectors and scalars, magnitude and direction, direction cosines/ratios, types of vectors. |
| Position vector, negative of a vector, components, addition, multiplication by a scalar, position vector dividing a line. | |
| Scalar (dot) product, projection of a vector on a line, vector (cross) product, scalar triple product. | |
| Direction cosines/ratios of a line joining two points, Cartesian and vector equation of a line. | |
| Coplanar and skew lines, shortest distance between two lines. | |
| Cartesian and vector equation of a plane, angle between two lines, two planes, and a line and a plane. | |
| Distance of a point from a plane. | |
| Unit 4: Linear Programming | Introduction, constraints, objective function, optimization, types of L.P. problems. |
| Mathematical formulation, graphical method for problems in two variables. | |
| Feasible and infeasible regions, solutions, optimal feasible solutions. | |
| Unit 5: Probability | Multiplication theorem, conditional probability, independent events, total probability theorem, Bayes' theorem. |
| Random variables and probability distribution, mean and variance of a random variable. | |
| Repeated independent (Bernoulli) trials, binomial distribution. |
*The article might have information for the previous academic years, please refer the official website of the exam.
Normalised score or normalization of score in CUET refers to a technique to compare applicant scores uniformly across test sessions. This process is necessary to keep CUET(conducted over multiple days and sessions with various sets of questions) fair to all test-takers.
For this purpose, CUET scores are given in percentiles rather than raw scores. A percentile score of 95, for instance, means that 95% of the applicants performed at a level that was lower or equal to that of the candidate.
Also note that CUET UG Retest 2024 was held on July 19, for the candidates who have been affected by the CBT mode issue and lodged a complaint within July 9. You can expect that the final percentiles and results will be normalised to ensure fairness.
Parth, Student at Christ University
Yes, Christ University accepts CUET scores for UG admission into all its campuses in India. The eligibility criteria for CUET UG is that the candidates must pass their 12th in any stream from a recognized board in India or Abroad. The CUET 2024 exam was conducted by NTA from May 15 to May 24 2024, in hybrid mode.
Priya, student at Fergusson College
No, Fergusson College does not accept CUET scores for admissions. Fergusson College offers various UG, PG, and Doctoral courses in Arts and Science streams like- BA, BSc, BVoc, MA, MSc, and PhD.
The Fergusson College UG admission 2024 was based on merit, and it was completely online. The UG admission 2024 in Fergusson College was based on the academic scores of candidates in class 12th.
Candidates who are willing to take admission must apply online through the official website of Fergusson College. PG admission in Fergusson is based on the results of the entrance test conducted by the college.
Here are the important dates for admission 2024 to various UG courses at Fergusson College-
| Particulars | Important Dates (Admissions Closed) |
|---|---|
| Availability of Online Application Form | May 21, 2024 |
| Last day of Filling Application Form | May 30, 2024 |
| Display of Provisional Merit List | June 1, 2024 |
| Display of Final Merit List | June 4, 2024 |
| Admission dates for Arts subjects | June 7 - June 8, 2024 |
| Admission dates for Science & B.Voc subjects | June 7, 2024 |
*The 2024 UG admissions at Fergusson College have already closed.
The UG admissions 2024 are already closed, but I hope this answer will give you a basic idea of the general UG admission dates and requirements at Fergusson College.
Dhruv, student at DU
Candidates must check the CUET UG courses list, which is available in PDF form at https://exams.nta.ac.in/CUET-UG/images/public-notice-for-cuet-ug-2024.pdf before applying for this exam. Candidates should also check the CUET eligibility criteria according to each course. After deciding upon their desired course, the candidates can practice for the CUET exam accordingly. The CUET 2024 exam was conducted for various UG courses in Humanities, Science, Engineering, and Commerce.
The CUET 2024 course list is given below:
| Arts | Science & Technology | Commerce | Others |
|---|---|---|---|
| B.A. in Humanities & Social Sciences | BSc in Physics/ Chemistry/ Maths/ Biology | BCom (Honors) | BBA LLB |
| B.A. in Arts (Fine/ Visual/ Performing) | BCA in Computer Science and Technology | BCom (General) | BHM in Hospitality & Travel |
| Bachelor of Fine Arts (BFA) | BTech CSE/ Mechanical/ Electrical/ Civil | BCom Business Administration. | BCA (IT and Software) |
| BA LLB | BE in ECE/ Electrical/ Mechanical/ Electronics Engineering | BCom Accounting and Taxation/ Statistics/ Management Accounting | BSc in Hospitality & Travel |
| BA in Hospitality & Travel | BCom in International Finance/ Accounting/ Applied Economics/ Banking & Finance | Diploma in Education (DEd) | |
| BA in Animation | BCom Marketing | BDes in Animation | |
| BCom Tourism & Travel Management | BDes in Design | ||
| BSc in Design | |||
| Bachelor of Journalism & Mass Communication (BJMC) | |||
| Bachelor of Journalism (BJ) | |||
| Bachelor of Mass Media (BMM) | |||
| BBA/BMS |
Bhawna, student at University of Delhi
You can check the CUET cutoff on the official website of each participating college. After the declaration of the CUET result (which was declared on 30th June 2024 for this session), the participating colleges also released their respective CUET cutoff lists online.
The cutoffs of the participating colleges are based on the performance of the students and various other factors. So, you must check the cutoff list 2024 of the participating colleges online. After doing so, you will know the colleges to which you can seek admission.