The CUET PG Mathematics Syllabus 2025 is officially released by the National Testing Agency (NTA) on its website, pgcuet.samarth.ac.in. The syllabus covers key topics such as Algebra, Real Analysis, Complex Analysis, Integral Calculus, Differential Equations, Vector Calculus, and Linear Programming. To excel in the CUET PG MSc Mathematics exam, candidates must thoroughly understand and prepare each unit of the syllabus. Aspirants planning to appear for the CUET PG Mathematics domain are advised to review the detailed syllabus provided on this page for comprehensive preparation.
Common University Entrance Test PG (CUET PG) 2025 is a national-level exam designed for students seeking admission to postgraduate programs at participating universities. Conducted by the National Testing Agency (NTA), the CUET PG exam will take place in March 2025 in a Computer-Based Test (CBT) mode. Aspirants preparing for the exam are encouraged to familiarize themselves with the CUET PG Mathematics syllabus and exam structure, as this can significantly improve their chances of securing admission to their preferred college or university.
Earning an MSc in Mathematics from a recognized university opens doors to diverse career opportunities. Graduates can pursue a Ph.D. in Mathematics, leading to roles in academia as professors or researchers. Alternatively, you can explore positions as a lecturer or assistant professor in colleges or universities, or work as a research scientist or mathematician in research institutes. Additionally, there are rewarding teaching roles available in secondary and higher secondary schools, making mathematics a versatile and high-demand field.
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Mathematics is a vast and dynamic field encompassing a variety of concepts, theories, and real-world applications. The CUET PG MSc Mathematics Syllabus 2025 is meticulously designed to equip students with an in-depth understanding of these topics while enhancing their problem-solving skills, critical thinking, and analytical reasoning abilities.
The syllabus is typically divided into seven key sections, each covering a specific area of mathematics. Below is a detailed breakdown of the topics and subtopics included in each unit of the CUET PG Mathematics Syllabus, providing a structured approach to mastering the subject.
| Section | Topics Covered |
| Algebra | Groups, subgroups, Abelian groups, non-Abelian groups, cyclic groups, permutation groups; Normal subgroups, Lagrange’s theorem, group homomorphism, quotient groups, rings, subrings, ideals (prime and maximal), fields, quotient fields. Vector spaces, linear dependence/independence, basis, dimension, linear transformations, matrix representation, range and null space, rank-nullity theorem, eigenvalues, eigenvectors, Cayley-Hamilton theorem, and matrix types (symmetric, skew-symmetric, Hermitian, etc.). |
| Real Analysis | Sequences and series of real numbers, convergence criteria, Cauchy sequences, absolute/conditional convergence, tests of convergence (comparison, ratio, root), functions of one variable (limits, continuity, differentiation), Rolle’s theorem, Taylor’s theorem, power series, and properties of sets (open, closed, bounded, connected, compact). |
| Complex Analysis | Functions of a complex variable, differentiability, analyticity, Cauchy-Riemann equations, power series, line integrals, Cauchy’s theorems, fundamental theorem of algebra, harmonic functions. |
| Integral Calculus | Definite integrals, properties, fundamental theorem of integral calculus, double/triple integrals, change of order of integration, surface areas, volumes, and applications. |
| Differential Equations | First-order ODEs, Bernoulli’s equation, exact equations, integrating factors, orthogonal trajectories, homogeneous differential equations, linear differential equations (second order, constant coefficients), method of variation of parameters, Cauchy-Euler equations. |
| Vector Calculus | Scalar and vector fields, gradient, divergence, curl, Laplacian, line integrals, surface integrals, Green’s, Stokes, and Gauss theorems. |
| Linear Programming | Convex sets, extreme points, convex hulls, hyperplanes, polyhedral sets, convex/concave functions, LPP formulation, graphical methods, simplex method. |
Aspirants aiming to pursue the CUET PG Mathematics course must familiarize themselves with the CUET PG Mathematics syllabus and exam pattern. The question paper will be available in both English and Hindi, ensuring accessibility for all candidates. The CUET PG Mathematics Exam 2025 will consist of 75 questions, all designed to test subject-specific knowledge in Mathematics. Refer to the table below for a detailed breakdown of the CUET PG Mathematics Exam Pattern to streamline your preparation effectively.
| CUET PG Maths Exam Pattern 2025 | |
| Exam Conducting Body | NTA |
| Mode of Exam | CBT |
| Language/Medium | English and Hindi |
| Duration of Exam | 90 Minutes |
| Frequency of Exam | Once a Year |
| Types of Questions | MCQs |
| CUET PG Maths Subject Code | SCQP19 |
| Sections | 1 |
| Total No. of Questions | 75 |
| Total Marks | 300 |
| Marking Scheme | 4 for Correct Answers -1 for Incorrect Answers No marks were deducted for unanswered questions |
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To gain a comprehensive understanding of the CUET PG Mathematics syllabus, candidates can refer to these highly recommended books. These resources provide detailed explanations of key topics and subtopics, making them essential for effective preparation:
| Relevant Links | ||
| CUET PG MBA Syllabus | CUET PG Economics Syllabus | CUET PG Life Science Syllabus |
| CUET PG Hindi Syllabus | CUET PG History Syllabus | CUET PG MCA Syllabus |
Students should get hold of some of the best books for CUET PG preparation. After completing the syllabus, they should take regular mock tests and analyse their performance.
Top NIRF-ranked universities such as JNU, University of Delhi, BHU, TISS, and the Central University of Hyderabad often have higher CUET PG score requirements due to intense competition. For the CUET PG 2025 exam, a score in the range of 180-195 is generally considered good and can significantly enhance your chances of securing admission to these prestigious institutions.
To succeed in the CUET PG exam without coaching, it is essential to make the most of online resources and study materials to thoroughly cover the syllabus. Start by choosing your subjects carefully and dedicating time to understanding their requirements. Address any doubts promptly to ensure a strong foundation. Strategic preparation and self-discipline are key to excelling in the exam.
A CUET score in the range of 180-220 or above is generally regarded as a good score, significantly increasing the chances of securing admission to sought-after courses like BTech, BA LLB, and BCom (Hons). Candidates with such scores are more likely to gain entry into prestigious institutions such as Delhi University (DU) and Banaras Hindu University (BHU), among other top colleges and universities in India.
The CUET PG ranking system is based on the marks obtained by candidates in the exam, streamlining the admission process. This ranking reflects a candidate’s performance relative to others, helping determine their position and eligibility for admission to their desired courses and institutions.
CUET applicants select their exam center while filling out the application form. For PG candidates, there is an option to change the exam center, which can be done through the official CUET website by following the designated steps. However, UG candidates cannot modify their exam center once it has been assigned. This flexibility for PG applicants ensures better accessibility for their exam location preferences.
The CUET PG MSc Mathematics Syllabus is typically divided into seven key sections, covering major topics such as Algebra, Real Analysis, Complex Analysis, Integral Calculus, Differential Equations, Vector Calculus, and Linear Programming. This structured syllabus ensures comprehensive coverage of essential mathematical concepts.
The CUET PG Mathematics Exam Pattern consists of a total of 75 domain-specific questions focused entirely on Mathematics, ensuring a targeted assessment of subject knowledge.
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