DU BSc Mathematics Syllabus 2026: Semester-Wise Subjects & PDF

The Bachelor of Science (Honours) in Mathematics is a rigorous three-year undergraduate program at the University of Delhi. It aims to develop critical thinking and analytical abilities. Designed under the Learning Outcomes-based Curriculum Framework (LOCF) 2019, the curriculum offers a balanced foundation in pure and applied mathematics, progressing from fundamentals to advanced theories.

Understanding the DU BSc Mathematics syllabus helps you plan your studies across six semesters and prepare for examinations according to the subjects covered in each semester.

DU BSc Mathematics Syllabus Overview

The curriculum combines core mathematics with ability enhancement, skill enhancement and elective courses. It covers foundational and advanced areas of mathematics while helping you develop analytical and problem-solving skills.

DU BSc Mathematics Syllabus PDF Download

The DU BSc Mathematics syllabus PDF provides the detailed curriculum for the programme, including course-wise topics and other academic information. Keeping a copy of the syllabus can help you plan your semester-wise preparation and refer to the prescribed topics during the academic year.

DU BSc Mathematics Syllabus PDF Download

DU BSc Mathematics Syllabus: Semester-Wise Details

The core subjects progress from fundamental mathematical concepts in the initial semesters to advanced topics in analysis, algebra and related areas in later semesters.

Semester I

Calculus (BMATH101) covers derivatives, curve sketching, and vector calculus. Algebra (BMATH102) includes equations, complex numbers, number theory, and matrices.

Semester II

Real Analysis (BMATH203) focuses on real numbers, sequences, and series convergence. Differential Equations (BMATH204) introduces DEs and mathematical modeling.

Semester III

Theory of Real Functions (BMATH305) covers limits, continuity, and differentiability. Group Theory-I (BMATH306) studies group structures and Lagrange's theorem. Multivariate Calculus (BMATH307) extends calculus to multiple variables.

Semester IV

Partial Differential Equations (BMATH408) covers PDE solutions. Riemann Integration & Series of Functions (BMATH409) includes integration theory and uniform convergence. Ring Theory & Linear Algebra-I (BMATH410) introduces rings and vector spaces.

Semester V

Metric Spaces (BMATH511) explores abstract distance and completeness. Group Theory-II (BMATH512) advances group theory with automorphisms and Sylow theorems.

Semester VI

Complex Analysis (BMATH613) covers analytic functions, contour integrals, and residues. Ring Theory & Linear Algebra-II (BMATH614) includes polynomial rings and eigenvalues.

How to Prepare for DU BSc Mathematics?

Preparing for B.Sc. Mathematics requires regular study and consistent problem-solving practice. Since the course includes subjects such as Calculus, Algebra, Real Analysis and Differential Equations, you should focus on understanding concepts before moving to advanced topics.

The following approaches can help:

• Build Conceptual Clarity: Understand definitions, theorems, formulas and mathematical concepts before attempting complex problems.

• Practise Regularly: Solve problems from textbooks and past exam papers to improve problem-solving and application skills.

• Make Concise Notes: Prepare brief, organised notes containing important formulas, theorems and concepts for quick revision.

• Follow a Study Schedule: Divide study time across subjects and topics to maintain consistent preparation throughout the semester.

• Revise Regularly: Revisit previously studied concepts and practise important problems to strengthen retention.

• Use Past Exam Papers: Solve previous papers to understand the types of questions asked and practise completing answers within the available time.

• Discuss Difficult Topics: Engage in peer discussions or group study sessions to clarify concepts and approach difficult problems from different perspectives.

The DU BSc Mathematics syllabus covers core mathematical areas across six semesters, beginning with Calculus and Algebra and progressing to advanced topics such as Complex Analysis and Ring Theory. You can use the semester-wise syllabus to plan your studies, practise regularly and prepare for examinations effectively.