IIT JAM Mathematics Syllabus 2026: Download PDF, Check Newly Added Topics with Exam Pattern

The IIT Joint Admission Test for Masters (IIT JAM) 2026 is one of the most competitive exams for students aspiring to pursue postgraduate programs in Mathematics and related fields. If you’re preparing for the Mathematics (MA) paper, understanding the official syllabus and exam pattern is the first step to success.

IIT JAM Mathematics Syllabus 2026: Download PDF, Check Newly Added Topics with Exam

Table of Contents

IIT JAM Mathematics (MA) Syllabus 2026

Official PDF Download

You can access the official IIT JAM Mathematics syllabus PDF directly from the IIT JAM 2026 site:Subject-Wise Syllabus Overview

The syllabus is divided into several core areas, each designed to test your graduate-level math skills.

1. Real Analysis

  • Sequences & Series: convergence, bounded/monotone sequences, Cauchy sequences, Bolzano–Weierstrass theorem

  • Absolute convergence, tests (comparison, ratio, root, Leibniz), power series, differentiation/integration term-wise

  • Functions of one real variable: limit, continuity, intermediate value property, differentiation, Rolle’s and Mean Value Theorems, L’Hôpital’s rule, Taylor’s theorem, maxima/minima

  • Riemann integration and the Fundamental Theorem of Calculus 

2. Multivariable Calculus & Differential Equations

  • Functions of two/three variables: limits, continuity, partial derivatives, total derivative, maxima/minima

  • Integral Calculus: double/triple integrals, change of integration order, computing surface area & volume

  • Differential Equations: Bernoulli’s equation, exact equations, integrating factors, orthogonal trajectories, homogeneous equations, separation of variables, Cauchy–Euler, variation of parameters

  • 3. Linear Algebra & Abstract Algebra

  • Matrices and Systems of Equations: rank, nullity, rank-nullity theorem, inverse, determinants, eigenvalues/eigenvectors

  • Vector Spaces: linear independence, basis, dimension, linear transformations, range and null space, matrix representation 

  • Group Theory: cyclic groups, abelian/non-abelian groups, permutation groups, normal subgroups, quotient groups, homomorphisms, Lagrange’s theorem 

4. Additional Topics (Optional but Worth Covering)

  • Complex Analysis & Topology (mentioned in some sources)


Exam Pattern for IIT JAM Mathematics 2026

The IIT JAM Exam for all subjects (including Mathematics) follows this structure:

  • Mode: Online (Computer-Based Test)

  • Duration: 3 hours

  • Total Questions: 60 questions, totaling 100 marks

  • Sections:

    • Section A: 30 Multiple Choice Questions (MCQs) — includes 1-mark and 2-mark questions; negative marking applies

    • Section B: 10 Multiple Select Questions (MSQs) — all options must be correct to earn marks; no negative marking

    • Section C: 20 Numerical Answer Type (NAT) questions — answer entered manually; no negative marking


New Additions This Year

While the core syllabus remains largely unchanged, a few fresh topics now appear in the 2026 syllabus overview:

  • Vector Calculus / Metric Spaces / Complex Analysis

  • Topology basics have been noted by broader sources.

These may not be emphasized in all resources, so be sure to cross-check against the official PDF.


Topic-Wise Weightage Insights

A breakdown of topic-wise weightage based on recent analysis:

TopicEstimated Weightage
Differential Calculus23%
Real Analysis21%
Single Variable Calculus18%
Linear Algebra14%
Multivariable Calculus14%
Vector Calculus12%
Differential Equations11%
Abstract Algebra10%
  

How to Prepare Effectively

  1. Download & Bookmark the Official Syllabus PDF for constant reference.

  2. Segment your study plan by topic – start with high-weight areas: Calculus, Real Analysis, Linear Algebra.

  3. Practice previous IIT JAM papers, especially focusing on Section B (MSQs) and Section C (NAT) formats.

  4. Integrate the new topics like Vector Calculus or Complex Analysis from reliable sources.

  5. Time yourself when solving mock papers to simulate exam conditions.

  6. Review conceptual gaps and solidify fundamentals—especially in core areas.


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