IIT JAM Mathematics Books: The IIT Joint Admission Test for Masters (IIT JAM) is a national entrance exam held every year for students to join postgraduate science programs at Indian Institutes of Technology (IITs), Indian Institute of Science (IISc), and other top institutions.
Students who studied mathematics in their undergraduate courses can take the IIT JAM Mathematics exam. IIT JAM exam allows them to pursue higher degrees like M.Sc., M.Sc.-Ph.D. dual degree, and other combined programs. Since there is a lot of competition, it is important to prepare well for the IIT JAM exam. Thousands of students compete for a small number of seats, so good preparation is needed to get a high rank in IIT JAM 2025 exam. Choosing the right study materials for IIT JAM Mathematics is important for success. The right books and resources will help you understand the IIT JAM Syllabus and practice different types of questions. Below is a list of top IIT JAM Mathematics books and a preparation plan to help you get started.IIT JAM Mathematics Exam 2025 Overview | |
Category | Details |
Exam Name | IIT JAM Mathematics Exam 2025 |
Conducting Body | Indian Institutes of Technology (IITs) |
Exam Date | February 2, 2025 (Sunday) |
Exam Level | National |
Application Mode | Online |
Exam Mode | Online (Computer-Based Test - CBT) |
Duration | 3 hours |
Question Types | Multiple Choice Questions (MCQs), Multiple Select Questions (MSQs), Numerical Answer Type (NAT) |
Total Questions | 60 questions (30 MCQs, 10 MSQs, 20 NAT) |
Eligibility | Open to all nationalities, no age restriction. Candidates completing their qualifying degrees in 2025 are eligible. |
Subjects Covered | Calculus, Linear Algebra, Real Analysis, Differential Equations, Group Theory, Functions of Two or More Variables |
Courses Offered | M.Sc., Integrated Ph.D., M.Sc.-M.Tech. Dual Degree, Joint M.Sc.-Ph.D., M.Sc.-Ph.D. Dual Degree |
Official Website | IIT JAM Official Website |
IIT JAM Mathematics Preparation Books | |
Topic | Author(s) |
Linear Algebra | Stephen R. Friedberg, Seymour Lipschitz, H. Anton, Charles W. Curtis, David C. Lay |
Group Theory | Joseph A. Gallien |
Sequence & Series | S.C. Malik & Savita Arora |
Function of One Variable | S.K. Mapa |
Multivariable Calculus | S.C. Malik & Savita Arora |
Ordinary Differential Equations | S.L. Ross, Peter J. Collins, G.F. Simmons, M.D. Raisinghania |
Integral Calculus | F. Ayres, Gorakh Prasad |
Vector Calculus | Murray R. Spiegel, Shanti Narayan |
Real Analysis | H.L. Royden, Sudhir R. Ghorpade & Balmohan V. Limaye, Shanti Narayan, K. A. Ross, V.K. Krishnan, R. G. Bartle & D. R. Sherbert, Apostol T.M, Binmore K.G, Richard R. Goldberg, W. Rudin |
Advanced Engineering Mathematics | Sastri S.S, Wylie, C.R. & Burrett, L.C |
Differential and Integral Equations | Collins, P.J, Yankosky, Ahsan, Z, G.F. Simmons |
Partial Differential Equations | Mcowan, R.C |
Differential Calculus | Balachanda Rao & C.K. Santha, Gorakh Prasad |
Complex Numbers | T. Andreescu & D. Andrica |
Complex Variables | Murray R. Spiegel, Kasana H.S, Ahlfors |
Statistics | Hogg, R.V. & Tanis, E.A, C.E. Weatherban, Rohatgi, V. K. & Saleh, A. K, Goon, A.M., Gupta, M.K. & Dasgupta, B, Gupta, S.C. & Kapoor, V.K, Ross, S. M, Mood, A.M., Graybill, F.A. & Boes, D, Ray & Sharma, Murray & Spiegel |