GATE MA syllabus 2027

About the GATE MA paper

GATE Mathematics tests the mathematics itself, not an engineering application of it. The paper covers eleven sections: Calculus, Linear Algebra, Real Analysis, Complex Analysis, Ordinary Differential Equations, Algebra, Functional Analysis, Numerical Analysis, Partial Differential Equations, Topology and Linear Programming. Several of these (Real Analysis, Algebra, Functional Analysis, Topology) are proof-based subjects taught at the depth of a university mathematics degree, not the computational “engineering maths” version that shows up in other GATE papers.

The candidate pool is genuinely split between two backgrounds. A large share are BSc/MSc Mathematics students for whom this is a natural continuation of their degree. A separate, sizeable share are engineering graduates, often from branches with a strong analytical core, who are targeting a research career or an MSc-to-PhD route and are willing to build the pure-math sections from the ground up. Both groups clear the paper regularly, but they arrive with different gaps, and a study plan that doesn’t account for which group you’re in tends to waste time re-covering material you already know while under-preparing what you don’t.

Calculus and Linear Algebra carry the largest individual shares of the 85 subject marks, with Real Analysis and Complex Analysis close behind. Topology and Linear Programming are comparatively small sections, but both are self-contained enough that a focused pass through them is usually worth more marks per hour of study than a marginal improvement in an already-strong section.

How to prepare

1. Sort the eleven sections into “known” and “new” before making a study plan. The right starting point is different for a math-degree candidate than for an engineering-degree one, and treating all eleven sections as equally unfamiliar wastes early study time.
2. Treat the proof-based sections as a separate track. Real Analysis, Algebra, Functional Analysis and Topology reward understanding why a theorem holds, since GATE MA questions often probe edge cases and counterexamples rather than asking for direct computation. Skimming definitions without working through proofs tends to fail on exactly these questions.
3. Keep the computational sections fast. Calculus, Linear Algebra, ODEs and Numerical Analysis are where speed matters most: these questions are usually solvable but time-expensive if the underlying technique isn’t automatic.
4. Run PDEs, Topology and Linear Programming as short, dedicated cycles rather than folding them into general revision. Each is compact enough to finish in a focused block, and each has a narrow, well-defined question style in past papers.
5. Move to timed, full-length mocks only after all eleven sections are covered once, then use PYQs, both topic-wise and year-wise, to check which sections are still costing disproportionate time relative to their marks.

A note on General Aptitude

General Aptitude is worth 15 of the 100 marks on GATE MA, exactly as it is on every other GATE paper, regardless of specialization. For a paper this proof-heavy, GA questions are a useful change of pace during preparation, since they don’t require derivations or theorem recall, and the marks are earned the same way whether you’re coming from a math degree or an engineering one. Don’t leave it for the final weeks; a fixed, small weekly slot is enough to keep it sharp without taking time from the eleven core sections.