NDAMathematics

Mathematics for NDA

120 questions, no calculator — Algebra and Trigonometry alone are over a third of the paper.

📊 120 Q · 300 marks (33% of the written exam)
How toppers play this section
NDA Mathematics is 120 questions in 150 minutes with no calculator, so speed and formula recall matter more than derivation. Algebra is the single heaviest topic — not one dense chapter but seven compressed CBSE topics (complex numbers, quadratic theory, sets, AP/GP/HP, the binomial theorem, logarithms, permutations & combinations), so breadth beats depth: know all seven formula banks rather than mastering one at the expense of the rest. Trigonometry is second-heaviest and rewards the opposite approach — a small core built on the addition formula and the general-solution results generates almost every question across five recognisable families (ratios/identities, compound & multiple angles, trigonometric equations, inverse trig, heights & distances). Analytical Geometry fuses 2D coordinate geometry with a shallow 3D layer built directly on algebra already known. The two calculus chapters — Differential, then Integral Calculus & Differential Equations — are the newest material for most aspirants and the least forgiving of careless multi-step execution, where a single sign slip costs the mark. Matrices & Determinants is the most mechanical, rule-based topic in the whole paper and should be a near-certain scoring block, while Vector Algebra and Statistics & Probability are the lightest topics by count but run on fewer than a dozen formulas each — the best marks-per-minute in the syllabus if revised last.

Chapters

Built to the NDA blueprint — notes, shortcuts, solved PYQ-style examples and practice in every chapter.

Topic-wise weightage in NDA

Expected question counts from previous-year paper analyses. Topics with an arrow already have a full chapter.

TopicWritten Exam QSSB Interview QPriority
Algebra 22–26Very high
Trigonometry 20–23Very high
Analytical Geometry (2D & 3D) 16–20High
Differential Calculus 14–17High
Integral Calculus & Differential Equations 13–16High
Matrices & Determinants 10–13Medium
Vector Algebra 6–8Low
Statistics & Probability 6–8Low
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