JEE Main 2027 · Maths

JEE Main 2027 Maths syllabus ranked by weightage.

All 27 chapters of JEE Main Maths, Class 11 and 12, ranked by how often they come up in past papers. See what matters most, what to study first, and track every chapter free.

  • 27 chapters
  • 14 Class 11 · 13 Class 12
  • 25 questions · 100 marks
  • 12 very high weightage

Updated

Most important Maths chapters for JEE Main

These chapters come up the most in past JEE Main papers, heaviest first. Give them the most time.

  1. Conic SectionsClass 11Largest single block in Maths once the four conics are combined.
  2. Complex Numbers & Quadratic EquationsClass 11
  3. Three Dimensional GeometryClass 12
  4. Continuity & DifferentiabilityFoundationClass 12
  5. IntegralsFoundationClass 12
  6. Sequences & SeriesClass 11
  7. Limits & DerivativesFoundationClass 11
  8. Binomial TheoremClass 11
  9. Applications of DerivativesClass 12
  10. Vector AlgebraFoundationClass 12
  11. Differential EquationsClass 12
  12. DeterminantsClass 12

Class 11 Maths chapters

JEE Main Maths, Class 11 · 14 chapters
#ChapterWeightage
01SetsLower
02Relations & FunctionsFoundationLower
03Trigonometric FunctionsFoundationMedium
04Complex Numbers & Quadratic EquationsVery high
05Linear InequalitiesLowerestimate
06Permutations & CombinationsFoundationHigh
07Binomial TheoremVery high
08Sequences & SeriesVery high
09Straight LinesFoundationMedium
10Conic SectionsLargest single block in Maths once the four conics are combined.Very high
11Introduction to 3D GeometryFoundationLowerestimate
12Limits & DerivativesFoundationVery high
13StatisticsSmall syllabus, reliable question — strong marks per hour.High
14ProbabilityHigh
Very highHighMediumLowerFoundation other chapters build on it

Class 12 Maths chapters

JEE Main Maths, Class 12 · 13 chapters
#ChapterWeightage
15Relations & FunctionsFoundationLower
16Inverse Trigonometric FunctionsLower
17MatricesHigh
18DeterminantsVery high
19Continuity & DifferentiabilityFoundationVery high
20Applications of DerivativesVery high
21IntegralsFoundationVery high
22Applications of IntegralsMedium
23Differential EquationsVery high
24Vector AlgebraFoundationVery high
25Three Dimensional GeometryVery high
26Linear ProgrammingLowerestimate
27ProbabilityHigh
Very highHighMediumLowerFoundation other chapters build on it

Key topics in the heaviest chapters

Each one is a single study sitting. Work through them in order.

Sets

  1. Set operations and Venn diagrams
  2. Subsets, power set and cardinality
  3. Complement and De Morgan’s laws

Relations & Functions

  1. Cartesian product and relations
  2. Domain, codomain and range
  3. Standard functions and their graphs

Trigonometric Functions

  1. Trigonometric ratios, signs and periodicity
  2. Identities and transformation formulae
  3. General solutions of trigonometric equations
  4. Sine rule and cosine rule

Complex Numbers & Quadratic Equations

  1. Algebra of complex numbers, modulus and conjugate
  2. Argand plane, polar form and argument
  3. De Moivre’s theorem and roots of unity
  4. Nature of roots and the discriminant
  5. Relation between roots and coefficients

Linear Inequalities

  1. Solving linear inequalities in one variable
  2. Graphical solution in two variables

Permutations & Combinations

  1. The fundamental principle of counting
  2. Permutations, with repetition and with restrictions
  3. Combinations, and when order does not matter
  4. Circular arrangements and identical objects

Binomial Theorem

  1. Binomial expansion and the general term
  2. Middle term and the term independent of x
  3. Properties of binomial coefficients

Sequences & Series

  1. Arithmetic progression: nth term and sum
  2. Geometric progression and the infinite GP
  3. Arithmetic, geometric and harmonic means
  4. Special series and summation techniques

Straight Lines

  1. Slope and the forms of the equation of a line
  2. Angle between lines; parallel and perpendicular conditions
  3. Distance of a point from a line

Conic Sections

  1. Circle: equation, tangent and chord of contact
  2. Parabola: standard form, focus, directrix, latus rectum
  3. Ellipse: eccentricity, foci, and the b > a case
  4. Hyperbola: eccentricity, asymptotes, conjugate hyperbola
  5. Tangent and normal conditions across all conics
  6. Reducing a general second-degree equation by completing the square

Introduction to 3D Geometry

  1. Coordinates in space and the octants
  2. Distance and section formulae in three dimensions

Limits & Derivatives

  1. The idea of a limit and one-sided limits
  2. Standard limits and indeterminate forms
  3. Derivative from first principles
  4. Rules of differentiation

Statistics

  1. Measures of central tendency
  2. Mean deviation, variance and standard deviation
  3. Comparing dispersion with the coefficient of variation

Probability

  1. Random experiments, sample space and events
  2. Axiomatic probability and the addition rule
  3. Mutually exclusive and exhaustive events

Relations & Functions

  1. Types of relations and equivalence relations
  2. One-one, onto and bijective functions
  3. Composition of functions
  4. Invertible functions

Inverse Trigonometric Functions

  1. Principal value branches
  2. Domains and ranges of the inverse functions
  3. Properties and identities

Matrices

  1. Types of matrices and the conditions for operations
  2. Matrix multiplication and why it is not commutative
  3. Transpose, symmetric and skew-symmetric matrices
  4. Invertibility and elementary operations

Determinants

  1. Properties of determinants
  2. Minors, cofactors and the adjoint
  3. Inverse of a matrix using the adjoint
  4. Consistency of a system of linear equations
  5. Area of a triangle and the collinearity condition

Continuity & Differentiability

  1. Continuity at a point, and classifying discontinuities
  2. Differentiability, and why it implies continuity but not conversely
  3. Chain rule on nested and composite functions
  4. Implicit and parametric differentiation
  5. Logarithmic differentiation
  6. Rolle’s and Lagrange’s mean value theorems

Applications of Derivatives

  1. Rate of change and related rates
  2. Increasing and decreasing functions
  3. Tangents and normals
  4. Maxima and minima: first and second derivative tests
  5. Absolute extrema on a closed interval

Integrals

  1. Standard integrals worth knowing cold
  2. Integration by substitution
  3. Integration by parts and the ILATE order
  4. Partial fractions
  5. Definite integral properties, especially the symmetry ones
  6. Definite integral as the limit of a sum

Applications of Integrals

  1. Area under a curve
  2. Area between two curves
  3. Handling regions below the axis

Differential Equations

  1. Order, degree and formation of a differential equation
  2. Variable separable equations
  3. Homogeneous differential equations
  4. Linear equations and the integrating factor

Vector Algebra

  1. Types of vectors and when two vectors are equal
  2. Scalar (dot) product and its uses
  3. Vector (cross) product and its uses
  4. Scalar triple product and coplanarity

Three Dimensional Geometry

  1. Direction cosines and direction ratios
  2. Equation of a line in vector and Cartesian form
  3. Equation of a plane, and the meaning of the normal vector
  4. Angle between lines, planes, and a line and a plane
  5. Shortest distance between skew lines
  6. Foot of perpendicular and image of a point in a plane

Linear Programming

  1. Formulating an LPP: objective function and constraints
  2. Feasible region and the corner point theorem

Probability

  1. Conditional probability
  2. Independent events versus mutually exclusive events
  3. Total probability and Bayes’ theorem
  4. Random variables and probability distributions

How to use this list

  • Foundations first. Relations & Functions, Trigonometric Functions, Permutations & Combinations and Straight Lines look small, but later chapters depend on them.
  • Then the very high chapters. They earn the most marks per hour. Revise them more than once.
  • Never drop a chapter just because its tier is lower. One question can be the difference in rank.
  • Track it. Mark each chapter as started, done or due for revision, so you always know what is left.

How we rank chapters

We compared published analyses of past JEE Main papers from 2020 to 2025. The sources agree on which chapters come up most, but not on exact percentages, so we show tiers instead of numbers that look more precise than they are.

Chapters marked estimate have thin data, so treat their tier as a rough guide. Chapters marked Foundation may carry fewer direct questions, but other chapters depend on them. Do not skip them.

The chapter list follows the current NTA syllabus. The official 2027 syllabus comes with the information bulletin on jeemain.nta.nic.in. We update this page when it changes.

Questions students ask

How many chapters are in JEE Main 2027 Maths?

JEE Main Maths has 27 chapters: 14 from Class 11 and 13 from Class 12. The full list is on this page.

Which JEE Main Maths chapters have the highest weightage?

The heaviest are Conic Sections, Complex Numbers & Quadratic Equations, Three Dimensional Geometry, Continuity & Differentiability and Integrals. In all, 12 Maths chapters are in the very high tier for JEE Main. Give them the most time, but finish the foundation chapters first.

Which Maths chapters should I study first?

Start with the foundation chapters: Relations & Functions, Trigonometric Functions, Permutations & Combinations, Straight Lines and Introduction to 3D Geometry. Later chapters build on them, even when they carry fewer direct questions. Then spend most of your time on the very high and high weightage chapters.

Is this the official JEE Main 2027 Maths syllabus?

It follows the current NTA syllabus. The official 2027 syllabus is published with the information bulletin on jeemain.nta.nic.in, and we update this page when it changes.