Conducted by the National Testing Agency (NTA), the Joint Entrance Examination (JEE), formerly known as the All India Engineering Entrance Examination (AIEEE), is a Nationwide The Joint Entrance Examination (JEE), a nationwide computer-based engineering entrance test, is administered by the National Testing Agency (NTA). Formerly known as the All India Engineering Entrance Examination (AIEEE), the JEE allows eligible students across India to pursue courses like B.E., B.Tech, B.Planning, and B.Arch at prestigious engineering institutions.
The exam takes place twice a year, in January and April. Each year, over a million students take the JEE Main exam, but only a quarter of them qualify to sit for the JEE Advanced.
Difference Between JEE Main and JEE Advanced
For students aspiring to secure admission into India’s premier engineering colleges, mastering the differences between JEE Main and JEE Advanced is a vital first step. These examinations mark the beginning of a demanding, yet ultimately rewarding, academic journey.
JEE Main serves as the qualifying entrance exam for admission to institutions such as NITs, IIITs, and other Government-Funded Technical Institutions (GFTIs). In contrast, JEE Advanced is the exclusive gateway to the highly prestigious Indian Institutes of Technology (IITs), renowned for their stringent academic standards and emphasis on innovation and creativity.
Though the two exams are intrinsically linked, they differ significantly across multiple critical aspects, including eligibility criteria, difficulty levels, syllabus scope, examination structure, and the range of institutions that accept their scores. A comprehensive comparison is therefore essential for aspirants to clearly distinguish between JEE Main and JEE Advanced and to formulate an effective preparation strategy.
The Acadmiac Advantage
Acadmiac’s JEE (Main) Exam Preparation Program provides engineering aspirants with a structured, reliable path to success.
Dedicated guidance from experienced faculty.
Balanced academic schedule with clarity and consistency.
Emphasis on discipline, routine, and exam readiness.
Academic and personal support to manage preparation stress.
Acadmiac gets aspirants ready for more than just JEE (Main). With a mix of rigorous academics, organized study plans, and constant support for their physical and mental health, too, we set students up for success throughout their engineering careers.
Candidate must have passed or be appearing in the 10+2 or equivalent examination from a recognized board with Physics, Chemistry, and Mathematics as main subjects.
Minimum Marks Required
75% aggregate for General category candidates and 65% for OBC/SC/ST/PwD categories
Minimum Age Requirement
No Specific Age Limit
Number of Attempts
6 times across 3 consecutive years after passing Class 12th
JEE (MAIN) 2026 Exam Pattern
The JEE (MAIN) exam is administered exclusively as a Computer-Based Test (CBT) twice annually. The highest score achieved across the two sessions is used to determine the final merit, specifically the All India Rank (AIR) or Common Rank List (CRL).
TOPIC
DETAILS
Subjects
Physics, Chemistry & Mathematics
Total No. of Questions
75
Types of Question(s)
(i) MCQs(20 Questions)- Section A(ii) NBQs(5 Questions) – Section B
Marking Scheme
4 Marks for each correct answer
Negative Marking
Each incorrect response gets 1 negative mark
Time Duration
3 hours (180 Minutes)
Total Marks
300
The JEE (MAIN) syllabus 2026 is based on the NCERT curriculum for classes 11 and 12, covering Physics, Chemistry, and Mathematics. It covers a wide range of topics in these subjects, including concepts, theories, and practical applications, as outlined in the standard XI & XII syllabus.
JEE (MAIN) Paper 1
MATHEMATICS
UNIT 1: Sets, Relations and Functions
Sets
Sets and their representation
Union of sets
Intersection of sets
Complement of sets
Algebraic properties of sets
Power set
Relations
Relations
Types of relations
Equivalence relations
Functions
Functions
One-to-one (injective) functions
Into functions
Onto (surjective) functions
Composition of functions
UNIT 2: Complex Numbers and Quadratic Equations
Complex Numbers
Complex numbers as ordered pairs of real numbers
Representation in the form a+iba + iba+ib
Representation in a plane (Argand diagram)
Algebra of complex numbers
Modulus of a complex number
Argument (amplitude) of a complex number
Quadratic Equations
Quadratic equations in the real number system
Quadratic equations in the complex number system
Solutions of quadratic equations
Relations between roots and coefficients
Nature of roots
Formation of quadratic equations with given roots
UNIT 3: Matrices and Determinants
Matrices
Matrices
Types of matrices
Algebra of matrices
Determinants
Determinants of order two and three
Evaluation of determinants
Area of triangles using determinants
Applications
Adjoint of a square matrix
Inverse of a square matrix
Test of consistency of linear equations
Solution of simultaneous linear equations (two or three variables) using matrices
UNIT 4: Permutations and Combinations
Fundamental principle of counting
Permutations
Combinations
Meaning of P(n,r)P(n, r)P(n,r)
Meaning of C(n,r)C(n, r)C(n,r)
Simple applications
UNIT 5: Binomial Theorem and Its Simple Applications
Binomial theorem for a positive integral index
General term
Middle term
Simple applications
UNIT 6: Sequence and Series
Progressions
Arithmetic Progression (A.P.)
Geometric Progression (G.P.)
Insertion of the arithmetic mean between two given numbers
Insertion of geometric means between two given numbers
Relation between Arithmetic Mean (A.M.) and Geometric Mean (G.M.)
UNIT 7: Limit, Continuity and Differentiability
Functions
Real-valued functions
Algebra of functions
Polynomial functions
Rational functions
Trigonometric functions
Logarithmic functions
Exponential functions
Inverse functions
Graphs of simple functions
Limits and Continuity
Limits
Continuity
Differentiability
Differentiation
Differentiation of sum, difference, product, and quotient of functions
Differentiation of:
Trigonometric functions
Inverse trigonometric functions
Logarithmic functions
Exponential functions
Composite functions
Implicit functions
Derivatives up to second order
Applications of Derivatives
Rate of change of quantities
Monotonic functions (increasing and decreasing)
Maxima and minima of functions of one variable
UNIT 8: Integral Calculus
Indefinite Integrals
Integral as an anti-derivative
Fundamental integrals involving:
Algebraic functions
Trigonometric functions
Exponential functions
Logarithmic functions
Methods of integration:
Substitution
Integration by parts
Partial fractions
Using trigonometric identities
Definite Integrals
Fundamental Theorem of Calculus
Properties of definite integrals
Evaluation of definite integrals
Applications of Integrals
Area bounded by simple curves (standard forms)
UNIT 9: Differential Equations
Ordinary differential equations
Order and degree of differential equations
Solution by separation of variables
Solution of homogeneous differential equations
Solution of linear differential equations of the form: dydx+P(x)y=Q(x)\frac{dy}{dx} + P(x)y = Q(x)dxdy+P(x)y=Q(x)
UNIT 10: Co-ordinate Geometry
Basic Concepts
Cartesian system of rectangular coordinates
Distance formula
Section formula
Locus and its equation
Slope of a line
Parallel and perpendicular lines
Intercepts of a line on the coordinate axes
Straight Line
Various forms of equations of a line
Intersection of lines
Angle between two lines
Condition for the concurrence of three lines
Distance of a point from a line
Coordinates of centroid, orthocentre, and circumcentre of a triangle
Circle and Conic Sections
Standard form of the equation of a circle
General form of the equation of a circle
Radius and centre of a circle
Equation of a circle when the endpoints of the diameter are given
Intersection of a line and a circle (centre at origin)
Conic sections:
Parabola
Ellipse
Hyperbola
Standard forms of conic section equations
UNIT 11: Three-Dimensional Geometry
Coordinates of a point in space
Distance between two points
Section formula
Direction ratios and direction cosines
Angle between two intersecting lines
Equation of a line in space
Skew lines
Shortest distance between skew lines and their equations
Enthalpy of neutralization of strong acid and strong base
Preparation of lyophilic and lyophobic sols
Kinetic study of reaction between iodide ions and hydrogen peroxide at room temperature
JEE (Main) Paper 2A (B.Arch.)
Part I: MATHEMATICS
UNIT 1: Sets, Relations, and Functions
Sets and their representation
Union, intersection, and complement of sets
Algebraic properties of sets
Power set
Relations
Types of relations
Equivalence relations
Functions
One–one, into and onto functions
Composition of functions
UNIT 2: Complex Numbers and Quadratic Equations
Complex numbers as ordered pairs of real numbers
Representation in the form a + ib
Argand diagram
Algebra of complex numbers
Modulus and argument (amplitude)
Quadratic Equations
Solutions in real and complex number systems
Relations between roots and coefficients
Nature of roots
Formation of quadratic equations with given roots
UNIT 3: Matrices and Determinants
Matrices and types of matrices
Algebra of matrices
Determinants (order 2 and 3)
Evaluation of determinants
Area of a triangle using determinants
Inverse of Matrix
Adjoint and inverse of a square matrix
Test of consistency
Solution of simultaneous linear equations (two and three variables)
UNIT 4: Permutations and Combinations
Fundamental principle of counting
Permutations and combinations
Meaning of P(n, r) and C(n, r)
Simple applications
UNIT 5: Binomial Theorem and Its Applications
Binomial theorem for positive integral index
General term
Middle term
Simple applications
UNIT 6: Sequence and Series
Arithmetic Progression (A.P.)
Geometric Progression (G.P.)
Insertion of arithmetic mean (A.M.)
Insertion of geometric mean (G.M.)
Relation between A.M. and G.M.
UNIT 7: Limit, Continuity and Differentiability
Real-valued functions
Algebra of functions
Polynomial, rational, trigonometric, logarithmic and exponential functions
Inverse functions
Graphs of simple functions
Limits, Continuity and Differentiation
Basic concepts
Differentiation of sum, difference, product and quotient
Differentiation of:
Trigonometric functions
Inverse trigonometric functions
Logarithmic and exponential functions
Composite and implicit functions
Derivatives up to second order
Applications of Derivatives
Rate of change
Increasing and decreasing functions
Maxima and minima (single variable)
UNIT 8: Integral Calculus
Integral as anti-derivative
Fundamental integrals involving:
Algebraic functions
Trigonometric functions
Exponential functions
Logarithmic functions
Methods of Integration
Substitution
Integration by parts
Partial fractions
Using trigonometric identities
Definite Integrals
Fundamental theorem of calculus
Properties of definite integrals
Evaluation of definite integrals
Area bounded by simple curves
UNIT 9: Differential Equations
Ordinary differential equations
Order and degree
Solution by separation of variables
Homogeneous differential equations
Linear differential equations of the form:
d𝑦/d𝑥 + P(x)𝑦 = Q(x)
UNIT 10: Coordinate Geometry
Cartesian coordinate system
Distance formula
Section formula
Locus and its equation
Slope of a line
Parallel and perpendicular lines
Intercepts on coordinate axes
Straight Lines
Various forms of the equation of a line
Intersection of lines
Angle between two lines
Condition for the concurrence of three lines
Distance of a point from a line
Centroid, orthocentre, and circumcentre of a triangle
Circle and Conic Sections
Standard equation of a circle
General equation of a circle
Radius and centre
Equation when diameter endpoints are given
Intersection of line and circle
Conic Sections
Parabola
Ellipse
Hyperbola (standard forms)
UNIT 11: Three-Dimensional Geometry
Coordinates of a point in space
Distance between two points
Section formula
Direction ratios and direction cosines
Angle between two intersecting lines
Equation of a line
Skew lines
Shortest distance between skew lines
UNIT 12: Vector Algebra
Scalars and vectors
Addition of vectors
Components in two and three dimensions
Scalar (dot) product
Vector (cross) product
UNIT 13: Statistics and Probability
Statistics
Measures of dispersion
Mean, median, and mode (grouped & ungrouped data)
Standard deviation
Variance
Mean deviation
Probability
Probability of an event
Addition theorem
Multiplication theorem
Bayes’ theorem
Probability distribution of a random variable
UNIT 14: Trigonometry
Trigonometric identities
Trigonometric functions
Inverse trigonometric functions
Properties of inverse trigonometric functions
Part – II: APTITUDE TEST
UNIT 1: Awareness and Analytical Ability
Awareness of Persons and Built Environment
Awareness of:
Buildings
Materials
Objects
Textures related to architecture and the built environment
Visualization Skills
Visualizing three-dimensional objects from two-dimensional drawings
Visualizing different sides of three-dimensional objects
Analytical Reasoning & Mental Ability
Visual reasoning
Numerical reasoning
Verbal reasoning
UNIT 2: Three-Dimensional Perception and Design Ability
Three-Dimensional Perception
Understanding and appreciation of:
Scale and proportions
Building forms and elements
Colour
Texture harmony and contrast
Design and Drawing Skills
Drawing of geometrical and abstract shapes and patterns (in pencil)
Transformation of forms:
2D and 3D union
Subtraction
Rotation
Development of surfaces and volumes
Spatial Composition
Generation of:
Plans
Elevations
3D views of objects
Creating two-dimensional and three-dimensional compositions using given shapes and forms
Part – III: DRAWING TEST
Sketching (From Memory)
Candidates will sketch scenes and activities based on memory, including:
Urban Scapes
Public spaces
Markets
Festivals
Street scenes
Monuments
Recreational spaces
Landscape
Riverfronts
Jungles
Gardens
Trees and plants
Rural Life Scenes
Note: The test will be conducted on a drawing sheet.
Important Instructions for Candidates
Candidates are advised to bring:
Pencils
Geometry box set
Eraser
Colour pencils
Crayons
JEE (Main) Paper 2B (B.Planning)
Part I: MATHEMATICS
UNIT 1: Sets, Relations, and Functions
Sets and their representation
Union, intersection, and complement of sets
Algebraic properties of sets
Power set
Relations
Types of relations
Equivalence relations
Functions
One–one, into and onto functions
Composition of functions
UNIT 2: Complex Numbers and Quadratic Equations
Complex numbers as ordered pairs of real numbers
Representation in the form a + ib
Argand diagram
Algebra of complex numbers
Modulus and argument (amplitude)
Quadratic Equations
Solutions in real and complex number systems
Relations between roots and coefficients
Nature of roots
Formation of quadratic equations with given roots
UNIT 3: Matrices and Determinants
Matrices and types of matrices
Algebra of matrices
Determinants (order 2 and 3)
Evaluation of determinants
Area of a triangle using determinants
Inverse of Matrix
Adjoint and inverse of a square matrix
Test of consistency
Solution of simultaneous linear equations (two and three variables)
UNIT 4: Permutations and Combinations
Fundamental principle of counting
Permutations and combinations
Meaning of P(n, r) and C(n, r)
Simple applications
UNIT 5: Binomial Theorem and Its Applications
Binomial theorem for positive integral index
General term
Middle term
Simple applications
UNIT 6: Sequence and Series
Arithmetic Progression (A.P.)
Geometric Progression (G.P.)
Insertion of arithmetic mean (A.M.)
Insertion of geometric mean (G.M.)
Relation between A.M. and G.M.
UNIT 7: Limit, Continuity and Differentiability
Real-valued functions
Algebra of functions
Polynomial, rational, trigonometric, logarithmic and exponential functions
Inverse functions
Graphs of simple functions
Limits, Continuity and Differentiation
Basic concepts
Differentiation of sum, difference, product and quotient
Differentiation of:
Trigonometric functions
Inverse trigonometric functions
Logarithmic and exponential functions
Composite and implicit functions
Derivatives up to second order
Applications of Derivatives
Rate of change
Increasing and decreasing functions
Maxima and minima (single variable)
UNIT 8: Integral Calculus
Integral as anti-derivative
Fundamental integrals involving:
Algebraic functions
Trigonometric functions
Exponential functions
Logarithmic functions
Methods of Integration
Substitution
Integration by parts
Partial fractions
Using trigonometric identities
Definite Integrals
Fundamental theorem of calculus
Properties of definite integrals
Evaluation of definite integrals
Area bounded by simple curves
UNIT 9: Differential Equations
Ordinary differential equations
Order and degree
Solution by separation of variables
Homogeneous differential equations
Linear differential equations of the form:
d𝑦/d𝑥 + P(x)𝑦 = Q(x)
UNIT 10: Coordinate Geometry
Cartesian coordinate system
Distance formula
Section formula
Locus and its equation
Slope of a line
Parallel and perpendicular lines
Intercepts on coordinate axes
Straight Lines
Various forms of the equation of a line
Intersection of lines
Angle between two lines
Condition for the concurrence of three lines
Distance of a point from a line
Centroid, orthocentre, and circumcentre of a triangle
Circle and Conic Sections
Standard equation of a circle
General equation of a circle
Radius and centre
Equation when diameter endpoints are given
Intersection of line and circle
Conic Sections
Parabola
Ellipse
Hyperbola (standard forms)
UNIT 11: Three-Dimensional Geometry
Coordinates of a point in space
Distance between two points
Section formula
Direction ratios and direction cosines
Angle between two intersecting lines
Equation of a line
Skew lines
Shortest distance between skew lines
UNIT 12: Vector Algebra
Scalars and vectors
Addition of vectors
Components in two and three dimensions
Scalar (dot) product
Vector (cross) product
UNIT 13: Statistics and Probability
Statistics
Measures of dispersion
Mean, median, and mode (grouped & ungrouped data)
Standard deviation
Variance
Mean deviation
Probability
Probability of an event
Addition theorem
Multiplication theorem
Bayes’ theorem
Probability distribution of a random variable
UNIT 14: Trigonometry
Properties of inverse trigonometric functions
Trigonometric identities
Trigonometric functions
Inverse trigonometric functions
Part – II: APTITUDE TEST
UNIT 1: Awareness and Analytical Ability
Awareness of Persons and Built Environment
Awareness of:
Buildings
Materials
Objects
Textures related to architecture and the built environment
Visualization Skills
Visualizing three-dimensional objects from two-dimensional drawings
Visualizing different sides of three-dimensional objects
Analytical Reasoning & Mental Ability
Visual reasoning
Numerical reasoning
Verbal reasoning
UNIT 2: Three-Dimensional Perception and Design Ability
Three-Dimensional Perception
Understanding and appreciation of:
Scale and proportions
Building forms and elements
Colour
Texture harmony and contrast
Design and Drawing Skills
Drawing of geometrical and abstract shapes and patterns (in pencil)
Transformation of forms:
2D and 3D union
Subtraction
Rotation
Development of surfaces and volumes
Spatial Composition
Generation of:
Plans
Elevations
3D views of objects
Creating two-dimensional and three-dimensional compositions using given shapes and forms
Part – III: PLANNING
UNIT 1: General Awareness
General Knowledge
Current affairs and general knowledge
Knowledge about prominent cities
Urban and regional development issues
Government programs and policies
UNIT 2: Social Sciences
History
The idea of nationalism
Nationalism in India
The pre-modern world
19th-century global economy
Colonialism and colonial cities
Industrialization
Geography & Resources
Resources and development
Types of resources
Agriculture
Water resources
Mineral resources
Industries
National economy
Human settlements
Political Science
Power-sharing
Federalism
Political parties
Democracy
The Constitution of India
Economics & Development
Economic development
Economic sectors
Globalization
Concept of development
Poverty
Society & Urbanization
Population structure
Social exclusion and inequality
Urbanization
Rural development
Colonial cities
UNIT 3: Thinking Skills
Comprehension & Interpretation
Comprehension (unseen passage)
Understanding of charts, graphs, and tables
Map & Spatial Skills
Map-reading skills
Scale
Distance
Direction
Area calculation
Analytical & Quantitative Skills
Quantitative reasoning
Critical reasoning
Basic concepts of statistics
JEE (MAIN) 2025 Cut Off
Category
Minimum Cut-off (%)
Maximum Cut-off (%)
Approx. Total Qualifiers
UR-ALL (General)
93.1
100.00
97,000–98,000
UR-PwD
0.007
93.10
3,900–4,000
EWS-ALL
80.38
100.00
25,000+
OBC-ALL (OBC-NCL)
79.43
100.00
67,000+
SC-ALL
61.15
100.00
37,000+
ST-ALL
47.90
100.00
18,000+
JEE (MAIN) 2024 Cut Off
Category
Minimum Cut-off (%)
Maximum Cut-off (%)
Approx. Total Qualifiers
UR-ALL (General)
93.23
100.00
97352
UR-PwD
0.001
93.20
3,974
EWS-ALL
81.32
93.23
25,029
OBC-ALL
79.67
93.23
67,500+
SC-ALL
60.09
93.23
37,580+
ST-ALL
46.69
93.23
18,780+
JEE (MAIN) 2023 Cut Off
Category
Minimum Cut-off (%)
Maximum Cut-off (%)
Approx. Total Qualifiers
UR-ALL (General)
90.77
100.00
98612
UR-PwD
0.001
90.76
2685
EWS-ALL
75.62
90.77
25,057
OBC-ALL
73.61
90.77
67,613
SC-ALL
51.97
90.77
37,536
ST-ALL
37.23
90.77
18,752
Frequently Asked Question
What is JEE Main 2026?
JEE Main 2026 is a national-level entrance exam for students who want to join undergraduate engineering, architecture, and planning courses after Class 12. Paper 1 is for B.E./B.Tech, Paper 2A is for B.Arch, and Paper 2B is for B.Planning.
How many times will JEE Main 2026 be conducted?
JEE Main 2026 will be held in two sessions – Session 1 in January 2026 and Session 2 in April 2026. You can take the exam in one session or both; the highest score will be considered for ranking and admission.
Who is eligible to appear for JEE Main 2026?
Students who have passed or are appearing in Class 12 (or equivalent) in 2024, 2025, or 2026 from a recognized board are eligible to apply.
Is there any age limit for JEE Main 2026?
There is no upper age limit for JEE Main. But you should also meet the age requirements of the college you are applying to.
Is NCERT enough for JEE Main 2026?
NCERT is very important, especially for Chemistry. But for JEE Main-level questions, you need additional practice from JEE Main-oriented books and practice papers.
How many hours should I study for JEE Main 2026?
There is no fixed number, but the majority of serious JEE aspirants study around 46 hours daily with high concentration, and they increase their study time and intensity in the last few months before the exam.
How can Acadmiac help in JEE Main preparation?
Acadmiac offers a structured preparation, helps in conceptual clarity, provides regular practice, revision strategies, and gives exam-oriented guidance, which enables students to face JEE Main in a confident and disciplined way.
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