VITEEE Maths Syllabus 2026: VIT Vellore released the VITEEE Mathematic syllabus at viteee.vit.ac.in. The syllabus for VITEEE Maths 2026 PDF contains Class 11 & 12th Mathematics topics. Candidates have to go through the complete VITEEE syllabus to score good marks in the VIT entrance examination. The VITEEE Exam Pattern 2026 consists of 125 questions from topics like Mathematics, Biology, Physics, Chemistry, Aptitude, and English. The VITEEE Maths syllabus is considered the toughest topic in the entire syllabus.
The authority asks questions based on the Class 11 and 12 syllabus. Candidates must practice the VITEEE mock test to help themselves improve their score in the VITEEE exam will be tough. Candidates have to follow the VIT entrance exam preparation tips to clear the examination with good marks. Read the article below completely to know more details regarding the VITEEE Maths Syllabus 2026.
The authority has released the VITEEE Maths syllabus officially. Below are all the chapters and topics that needs to be covered for VITEEE 2026.
Unit | Subtopics |
|---|---|
Matrices and their Applications | Algebra of matrices |
Determinants and its properties | |
Adjoint and inverse of a square matrix (using determinants & elementary transformations) | |
Rank of a matrix | |
Test of consistency & solution of simultaneous linear equations (up to 3 variables) | |
Solution of Linear Programming problem (in 2 Variables) | |
Trigonometry and Complex Numbers | Fundamentals of Trigonometry |
Trigonometric functions & inverse trigonometric functions with properties | |
Heights and distances | |
Complex number system – conjugate, properties, ordered pair representation | |
Argand diagram | |
Algebra of complex numbers | |
Modulus and argument (polar form) | |
Solution of polynomial equations | |
De Moivre’s theorem and its applications | |
Roots of a complex number – cube roots & fourth roots | |
Analytical Geometry of Two Dimensions | Equation of a straight line & family of straight lines |
Properties of straight lines | |
General equation of a conic & its classification | |
Eccentricity of conics | |
Parabola – standard & general forms | |
Ellipse – standard & general forms | |
Hyperbola – standard & general forms | |
Directrix, Focus & Latus rectum | |
Parametric form of conics & chords | |
Tangents and normals (Cartesian form & parametric form) | |
Equation of the chord of contact of tangents | |
Vector Algebra | Scalar product of vectors – properties & applications |
Vector product of vectors – properties & applications | |
Scalar triple product | |
Vector triple product – properties | |
Analytical Geometry of Three Dimensions | Coordinates of a point in space |
Distance between two points | |
Section formula | |
Direction ratios & direction cosines | |
Angle between two intersecting lines | |
Skew lines | |
Shortest distance between skew lines & its equation | |
Equation of a line (different forms) | |
Equation of a plane (different forms) | |
Intersection of a line & a plane | |
Coplanar lines | |
Differential Calculus | Limits of functions |
Continuity of functions | |
Differentiability of functions | |
Tangent, normal & angle between curves | |
Rolle’s Theorem | |
Lagrange Mean Value Theorem | |
Taylor’s series | |
Maclaurin’s series | |
Stationary points | |
Increasing & decreasing functions | |
Maxima & minima of functions (one variable) | |
Concavity & points of inflexion | |
Errors & approximations | |
Integral Calculus and Its Applications | Simple definite integrals |
Fundamental theorems of calculus | |
Properties of definite integrals | |
Reduction formulae | |
Area of bounded regions | |
Length of curves | |
Differential Equations | Formation of differential equations |
Order & degree of DE | |
Solution of first-order DE by the variable separable method | |
Solution of first-order DE by the homogeneous method | |
Solution of first-order DE by the Linear equations method | |
Applications of differential equations | |
Probability and Distributions | Basics of probability & axioms |
Addition law of probability | |
Conditional probability | |
Multiplicative law of probability | |
Bayes’ theorem | |
Random variables | |
Probability density function | |
Distribution function | |
Mathematical expectation | |
Variance | |
Binomial distribution | |
Poisson distribution | |
Discrete Mathematics | Sets |
Relations | |
Functions | |
Binary Operations | |
Sequences & Series – AP | |
Sequences & Series – GP | |
Sequences & Series – HP | |
Binomial Theorem | |
Counting Techniques | |
Mathematical Logic – logical statements | |
Logical connectives | |
Truth tables | |
Logical equivalence | |
Tautology | |
Contradiction |
The authority issued the VITEEE 2026 exam pattern in the official brochure. Below is the latest VITEEE exam pattern
Event | Details |
VITEEE 2026 Exam Mode | Online Mode |
VITEEE Exam Duration | 2 hours, 30 minutes |
VITEEE Topics & Total Number of Questions | Mathematics - 40 Questions Physics - 35 Questions Chemistry - 35 Questions Aptitude - 10 Questions English - 5 Questions Total number of Questions - 125 Questions |
VITEEE Total Marks | 125 |
VITEEE Marking Scheme | +1 for each correct answer -1 for each wrong answer 0 for unanswered questions |
On Question asked by student community
No, Calculator is not allowed for VITEEE in any form.
Yes, you will get admission in VIT. Provided that you will get a good rank in VITEEE
An 87.12% in JEE is good. To get admission to VIT, you'll need to take the VITEEE. You can apply for VITEEE if you meet the eligibility criteria for class 12. Your JEE score is not required for this process. Admission to VIT will be based on your VITEEE score.
Hi Monish,
SNUCEE mainly tests aptitude, logical reasoning, and basic Class 11–12 maths. Prepare using aptitude books (RS Aggarwal),
NCERT
Maths, and practice mock questions similar to the VITEEE level. The exam is easier than JEE Main, so VITEEE preparation is usually enough to crack it.
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