The VITMEE (VIT Masters Entrance Examination) is conducted by Vellore Institute of Technology (VIT). The VITMEE 2025 syllabus is now available on the official website. Candidates preparing for the exam should review the VITMEE syllabus 2025 to understand the topics covered. The VITMEE exam date was held on April 20 and April 24, 2025, and the results were announced on May 7. The VITMEE syllabus includes key chapters and topics from various engineering and science disciplines.

• Laws of thermodynamics: reversible and irreversible processes, ideal and real gases, equations of states, Maxwell relations, adiabatic and isothermal compression, phase equilibrium, Gibbs phase rule, variable composition systems, Vant Hoffs equation, Gibbs-Duhem equation applications.
• Conservation laws: mass and energy, material balance, energy balance, unit operation, unit process, psychrometry, combustion calculations.
• Fluid mechanics: fluid statics, fluid flow equations, Bernoulli’s equation, laminar flow, friction in flow through solid beds, packed beds, fluid machinery, pump classifications and characteristics.
• Particulate solids: particle separation, size reduction, particle motion through fluid, particulate solid classification, centrifugal classifier, sedimentation, flotation, filtration,

• Atomic Structure: Planck’s quantum theory, wave-particle duality, Heisenberg’s principle, Schrodinger wave equation, VB and MO theories.
• Spectroscopy: Rotational and vibrational spectra, group frequencies, electronic spectroscopy, Frank-Condon principle.
• Thermodynamics: Laws of thermodynamics.
• Chemical kinetics and equilibrium: Rate constants, temperature dependence, collision and transition state theories, consecutive and parallel reactions, chemical equilibrium.
• d and f block elements: General characteristics, coordination chemistry, metal-ligand bonding theories, mechanisms of substitution and electron transfer reactions, electronic spectra, magnetic properties, metal carbonyls, metal-metal bonds, metallocenes, organometallic compounds as catalysts, bioinorganic chemistry.
• Solid State: Crystal

• Engineering Mathematics:
• Linear Algebra: Matrix algebra, systems of linear equations, eigenvalues and eigenvectors.
• Calculus: Functions of single variable, limit, continuity, differentiability, mean value theorems, partial derivatives, vector identities.
• Differential Equations: First-order equations, higher-order linear differential equations, Laplace transforms.
• Complex Variables: Analytic functions, Cauchy’s integral theorem, Taylor and Laurent series.
• Probability and Statistics: Definitions of probability, conditional probability, mean, median, mode, standard deviation, random variables.
• Numerical Methods: Numerical solutions of linear and non-linear algebraic equations, integration by trapezoidal and Simpson’s rule.
• Structural

• Engineering Mathematics:
• Mathematical Logic: Syntax and semantics of first-order logic, sequent calculus, completeness theorem.
• Differential and Integral Calculus: Limit, continuity, differentiability, Leibniz theorem, Taylor’s theorem, integrals, partial derivatives.
• Probability and Statistics: Probability, conditional probability, Bayes’ theorem, means, median, mode, moments, standard deviation, random variables.
• Numerical Methods: Solutions to algebraic and transcendental equations, simultaneous linear algebraic equations, interpolation methods, numerical integration.
• Linear Algebra and Transforms: Linear vector space, determinants, matrices, eigenvalues, Laplace transforms, Fourier analysis.
• Theoretical Computer Science:
• Discrete Mathematics: Sets, relations,

• Mathematical Physics: Fourier series, Fourier transform, Laplace transform, Cayley-Hamilton Theorem, Eigenvalue problems.
• Spectroscopy: Atomic and Molecular Physics: Spectra of one- and many-electron atoms, LS and jj coupling, hyperfine structure, Zeeman and Stark effects, electric dipole transitions, X-ray spectra, rotational and vibrational spectra of diatomic molecules, electronic transition in diatomic molecules, Raman effect, NMR and ESR.
• Electro Magnetic Theory: Faraday’s laws of induction, Maxwell’s displacement current, Maxwell’s equations, vector and scalar potentials, Gauge invariance, wave equation, Poynting’s theorem.
• Quantum Mechanics: Time Independent and Time Dependent Schrodinger wave equations, probabilities and normalization, particle in a