IIITH PGEE 2025 Syllabus

IIITH PGEE 2025 Syllabus

The Syllabus for IIITH PGEE 2025 is going to be released by the International Institute of Information Technology, Hyderabad. It is mandatory for every candidate desiring admission through IIIT PGEE 2025 to complete their application form and file it before the prescribed due date. A syllabus is important for candidates to prepare a study plan and appear in the exams. Knowing the programme helps you to focus on topics in which you lack depth. Also, it is important to know the IIITH PGEE 2025 exam pattern as it will give an insight into things like total questions in the examination, duration of the test, marking scheme and other details.

IIITH PGEE 2025 Syllabus: General Aptitude
 

General Aptitude: This syllabus is designed to test the basic aptitude, reasoning and common computer & mathematical questions as per the subjects tackled by SOLID WORKS. This section, therefore, demands that the candidates primarily master basic concepts in these topics, which will help them secure a good score on the exam.

IIITH PGEE Syllabus 2025: Mathematics

Candidates need to study the following subjects under Mathematics:

Finite-Dimensional Linear Vector Space: Dimensions, Linear Independence, Span Basis Orthonormal Set Gram-Schmidt Orthogonalization Process Inner Product Dual Space EigenSpace Rank of a Matrix Cayley-Hamilton Theorem Similar Matrices Quaternions and Octonions.

Group, Ring and Field: Definition of Groups, Subgroups; Cyclic Group; Cosets; Elementary Concepts of Rings and Field.

Handler Field Theory: Set Theory, Real Number System of Numbers, Convergent Sequence the shape of numbers in question Theorem Differentiable Function on Continuous and Derivatives Rolle's theorem Average Value Mean exact Serial Tiordesiam Integration Riemann points

Probability Theory: Conditional Probability, Bayes theorem, Random Variable, PDF and CDF, Moment Generating Function Theoretical Distribution (Binomial Poisson Normal Uniform Hypergeometric)

Ordinary Differential Equation: Equation of First Order and First Degree, Second order Linear Equation with Constant coefficients. Optimisation: Linear Programming Example

IIITH PGEE 2025 Syllabus: Computer Science and Engineering

1. Relational Databases (Functional Dependencies, SQL)
2. Discrete Mathematics
3. Control Flow
4. Computer Networks
5. Boolean Algebra
6. Basic algorithms
7. Digital Building Blocks
8. Operating Systems
9. Basic Data Structures
10. An introduction to programming
11. Functions
12. Number Systems
13. karnaugh's Maps
14. Knowledge of C/ or C++ programming
15. Recursion

IIITH PGEE Syllabus 2025: Civil Engineering

1. Hydraulics and Water Resources Engineering: Properties of fluids, fluid statics; Continuity, momentum, energy and corresponding equations and applications; Laminar and turbulent flow; Flow in pipes, Flow measurement in channels, and pipes; Kinematics of flow; Hydrologic cycle-precipitation, evaporation, infiltration, hydrograph analysis, flood estimation and routing; Reservoir capacity and reservoir and channel routing; Surface run-off models.

2. Structural Engineering: Bending moment and shear force in statically determinate beams; Simple stress and strain relationships; The principal stresses, Mohr's circle; the Theory of simple bending beam design, shear stress flexure formula - Unicast torsion, Truss structure analysis Porto especially long working arrangements in a state of indeterminacy/modules radke or dislocation mode results Affect matrices structural integrity rules dimensions are designed to strengthen structural concepts such as flexor Volunteerism bending complex round internal limit thin-walled structures columns footnotes Staircases; Design of Steel Structures – tension and compression members, beam, beam-columns, column bases, beam-column connections; plastic analysis of beams. 

3. Geotechnical Engineering: Design of Foundation Systems – bearing capacity, shallow and deep foundations – footings, rafts, piles. 

4. Engineering Mathematics: Determinants, matrices, limit, continuity and differentiability, mean value theorems, integral calculus, partial derivatives, maxima and minima, ordinary differential equations, initial value problems, Laplace.

IIITH PGEE 2025 Best Books