IIITH PGEE 2025 Syllabus: The International Institute of Information Technology (IIIT, Hyderabad) has released the IIITH PGEE 2025 syllabus on its official website. Candidates appearing for the IIITH PGEE 2025 must know the exam pattern and syllabus to make their preparation smooth. The authorities had released the IIITH PGEE 2025 admit card on the official website. The IIITH PGEE 2025 exam was held on April 19, 2025. The exam timings are- 2:00 pm to 5:00 pm. Knowing the IIITH PGEE M.Tech syllabus will help the candidates comprehensively understand the subjects and concepts. The examination is conducted online for three hours. Read below to learn more about the IIITH PGEE exam pattern and syllabus.
- IIITH PGEE 2025 Syllabus: General Aptitude
- IIITH PGEE 2025 Syllabus: Mathematics
- IIITH PGEE 2025 Syllabus: Computer Science and Engineering
- IIITH 2025 Syllabus: Electronics and Communications Engineering
- IIITH PGEE 2025 Syllabus: Civil Engineering
IIITH PGEE 2025 Syllabus: General Aptitude
The IIITH PGEE 2025 comprises two papers: General Aptitude and Core Subject. Paper I focuses on general aptitude, and paper II focuses on subject knowledge based on the applicant's chosen subject. The General Aptitude syllabus encompasses topics such as basic aptitude, logical reasoning, and basic questions on computers and mathematics. Candidates must prepare basic questions about these subjects to score a good mark in this section.
The topics covered in the IIITH PGEE 2025 General Aptitude syllabus are as follows -
- Basic aptitude
- Logical reasoning
- Basic questions on computers
- Mathematics
Commonly asked questions
IIITH PGEE 2025 Syllabus: Mathematics
Following are the topics that candidates must study in Mathematics:
| Topics | Sub-Topics |
|---|---|
| Finite Dimensional Linear Vector Space | Linear Independence | Span, Basis | Orthonormal Set | Gram-Schmidt Orthonormalization Process | Inner Product | Dual Space | Eigen Space | Rank of a Matrix | Cayley-Hamiltonian Theorem | Similar Matrices | Linear Operator | Hermitian | Unitary and Normal Matrices | Spectral Decomposition |
| Group, Ring, and Field | Basic Concepts of Groups | Cyclic Group | Cosets | Elementary Concepts of Rings and Field |
| Real Analysis | Concepts of sets of Real numbers | Sequence of Real Numbers | Continuous and Differentiable Functions | Rolle’s Theorem | Mean Value Theorem and Taylor Series | Reimann Integration |
| Probability Theory | Conditional Probability | Bayes Theorem | Random variable | PDF and CDF | Moment Generating Function | Theoretical Distribution (Binomial, Poisson, Normal, Uniform and Hypergeometric) |
| Ordinary Differential Equation | Equation of First Order and First Degree | Second-order Linear Equation with Constant coefficients |
| Optimization | Linear Programming Problem |
IIITH PGEE 2025 Syllabus: Computer Science and Engineering
Discrete Mathematics, Fundamental Programming Concepts, Control Flow, Functions, Recursion, Basic Data Structures, Basic algorithms, Boolean Algebra, Digital Building Blocks, Karnaugh's Maps, Computer Organisation, Number Systems. Capability to write programs in C or C++ is expected, Relational Databases (Functional dependencies, SQL), Computer Networks, Operating Systems.
IIITH 2025 Syllabus: Electronics and Communications Engineering
The IIITH PGEE Electronics and Communication Engineering paper is divided into Part A (Electronics) and Part B (Signal Processing and Communication). The section includes both objective and subjective questions. The IIITH PGEE 2025 syllabus for electronics and communication engineering is as follows-
Electronics:
| Topics | Sub-Topics |
|---|---|
| Networks | Nodal and mesh analysis | Wye-Delta transformation | steady-state sinusoidal analysis | Time and frequency domain analysis of RLC circuits | Laplace transformations | 2-port networks | Transfer functions. |
| Electronic Devices | Theory and Characteristics of Diodes such as Junction and Zener | BJT, JFET, MOSFET, and Photodiodes |
| Analog Circuits | Small signal models and applications of diodes | BJTs, MOSFETs, Biasing of transistors | Types of Amplifiers | Op-amp circuits | Filters, Oscillators, Function generators and wave-shaping circuits |
| Digital Circuits | Boolean algebra | logic gates | Logic families, combinational, arithmetic, memory and sequential circuits | ADC, Microprocessors and Microcontrollers |
| Control Systems | Components of control systems | Open and closed loop control systems | stability analysis | Routh-Hurwitz Criteria | Signal flow graphs | Transient and steady-state analysis of LTI control systems including frequency response | Root loci, Bode and Nyquist plots | Lead and lag compensation | PID control. |
Signal Processing and Communications:
| Topics | Sub-Topics |
|---|---|
| Signals and Systems | Classification of signals | LTI system analysis | System properties | Fourier Series | Fourier Transform | Discrete-time Fourier series | Laplace Transform | Z-transform | System transfer function | Fourier analysis of LTI systems | Sampling theorem. |
| Probability Theory and Random Processes | Random variables | probability distribution function | probability density function | conditional probability | Bayes theorem| central limit theorem | Functions of random variables| random processes | Stationary random processes | Auto-correlation and cross-correlation functions | Power spectrum. |
| Communication Theory | Analog and Digital Modulation and Demodulation | Superheterodyne Receivers | Quantization | Line Coding | Matched filters | Receiver structures in the presence of AWGN | Probability of error |
| Digital Signal Processing | Discrete Fourier Transform | FFT, Z-transform | Z-domain analysis of LTI systems | Circular convolution | Design of digital IIR and FIR filters |
IIITH PGEE 2025 Syllabus: Civil Engineering
The subjects that are incorporated in IIITH PGEE Civil Engineering syllabus can be seen below:
| Subjects | Topics |
|---|---|
| Engineering Mathematics | Determinants | matrices, limit, continuity and differentiability | mean value theorems | integral calculus | partial derivatives | maxima and minima | ordinary differential equations and applications | initial and boundary value problems | Laplace and Fourier transform | Test for convergence, sequences and series |
| Structural Engineering | Bending moments and shear Forces in statically determinate beams | Simple stress and strain relationships | Principal stresses | Mohr’s circle | Simple bending theory | Flexural and Shear stresses | Uniform torsion | Analysis of trusses and frames | Analysis of indeterminate structures by force/displacement methods | Influence lines | Matrix methods of structural analysis | Design of Reinforced Concrete Structures-Working stress and limit state design concepts | Design of structural members for flexure | shear and axial compression-Beams, Slabs, Columns, Footings, Staircases | Design of Steel Structures-tension and compression members | Beam and beam-columns, column bases, beam-column connections, plastic analysis of beams |
| Geotechnical Engineering | Design of Foundation Systems - Bearing Capacity | Shallow and Deep Foundations - Footings, Raft Foundations, and Pile Foundations |
| 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, reservoir and channel routing | surface run-off models. |
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