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Re: TANCET Exam Syllabus For EEE
As you are looking for syllabus of EEE Stream of TANCET Entrance Exam, so I am providing it here: TANCET EEE Syllabus The Syllabus differenciate into 3 parts: Part I: Engineering Mathematics Part II: Basic Engineering and Science Part III: different disciples. PART I ENGINEERING MATHEMATICS Determinants and Matrices Functions of Complex Variables and Complex Integration Transforms Applied Probability Vector Calculus Numerical Methods Calculus and Differential Equations PART II BASIC ENGINEERING & SCIENCES Applied Mechanics Mechanical Engineering Civil Engineering Computer Engineering Chemistry Physics Electrical Engineering Material Science ELECTRICAL & ELECTRONICS ENGINEERING AND INSTRUMENTATION ENGINEERING Electrical Circuits and Fields Power Systems Digital Electronics Computer Control of Processes, Networks Measurements, Instrumentation and Transducers Analytical Instrumentation Electrical machines Digital Signal Processing Control systems Communication Engineering Power Electronics and Drives Industrial Instrumentation ENGINEERING MATHEMATICS i) Determinants and Matrices : Solving system of equations – Rank of the Matrix – Eigenvalues and eigenvectors – Reduction of quadratic form to canonical form. ii) Calculus and Differential Equations : Partial derivatives – Jacobians – Taylor’s expansion - Maxima and Minima. Linear ordinary differential equations with constant coefficients – Simultaneous first order linear equations with constant coefficients. Formation of partial differential equation (PDE) - Solution of first order PDE – Solution of linear higher order PDE with constant coefficients. iii) Vector Calculus : Double and triple integrations and their applications – Gradient, Divergence, Curl and Laplacian – Green’s, Gauss divergence and Stroke’s theorem. iv) Functions of Complex Variables and Complex Integration : Analytic functions – Conformal Mapping – Bilinear transformation – Cauchy’s integral theorem and integral formula – Taylor and Laurent Series – Singularities – Residues – Residue theorem and its applications. v) Transforms : Laplace Transform – Inverse transforms – Application to solution of linear ordinary differential equations with constant coefficients. Fourier integral theorem – Fourier transform pair – Sine and Cosine transforms. -transform – Inverse Z-transform – Solution of difference equations using Z- transform. vi) Numerical Methods : Solution of linear system by direct and iterative methods – Interpolation and approximation – Numerical Differentiation and Integration – Solving Ordinary Differential Equations. vii) Applied Probability : Probability and Random variables – Standard Discrete and Continuous distribution – Moments – Moment generating function and their properties. Two-Dimensional Random Variables – Covariance – Correlation and Regression. BASIC ENGINEERING & SCIENCES i) Applied Mechanics : Law of Mechanics – Lame’s theorem – Forces, Moments and Couples - Displacement, velocity and Acceleration – Friction – Moment of Inertia. ii) Mechanical Engineering : Laws of thermodynamics – Open and closed systems – Equation of state - Heat and Work. iii) Physics : Sound – Latices – Ultrasonic flaw detector – X-ray radiography – Interference Fringes - Planck’s quantum theory – Laser and Fibre Optics. iv) Material Science : Fracture – Magnetic and Dielectric materials – Conductor and Semi conductor materials – Ceramic and Super conductor materials. v) Civil Engineering : Fluid Statics and Dynamics – Boundary Layer – Pumps and Turbines - Environmental Pollution. vi) Electrical Engineering : Ohm’s law – Kirchoff’s law – A.C. circuits – D.C. machines – Transformers - Synchronous machines – Instrumentation. vii) Computers : Computer organization – Architecture – Arrays – Pointers – User defined function - C program. iii) Chemistry : Adsorption – Chromatography – Chemical kinetics – Electrochemistry – Spectroscopy -Fuels and Combustion. |
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