ME TANCET Syllabus

Will you please give here syllabus for Tamilnadu Common Entrance Test (TANCET) for admission in ME course ?

[shikha]

As per your requirement I am here giving you syllabus for Tamilnadu Common Entrance Test (TANCET) for admission in ME course.

TANCET syllabus for ME:

PART I: ENGINEERING MATHEMATICS (Common to all Candidates)
PART – II: BASIC ENGINEERING & SCIENCES (Common to all Candidates)
PART – III (Chosen subject)

Subjects:
Electrical & Electronics Engineering And Instrumentation Engineering
Electronics And Communication Engineering
Mechanical, Automobile & Aeronautical Engineering
Leather Technology
Civil Engineering & Geo Informatics
Production And Industrial Engineering
Chemical Engineering, Ceramic Technology And Biotechnology
Computer Science & Engineering And Information Technology

Part I : Engineering Mathematics ( Common to all Candidates )

i) Determinants and Matrices: Solving system of equations – Rank of the Matrix – Eigen values and Eigen vectors – 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.




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