Anna University EEE 2nd SEM Syllabus

I need Anna university second semester Electronics and Electrical engineering Department detailed syllabus as PDF format, & marks divided in units, so will you please provide here Anna University EEE 2nd SEM Syllabus???

Hii sir, I Wants to get the Syllabus of the Subject Engineering Mathematics II of the BE II Sem EEE Course of the Anna University ?

[pooja]

As you Asking for the Syllabus of the Subject Engineering Mathematics II of the BE II Sem EEE Course o the Anna University the Syllabus is given below


Engineering Mathematics - II

UNIT I MATRICES 12
Eigenvalues and Eigenvectors of a real matrix Characteristic equation Properties of Eigenvalues and Eigenvectors Cayley-Hamilton theorem Diagonalization of matrices Reduction of a quadratic form to canonical form by orthogonal transformation Nature of quadratic forms

UNIT II VECTOR CALCULUS
Gradient and directional derivative Divergence and curl - Vector identities Irrotational and Solenoidal vector fields Line integral over a plane curve Surface integral - Area of a curved surface - Volume integral - Greens, Gauss divergence and Stokes theorems Verification and application in evaluating line, surface and volume integrals.

UNIT III ANALYTIC FUNCTIONS 12
Analytic functions Necessary and sufficient conditions for analyticity in Cartesian and polar coordinates - Properties Harmonic conjugates Construction of analytic function Conformal mapping Mapping by functions 1 2 zzw  z  c, cz, , - Bilinear transformation.

UNIT IV COMPLEX INTEGRATION 12
Line integral - Cauchys integral theorem Cauchys integral formula Taylors and Laurents series Singularities Residues Residue theorem Application of residue theorem for evaluation of real
integrals Use of circular contour and semicircular contour.

UNIT V LAPLACE TRANSFORMS 12
Existence conditions Transforms of elementary functions Transform of unit step function and unit impulse function Basic properties Shifting theorems -Transforms of derivatives and integrals Initial and final value theorems Inverse transforms Convolution theorem Transform of periodic functions Application to solution of linear second order ordinary differential equations with constant
coefficients


BE II Sem EEE Course Syllabus of the Anna University






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