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MA6152 Mathematics – II Lecture Notes Download

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MA6152 Mathematics – II Lecture Notes Download MA6152 Mathematics – II Lecture Notes Download
Department  Electronics Communication Engineering
Year 1st year
Semester 2
University Anna University
Regulation  R2017
Subject Code MA6152
Subject Name Mathematics – II
Download File MA6152 Mathematics – II Lecture Notes, Books, Important 2 Marks Question and Answers, 16 Mark Question with Answers, Syllabus & Question Bank

 

 

MA6152 Mathematics – II Syllabus

UNIT I VECTOR CALCULUS
Gradient, divergence and curl – Directional derivative – Irrotational and solenoidal vector fields – Vector integration – Green‟s theorem in a plane, Gauss divergence theorem and Stokes‟ theorem (excluding proofs) – Simple applications involving cubes and rectangular parallelopipeds.

UNIT II ORDINARY DIFFERENTIAL EQUATIONS
Higher order linear differential equations with constant coefficients – Method of variation of parameters – Cauchy‟s and Legendre‟s linear equations – Simultaneous first order linear equations with constant coefficients.

UNIT III LAPLACE TRANSFORM
Laplace transform – Sufficient condition for existence – Transform of elementary functions – Basic properties – Transforms of derivatives and integrals of functions – Derivatives and integrals of transforms – Transforms of unit step function and impulse functions – Transform of periodic functions. Inverse Laplace transform -Statement of Convolution theorem – Initial and final value theorems – Solution of linear ODE of second order with constant coefficients using Laplace transformation techniques.

UNIT IV ANALYTIC FUNCTIONS
Functions of a complex variable – Analytic functions: Necessary conditions – Cauchy-Riemann equations and sufficient conditions (excluding proofs) – Harmonic and orthogonal properties of analytic function – Harmonic conjugate – Construction of analytic functions – Conformal mapping: w = z+k, kz, 1/z, z2, ez and bilinear transformation.

UNIT V COMPLEX INTEGRATION
Complex integration – Statement and applications of Cauchy‟s integral theorem and Cauchy‟s integral formula – Taylor‟s and Laurent‟s series expansions – Singular points – Residues – Cauchy‟s residue theorem – Evaluation of real definite integrals as contour integrals around unit circle and semi-circle (excluding poles on the real axis).

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MA6152 Mathematics – II Lecture Notes Collection

MA6152 Mathematics – II Notes ( UNIT 1 – UNIT 5) – Download

MA6152 Mathematics – II Question Bank With Answers

MA6152 Mathematics – II Question Bank With Answers – Download

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MA6152 Mathematics – II 2 Mark Question With Answers

MA6152 Mathematics – II 2 Mark Question With Answers  – Download

MA6152 Mathematics – II 16 Mark Question With Answers

MA6152 Mathematics – II 16 Mark Question With Answers  – Download

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MA6152 Mathematics – II Important Question With Answers  – Download

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