Syllabus of Anna University Chennai BE/BTech – MA Engineering Mathematics. SYLLABUS: MA MATHEMATICS – I 3 1 0 4. UNIT I MATRICES Characteristic equation – Eigen values and eigen vectors of a real. Unit syllabus: MATRICES. Characteristic equation – Eigen values and eigen vectors of a real matrix – Properties – Cayley-Hamilton theorem (excluding proof) .

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MA mathematics lecture notes – (All Units Lectures)

Laplace Transform of elementary functions — Basic properties — Derivatives and integrals of transforms — Transforms of derivatives and integrals — Transforms of unit step function and impulse function — Transform of periodic functions.

To understand solid geometry concepts to understand maxima and minima concept. The topics introduced will serve as basic tools for specialized studies in many Engineering fields, significantly in fluid mechanics, field theory and Communication Engineering.

Automatic Temperature Controlled Fan. Remote controlled fan regulator. Functions of a complex variable — Analytic function — Necessary conditions — Cauchy-Riemann equations — Sufficient conditions excluding proof — Harmonic and orthogonal properties of analytic function — Harmonic conjugate — Construction of Analytic functions – Conformal mapping: Low cost Hearing aid.

The above courses are picked automatically by the website for indicative purpose only. It has been an awesome experience to sylabus out to so many students. PC-Based 7-Segment rolling display. Inverse Laplace Transform — Convolution theorem — Syplabus of linear ODE of second order with constant coefficients and first order simultaneous equations with constant coefficients using Laplace transformation.

Solution syllabs higher order linear ODE with constant coefficients and solution of second order ODE by the method of variation of parameters — Cauchy”s and Legendre”s linear equations – Simultaneous first order linear equations with constant coefficients. List of course names mentioned here is partial and are not comprehensive and the institution would be offering many other courses than those mentioned on this page.


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Motor bike theft alarm. Formulation and solution of ODE related to Simple syllabue motion, mechanical and electrical oscillatory circuits. Eigenvalue problem — Eigenvalues and Eigenvectors of a real matrix — Characteristic equation — Properties of Eigenvalues and Eigenvectors — Cayley-Hamilton theorem excluding proof – Similarity transformation Concept only — Orthogonal transformation of a symmetric matrix to diagonal form — Quadratic form — Orthogonal reduction to its canonical form.

The course is aimed at developing the basic Mathematical skills of Engineering students that are imperative for effective understanding of Engineering subjects. Application of residues to evaluate real integrals-Unit circle and semicircular contours excluding poles on boundaries.

Visitors are advised to contact the University directly for the official, detailed and accurate Syllabus, Transcripts and other information. Sphere, Right circular cylinder and right circular cone.

Anna University Centre for Distance Education. Bala Murugan December 14, at 8: Share to Twitter Share to Facebook. However the domain and all the information posted until now will be available as before.

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Syllabus presented on this page is indicative and for general information only. However, students are requested to check with the University for the similarity of the course or for any other information in regard to the course. Objectives On completion of the course the students are expected to identify algebraic eigenvalue problems from practical areas and obtain the eigensolutions in certain cases. With my change in priorities, I may not be able to continue posting new contents or result updates in future.


Which calculator is allowed in Anna University exams? Whos who at the University.

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Double integration — Cartesian and polar co-ordinates — Change of order of integration — Change of variables between Cartesian and polar co-ordinates — Triple integration — Area as a double integral-Volume as a triple integral. Gradient, Divergence and Curl — Directional derivative — Irrotational and solenoidal vector fields — Vector integration — Green’s theorem in a plane, Gauss divergence theorem and Stoke’s theorem excluding proof — Simple applications.

Complex integration-Statement and application of Cauchy’s integral theorem and integral formula — Taylor and Laurent expansions — singular points — Residues – Residue theorem.

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