#1
29th April 2015, 02:04 PM
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Question Papers Calicut University B Tech
Can you please provide the last year B.Tech Computer Science and Engineering first year Maths exam question paper of Calicut University ? Do the Maths exam question paper of all the first year Engineering streams of Calicut University are same or varies branch wise ?
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#2
8th May 2018, 05:52 PM
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Re: Question Papers Calicut University B Tech
Can you provide me the syllabus of B. Tech. Civil Engineering program offered by University of Calicut on which the question paper is based?
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#3
8th May 2018, 05:55 PM
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Re: Question Papers Calicut University B Tech
The syllabus of B. Tech. Civil Engineering program offered by University of Calicut on which the question paper is based is as follows: 3rd Semester EN 14 301: Engineering Mathematics III Module I: Functions of a Complex Variable (13 hours) Functions of a Complex Variable Limit Continuity Derivative of a Complex function Analytic functions Cauchy-Riemann Equations Laplace equation Harmonic Functions Conformal Mapping Examples: eZ, sinz, coshz, (z+1/Z ) Mobius Transformation. Module II: Functions of a Complex Variable (13 hours) Definition of Line integral in the complex plane Cauchys integral theorem (Proof of existence of indefinite integral to be omitted) Independence of path Cauchys integral formula Derivatives of analytic functions (Proof not required) Taylor series (No proof) Laurent series (No proof) Singularities - Zeros Poles - Residues Evaluation of residues Cauchys residue theorem Evaluation of real definite integrals. Module III: Linear Algebra (13 hours) (Proofs not required) Vector spaces Definition, Examples Subspaces Linear Span Linear Independence Linear Dependence Basis Dimension Orthogonal and Orthonormal Sets Orthogonal Basis Orthonormal Basis Gram-Schmidt orthogonalisation process Inner product spaces Definition Examples Inequalities ; Schwartz, Triangle (No proof). Module IV: Fourier Transforms (13 hours) Fourier Integral theorem (Proof not required) Fourier Sine and Cosine integral representations Fourier transforms transforms of some elementary functions Elementary properties of Fourier transforms Convolution theorem (No proof) Fourier Sine and Cosine transforms transforms of some elementary functions Properties of Fourier Sine and Cosine transforms. Syllabus B. Tech. Civil Engineering University of Calicut |
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