#1
5th November 2014, 04:28 PM
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B.Tech 3rd Mathematics question paper
Hi I want the question paper of B.Tech 3rd Mathematics of Sathyabhama University?
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#2
6th November 2014, 09:37 AM
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Re: B.Tech 3rd Mathematics question paper
Ok, as you want the question paper of B.Tech 3rd Mathematics of Sathyabhama University so here I am providing you. Sathyabhama University B.E/B.Tech-IInd Semester Engineering Mathematics Question Paper This question paper contains total 20 questions. The total marks for this exam is 80. Duration of this exam is 3 hours. Exam paper contain two sections- Part A- This section contains total 10 questions. Each question carry 2 marks. This section is of 20 marks. Part B- This section contain total 5 question and have options in each question. Each question carry 12 marks. Last edited by Kiran Chandar; 6th November 2014 at 09:45 AM. |
#3
24th February 2015, 08:50 AM
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Re: B.Tech 3rd Mathematics question paper
I am searching for the Calicut University B.Tech Mathematics Previous Year Question Papers for Third Semester ME? Can you please tell me from where I can download this?
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#4
24th February 2015, 10:21 AM
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Re: B.Tech 3rd Mathematics question paper
You are looking for the Calicut University B.Tech Mathematics Previous Year Question Papers for Third Semester ME. Here I am uploading a file that contains the Calicut University B.Tech Mathematics Previous Year Question Papers for Third Semester ME. You can download this from here. Here I am also provide you the Calicut University B.Tech MathematicsThird Semester ME syllabus. this is as follows: 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: Zn, sinz, cosz, sinhz, coshz, (z1/Z ) – Mobius Transformation. Module II: Functions of a Complex Variable (13 hours) Definition of Line integral in the complex plane – Cauchy’s integral theorem (Proof of existence of indefinite integral to be omitted) – Independence of path – Cauchy’s integral formula – Derivatives of analytic functions (Proof not required) – Taylor series – Laurent series – Singularities and Zeros – Residues – Residue Integration method – Residues and Residue theorem – Evaluation of real integrals. Module III: Linear Algebra (13 hours) - Proofs not required Vector spaces – Definition, Examples – Subspaces – Linear Span – Linear Independence – Linear Dependence – Basis – Dimension – Ordered Basis – Coordinate Vectors – Transition Matrix – Orthogonal and Orthonormal Sets – Orthogonal and Orthonormal Basis – Gram-Schmidt orthogonolisation process – Inner product spaces –Examples. Module IV: Fourier Transforms (13 hours) Fourier Integral theorem (Proof not required) – Fourier Sine and Cosine integral representations – Fourier Transforms – Fourier Sine and Cosine Transforms – Properties of Fourier Transforms |
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