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Question Paper - Applied Mathematics 3 2010 - 2011-B.E.-Semester 3 (SE Second Year) University of Mumbai

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Unit: Semester 3 (SE Second Year)
Subject:   Applied Mathematics 3
Year:   2010 - 2011 (May)

Alternate Sets

       
 Question Paper - Applied Mathematics 3 2010 - 2011-B.E.-Semester 3 (SE Second Year) University of Mumbai
1
 Question Paper - Applied Mathematics 3 2010 - 2011-B.E.-Semester 3 (SE Second Year) University of Mumbai
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 Question Paper - Applied Mathematics 3 2010 - 2011-B.E.-Semester 3 (SE Second Year) University of Mumbai

More question papers from S.E Second Year 2010 - 2011 (May)

Analog Electronics
Applied Mathematics 3 [B.E Computer / Information Technology]
Applied Mathematics 3 [B.E Chemical Engineering]
Applied Mathematics 3 [B.E Biomed/Electrical/Electronics/EXTC/Instrumentation]
Basic Electronics
Basic Electronics Circuits
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Chemical Engineering Economics [B.E. Chemical Engineering]
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Data Structure and Algorithm Analysis
Data Structure and Files
Digital Electronics [Engineering]
Digital Logic Design
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Discrete Structure and Graph Theory
Electrical Measurements and Measuring Instruments
Electrical Network Analysis and Synthesis [Biomedical]
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Electronic Devices and Circuits [Information Technology]
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Electronic Instrumentation [Engineering, EXTC]
Electronics Devices and Linear Circuits
Engineering Geology [B.E. Civil]
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Fluid Flow [B.E. Chemical Engineering]
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Power Plant Engineering [B.E. Sem 3]
Principles of Analog and Digital Communication [IT]
Process Calculations [B.E. Chemical Engineering]
Production Process 1 [Mech/Auto]
Production Process 1 [Mech/Auto]
Strength of Materials [Civil]
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Topics

1 Laplace Transform
1.01 Function of Bounded Variation
1.02 Linearity Property of Laplace Transform
2 Inverse Laplace Transform
2.01 Linearity Property
2.02 Applications to Solve Initial and Boundary Value Problems Involving Ordinary Differential Equations with One Dependent Variable
3 Complex Variables
3.01 Functions of Complex Variable
3.02 Milne- Thomson Method
3.03 Mapping
4 Complex Integral
4.01 Line Integral of a Function
4.02 Singularities and Poles
4.03 Taylor’S and Laurent’S Series Development (Without Proof)
4.04 Residue at Isolated Singularity and Its Evaluation
4.05 Residue Theorem
5 Fourier Series
5.01 Orthogonal and Orthonormal Functions
5.02 Dirichlet’s Theorem
5.03 Complex Form of Fourier Series
6 Partial Differential Equations
6.01 Numerical Solution of Partial Differential Equations
6.02 Partial Differential Equations
6.03 Heat Equation
6.04 Two and Three Dimensional Laplace Equations

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