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Electrical Network Analysis and Synthesis Semester 3 (SE Second Year) BE Biomedical Engineering University of Mumbai Topics and Syllabus

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CBCGS [2017 - current]
CBGS [2013 - 2016]
Old [2000 - 2012]

University of Mumbai Semester 3 (SE Second Year) Electrical Network Analysis and Synthesis Revised Syllabus

University of Mumbai Semester 3 (SE Second Year) Electrical Network Analysis and Synthesis and their Unit wise marks distribution

Units and Topics

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Syllabus

100 Introduction
  • Review of D.C. & A.C. circuits.
  • DC Circuits: Current & Voltage Source Transformation, Source Shifting.
200 Mesh and Node Analysis
  • Mesh & Node Analysis of D.C. & A.C. circuits with independent & dependent sources. (Introduction to coupled circuits).
300 Network Theorems ( D.C. and A.C. Circuits)
  • Superposition.
  • Thevenin‘s & Norton‘s Theorem (with independent and dependent sources).
  • Maximum power transfer theorem.
400 Circuit Analysis
  • Introduction to Graph Theory.
  • Tree, link currents, branch voltages, cut set & tie set, Mesh & Node Analysis, Duality.
500 Time and Frequency Response of Circuits
  • First & second order Differential equations, initial conditions.
  • Evaluation & Analysis of Transient Steady state responses using Classical Technique as well as by Laplace Transform (for simple circuits only).
  • Transfer function.
  • Concept of poles and zeros.
600 Two-port Networks
  • Concept of two-port network.
  • Driving point and Transfer Functions.
  • Open Circuit impedance (Z) parameters.
  • Short Circuit admittance (Y) parameters.
  • Transmission (ABCD) parameters.
  • Inverse Transmission (A‘B‘C‘D‘) parameters.
  • Hybrid (h) parameters.
  • Inter Relationship of different parameters.
  • Interconnections of two-port networks.
  • Terminated two-port networks.
700 Fundamentals of Network Synthesis
  • Positive real functions.
  • Driving Point functions.
  • Properties of positive real functions.
  • Testing Positive real functions.
  • Testing driving point functions.
  • Maximum modulus theorem.
  • Properties of Hurwitz polynomials.
  • Residue computations.
  • Even & odd functions.
  • Driving Point Synthesis with L-C, R-C, R-L and R-L-C networks.
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