• ECU 300: ENGINEERING MATHEMATICS IX
  • EEE 305: DIGITAL ELECTRONICS I




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    BACHELOR OF SCIENCE ELECTRICAL ELECTRONICS ENGINEERING

    EEE 305: DIGITAL ELECTRONICS I


    Overview of Digital Systems: What are digital systems? Comparison of Analogue and Digital systems, Advantages of Digital Systems, Applications of Digital Systems, Number systems and Codes: Binary, Octal, Decimal and Hexadecimal number systems: their inter-conversions and applications: Signed binary numbers: sign-magnitude notation, 1s and 2s complement notation - properties and applications: Binary number codes: BCD code, Excess-Three code, Gray code-properties and their applications Boolean algebra and logic gates: Basic operations of Boolean algebra; AND, OR, NOT: Logic gates; AND, OR, NOT, NAND, NOR, XOR and XNOR gates; logic symbols and truth tables: Laws of Boolean algebra, proving laws of Boolean algebra: Canonical forms: Introduction to Hardware Development Language (HDL). Combinational logic circuits Simplification of Boolean expressions: algebraic and Karnaugh map method: Don’t care terms: NAND/NOR gate circuit implementation: Systematic SSI IC-based circuit design: HDL for combinational logic circuits and sequential logic circuits: Flip-flops SR, D, T and JK flipflops, truth tables and excitation tables: Clock signals and clocked flip-flops, Master-slave flipflops. Derivations of one flipflop function from another: Asynchronous and synchronous counters: Registers: HDL for sequential logic circuits: Logic families and their characteristics: TTL, ECL, MOS and CMOS logic families; circuit diagrams, characteristics and specifications: Tri-state devices, open-collector outputs: Recent developments in logic family technologies.

    ECU 300: ENGINEERING MATHEMATICS IX


    Vectors and Coordinate Geometry in 3-D Space. Vector Functions and Curves. Functions of Several Variables and Partial Differentiation and its applications. Multiple integration: Double integrals, Triple integrals, Applications of multiple integrals. Vector fields: Scalar and Vector Fields, Conservative Fields, Line Integrals of Vector Fields, Surface and Surface Integrals. Vector Calculus: Gradient, Divergence, Curl. Green's Theorem, The Divergence Theorem, Stoke's Theorem; curvilinear coordinates in two and three dimensions.

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