Scheme & Syllabus for III and IV semesters B.E. – Electronics &Instrumentation Engineering 2015-16 Course Code Course Title L T P C III Semester MA301 Engineering Mathematics – III 4 0 0 4 EI302 Electronic Devices and Circuits 4 0 0 4 EI303 Network Analysis 4 0 0 4 EI304 Logic Design 4 0 0 4 EI305 Transducer and Instrumentation 4 0 0 4 EI306 Electronic Instrumentation and Measurement Techniques 3 0 0 3 EI307 Analog Electronics Lab 0 0 3 1.5 EI308 Instrumentation Lab 0 0 3 1.5 HS003 Communication Skills-1 0 0 2 1 Total Credits 27 IV Semester MA401 Engineering Mathematics-IV 4 0 0 4 EI402 Linear ICs and Signal Conditioning Circuits 4 0 0 4 EI403 Process Instrumentation-I 4 0 0 4 EI404 Signals and systems 4 0 0 4 EI405 Advanced Microprocessors 4 0 0 4 EI406 Introduction to VHDL Programming 4 0 0 4 EI407 Digital circuits and VHDL lab 0 0 3 1.5 EI408 Linear Integrated circuits lab 0 0 3 1.5 Total Credits 27
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Scheme & Syllabus for III and IV semesters B.E ... & Syllabus for III and IV semesters B.E. – Electronics &Instrumentation Engineering 2015-16 Course Code Course Title L T P C III
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Scheme & Syllabus for III and IV semesters
B.E. – Electronics &Instrumentation Engineering
2015-16
Course
Code
Course Title L T P C
III Semester
MA301 Engineering Mathematics – III 4 0 0 4
EI302 Electronic Devices and Circuits 4 0 0 4
EI303 Network Analysis 4 0 0 4
EI304 Logic Design 4 0 0 4
EI305 Transducer and Instrumentation 4 0 0 4
EI306 Electronic Instrumentation and Measurement Techniques 3 0 0 3
EI307 Analog Electronics Lab 0 0 3 1.5
EI308 Instrumentation Lab 0 0 3 1.5
HS003 Communication Skills-1 0 0 2 1
Total Credits 27
IV Semester
MA401 Engineering Mathematics-IV 4 0 0 4
EI402 Linear ICs and Signal Conditioning Circuits 4 0 0 4
EI403 Process Instrumentation-I 4 0 0 4
EI404 Signals and systems 4 0 0 4
EI405 Advanced Microprocessors 4 0 0 4
EI406 Introduction to VHDL Programming 4 0 0 4
EI407 Digital circuits and VHDL lab 0 0 3 1.5
EI408 Linear Integrated circuits lab 0 0 3 1.5
Total Credits 27
Engineering Mathematics – III (Common to all Branches)
Exam hours: 3 Sub. Code MA301 LTPC:4-0-0-4 Hours / week: 4 Total hours: 52 Course outcomes (Cos) (with mapping shown against the program outcomes - Pos)
1. Introducing Fourier series to learn practical harmonic analysis and learning
Fourier transforms and its inverse. (Po-1, Po-5,
Po-8)
2. Adopting Z-transforms concepts to solve difference equations and solving
algebraic and transcendental equations numerically. (Po-1,
Po-5, Po-8, Po-9, Po-11)
3. Adopting numerical different formulas for solving engineering problems and
exposure to numerical integration through standard rules. (Po-5, Po-
8, Po-9, Po-11)
4. Learning solution of system of homogeneous equations through matrices and
numerical solution of differential equations. (Po-1, Po-5,
Po-8, Po-9, Po-11)
COURSE CONTENTS
PART A
Unit 1 Fourier series: Periodic functions, representation of a periodic function as a Fourier series using Euler’s Formulae. Fourier series of an even & an odd function. Half-range Fourier series and practical harmonic analysis-illustrative examples. Graphs of Fourier series. (7 hours)
Unit 2 Fourier Transforms and Inverse Fourier transforms: – properties of Fourier transform, Evaluation of Complex Fourier, Fourier sine & Fourier cosine transforms. Inverse complex Fourier, Inverse sine & Cosine transforms. Applications of transforms to boundary value problems. (7 hours)
PART B
Unit 3 Z-Transforms: Definition, standard forms, Linearity property, damping rule, shifting rule – Problems. Inverse Z transforms. Solution of Difference equations using Z Transforms. (6 hours)
Unit 4 Numerical Techniques: Solution of algebraic & Transcendental equations by (i) Bisection method, (ii) Newton Raphson method.,(iii) Regula falsi method Solution of non – linear system of equations by using Newton Raphson method. (6 hours)
PART C
Unit 5 Numerical Interpolation / Extrapolation: Finite differences - Forward, backward & Central differences. Interpolation by Newton’s Interpolation formula (both forward & backward), Stirling & Bessel’s interpolation formula for central interpolation. Lagrange’s & Newton’s divided differences formula for un-equal intervals. Some application oriented engineering problems. (7 hours)
Unit 6 Numerical Integration: General quadrature formula with proof and deduction of trapezoidal rule, Simpsons 1/3rd rule, weddles rule and illustrative examples. Gaussian quadrature 3 point formula (6 hours)
PART D
Unit 7 Matrix algebra, Consistency of non homogeneous system of equations using the rank concept,( using elementary row operation), Solution of the system of linear equations by Gauss elimination method, Gauss – Seidel iterative method. Solution of system of homogeneous equations, Finding Eigen values and Eigen vectors of matrices. Physical significance of Eigen values and Eigen vectors in Engineering. (6 hours)
UNIT 8 Numerical solution of ordinary differential equations. Computation of solution by using the following single step methods: Taylor series method, Picard’s method of successive approximation, Runge-Kutta method of fourth order., Solution of first order simultaneous differential equations by R.K. method of fourth order . Predictor and corrector methods (Adams Bashforth method). (7 hours)
Text Book: Dr. B. S. Grewal, Higher Engineering Mathematics, Khanna Publications, 40th edition (2007)
8th edition (2007) 2. S. C. Chapra and R. Canale, Numerical Analysis for Engineers, Tata McGraw Hill
Publications, 5th edition (2005) 3. Numerical methods for Scientific and Engineering computation by M.K. Jain, SRK Iyengar, R.K. Jain, 5th edition, New age International Publishers.
SUBJECT CODE: EI302 CIE: 50
SUBJECT: ELECTRONIC DEVICES AND CIRCUITS EXAM HOURS: 3
HOURS / WEEK: 4 SEE: 50 TOTAL HOURS: 52
Prerequisites: Basic Electronics
Objectives: Upon completion of this course, student should be able to:
Know the fundamentals of electronic circuits and componentsPO1
Implement amplifier circuits using electronic components PO5
Design and improve the efficiency of power amplifiers. PO1PO4
Design and implement regulated power supplies for electronic device PO3
PART-A 1. DC Biasing-BJTs: Operating point, Fixed-Bias Configuration, Emitter-Bias Configuration,
Objectives: Upon completion of this lab, student should be able to:
Understand working of transistor configurations. PO1,PO3
Understand application of diodes. PO1,PO4
Design and test various circuits involving analog electronic components. PO1,PO7
Simulate and analyze circuits using software tools. PO5,PO9
CIRCUIT CONNECTION AND VERIFICATION
1. Determination of operating point for CE configuration.
2. Design of single stage R−C coupled BJT amplifier and determination of the gain-
frequency response, input and output impedances.
3. Design of BJT voltage series feedback amplifier and determine the gain, frequency
response,
4. Testing of full wave and half wave rectifiers using diode(with/without RC filter)
5. Determination of static characteristics of SCR and Diac.
6. Design and testing of the performance of BJT Hartley oscillator.
7. Design and testing of single ended diode clipping circuits.
8. Design and testing of double ended diode clipping circuits.
9. Design and testing of diode clamping circuits (positive clamping and negative clamping).
10. Determination of line and load regulation for voltage regulator using IC.
Following experiments are to be simulated using P-Spice.
1. Familiarization of PSpice software.
2. Characteristics of BJT transistor in CB and CE configuration.
SUBJECT: CODE: EI308 CIE: 50
SUBJECT: INSTRUMENTATION LAB EXAMHOURS: 3
HOURS / WEEK: 3 SEE: 50 TOTAL SLOTS: 14
Prerequisites: Transducers & Measurements
Objectives: Upon completion of this lab, student should be able to: Know the working and characteristics of bridges and Transducers(PO3,PO6)
Know the dynamic characteristics of a system(PO2)
Understand the application of transducer in Instrument devices(PO3,PO4)
Calibrate voltmeters, ammeters and wattmeter with respect to a standard instrument(PO5)
1. Characteristics of first order system (RC Network only).
2. Measurement of resistance by Wheatstone bridge and Determination of
its sensitivity using quarter, half and full bridge configurations.
3. Measurement of Low resistance by Kelvin's Double Bridge.
4.Characteristics of RTD.
5. Characteristics of Thermocouple.
6. Characteristics of Thermistors.
7. Characteristics of L.V.D.T.
8. Characteristics of LDR.
9. Measurement of self inductance by Maxwell's bridge
10.Measurement of self inductance by Anderson’s Bridge.
11.Measurement of load by using strain gages mounted on cantilever beam (quarter, half
and full bridge).
12.Calibration of Ammeter and Voltmeter using DC potentiometer.
III Semester Bridge Course for Diploma Students (Common to all branches of Engineering)
(Audit Course) Subject: Advanced Mathematics - I Subject Code: MATDIP301 Hours / week: 3 Total hours: 40
Course outcomes (Cos) (with mapping shown against the program outcomes - Pos) 1. Understanding basic concepts of differential calculus through mean value
theorem.
(Po-1, Po-3, Po-5) 2. Introduction to polar coordinates and learning partial differentiation
techniques.
(Po-1, Po-5, Po-9, Po-11)
3. Application of partial differentiation and approximations. (Po-1, Po-5, Po-8,
Po-11)
4. Learning multiple integrals and introduction to complex calculus.
(Po-1, Po-5, Po-8, Po-11)
COURSE CONTENTS
PART – A
Unit: 1: Differentiation-I: Review of limit and Continuity, differentiation- Basic formulas,
Sum rule, product rule, quotient rule, chain rule and problems. (5 hours)
Unit: 2: Differentiation-II: Rolle’s Theorem, Lagrange’s Mean value theorem and
Cauchy’s mean value theorem (statements), problems (5
hours)
PART – B Unit: 3: Differentiation-III: Polar curves- angle of intersection between the curves, Pedal
form, Taylor’s series, and Macluaurin’s series of simple functions for single variables.
(5 hours)
Unit 4: Partial differentiation -I: Definition, Illustrative examples on Partial differentiation,
Total differentiation, chain rule, differentiation of composite and implicit functions.
(5 hours)
PART - C
Unit 5: Partial differentiation –II: Jacobians illustrative examples and problems, Maxima
& Minima of a function of two variables, Approximations and Errors simple problems
(5 hours)
Unit 6: Integration: Basic formulas, Illustrative examples, integration of standard
function, Integration by parts, Bernoulli’s rule of Integration.
(5 hours)
PART - D
Unit 7: Integral calculus: Reduction formula for functions
Unit 8: Complex Numbers: Definition, Complex numbers as an ordered pair, real and
imaginary part, modulus and amplitude of a complex number, polar form, exponential
form, expressing in the form problems. (5 hours)
Reference Books:
1. Dr. B. S. Grewal, Higher Engineering Mathematics, Khanna Publications,
40th edition (2007).
2. Erwin Kreyezig, Advanced Engineering Mathematics, Tata McGraw Hill
Publications, 8th edition (2007)
Engineering Mathematics – IV (Common to all Branches)
Exam hours: 3 Sub. Code MA 401 LTPC:4-0-0-4 Hours / week: 4 Total hours: 52 Course outcomes (Cos) (with mapping shown against the program outcomes - Pos)
1. Introduction to complex differential calculus and its applications through
conformal mapping. (Po-1, Po-5, Po-9, Po-
11)
2. Adopting residue concept for complex integration and learning basics of
statistics.
(Po-1, Po-5, Po-8, Po-11) 3. Exposure to probability theory and its applications for discrete random variables.
(Po-1, Po-5, Po-11) 4. Learning concepts of continuous random variables and hence adopting Marcov
chain in stochastic process. (Po-1, Po-4, Po-5,
Po-9, Po-11)
COURSE CONTENTS
PART A Unit 1 Functions of a complex variable: Definition of limit, continuity and
differentiability of a function of a complex variable. Analytic functions. Cauchy-Riemann equations in Cartesian and polar forms. Harmonic functions. Construction of an analytic function using Milne-Thomson method (Cartesian & Polar forms). Illustrative examples from Eng. field (6 hours)
Unit 2 Conformal Mapping: Definition of Conformal Transformation and discussion of standard transformations.
.sin,,,2
2 zwz
kzwewzw z Bilinear transformations, Cross
ratio property with proof, illustrative examples. (6 hours) PART B
Unit 3 Complex Integration: – Cauchy’s theorem, Cauchy’s Integral formula, Evaluation of integrals using Cauchy’s integral formula, Zeros of an analytic function, Singularities and Residues, Calculation of residues, Evaluation of real definite integrals. (7 hours)
Unit 4 Statistics: Review of Mathematical Statistics - measures of central tendency and measures of dispersion. Curve fitting by least square method – Straight lines, parabola, and exponential curves. Correlation – Karl Pearson coefficient of correlation and Spearman’s rank correlation coefficient. Regression analysis. Illustrative examples. (7 hours)
PART C Unit 5 Probability: Basic counting principles, sample space, random (6hours)
experiment, definition of probability and probability axioms. Addition and multiplication law of probability, conditional probability, and Bayes’ theorem. Illustrative examples.
Unit 6 Discrete Random Variables: Definitions and properties of PDF & CDF. Theoretical Distributions - Binominal, Poisson Distributions. Expectation and variance. Illustrative examples. (7 hours)
PART D
Unit 7 Continuous Random Variables: Definition and properties, PDF and CDF. Theoretical distribution of a continuous random variable – Exponential, Normal/Gaussian . Expectation and variance of theoretical distribution functions .(6 hours)
UNIT 8 Joint Probability Distribution & Stochastic Processes: Concept of joint probability, Joint distributions of discrete random variables, Independent random variables problems. Joint expectation, co-variance and regression coefficients. Stochastic Processes – Classification, Markov Chains: Introduction, probability vectors, stochastic matrices, fixed points and regular stochastic matrices. (7 hours )
Text Book: 1. Dr. B. S. Grewal, Higher Engineering Mathematics, Khanna Publications, 40th
3 3. S. C. Chapra and R. Canale, Numerical Analysis for Engineers, Tata McGraw Hill Publications, 5th edition (2005) 4. Numerical methods for Scientific and Engineering computation by M.K. Jain, SRK Iyengar, R.K. Jain, 5th edition, New age International Publishers.
SUBJECT CODE: EI402 CIE: 50
SUBJECT: LINEAR ICs AND SCCs’EXAM HOURS: 3
HOURS / WEEK: 4 SEE: 50 TOTAL HOURS: 52
<, Prerequisites: Basic Electronics
Objectives: Upon completion of this course, students should be able to:
know the fundamentals of Operational amplifier and its characteristics (PO1, PO2)
familiarize with the behavior of opamp with various feedbacks and their applications
(PO2,PO4,PO5)
Design and analyze various op-amp based linear circuits (PO2,PO4)
Design the signal conditioning circuits for basic sensors (PO3, PO5)
PART-A 1. Introduction to OPAMPs:Basic internal circuit of OPAMP (Differential Amplifier), Block
diagram representation of a typical OPAMP, OPAMP terminals and its ideal characteristics
/Specifications; OPAMP in Open loop configuration: Open loop voltage gain, Zero Crossing
detector: Inverting & Non Inverting ZCDs; Positive and Negative voltage level detectors, LM
339-Quad Comparator, Generation of PWM using LM339.
7 Hours 2. OPAMPs with negative feedback and its applications:Inverting and Non Inverting
amplifier: Closed loop voltage gain, Input impedance, Output impedance, Bandwidth with
feedback, Applications: Adder(Multichannel amplifier), Inverting averaging amplifier, Non
Inverting Adder, Voltage follower: Ideal voltage source, Difference amplifier: Subtractor
and design problems.
7 Hours
PART-B 3. OPAMPs with positive feedback and its applications:Effect of noise on comparator
circuits, Design aspects of ZCD with Hysteresis(Schmitt trigger)(, Design aspects of
Voltage level detectors with Hysteresis (both Inverting and Non Inverting), Applications: ON
– OFF control principles( Design problems) and independently adjustable setpoint controller.
6 Hours
4. DC performance and AC performance of OPAMPs:Measurement and effect of OPAMP