Syllabus
Instructor:
Scott Dunham
Office: EEB 218
Office Hours: TBA
e-mail: dunham@ee.washington.edu
Phone:
206-543-2189
Class
Meeting Times and Location:
Lecture meeting MWF, 8:30-9:20, EEB 125
First
class meeting: Wednesday, September 28, 2016
Last
class meeting: Friday, December 9, 2016
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Course
Description
233 Circuit Theory (5)
Electric circuit theory. Analysis of circuits with
sinusoidal signals. Phasors, system functions, and complex
frequency. Frequency response. Computer analysis of
electrical circuits. Power and energy. Two port network
theory. Laboratory in basic electrical engineering topics.
Prerequisite: 1.0 in EE 215.
Master
ABET sheet.
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Grading
Policy
Homeworks
(weekly)
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15%
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assigned
Mondays (on web), due subsequent Mondays in class
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Laboratory
(5 labs)
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15%
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see
Laboratory
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Quizzes (three)
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42%
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Wednesday October 19, Wednesday November 9, Friday December 2 (tentative)
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Final
exam
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28%
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Tuesday, December 13, 2016, 8:30-10:20am
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Required
Readings
Textbook:
"Electric Circuits,"J. W. Nilsson and
S. A. Riedel, 10th edition, Pearson/Prentice Hall,
2015.
- Chapter 9: Sinusoidal Steady-State Analysis (except 9.10, 9.11)
- Chapter 10: Sinusoidal Steady-State Power Calculations
- Chapter 12: Introduction to Laplace Transforms
- Chapter 13: The Laplace Transforms in Circuit Analysis
- Chapter 14: Introduction to Frequency Selective Circuits
- Chapter 15: Active Filter Circuits
- Chapter 18: Two-Port Circuits
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Applicable
ABET Criteria
ABET
(Accreditation Board for Engineering and Technology) is a
national agency accrediting the BSEE and other engineering
programs. The agency sets the criteria for accreditation,
which we must meet. EE 233 seeks to meet the following ABET
outcome criteria.
- Outcome 3 (a) Apply math, science and engineering
knowledge.
- Outcome 3 (b) Conduct experiments, as well as to
analyze and interpret data.
- Outcome 3 (c) Design simple RC and opamp circuits
to meet desired needs.
- Outcome 3 (d) Function and contribute various
individual skills in laboratory teams.
- Outcome 3 (e) Identify, formulate, and solve basic
RC and opamp circuit problems.
- Outcome 3 (g) Communicate effectively via written
laboratory reports.
- Outcome 3 (k) Use the techniques, skills, and
modern engineering tools.
Learning
objectives
At the
end of this course, a student will be able to:
- Analyze a circuit given sinusoidal inputs.
- Compute average power consumed or supplied by a
circuit.
- Design simple circuits for maximum power transfer to
a load.
- Apply Laplace transform techniques to simplify the
analysis of complex circuits.
- Analyze circuits in the frequency domain.
- Use several alternative techniques in time-domain and
frequency-domain to analyze the same circuit.
- Design simple circuits from time-domain and
frequency-domain specifications.
- Use two-port models and parameters to simplify the
analysis of large circuits.
- Use SPICE as a computer tool to verify a design, and
to confirm time-domain and frequency-domain analysis
results.
- Use basic laboratory instruments: oscilloscope, power
supply, function generator, multimeter.
- Measure basic signal parameters: amplitude,
frequency, etc.
- Measure and compute basic circuit parameters from
measurements.
These
objectives are not necessarily listed in the order in which
they will be accomplished during the course.
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Prerequisite
topics
Students
should already know how to:
- use Kirchhoff's current and voltage laws.
- apply Ohm's law.
- apply efficient circuit theorems to speed up analysis
of circuits containing: parallel or series combinations
of elements, voltage dividers, current dividers.
- use Thevenin and Norton equivalent circuits to
simplify the analysis process.
- work with controlled voltage and current
sources.
- use linearity and superposition.
- write current and voltage equations resulting from
node analysis and mesh (or loop) analysis.
- analyze circuits containing capacitors and inductors,
in addition to resistors.
- analyze circuits containing op-amps,
including limits on linear behavior.
- analyze first-order and second-order circuits in the
time domain.
- integrate and differentiate common functions.
- solve first and second order linear differential
equations.
- manipulate complex numbers (add, subtract, multiply,
divide, complex conjugate, absolute value, phase
(argument), etc.).
- manipulate vectors and matrices up to dimension 3 or
4.
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