CE/ME 212 Spring 2005
J. Reising
KC 247 Phone: 479-2358 Email: reising@evansville.edu
Objectives:
In accordance with the
University of Evansville Mission educational objectives that students acquire a
depth of knowledge in one or more disciplines of their choice and master
communication, organization, and critical thinking skills, the course seeks to
help students develop the ability to analyze and solve a variety of practical
problems involving static force systems in both two and three dimensions,
equilibrium, equivalent systems of forces, friction, and section and volume
properties. Algebraic and vector methods
will be used to introduce the analysis and behavior of basic structural systems
such as trusses, beams, frames, and machines.
Methods:
Class attendance is expected,
as are participation in class discussion and timely completion of homework.
Text:
Vector Mechanics for Engineers – Statics 7th
Edition by Ferdinand P. Beer, E.
Russell Johnston, Jr., and Elliot R. Eisenberg, McGraw Hill, 2004.
Grading:
The course grade will be
determined by weighting the homework as 20% of the grade, each of the three
hour exams as 15%, and the two-hour comprehensive final examination as
35%. A 5% bonus will be made available
for participation in extra-credit activities.
Honor Code:
All students are expected to
be aware of and to adhere to the University Honor Code.
Schedule:
A tentative schedule of sessions,
including reading assignments, is shown below.
Students will be expected to have read the indicated sections of the
textbook prior to coming to class.
Note on Homework:
All homework is to be submitted on engineering paper, which is available in the University Bookstore. Each problem should start on a new page. Your solutions should follow the following format:
I.
Problem
Statement
The problem statement is a
summary of the known information, not a verbatim copy of the original problem.
List the quantities that
must be determined.
A simplified system should be sketched
which clearly identifies all pertinent information. Define a coordinate system if
appropriate. Information on the sketch
should include all geometric data given, any equation or subscript used in your
equations, force direction and angles, systems and control volumes, etc. More than one schematic may be required.
List all assumptions you can
make before you begin the solution (i.e., frictionless plane, component’s
weight is small relative to other forces, reversible process, insulated
container, etc.).
Write the mathematical
equations in symbolic form. Generally
the mathematical description is presented in symbolic form because it is easy
to create simplified forms of the equations without the numeric values. This form of the solution is of great value
in programming spreadsheets, writing a computer program, or crunching numbers.
At
this point, numeric values, with appropriate units, are substituted into
the math model. Computations are then
performed and consistent units should be shown.
|
MONDAY |
WEDNESDAY |
FRIDAY |
|
Jan 10 Sec 1.1-1.6 Introduction |
Jan 12 Sec 2.1-2.6 Addition of 2D Forces Polar Form |
Jan 14 Sec 2.7-2.8 Addition of 2D Forces Cartesian Form |
|
Jan 17 MLK Day – No class |
Jan 19 Sec 2.9-2.10 Equilibrium of Particle in Plane |
Jan 21 Sec 2.11 Free Body Diagram, Pulleys, Contact Forces |
|
Jan 24 Sec 2.12-2.13 Forces in Space Cartesian Components |
Jan 26 Sec 2.14 Addition of Forces in Space |
Jan 28 Sec 2.15 Equilibrium of Particle in Space |
|
Jan 31 Sec 3.1-3.8 Vector Products Moment of Force about Point |
Feb 2 Sec 3.9-3.10 Scalar Product Projection of Vector |
Feb 4 Sec 3.11 Moment of Force about Axis |
|
Feb 7 Sec 3.12-3.16 Couples |
Feb 9 Exam I over Sec 1.1-2.15 |
Feb 11 Sec 3.17-3.20 Single-Force &
Force-Couple Equivalent for System of Forces |
|
Feb 14 Sec 3.21 Wrench Equivalent to 3D System of Forces |
Feb 16 Sec 4.1-4.4 Rigid Body Equilibrium Two Dimensions |
Feb 18 Sec 4.1-4.4 Solved Examples |
|
Feb 21 Sec 4.6-4.7 Two & Three Force Equilibrium |
Feb 23 Sec
4.8-4.9 Rigid Body Equilibrium Three Dimensions |
Feb 25 Sec 5.1-5.4 Center of Gravity |
|
Feb 28 Sec 5.5 Centroids of Composite Areas |
Mar 2 Sec 5.6-5.7 Volumes of Revolution |
Mar 4 Sec 5.8-5.9 Distributed Loads |
|
Mar 7 SPRING BREAK |
Mar 9 SPRING BREAK |
Mar 11 SPRING BREAK |
|
Mar 14 Sec 5.9 Water Pressure |
Mar 16 Exam II over Sec 3.1-4.9 |
Mar 18 Sec 5.10-5.11 Centroids of Composite Volumes |
|
Mar 21 Sec 6.1-6.3 Structural Analysis Simple Trusses, Zero Members |
Mar 23 Sec 6.4 Trusses Method of Joints |
Mar 25 Easter Recess |
|
Mar 28 Easter Recess |
Mar 30 Sec 6.7-6.8 Trusses Method of Sections |
Apr 1 Sec 6.7-6.8 Solved Examples |
|
Apr 4 Sec 6.9-6.11 Analysis of Frames |
Apr 6 Sec 6.9-6.11 Solved Examples |
Apr 8 Sec 7.1-7.2 Internal Forces in Members |
|
Apr 11 Sec 7.3-7.5 Shear and Bending Moment Diagrams |
Apr 13 Sec 8.1-8.4 Laws of Friction & Applications |
Apr 15 Sec 8.5 Wedges |
|
Apr 18 Sec 9.7 Moment of Inertia of Composite Area |
Apr 20 Solved Examples |
Apr 22 Exam III over Sec 5.1-9.7 |
|
Apr 25 Review |
Apr 27 Reading Study Day |
|
FINAL EXAM IS MONDAY, MAY 2, AT
Last Day to Withdraw with a
"W" is Friday, April 1.