Course Syllabus for Math 130: Contemporary Math, Spring 2005
Mathematics Department Arts and Sciences Division -
I took the
road less traveled by, and that has made all the difference. Robert Frost
Office: ST 118
Phone: 545-3360 email: jpalm@kaskaskia.edu
Appointments for extra help with math may be
made by contacting the instructor.
Text: For All Practical Purposes, 6th Edition, by Comap, Freeman Publishing Company, and
Copyright 2003
Course Description for Math
130 Contemporary Math Credit
Hours: 3.0
This course includes selection of mathematical principles to better
understand issues in a contemporary society. The focus is on mathematical
reasoning and the solving of real-life problems rather than routine skills and
appreciation. Topics include
mathematical modeling, probability and statistics, graph theory, and linear
programming.
Prerequisite: Math 107
Materials Required:
Textbook, loose-leaf paper, pencils
Suggested: Scientific calculator,
notebook/folder
Grading Policy:
Grades will be based on participation, homework, quizzes, projects and tests.
Participation = approximately 5-10
points per chapter (about 6% final grade)
Homework = approximately 10 points
per chapter (about 9% final grade)
Quizzes/Project = approximately 30 points per
chapter (about 28% final grade)
Tests = approximately 100 points per chapter (about 57% final grade)
Five 50-minute tests will be given during the semester, 100 points each
Test 1 Chapter 1 and Chapter 2 Euler and Hamiltonian Circuits
Test 2 Chapter 3 and Chapter 4 Planning and Scheduling
Test 3 Chapter5 and Chapter 6 Gathering and Describing Data
Test 4 Chapter 7 Analyzing Data
Test 5 Chapter 9 Error Detecting Codes
Grading Scale
A = 90%- 100%
B = 80% - 89%
C = 70% - 79%
D = 60% - 69%
F = Below 60%
Note: When there is a question concerning the point
value given on a graded quiz or exam, please write a response to the instructor
and submit this within a week of receiving the paper. Class time is not the
appropriate place to discuss this issue.
Attendance:
Attendance is expected and is beneficial for successful completion of this course. Students are expected to attend ALL scheduled class periods. If more than two weeks of classes are missed without a valid excuse, a student may be withdrawn from the class with an F. Students will not be allowed to make up homework, quizzes, or tests. For emergency situations, approval MAY be given for a missed class. Arrive on time and sign the attendance sheet for each class to receive full credit for course work that day. If you plan to withdraw from the course, it is your responsibility to make these arrangements!
Tardiness:
It is disrespectful to others to interrupt a scheduled class. Arriving late for class will affect your grade. Participation scores will be lowered, homework may not be accepted, and extra time will not be given to complete quizzes or tests.
Make-Up Policy:
As stated earlier, for emergency situations, approval MAY be given for a missed class. If possible, students must meet with the instructor before missing a class to discuss the extreme circumstance. If this is not possible, students must meet with the instructor prior to the next class meeting.
Chapters to Be Covered:
Chapter 1: Street Networks Euler Circuits
Chapter 2:
Visiting Vertices Hamiltonian Circuits
Chapter 3:
Planning and Scheduling
Chapter 4: Linear
Programming
Chapter 5:
Producing Data
Chapter 6:
Exploring Data
Chapter 7:
Probability: The Mathematics of Chance Analyzing Data
Chapter 9:
Identification Numbers Error Detecting Codes
Math 130 Contemporary
Mathematics Outcomes:
After successful completion of Math 130 a student should be able to
perform the following at a 70% success rate. (C or better)
1. Determined
whether a graph contains for Euler circuit.
2. Find an approximate solution to
the traveling salesman problem by applying the nearest-neighbor algorithm.
3. Find an approximate solution to
the traveling salesman problem by applying the sorted-edges algorithm.
4. Given a graph with edge weights,
determine a minimum-cost-spanning tree.
5. Find the earliest possible
completion time for a collection of tasks by finding the critical path in their
order requirement digraph.
6. Apply the list-processing
algorithm to schedule independent task on identical processors.
7. When given an order-requirement
digraph, apply the list-processing algorithm to schedule a list of task subject
to the digraph.
8. Solve a bin-packing problem
9. Apply the corner point theorem
to determine the maximum profit for a linear programming problem.
10. Identify the population in a
given sampling or experimental situation.
11. Identify the sample in a given
sampling or experimental situation.
12. Analyze a sampling example to
detect sources of bias.
13. Use a table of random digits to
select a random sample from a small population.
14. Describe the placebo effect.
15. Calculate the measures of
central tendency of a set of data.
16. List the five-number summary for
a given data set.
17. Construct a histogram and/or a
scatterplot for a small data set.
18. Describe the sample space for a
given random phenomenon.
19. Explain what is meant by the
probability of an outcome.
20. Apply the laws of probability to
determine the validity of a probability model.
21. Compute the probability of an
event when the probability model of the experiment is given.
22. Apply the 68%-95%-99.7% rule to compute normal
probability
23. Compute the expected value of an
outcome when the associated probability model is defined.
24. Explain the significance of the
central limit theorem.
25. Understand the purpose of a
check digit and be able to determine one for various schemes.
26. Be able to convert a given ZIP
code to its corresponding bar code, and vice versa.
Student Support Services:
Student Success Center |
545-3155 |
Campus Library |
545-3130 |
Counseling Center |
545-3060 |
Important Dates:
Last
day to drop a class and receive full refund
Last day to drop a class and receive
one-half refund
Last day to withdraw with a W
A note of encouragement:
I look forward to working with you during this course.
As with any math course, a dedication is needed toward both the completion of
assignments and preparation for quizzes and exams. All odd-numbered problems
have the answers in the back of the textbook. This is designed to give you a
guide to understanding the concepts presented in each section. We will work
several examples together during class; in addition, the text provides sample
problems for you to study.
You need to know that this course will not be easy. If
you have difficulty understanding a concept, please do not hesitate to ask
questions during class; your questions will help the other students! You may
also stop by my office, and I will be happy to answer your questions. There are
videos and websites to assist your learning. Be sure to take advantage of the
CEC lab where math tutoring is available. Please make an appointment in
advance. Evening hours by appointment will be offered in addition to the
regular hours Monday through Friday, 8-4.
It is my goal that you will have a good experience with
mathematics and leave this class with the confidence to pursue future
mathematics courses. We are a team working together to bring you success.
There are no shortcuts! Rafe Esquith
The games on the schedule, we have to play it, we
might as well win it. Bill Russell