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Contemporary College Algebra
General Education Component Matrix
Department: Mathematics Proposed Course Prefix/Number: MATH 121
Course Title: Functions and Graphs
What General Education Goal is this course intended to address ? Goal 5
Required Outcomes for this Goal 
Relevant Course/Institutional Components (refer specifically to syllabus) 
Specific Assessment Method for Outcome 
Understand how mathematical and/or statistical models can be used to study realworld situations 
Course objectives 2, 3, 4, and 6 
Common Exam Question Report number of students who got problems totally correct, partially correct, and incorrect. 
Understand the limitations of and assumptions behind typical mathematical models 
Course objectives 1, 3, 4, and 6 
Common Exam Question Report number of students who got problems totally correct, partially correct, and incorrect. 
Use mathematical and statistical analysis to interpret such models by testing hypotheses, making predictions, drawing conclusions, checking results for plausibility, and finding optimal results 
Course Objectives 1, 2, and 6 
Common Exam Question Report number of students who got problems totally correct, partially correct, and incorrect. 
Understand when technology might be helpful in mathematical or statistical analysis and apply technology when appropriate 
Course Objectives 1 and 6  Common Exam Question Report number of students who got problems totally correct, partially correct, and incorrect. 
General Education Criteria  Relevant Course Components (refer specifically to course syllabus) 
1. Teach a disciplinary mode of inquiry and provide students with practice in applying their disciplinary mode of inquiry, critical thinking, or problem solving strategies. 
Students are taught to construct graphical models for data and then analyze the graphs mathematically . (weeks 115) 
2. Provide examples of how disciplinary knowledge changes through creative applications of the chosen mode of inquiry. 
Applications of models. (weeks 110) 
3. Consider questions of ethical values.  Course material does not lend itself very well to ethical considerations. We do examine when models may be inappropriate or misleading. (weeks 2, 3, and 7) 
4. Explore past, current, and future implications of disciplinary knowledge. 
Applications throughout the course have implications. (weeks 115) 
5. Encourage consideration of course content from diverse perspectives. 
Functions are looked at from graphical, numerical, and algebraic ( symbolic ) points of view throughout the course. (weeks 1 15) 
6. Provide opportunities for students to increase information literacy through contemporary techniques of gathering, manipulating, and analyzing information and data. 
Research project involves gathering data from library/internet sources. Entire course involves analyzing graphs. (weeks 115) 
7. Require at least one substantive written paper, oral report, or course journal and also require students to articulate information or ideas in their own words on tests and exams. 
Research project; exam questions 
8. Foster awareness of the common elements among disciplines and the interconnectedness of disciplines. 
Examples and applications are drawn from throughout the natural sciences, the social sciences, economics, and business. (weeks 115) 
9. Provide a rationale as to why knowledge of this discipline is important to the development of an educated citizen. 
Students learn to analyze data and solve problems in areas such as ecology, business, economics, and the physical sciences. The ability to interpret and analyze such data is clearly important for informed citizens. (weeks 115) 
MATHEMATICS 12101
FUNCTIONS AND GRAPHS
Spring 2008
Text: Hungerford, Thomas W. Contemporary College Algebra: A Graphing
Approach. Second Edition.
New York: Brooks/Cole Publishing Company, 2005.
Supplies: Graphing calculator.
Course Description: A graphical, numerical, and algebraic study of
functions. Functions will include
linear, polynomial, radical, and exponential as well as their applications in
sequences and series. Linear and
quadratic equations and linear systems of equations and inequalities will also
be studied. 3 credits. *
Course Objectives: Students should be able to
1. Use graphing calculators to graph and analyze functions.
2. Analyze and interpret linear, polynomial, and exponential functions.
3. Solve linear and quadratic equations.
4. Solve a system of linear equations.
5. Distinguish between arithmetic and geometric sequences and determine the next
elements in the
sequence.
6. Apply functions to business, social science, and natural science
applications.
This course meets the General Education criteria and the required outcomes for
General Education Goal 5
as indicated in the attached matrices.
Course Requirements:
1. There will be three tests. Each test will be worth 18% of your final grade.
2. Attendance is mandatory. Each student is expected to actively participate in
all group work and class
discussions.
3. Daily class assignments will constitute 18% of your final grade.
4. A research project will be due in early April. The project will constitute 8%
of your final grade. Details
will be provided in early March.
5. There will be a comprehensive final exam for this course. The exam will be
worth 20% of your final
grade.
6. Absences are excused only for illness, college sponsored activities, and
recognizable emergencies. You
must assume full responsibility for all material covered during your absence. A
grade of "0" will be
assigned for all work missed due to unexcused absences.
7. Makeup tests will be given only when the reason for missing the test meets
the criteria for an excused
absence. Makeup tests will always be more difficult then regularly scheduled
tests.
8. I expect you to conform to the Longwood College Honor
Code as contained in the Student Handbook.
All assignments and tests must be pledged.
Grade Scale
:
A 90 – 100
B 80 – 89
C 70 – 79
D 60 – 69
F 0  59
Feel free to come by my office at any time during office hours for help. If you
are unable to come during
office hours call and make an appointment for another time period.
Class Schedule
Week 1  January 14  18  
Tuesday  0.3, 0.4 Integral Exponents, Roots, Radicals, and Radical Exponents  
Thursday  1.1, 1.2 The Coordinate Plane and Graphing Technology  
Week 2  January 21  25  
Tuesday  1.3 Lines  
Thursday  1.4 Linear Models  
Week 3  January 28 – February 1  
Tuesday  2.1 First Degree Equations and Applications  
Thursday  2.2 Quadratic Equations and Applications  
Week 4  February 4  8  
Tuesday  2.3 Solving Equations Graphically and Numerically  
Thursday  2.4 Linear Inequalities  
Week 5  February 11  15  
Tuesday  Test Chapters 0  2  
Thursday  3.1 Functions  
Week 6  February 18  22  
Tuesday  3.2 Functional Notation  
Thursday  3.3 Graphs of Functions  
Week 7  February 25  29  
Tuesday  3.6 Rates of Change  
Thursday  4.1 Quadratic Functions and Models  
Week 8  March 3  7  
Tuesday  4.3 Graphs of Polynomial Functions  
Thursday  Test Chapters 3 and 4  
Week 9  March 10  14  
Spring Break  
Week 10  March 17  21  
Tuesday  5.1 Exponential Functions  
Thursday  5.2 Applications of Exponential Functions  
Week 11  March 24  28  
Tuesday  6.1 Systems of Linear Equations in Two Variables  
Thursday  6.2 Large Systems of Linear Equations  
Week 12  March 31 – April 4  
Tuesday  6.5 Systems of Linear Inequalities  
Thursday  6.6 Introduction to Linear Programming  
Week 13  April 7  11  
Tuesday  Test Chapters 56  
Thursday  7.1 Sequences and Sums  
Week 14  April 14  18  
Tuesday  7.2 Arithmetic Sequences  
Thursday  7.3 Geometric Sequences  
Week 15  April 21  25  
Tuesday  7.4 Introduction to Infinite Series  
Thursday  Final Exam Review  
Final Exam  
Wednesday, April 30 8:00 a.m.  10:30 p.m. 
Writing: As a general education course, Mathematics
121 will require more writing than in
some nongeneral education mathematics courses. Some exam questions will be
short essay
questions. The research project will require using library and internet sources
to gather data.
You will then analyze the data and write up the results. The result will be
graded both for
mathematical accuracy and for writing style. The project will be due in mid
November. More
details will be provided later.
Attendance Policy: Students are expected to attend all classes. Work
missed because of illness
or other excused absences may be made up. Work missed because of unexcused
absences
receives a grade of 0. If you miss an exam or are late with an assignment you
may be asked to
provide proof that you had a legitimate reason (such as illness, certain
collegesponsored
activities or recognized emergencies). When possible, you should
notify the instructor in advance of assignments you expect to miss because of
legitimate
absences.
Honor Code: Students are expected to abide by the Longwood College Honor
Code.
Assignments should be pledged, but the provisions of the Honor Code are assumed
to apply to
all work, pledged or not. Some of the homework, projects, and inclass
assignments may be
designated by the instructor as group assignments; all other work that is turned
in to be graded
should be the student's own individual work. Students are encouraged to study
together and to
seek help from the instructor or tutors when needed, but receiving unauthorized
help, copying, or
working together on any nongroup assignments that will be graded is a violation
of the Honor
Code. For any group assignments, all members of a group are expected to sign the
work turned
in, indicating that all members of the group helped prepare and understand the
assignment being
turned in.
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