Georgia Perimeter College
Mathematics 1111 Fall 2009 Syllabus
Precalculus
 

(1) Calendar (10) Technical Difficulties (19) Affirmitive Action Statement
(2) Instructor (11) Assessments Take Home Tests and Homework (20) Americans with Disabilities Act Statement
(3) Text (12) Assessments  Tests and Quizzes (21) Regents Testing
(4) Catalogue Description (13) Online Components (22) Academic Honesty Statement
(5) Calculator (14) Expected Educational Results (23) Assignments in the Textbook
(6) Attendance Policy (15) General Level Outcomes 24) Final Exam
(7) Makeup Work (16) Entry Level competences (25) Addendum
(8) Grading Information (17) Audit Students  
(9) Withdrawals (18) Equal opportunity Statement  

 

Tuesday Thursday Information
August 18
1.1 Graphs of Functions
1.2 Lines in the Plane
 Calculator
August 20
1.3 Functions

 

Instructor
Mary S Hall
Associate Professor

Home Phone

770-9243469

Online Office Hours

M-F 9:30-11:30AM

I am of course online at other times.  Feel free to email me inside iCollege.

Emails are answered the same day.

ATTENDANCE POLICY: Attendance is measured by contact with the instructor. Contact must occur 2 times per week by  posting to Bulletin Board-Discussion .  Missing a test counts as an absence.

 

Midpoint is October 12(Last day to withdraw)
 

TEXT  College Algebra: A Graphing Approach by Larson Hostetler and Edwards
 

Final Exam

Dec 11
3:15-5:15 PM
6:15-8:15  PM

Final exam is given by me on
Dunwoody Campus
Or if out of state you may take it at a campus testing center Dec 10or 11.You must make an appointment at the test center in advance..

 

 

Syllabus is subject to change.

August 25
1.4 Graphs of Functions
August 27
1.5 Shifting, Reflecting, and 
      Stretching Graphs
September 1
1.6 Combinations of Functions
Quiz 1 chapter 1.1-1.5
Due September 3
September 3
1.7 Inverse Functions
 
September 8
Test I
1.1-1.7
Due
September 9
September 10
2.1  Linear Equations &
       Problem Solving
September 15
2.2  Solving Equations Graphically
 
September  17
2.4  Solving Quadratic Equations Algebraically
September  22
2.5  Solving Other Types of
      Equations Algebraically
Quiz 2 chapter 2.1-2.5
Due September 24

September  24
2.6  Solving Inequalities Algebraically and  Graphically

September  29
Test 2
Ch 2

due
September 30
October 1
3.1 Quadratic Functions
October 6
3.2 Polynomial Functions of
      Higher Degree


Midterm exam due October 10th***
October 8
3.5 Polynomial and
      Rational Function
October  13
3.6 Graphs Of Rational
       Functions
Quiz 3  Ch 3.1-3.6 Due October 15
October  15
Review  Quadratic Models
October  20
Test 3
Ch 3

due October 21
October  22
4.1 Exponential Functions and Their Graphs
October  27
4.2 Logarithms Functions and Their Graphs
October  29
4.3 Properties of Logarithms
November 3
4.4 Solving Exponential and Logarithmic Equations
Quiz 4  Ch 4.1-4.4 Due November 5
November 5
4.5 Exponential and Logarithmic Models
November 10
Test 3
Ch 4

due November 12
November 12
5.1 Solving Systems of  Equations
November 17
5.2 Systems of Linear Equations
       in Two Variables
November 19
5.4 Matrices and Systems of Equations  
November 24
6.1  Circles and Parabolas     

Quiz 5  Ch 5.1-5.4 Due November 25

November 26

Thanksgiving

 

December 1
Test 4
Chapter 5

Due December 2
December 3
Exam Review


 

Course title
                     

Precalculus
 

Prerequisites
        
       

 

Placement into college-level
mathematics

 

Text                               

                     
College Algebra: A Graphing Approach by Larson Hostetler and Edwards
 

 

ISBN-10: 0618851887 Text ONLY (Not an option with the bookstore)

ISBN-10: 0495780421 Text +(option 2 of the bookstore)
enhanced web assign

 

WebAssign:                          (Option 1 of the Bookstore)
(Optional and free for the first week)
Includes pedagogical tools such as assignable simulations, textbook examples, links to the eBook, and algorithmic solutions.


Purchase Online:
https://www.webassign.net/login.html

Cost is from $35

Code:   gpc 7053 5493
 

 

Catalog Description:

This course includes the intensive study of algebraic, exponential, logarithmic, trigonometric, and inverse functions and graphs and their applications. Other topics include triangle trigonometry, analytic geometry (ellipses and hyperbolas), trigonometric representation of complex numbers, and vectors. It is designed to prepare students for calculus, algebra-based physics, and related technical subjects.

 

TI-83/4 Calculator
 

The TI-83/4 graphing calculator is the required
calculator for this course.  The TI-83 is available
in the college bookstore and in other retail stores. 
Instructors will be provided a TI-83 by the department
for use during terms they are teaching Math 1113. 

Students should be able to solve the equations
and inequalities covered in the
course
algebraically, using graphical support.


 


 

Instructor Name: Mary Susan Hall


Online Office Hours
M
-F 9:30-11:30AM
I am of course online at other times. 
Feel free to email me inside web ct.

Office Phone: 678-212-7520 
This is an answering service only.

Please email me for best results.

Home Phone: 770-924-3469

Student may feel free to contact me by
hone or Online during the
hours of 9:00 AM and 9:00 PM.

 

GENERAL COURSE PURPOSE                             

This course provides a basis for the study of science or calculus.

Astronomical Clock in Prague, Czech Republic

 The Astronomical Clock, the Orloj, on the side of the Old Town Hall Tower is a highly visited site in Prague. The mechanical clock and astronomical dial date back to 1410 when it was made by clockmaker Mikuláš of Kadaň and Jan Šindel, the latter a professor of mathematics and astronomy at Charles University.



"The Orloj is composed of three main components: the astronomical dial, representing the position of the Sun and Moon in the sky and displaying various astronomical details."

 Wikipedia 

Photo by kainet / Germán Meyer  
There is a Creative Commons license attached to this image.

 


Instructor Name: Mary Susan Hall

Online Office Hours
M
-F 9:30-11:30AM
I am of course online at other times. 
Feel free to email me inside web ct.

Office Phone: 678-212-7520 
This is an answering service only.

Please email me for best results.

Home Phone: 770-924-3469

Student may feel free to contact me by
phone or Online during the
hours of 9:00 AM and 9:00 PM.

Make-up work:

          Tests and homework assessments are given
          over a wide range of dates and will not be
          extended except for grave circumstances.

Online classes have a range of dates for which an assessment is available. 

Many assessments have 2 attempts.  The 2 attempts must be completed in the availability dates allowed.

Math Lab on campuses:

A free math lab is available for each student.

Withdrawals

You will be removed by me from this course for any of the following reasons:

  • You are a NO Show during the no Show
    period at the beginning of the course.
     
  • You are not listed on the SIS page.

Calendar

The Calendar above shows dates, sections assigned in the textbook and assessments: 

  • Homework quizzes
  • Quizzes
  • Tests
  • Midterm Exam
  • Final Exam

Assessments-Take Home Tests-Homework

Assessments will be inside iCollege. They may be done at home.  Please notice the link in iCollege
on the front page that says  Assessments. If you will click on it you will see a list of assessments. You should print the calendar and the list of
assessments inside iCollege.

In the table of each assessment is availability
for that assessment.  The assessments are given
over a range of dates to accommodate our
students. This is so that each of you can plan
when it is easiest to get in to work on an
assessment.  That is why there is a range
of dates in
iCollege.

Do not start an assessment unless you plan to finish it. Once the clock starts in an assessment it does not stop until time runs out. You may not go back and start and stop it.   Also, you must complete it before the deadline inside iCollege. So if you wait till the last day and run out of time, you get the grade for the problems that you finished. There are assessments marked tests and take home preview tests along with homework assessments and quizzes,

NOTE: You must take both the test and the take home preview test.  They are different grades and count differently amounts.


*****Assessments marked tests have 2 attempts but have a waiting period of 2 hours between attempts. This means that if you wait till the last hours of availability for a test you may forfeit your opportunity for 2 attempts.

There are 7 homework assessments.  These are all found in iCollege.  This is 20% of the grade.

  

Homework
Assessments

Sections Covered

Homework 1

1.1-1.5

Take Home 1

Chapter 1

Homework 2

2.1-2.4

Homework 3

2.5-2.6

Homework 4

3.1, 3.2, 3.5,3.6

Take Home 2

Chapter 2 and 3

Homework 5

4.1-4.5

Take Home 3

Chapter 4

Homework 6

chapter 5,  7.1

Take Home 4

Ch 5 and 7.1

Midterm bonus

Chapter 1 - 4

Final exam review bonus

Chapters1-5, 7.1


 

More Assessment Information :  http://facstaff.gpc.edu/~mhall/online/assessments.htm

Student Reviews: http://facstaff.gpc.edu/~mhall/online/m1111/math1111r.htm


 

Attendance Policy Preamble

“Student’s academic success is the major priority of the College.  Because regular participation enhances the learning process, students are expected to adhere to the attendance policy set forth by the College and individual faculty members.  Differences in content and teaching styles exist among courses, which can impact students’ learning.  Therefore, students are strongly encouraged to attend all classes to better prepare them for assignments, tests, and other course-related activities.  Students are accountable for assignments and material covered during an absence”.

Classroom Attendance:

Attendance is measured by contact
within iCollege.
Contact must occur 2 times per week by  posting to Bulletin Board-Discussion .  Missing a test or any major assessment counts as an absence.  (Quiz, Test, Midterm Test)

Grading Information:

  1) Tests in iCollege;

2) Take-home Tests and other homework assessments in iCollege:    

3) Quizzes are averaged together for 1 test grade

4)Midterm exam

5) Final Exam
 
25%

20%






25% 

30%

Online components:

How do I take my take home test or other assessments?

All of this course will be offered online through iCollege.  The supported browser is internet explorer or what is suggested at the site:  http://www.gpc.edu/webct/  
Students are required to get their logon and password the first week of classes.  
Log on to iCollege and click assessments to access the tests.

Can I make up an assessment?   

All assessments reside online and must be completed during the availability period listed in iCollege.  The availability period includes the time for both attempts.   Do not ask for an extension beyond that. 

How many time can I take an assessment?

You get 2 attempts fo
r a all homework assessments.

Where can I get on the internet?

There are computer labs on each of the campuses for the students to use to complete assigned online work.  You may check these out at: 
http://www.gpc.edu/~et/labs.htm 

What else is available on the internet?

Student notes and reviews for tests are also online
and may be accessed from  http://facstaff.gpc.edu/~mhall/
Click on your course and then click notes and reviews.  Page down and you will see test reviews.

Technical Difficulties

You will have 4 to 7 days to take an assessment.  Do not
wait until the last minute to take an assessment.  There will
be no extensions.  There will be no extensions for technical difficulties as well.  This means that you should plan to
complete assessment early and have a backup plan for an inoperable PC.

Assessments - Tests - Quizzes

25% tests  (There are 3 tests) The quizzes average together for one test grade.  These may be done at home.

20% take home tests and homework quizzes. These are also in web ct like the tests are but they are not password protected. You get 2 attempts at them. They may be
done at home and they count as your ONLY homework grade. 

NOTE: You must take both the test and the take home preview test.  They are different grades and count differently and mentioned above.

25% Midterm  It is in iCollege and has only one attempt.  It is multiple choice.

30% Exam  There is one exam an it is 1/3 of your grade.  The exam is at Dunwoody on the day designated. There will be no deviation from that plan so schedule the time now. It is not in web ct and is paper pencil, multiple choice.  

  There are 3 tests and 4 quizzes.  Quizzes average to one test
  grade This is 25% of the grade.
  

Test and Quiz Assessments Sections Covered

Quiz 1

1.1- 1.7

Test 1

Chapter 1

Quiz 2

2.1-2.6

Quiz 3

3.1,3.2,3.5,3.6

Test 2 Chapter 2,3
Midterm Chapters 1-3

Quiz 4

4.1-4.5

Test 3 Chapter 4

Quiz 5

Chapter 5 ,  7.1

Test 4

Chapter 5 ,  7.1

There is 1 midterm covering chapters 2,3,4,5,and 6.1-6.3. It is 25% of the grade.

There is 1 final exam covering chapters 2-11.1. It is 30% of the grade.

 

 

Fractals
"Fractal art
is created by calculating fractal objects and representing the calculation results as still images, animations, music, or other media. Fractal art is usually created indirectly with the assistance of fractal generating software, iterating through three phases: setting parameters of appropriate fractal software, executing the possibly lengthy calculation and evaluating the product."  Wikipedia

Expected Educational Results:
As a result of completing this course, students will be able to: 
  1. Understand the definition of a function.
  2. Determine the domain, range, and where a function is increasing, decreasing or constant for each type of function studied in the course.
  3. Identify, graph, and find equations of linear functions. Students will be able to interpret the slope and y-intercept as an average rate of change and an initial amount, respectively. Students will be able to interpret and apply these ideas in applied settings.
  4. Model linear and non-linear functions from data.
  5. Graph transformations (vertical and horizontal shifts, vertical stretching and compressions, and reflections) of y = x^2, y = sqrt ( x ), and y = abs ( x ).
  6. Graph quadratic functions of the form y = a x^2 + b x + c by determining the vertex and intercepts. Students will be able to interpret and apply these ideas in applied settings.
  7. Identify and graph power functions, transformations of power functions, and polynomial functions where the polynomial is factorable. Students will be able to describe the end behavior of polynomials and the relationship between end behavior and the degree of the polynomial. Students will be able to determine intercepts of factorable polynomials exactly. Students will be able to use technology to approximate x-intercepts and turning points of polynomials.
  8. Identify and graph transformations of y = 1/x and y = 1/x^2. Students will be able to recognize and determine vertical and horizontal asymptotes, end behavior, and behavior near vertical asymptotes.
  9. Determine, both algebraically and graphically, solutions to the following kinds of equations and apply these solutions to concepts related to functions and other applications:
    • Linear
    • Quadratic
    • Factorable polynomial
    • Rational
    • Radical (involving only one radical)
    • Equations of the form x^n = k
  10. Graph piece-wise defined functions.
  11. Compose two functions and determine the domain of the composite function.
  12. Define an inverse function, get a rule for an inverse function, and graph an inverse function.
  13. Graph exponential functions of the form y = a^x and their transformations. Students should also be able to graph the inverse function of y = a ^ x.
  14. Solve simple exponential equations both graphically and using logarithms.
  15. Apply exponential functions to problems involving exponential growth or decay.
  16. Define a logarithm, convert between logarithmic and exponential form, and understand the inverse relationship between logarithmic and exponential functions.
  17. Use properties of logarithms to solve logarithmic equations and use logarithms in application problems.
  18. Use graphical techniques to find solutions to the following kinds of inequalities and apply these solutions to concepts related to functions and other applications:
    • Linear
    • Quadratic
    • Factorable Polynomial
    • Rational
    • Exponential
  19. Solve linear systems of two equations in two unknowns using elimination and substitution and use linear systems to solve application problems.
  20. Solve simple non-linear systems of equations graphically.

 General Education Outcomes

  1. This course addresses the general education outcome relating to communication by providing 
    additional support as follows:
    • Students improve their listening skills by taking part in general class discussions and in small group activities.
    • Students improve their reading skills by reading and discussing the text and other materials. Reading mathematics requires skills somewhat different from those used in reading materials for other courses, and these are discussed in class.
    • Unit tests, examinations, and other assignments provide opportunities for students to practice and improve mathematical writing skills. Mathematic has a specialized vocabulary that students are expected to use correctly.
  2. This course addresses the general education outcome of demonstrating effective individual and group problem-solving and critical skills as follows:
    • Students must apply mathematical concepts to non-template problems and situations.
    • In applications, students must analyze problems, often through the use of multiple 
      representations, develop or select an appropriate mathematical model, utilize the model, 
      and interpret results.
  3. This course addresses the general education outcome of using mathematical concepts to interpret, understand, and communicate quantitative data as follows:
    • Students must demonstrate proficiency in problem solving including applications of linear, quadratic, exponential, and logarithmic functions.
    • Students must be familiar with simple data analysis tools for building linear and non-linear models.
  4. This course addresses the general education outcome of organizing information through the use of computer software packages as follows:
    • Students are required to use a graphing calculator to graph functions, determine intercepts, and determine turning points of graphs.
    • Students will use simple data analysis tools for building linear and non-linear models.

Course Content

  • Linear Functions
  • Quadratic Functions
  • Other Basic Functions.
  • Polynomial Functions
  • Rational Functions.
  • Composition and Inverse Functions
  • Exponential and Logarithmic Functions
  • Systems of Equations

Entry -Level Competencies

Before enrolling in this course, the student is expected to be able to:

  1. Use algebraic symbols and notation to make meaningful statements
  2. Solve applications for which linear equations, quadratic equations, and systems are 
    mathematical models
  3. Solve the following equations:
    • Quadratic with real and non-real solutions
    • Absolute value of the form: |ax + b| = constant
    • Fractional leading to a quadratic
    • Polynomial of degree higher than two by factoring
    • Radical leading to linear or quadratic
  4. Solve inequalities, write the solution set in interval notation, and graph the following types:
    • Factorable quadratic
    • |ax + b| < or > constant
    • Factorable polynomial of degree higher than two
  5. Solve a system of two linear equations in two variables (having no, one, or many 
    solutions) by graphing, substitution, or elimination
  6. Perform operations with complex numbers (excluding division)
  7. Apply properties of exponents with integral and rational exponents
  8. Perform the four basic operations with radicals (excluding rationalizing)
  9. Solve problems where students have to display comprehension of basic geometric concepts 
    including the Pythagorean Theorem, formulas for area and perimeter of rectangles, 
    squares, and triangles
  10. Perform the following activities with lines:
    • Use the distance and midpoint formula
    • Graph equations in standard form and slope-intercept form
    • Compute the slope given two points
    • State the slope given an equation
    • State if lines are parallel or perpendicular from given information
    • Write the equation of a line given information
  11. Use a graphing calculator
  12. Understand function notation
  13. Graph parabolas using a table of values and plotting points

           

Audit Students

Audit students are expected to complete all work. The attendance policy applies to audit students as well as credit students.

EQUAL OPPORTUNITY STATEMENT
No person shall, on the grounds of race, color, sex, religion, creed,
national origin, age or disability, be excluded from employment or
participation in, be denied the benefits of, or otherwise be subjected to
discrimination under any program or activity conducted by Georgia Perimeter College.


AFFIRMATIVE ACTION STATEMENT
Georgia Perimeter College adheres to affirmative action policies designed
to promote diversity and equal opportunity for all faculty and students.


Americans With Disabilities Act Statement

 

If you are a student who is disabled as defined under the Americans with Disabilities Act and
requires assistance or support services, please seek assistance through the Center for Disability
Services.  A CSD Counselor will coordinate those services.

 

 

Regents Testing  Program

 

The University System of Georgia requires that all students enrolled in undergraduate degree programs
in University System institutions (including Georgia Perimeter College) successfully complete all parts
of a competency examination in reading and English composition.  This competency examination is
commonly called “the Regents Test”, and it is free of charge.  A student has two attempts to pass
this test before accumulating 45 hours of collegiate credit.  Please sign up for the Regents’ Test
when you enroll in English 1102.  Do this in time to have two attempts before accumulating 45 credit hours!

Instructions for Assessments

1) Assessment are found in iCollege and have a range of time (usually a week) in
which they must be completed. Failure to complete an assessment will result in a zero ‘0’.
2) No grade will be dropped.
3) No makeup will be allowed after the availability dates.
4) The policy regarding plagiarism applies to all work in this class.
5) Students may compare answers after completion of problems on homework
assessments or receive help from an outside source,
if:

a) Both parties must have worked the problems completely.
b) No student is allowed to copy another student’s work or answers.
c) A student may receive help from an outside source provided:

1) No person may work the problems for you.

2) Persons assisting you may show you how to work a similar problem.

This table shows you how zeros affect your grade.
 


 

GEORGIA PERIMETER COLLEGE

MATHEMATICS/COMPUTER SCIENCE/ENGINEERING DISCIPLINE

ACADEMIC HONESTY POLICY

(Rev. 4/25/06)

 

As a community committed to learning, Georgia Perimeter College recognizes and specifies that students,
whether working as individuals or in a group, shall always present to the instructor their own work for
an honest grade assessment.

 

Academic Honesty Procedures have been established by Georgia Perimeter College to insure due process
in cases of cheating.  A copy of procedures is in the Student Handbook.

 

Cheating of any kind may result in a penalty ranging from a grade of zero for the work in question to a
grade of "F" in the course AND will be referred to the College Court for assignment of penalty that may
include suspension from the College.  Referral to the College Court is required whether the student
admits or denies the violation.

 

Unless specifically authorized by the instructor, the following are examples of cheating. 
his is not an exhaustive list.

A.  On a test or quiz:

 

1.

Looking at or copying from another student's work.

 

2.

Allowing another student to look at or copy your work.

 

3.

Having a copy of the test before actually taking the test.

 

4.

Sharing a calculator.

 

5.

 

6.

Accessing unauthorized material whether it be student notes, printed material, or material accessed electronically.

B. On homework or other out-of-class assignments:

 

Interpersonal:

 

1.

Copying work or answers from another student.

 

2.

Copying work or answers from a book.

 

3.

Having another person do work for you.

 

4.

Allowing another student to use your work as his or her own.

 

5.

Presenting the work of another as your own (plagiarism).

 

Computer Related:

 

1.

Submitting the programs, documentation or program results of another person as one’s own.

 

2.

Obtaining or attempting to obtain unauthorized access to information stored in electronic form.

 

3.

Submitting false results of a program's output for a class assignment or falsifying the results of program execution for the purpose of improving a grade.

C. For late work or tests:

 

Providing false information or documents in order to be allowed to make up a missed test, quiz, or homework.

Homework

Text:   College Algebra: A Graphing Approach by Larson Hostetler and Edwards

               Assignments may be done in the text. These are listed by section in the text. 
               The odd numbers are assigned in short assignments
               and every other odd(ooe)  is assigned in problem sets over 50.

Assignments for Math 1111

 

 

Chapter One:  Functions and their graphs.

Section

Math 0098 (Review)

Math 1111 (Items to be Tested)

1.1 Graphs of Functions   17-53, odd, 67, 77, 78

1.2 Lines in the Plane

 

1-82

1.3 Functions

 

1-70, 87-89

1.4 Graphs of Functions

111-114

1-50, 59-86, 91, 119

1.5 Shifting, Reflecting, and 
      Stretching Graphs

 

1, 3-5, 7-25, 27-37, 39-56

1.6 Combinations of Functions

 

1-70

1.7 Inverse Functions

 

1-35, 37-43 odd, 47-57 odd, 59-88, 93-103, 111-114


 

 Chapter Two:  Solving Equations and Inequalities

Section

Math 0098 (Review)

Math 1111 (Items to be tested)

Supplementary Instructions to conform to EERs

2.1  Linear Equations &
       Problem Solving

1-5 odd

17-39 odd

7-12, 25-39 odd; 41-44, 49, 51, 57 – 63 odd, 67-79 odd, 80, 82, 83

 

2.2  Solving Equations Graphically

 

1-61 every other odd, 63-69 odd, 73-79 odd, 82

 

2.4  Solving Quadratic Equations
      Algebraically

1-22

23-65 odd, 77-89 odd

 

2.5  Solving Other Types of
      Equations Algebraically

 

1-11 odd, 15-45 odd, 49-59 odd, 71-83 odd

 

2.6  Solving Inequalities Algebraically and  Graphically

 

1-6, 7-19 odd, 21-27 odd, 47-71 every other odd, 73-77 odd, 79-93 odd

Also include:  Solve these polynomial inequalities:

1. x(x-3)(x+2)>0

2.(x+3)(x-5)(x-1/2)<0

3. (4-x)(x+1)(x-3)≤0

4. (x+2)^2(x-1)≥0

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

Chapter Three:  Polynomial and Rational Functions

Section

Math 0098 (Review)

Math1111 (Items to be Tested)

3.1 Quadratic Functions

1-4

1-4 all, 5, 6, 7-19 odd, 21-26 odd, 27, 29-34 all, 35, 37, 39, 41 odd, 45, 47, 53-61 odd

3.2 Polynomial Functions of
      Higher Degree

 

1-8 all, 9, 15-21 odd, 23-31 odd, 33-43 odd, 45, 47, 59-63 odd, 69-77 odd, 83-89 odd, 91, 95, 96, 99-107 all, 115, 116

3.5 Polynomial and
      Rational Function

 

1-6 all, 7-12 all, 13-17 all, 23-26 all, 31-37 odd, 39, 40, 43

3.6 Graphs Of Rational
       Functions

 

1, 2, 6, 9-25 all, 27, 28, 29, 30, 32, 33, 34, 36, 59-62 all, 65-68 all, 78, 84


 

 Chapter Four:  Exponential and Logarithmic Functions

Section

Math111 (Items to be Tested)

4.1 Exponential Functions and Their Graphs

1-43, 49-63, 66, 69-75 eoo

4.2 Logarithms Functions and Their Graphs

1-90, eoo,  93,94,96,99, 105

4.3 Properties of Logarithms

1-93, eoo , 99-105, 109, 111,113 odd

4.4 Solving Exponential and Logarithmic Equations

1-105 eoo, 117-137, 143 odd

4.5 Exponential and Logarithmic Models

1-15, 27-33, 39, 55


 

  Chapter Five:  Linear Systems and Matrices

Section

Math 0098 (Review)

Math 1111 (Items to be Tested)

5.1 Solving Systems of  Equations

1, 5, 6, 13 – 22, 29 – 32, 37, 38

2 – 4, 7 – 12, 23 – 28, 33 – 36,
39 – 46, 49 – 56, 61 – 77 odd

5.2  Systems of Linear Equations
       in Two Variables

1 – 35, 55 – 61, 73, 74, 75, 77, 78

37 – 40, 63 – 70, 76, 87, 88, 91, 92

5.4 Matrices and Systems of
      Equations

 

7 – 27, 37 – 52, 55 – 62, 65 – 74, 77, 78, 83, 84

  Chapter Seven:  Conics and Parametric Equations

Section

Math1111  (Items to be Tested)

7.1 Circles and Parabolas

1 – 41 odd, 55 – 72 (vertex and graph), 89

 

 

 

Addendum to Syllabus

 

In compliance with Centers for Disease Control recommendations, students should NOT attend class or any public gatherings while ill with influenza. Students with flu symptoms should not come to campus and should remain at home during recovery. Because this is an online class, we do not expect attendance and performance to be affected as it would be in a face-to-face class. 

 If you become ill with influenza and you are unable to complete an assessment, assignment, test or quiz, you must notify your instructor within 24 hours of your initial inability, using the GPC Illness Notification Form: http://www.gpc.edu/absence

 Your instructor will inform you of the new due date(s) for any assignments for which you have received an extension.  Any work not completed by the extended due date will receive a score of 0. If you are ill for an extended period of time causing you to miss multiple assignments, then you may need to consider withdrawing from the course.