Math 122 Ð
Y01 Calculus for Business Administration and Social Sciences
Summer 2017
COURSE
SYLLABUS
Course and Contact Information:
Instructor: Ann Clifton
Office: LeConte
400G
E-mail: aclifton@math.sc.edu; Note: email is frequently the best way to contact
me.
Class Meeting Info: MTWR 1:45 pm-3:10 pm in LeConte
112
Office Hours & Help Sessions: I will hold open office hours and help sessions in my
office (LeConte 400G) TWR 12:00pm-1:00pm. Feel free to drop by with your
questions! Other times are
available by appointment.
Web Page: The syllabus, course outline, notes, handouts,
and course announcements will be posted on the course webpage, people.math.sc.edu/aclifton/website/courses/122/Summer17/teaching.html.
Prerequisites: Qualification
through the Math Placement Test or through a grade of C or better
in MATH 111 or 111I.
Learning Outcomes: Upon successful completion of this course, students
should be able to:
á
Recall basic
mathematical terms related to elementary algebraic, exponential, and
logarithmic functions, and derivatives and integrals of such functions and
express these terms in correct context.
á
Apply the methods
of calculus to solve applications involving maxima, minima, rates of change,
motion, work, and area under a curve.
á
Verbally
interpret data given as graphs, tables, and equations and put into words the
relationship between a function and its derivative or integral given in these
forms as well.
á
Utilize a
graphing calculator to solve problems, locate maxima and minima of a function,
and analyze change in a function.
Required
Materials:
Calculator: All students will need a graphics calculator for this
class which will be utilized in class, on the homework assignments, and on
portions of the exams. The
TI-83 or 84 is highly recommended.
No calculator with a computer algebra system will be allowed on exams or
quizzes. These include the TI-89
and TI-Nspire CAS, amongst others.
Text and Wiley Plus: Applied Calculus (5th ed),
Hughes-Hallett, Gleason, Lock, Flath, et al., Wiley,
2014. A hard copy of the text is not
required since an eBook comes with the purchase of Wiley Plus, which we
will use for the online homework.
Option 1 Ð Textbook (3-Hole
Punched) plus Wiley Plus Access Code (includes eBook) or
Option 2 Ð Just the Wiley
Plus Access Code (includes eBook).
If you donÕt mind using the
eBook instead of a hard copy of the text, then Wiley Plus is all you need. You can purchase Wiley Plus online by
going to www.wileyplus.com. On the
home page, enter the six-digit code announced in class or search for your
section by typing ÒUniversity of SC Columbia.Ó You will need to use your
university email address. Then you
will have multiple options for purchasing access.
Exam Schedule and Grading Policy:
Tests: There
will be three in-class exams worth 100 points each plus a final exam worth 200
points. The final exam is
cumulative and will include topics from throughout the semester. There will be parts of every test that
require a graphing calculator, including the final exam. Students are required to bring their
Student ID to class on the day of each exam. The dates of the tests and final exam
are as follows:
Exam #1: Thursday, July 6
Exam #2: Thursday, July 20
Exam #3: Thursday, August 3
Final Exam: Saturday, August 12, 12:30pm
Wiley Plus Homework: Online
homework will count for a total of 50 points. This homework will be assigned over each
section covered. You will use Wiley
Plus to do the online homework. The online system gives you immediate feedback
and you are able to see the solution and/or helpful
hints. You also have as many
attempts as you need to get each problem correct.
Quizzes: There will be in-class quizzes that will be worth a
total of 50 points once the lowest quiz is dropped. I do NOT allow makeup quizzes! If you miss an in-class quiz, you will
receive a zero for that quiz. These
quizzes may or may not be announced.
Points Summary:
In-Class Exams |
300 points (100 points
each) |
Final Exam |
200 points |
Wiley Plus Homework |
50 points |
Quizzes |
50 points |
Total |
600 points |
Grading Scale: Your final grade will be determined by the percentage of these points
you have actually received.
A |
90.0-100% |
C |
70.0-77.9% |
B+ |
88.0-89.9% |
D+ |
68.0-69.9% |
B |
80-87.9% |
D |
60.0-67.9% |
C+ |
78.0-79.9% |
F |
below 60% |
Late Work and Exam Makeup Policy:
Students are obligated to
complete all assigned work promptly, to attend class regularly, and to
participate in whatever class discussion may occur.
The following events or
circumstances are potentially excusable absences:
á Participation in an authorized University activity
(such as musical performances, academic competitions, or varsity athletic
events in which the student plays a formal role in a University sanctioned event),
á required participation in military duties,
á mandatory admission interviews for professional or
graduate school which cannot be rescheduled,
á participation in legal proceedings or administrative
duties that require a studentÕs presence,
á death or major illness in a studentÕs immediate
family,
á illness of a dependent family member,
á religious holy day if listed on www.interfaithcalendar.org,
á illness that is too severe or contagious for the
student to attend class,
á weather-related emergencies.
For more information, see the
University Attendance Policy. Note
that Òabsence from more than 10 percent of the scheduled class sessions,
whether excused or unexcused, is excessive, and the instructor may choose to
exact a grade penalty for such absences.Ó
Missing In-Class Tests: I expect you to take all of the in-class tests. If an excused absence causes you to miss
a test, your final exam grade will replace that zero. If you miss a test due to an unexcused
absence, you will in all likelihood receive a zero on that test.
Final Exam: The final exam is 12:30pm-3:00pm Saturday,
August 12, 2017. Taking the final exam is mandatory. Having the final rescheduled is
extremely rare and is not permitted for reasons such as a plane ticket that was
purchased earlier or attendance at weddings. If a makeup is requested, you must make
arrangements beforehand if at all possible.
Late Online Homework: Technical
difficulties are always possible when working with computers so plan ahead and get your online homework done early! I am very hesitant to give extensions on
the online homework.
Academic Integrity: Students
are expected to act in accordance with the University
of South Carolina Honor Code, which can be found here: https://www.sa.sc.edu/academicintegrity/honor-code-policy-information/. Any breach of
the Honor Code will result in an F for the course.
I encourage students to work
together on homework. However, it
is expected that you turn in your own work expressed in your own words. Never copy someone elseÕs work and do
not allow someone else to copy your work. If there are duplications of portions of
homework/quizzes where it is obvious that copying has occurred, then both
parties will receive a zero on the entire assignment.
Where to Get Additional Help: There are
Teaching Assistants available to answer your questions in the Math Tutoring
Center in LeConte College room 105. The hours will be posted on the
door. This is an excellent
resource! Try to form a study group
to study and learn with; it really works for some people. DonÕt forget about
me! I am available during office
hours and by appointment to answer any question you may have. The Academic Success Resources website also has additional information on resources
available to students.
Tentative
Course Outline
Class # |
Section |
Topic |
1 |
1.1 |
Functions |
1 |
1.2 |
Linear Functions |
1 |
1.3 |
Rates of Change |
2 |
1.4 |
Applications of Functions to Economics |
2 |
1.5 |
Exponential
Functions |
2 |
1.6 |
The Natural Logarithm |
3 |
1.7 |
Exponential Growth
and Decay |
3 |
1.8 |
Function Transformations |
4 |
1.9 |
Power Functions
& Proportionality |
5 |
2.1 |
Instantaneous Rate of Change |
6 |
2.1/2.2 |
Instantaneous Rate
of Change / |
7 |
2.2 |
The Derivative Function |
7 |
|
Review |
07/06 8 |
|
Test
1 |
9 |
2.3 |
Interpretations of
the Derivative |
9 |
2.4 |
The Second Derivative |
10 |
2.5 |
Marginal Cost and
Revenue |
10 |
3.1 |
Power Rule |
11 |
3.2 |
Derivatives of logs
and exponentials |
11 |
3.3 |
Chain Rule |
12 |
3.4 |
Product and Quotient
Rules |
12 |
4.1 |
Local Maxima and Minima |
13 |
4.2 |
Inflection Points |
13 |
4.3 |
Global Maxima and Minima |
14 |
4.4 |
Profit, Cost, and
Revenue |
15 |
|
Review |
07/20 16 |
|
Test 2 |
17 |
5.1 |
Distance and Accumulated Change |
17 |
5.2/5.3 |
The Definite
Integral & Area |
18 |
5.4 |
Interpretations of the Definite Integral |
19 |
5.5 |
Fundamental Theorem
of Calculus |
20 |
6.1 |
Antiderivatives |
21 |
6.2 |
Antiderivatives
& Indefinite Integrals |
22 |
6.3 |
Using FTC to Compute Integrals |
23 |
6.6 |
Integration by
Substitution |
23 |
|
Review |
08/03 24 |
|
Test 3[1] |
25 |
5.6 |
Average Value |
26 |
6.4 |
Consumer and
Producer Surplus |
27 |
|
Review |
28 |
|
Review |
08/12 12:30pm |
|
Final
Exam |
NOTE: I will try not to make changes to the syllabus during the course of the semester. However, if changes are necessary then they will be announced both in class and on Blackboard/course webpage and the revised syllabus will be posted on Blackboard/course webpage.