Math 201 Course Guidelines - Department of Mathematics, CCNY

Math 201 Course Guidelines
Instructor: Ion Antonescu
Email: [email protected]
Course Website: http://math.sci.ccny.cuny.edu/courses?name=Math_20100
Office: NA 6/301
Office Hours: Tue/Thurs. 9:30 - 10:45 AM (and by appointment)
Class Hours:
20100-KK: Tue, Thurs. 8:00-9:15AM 6/113 & Fri. 8:00-8:50 AM, room 6/113
rd
Text: Calculus 3 edition, Robert T. Smith, Ronald B. Minton (McGraw Hill)
ISBN-13: 978-0073406060
Section
!"#$$ $
!"8$$ $
!":$$ $
#"#$$ $
#"8$$ $
#"?$$ $
#":$$ $
#"D$$ $
#"G$$ $
8"#$$ $
8"8$$ $
8"?$$ $
8":$$ $
8"D$ $
8"G$$ $
8"K$$ $
8"L$$ $
?"#$$ $
?"8$$ $
?"?$$ $
?":$$ $
?"D$$ $
?"G$$ $
?"K$$ $
:"#$$ $
:"8V:":$$
:"D$$ $
:"G$$ $
$
$
$
$
$
$
$
$
$
$
$
$
$
$
$
$
$
$
$
$
$
$
$
$
$
$
$
$
Topics
%&'()*+,-.$/&(01+,/'/(-.$+2-3,1'($*+,1(-.$4/-'+&5($63)71,+$$
9/&(-$+&4$61&5'/3&-$$
;)/<3&37(')/5$61&5'/3&-$$
;+&<(&'$,/&(-$+&4$'=($,(&<'=$36$+$51)*($$
;=($53&5(>'$36$,/7/'$$$
@37>1'+'/3&$36$,/7/'-$$
@3&'/&1/'A$B37/'$7('=34$36$2/-(5'/3&-C$$$
9/7/'-$/&*3,*/&<$/&E&/'AF$+-A7>'3'(-$B37/'$-,+&'$+-A7>'3'(-C$$$
H3)7+,$4(E&/'/3&$36$,/7/'$
;+&<(&'$,/&(-$+&4$*(,35/'A$$
;=($4()/*+'/*($$
@37>1'+'/3&$36$4()/*+'/*(-F$'=($>3I()$)1,($$
;=($>)3415'$+&4$013'/(&'$)1,(-$$
;=($5=+/&$)1,($$$
J()/*+'/*(-$36$')/<3&37(')/5$61&5'/3&-$$$
%7>,/5/'$4/66()(&'/+'/3&$$
;=($7(+&$*+,1($'=(3)(7$$
9/&(+)$+>>)3M/7+'/3&$B37/'$N(I'3&O-$7('=34C$$
P+M/717$+&4$7/&/717$*+,1(-$$
%&5)(+-/&<$+&4$4(5)(+-/&<$61&5'/3&-$$
@3&5+*/'A$+&4$'=($-(53&4$4()/*+'/*($'(-'$$
Q*()*/(I$36$51)*($-R('5=/&<$$$
Q>'/7/S+'/3&$$
T(,+'(4$)+'(-$$
U&'/4()/*+'/*(-$$
W/<7+$&3'+'/3&$+&4$T/(7+&&$-17-$B37/'$/&415'/3&C$$$
H1&4+7(&'+,$'=(3)(7$+&4$4(E&/'($/&'(<)+,-$$
%&'(<)+,-$2A$-12-'/'1'/3&$B4(E&/'($+&4$/&4(E&/'($/&'(<)+,-C$$
Grading
The grade you earn in this class will be based on homework, quizzes, in-class exams, and your
final exam. The grade breakdown is as follows:
In-class exams
45%
Class participation (HW, Quizzes, Attendance) 15%
Final exam
40%
97-100
94-96
90-93
A+
A
A-
87-89
84-86
80-83
B+
B
B-
77-79
74-76
70-73
C+
C
C-
60-69
D
Below 60
F
Homework
Homework is to be checked/turned in at the beginning of class. As a general rule, I do not accept
late homework. You are expected to do every assignment in its entirety.
Examinations
You will have regular in-class tests and quizzes throughout the semester. In general, they will not
be cumulative and will be based on material recently covered in class. However, the final exam
will contain all the material covered during the entire semester.
Attendance and Lateness (in accordance with Math Department policy)
Attendance will be taken at the beginning of each class. You are late if you arrive in class after
your name is called. You are absent if you do not arrive during the first ten minutes of class.
You will be assigned a WU grade after a 6th unexcused absence.
In order for an absence to be excused, you need to email me on the same day with a legitimate
reason.
I strongly recommend you show up to class on time.
General advice
Get an early start. And do not fall behind in class. The material covered in the beginning is easier
than that covered towards the end, but the course builds on prior material, and the speed at which
I cover the topics will increase. So if you keep pace, you won’t have to worry about catching up.
I will give regular tests and homework so that you can keep track of how you are doing, but if
you are having trouble in the class or if there are circumstances I should be made aware of, it is
your responsibility to speak to me. If you don't tell me, I can't help you.
Miscellaneous
All information not detailed in this syllabus will be supplemented by the City College of New
York Rules and Regulations.
Optional Reference books:
Bob Miller's Calc for the Clueless: Calc I (Bob Miller's Clueless Series) (Paperback)
http://www.amazon.com/Bob-Millers-Calc-CluelessI/dp/0070434085/ref=sr_1_2?ie=UTF8&s=books&qid=1233590374&sr=1-2
Schaum’s Outline of Calculus (various..Beginning Calculus, Concepts, 3000 Solved Problems)
http://www.amazon.com/s/ref=nb_ss_b_6_5?url=search-alias=stripbooks&fieldkeywords=schaum%27s+calculus&x=0&y=0&sprefix=schau
COURSE #: Math 201
COURSE TITLE: Elements of Calculus
CATEGORY: Introductory; Part of sequence 20100, 20200,
20300
TERM OFFERED: Spring 2009
PRE-REQUISITES: Grade C or higher in Math 19500 precalculus; or placement by the Department. Credit will be
given for only one of M201 or M205.
HOURS/CREDITS: 4 hours; 3 credits
DATE EFFECTIVE:1/23/07
COURSE SUPERVISOR:
CATALOG DESCRIPTION : Limits, derivatives,
rules of differentiation, trigonometric functions and
their derivatives, differentials, graph sketching,
maximum and minimum problems, related rates,
antidifferentiation, Riemann sums, intro to
integration
rd
Text: Smith, Minton, Calculus, 3 ed. (McGraw Hill)
COURSE LEARNING OUTCOMES
After taking this course, the student should be able to:
1. Evaluate limits
Contributes to Departmental Learning Outcome(s):
a, b, e1, e2
2. Differentiate algebraic and trigonometric functions
a, b, e1, e2
3. Solve maximum and minimum problems
a, b, c, e1, e2
4. Solve related rates problems
a, b , c
5. Apply methods of calculus to curve sketching
a, b
6. Antidifferentiate polynomial and trigonometric functions
a, b, c, e1, e2
7. Approximate integrals by Riemann sums
a, b, e
8. Evaluate elementary integrals using substitutions
a
COURSE ASSESSMENT TOOLS
Please describe below all assessment tools that are used in the course.
You may also indicate the percentage that each assessment contributes to the final grade.
1. Semester grade, based primarily on four fifty-minute (or equivalent) exams (60%)
2. Final exam (two hours and fifteen minutes) (40%)
DEPARTMENTAL LEARNING OUTCOMES
The mathematics department, in its varied courses, aims to teach students to
a. perform numeric and symbolic computations
b. construct and apply symbolic and graphical representations of functions
c. model real-life problems mathematically
d use technology appropriately to analyze mathematical problems
e. state (e1) and apply (e2) mathematical definitions and theorems
f. prove fundamental theorems
g. construct and present (generally in writing, but, occasionally, orally) a
rigorous mathematical argument.
Academic Integrity: The CCNY policy on academic integrity will be followed. (See the link to this policy on the
bottom of the home page of the CCNY website.) In regard to homework problems: Students are strongly encouraged
to work together, but should not simply copy someone else’s work. When homework problems are due, students will
be chosen at random to present their solutions to the class.