MAT 210: BRIEF CALCULUS


Spring 2010 Syllabus

SLN: 11143

Instructor: Igor Fulman

Place: PSF 123

Office: ECA 210

Time: MW 5:15-6:00pm

Office Hours: MW 2-3pm, TTh 12-1pm

Phone: (480) 965-9668

E-mail: ifulman@math.asu.edu

Instructor's MAT 210 webpage address: http://math.asu.edu/~ifulman/spring10/mat210

General MAT 210 webpage address: http://math.asu.edu/fym/Courses/mat210/mat210.html



Textbook: Essential Mathematics for Business and Economic Analysis, Sydsaeter et al, Pearson Publishing, 4th edition (green cover with desert flowers) or 3rd edition (orange cover).

Optional Companion Textbook: Mathematics for Business Analysis by Scott Surgent, 2nd edition (green cover) or 1st edition (yellow cover).

Prerequisites: Students of MAT 210 are expected to complete MAT 117 (College Algebra) with a grade of A, B or C.



Placement Exam: ASU requires all incoming freshmen to complete the ALEKS Calculus Placement Exam online at

http://math.asu.edu/undergraduate/courses/AleksCalculusPlacement.html.



Graphing Calculator: A graphing calculator is required for this course.  Highly recommended models include the TI-83/84 calculators and the Casio 9750G or 9850GB Plus calculators.

* NOT permitted: calculators with QWERTY keyboards or those that do symbolic algebra, such as the Casio FX2, Casio 9970Gs, TI-89, or TI-92



Technology: An appropriate calculator is the only form of technology allowed in the classroom. The use of laptops, cell phones, MP3, IPOD, etc are strictly prohibited during class.


TI Graphing calculator workshops: 



Date

Time

Place

1/28/10

4:30-6:30 PM

NEEB, Room 105

1/29/10

4:30-6:30 PM

NEEB, Room 105



Attending the calculator workshop will count as one homework assignment.

Absences: Fall and Spring semesters: For classes that meet two days a week, the maximum number is four (4).  For classes that meet on other schedules, the number of absences allowed should reflect a similar ratio (two weeks worth of class meetings).Students who exceed the number of allowed absences will receive a grade of EN. 

Outline of the course



No.

Week

Topics

Comments

1

Jan. 18 – Jan. 22

1.1: A Dash of Limits, 1.2: More on Limits

MLK Holiday (Jan. 18)

Drop: In person: Jan. 22,

Online: Jan. 24

2

Jan. 25 – Jan. 29

1.3: Continuity, 1.4: Intermediate Value Theorem,

1.5:The Derivative


3

Feb. 01 – Feb. 05

1.5: The Derivative,

1.6: Rates of Change and Increasing and Decreasing Functions

Drop back to MAT 117/170

(F Feb. 05)

4

Feb. 08 – Feb. 12

1.7: Simple Rules for Differentiation,

1.8: Sums, Products and Quotients, Review for Test 1


5

Feb. 15 – Feb. 19

1.9: Chain Rule, 1.10: Higher Order Derivatives

Exam 1 (1.1 – 1.8)

6

Feb. 22 – Feb. 26

1.11: Exponential and Logarithmic Functions,

2.1: Implicit Differentiation

Academic status report #1

(Feb. 22 – Mar. 01)

7

Mar. 01 – Mar. 05

2.2: Differentiating the Inverse,

2.3: Linear Approximation

2.4: Why We Use Elasticities


8

Mar. 08 – Mar. 12

3.1: Introduction, 3.2: Simple Tests for Extreme Points,

3.3: Local Extreme Points, Review for Test 2


9

Mar. 15 – Mar. 19

Spring Break


10

Mar. 22 – Mar. 26

3.4: The Extreme Value Theorem,

3.5: Business and Economic Models

Exam 2 (1.9 – 3.3)

11

Mar. 29 – Apr. 02

3.6: Inflection Points, 4.1: Indefinite Integrals,

Academic status report #2

(Mar. 29 – Apr. 05)

12

Apr. 05 – Apr. 09

4.5: Integration by Substitution,

4.6: Integration by Parts,

Course Withdrawal:

In person: Apr. 09

Online: Apr. 11

13

Apr. 12 – Apr. 16

4.2: Riemann Sums, 4.3: Areas and Definite Integrals


14

Apr. 19 – Apr. 23

4.4: Properties of Definite Integrals, Review for Test 3

Exam 3 (3.4 – 4.3, 4.5 – 4.6)

15

Apr. 26 – Apr. 30

4.7: Infinite Integrals of Integration,

4.8: Business and Economic Applications


16

May 03 – May 04

Review

Complete Withdrawal

T- May 04





Midterm Exams: You will take three exams during the semester. Each will involve a mix of mechanical skills and conceptual reasoning. The best possible preparation for them is regular attendance and completion of assigned homework.

* These exams are taken outside of class time in the Mathematics Department Testing Center, in PSA 21 (basement).

* To be admitted to the Testing Center each student must have a valid ASU "Sun Card".

* The testing center is open 9:00 a.m. - 8:00 p.m. M-Th , and 9:00 a.m. - 5:00 p.m. Friday. Make sure you arrive before 6:30 p.m. M-Th or 3:30 p.m. Fri. The testing center will not allow late entry. Arrival before the door closes allows the student an hour and a half to complete the test.

* Students should complete exams as early as possible during the allotted time frame, since the center can get extremely busy in the afternoons.

* Your calculator memory may be viewed during any exam and will be cleared if anything suspicious is noted. The instructor has the right to regard finding suspicious material in your calculator memory as cheating.



Exam

Dates

Sections Covered


MWF and MW Classes



Exam 1 (Wk 5)

Mon. – Tue.: Feb. 15 – 16


1.1 – 1.8

Exam 2 (Wk 10)

Mon. – Tue.: Mar. 22 – 23


1.9 – 3.3

Exam 3 (Wk 14)

Mon. – Tue.: Apr. 19 – 20


3.4 – 4.3, 4.5 – 4.6

Final Exam

According to the ASU Finals Schedule

Cumulative, Includes 4.4, 4.7, 4.8



Makeup exams: Makeup exams are given at the discretion of the instructor and only in the case of verified medical or other documented emergencies. Notify your instructor before the test is given if possible. Call your instructor or the Math Department Office (480-965-3951) and leave a message or directly notify your instructor by email ASAP. If the event is not an emergency, you must notify the instructor in advance to request a makeup.



No test will be dropped!



Homework, Quizzes & Projects:







Final Exam: At the time of writing this syllabus, the date and time of the final exam time has not been set up yet. There are two possibilities:

Grading Criteria:



Point Allocation

3 Midterm Exams (15 % each)

45%

Final Exam

25%

Homework, Quizzes, Attendance, Projects, Modeling (Instructor Discretion)

30%





Students Resources:



Tutor Center: The Math Tutor Center (free of charge) in PSA 116 will be open M-Th 8:00 a.m. - 6:00 p.m., Fri. 8:00 a.m. - 4:00 p.m., and Sun. 1:00 pm - 6:00 p.m. Come in for help before it is too late, and several days before an exam day to strengthen your preparation. In order to be admitted to the Tutor Center each student present their valid ASU "Sun Card".



ASU Learning Resource Center (LRC): The LRC provides counseling, tutoring in math (and many other subjects), supplemental instruction, and other types of support to students. It is located in PV West (in the “turtle building”) and in the Memorial Union, Room 14, and is open from 8:00 a.m. to 5:00 p.m.



Please schedule an appointment to see me during office hours if you have any questions, concerns, or if you have a disability that will require accommodations in this class.   Note:  To qualify for disability accommodations at ASU, students must qualify for services through the Disability Resource Center
(DRC), which is located on the 1st floor of the Matthews Center Building, 480.965-1234 (V), 480.965.9000 (TTY).

Technical Support Contact Information: For technical assistance 24 hours a day, 7 days a week, please contact the University Technology Office Help Desk:


Phone: 480-965-6500

Email: helpdesk@asu.edu
Web:
http://help.asu.edu/


For information on systems outages see the ASU systems status calendar, please visit http://syshealth.asu.edu/ and http://systemstatus.asu.edu/status/calendar.asp


The instructor reserves the right to make changes to the syllabus for the benefit of the class.

Departmental and University Policies and Procedures



Departmental Drop Back: Based on results of the pretest and advising from the course instructor, a student may elect to drop back to a lower level math course before the drop back deadline. Students should go to the Undergraduate Mathematics Office in PSA 211 to initiate a drop back request.



Course Withdrawal: A student may withdraw from a course with a grade of W during the withdrawal period. The instructor’s signature is not required. It is a student’s responsibility to verify that that they have in fact withdrawn from a class.



Instructor-Initiated Drop: At the instructor's discretion, any student who has not attended class during the first week of classes may be administratively dropped from the course. However, students should be aware that non-attendance will NOT automatically result in their being dropped from the course. Thus, a student should not assume they are no longer registered for a course simply because they did not attend class during the first week. It is the student's responsibility to be aware of their registration status.



The grade of Incomplete: A grade of incomplete will be awarded only in the event that a documented emergency or illness prevents the student who is doing acceptable work from completing a small percentage of the course requirements. The student must provide written documentation and be passing the class at the time to receive an Incomplete. Make-up final exams will NOT be given for reasons of a non-refundable airline tickets, vacation plans, work schedules, weddings, family reunions, and other such activities. Students should consult the final exam schedule before making end-of-semester travel plans. The guidelines in the current general ASU catalog regarding a grade of incomplete will be strictly followed. The Dean of the student’s college must approve any exceptions to these rules.

Final Exam Make-up Policy: The final exam schedule listed in the Schedule of Classes (http://students.asu.edu/final-exam-schedule#spring) will be strictly followed. Except to resolve those situations described below, no changes may be made in this schedule without prior approval of the Dean of the college in which the course is offered. Under this schedule, if a conflict occurs, or a student has more than three exams on one day, the instructors may be consulted about an individual schedule adjustment necessary, the matter may be pursed further with the appropriate dean(s). This procedure applies to conflicts among any combination of Downtown Phoenix campus, Tempe campus, Polytechnic campus, West campus, and/or off campus class.

      Make-up final exams will NOT be given for reasons of a non-refundable airline tickets, vacation plans, work schedules, weddings, family reunions, and other such activities.  Students should consult the final exam schedule before making end-of-semester travel plans. 

Honor Policy: The highest standards of academic integrity are expected of all students. The failure of any student to meet these standards may result in suspension or expulsion from the University or other sanctions as specified in the University Student Academic Integrity Policy. Violations of academic integrity include, but are not limited to, cheating, fabrication, tampering, plagiarism, or facilitating such activities.



ACADEMIC DISHONESTY! In the “Student Academic Integrity Policy” manual, ASU defines “’Plagiarism” [as] intentionally or knowingly representing the words or ideas of another as one's own in any academic exercise. Students are responsible for knowing the rules governing the use of another's work or materials and for acknowledging and documenting the source appropriately.”  You can find this definition at:

http://www.asu.edu/studentaffairs/studentlife/judicial/academic_integrity.htm#definitions


Academic dishonesty, including inappropriate collaboration, will not be tolerated. There are severe sanctions for cheating, plagiarizing and any other form of dishonesty.


The grade of XE: A grade of XE is reserved for "failure for academic dishonesty." The XE grade may be petitioned after 1 year.







Suggested Practice Problems from the Textbook



Sections

Pages

Homework Problems

1.1

6 - 8

4, 5, 8, 9, 13, 15, 17 b, 18 b, 20 c, 20 e, 21 c, 21 d, 22 f

1.2

13 – 15

3, 5, 6, 7, 9, 11 b, 11 f, 12 b

1.3

19 – 21

2, 4, 6, 7, 9, 13 b, 13 e

1.4

22 – 23

2, 3, 5, 6

1.5

29 – 31

1a, 3, 5, 9, 10, 13

1.6

36

1, 3, 5, 6

1.7

40 – 41

3, 5, 8, 11, 13, 15

1.8

45 – 47

2, 3, 5, 8, 9, 11, 13, 16, 17

1.9

51

3, 5, 8, 9, 13

1.10

56

2, 3, 6, 7

1.11

64 – 66

3, 5, 9, 11, 14, 15, 17, 18, 21, 23, 25, 27, 29, 31

2.1

73

3, 4, 5, 7, 9, 11

2.2

76

1, 3, 4

2.3

80 – 82

3, 4, 5, 7, 9, 13, 14

2.4

85 – 86

1b, 1c, 3, 4

3.1

98

1, 2

3.2

101 – 102

2, 3, 5, 9, 13, 15

3.3

108 – 109

3, 5, 9, 10, 13b, 13c

3.4

114 – 115

2, 3, 5, 8

3.5

123 – 125

3, 4, 5, 7, 10, 11

3.6

128 – 130

3, 4, 5, 7, 11, 13

4.1

135 – 138

3, 5, 7, 9, 10, 12, 15, 17, 20, 21b, 23, 25b, 26b

4.2

142

2, 3

4.3

148 – 149

3, 5, 9, 10, 13, 15, 19

4.4

152 – 153

3, 5, 6, 9

4.5

155 – 157

2, 3, 7, 9, 13, 15, 17, 19

4.6

160 – 161

3, 5, 7, 9, 10

4.7

166 – 169

2, 3, 5, 7, 9, 11, 13

4.8

176

1, 3, 5



6


Arizona State University, School of Mathematics and Statistics, Spring 2010