Professor: Dr. Xueqing Chen
Office: . LT 9116
Phone: 519-253-3000ext 3021. 
Email:  chenxq@uwindsor.ca

Class Begin: Friday, September 10th, 2004
Class end: Wednesday, December 8th, 2004

Class Time:

Day	Time	Room
Monday	4:00-5:20	TC 202
Wednesday	4:00-5:20	TC 202
Friday	2:30-3:20	TC 202

Office Hours:

Tuesday 3:00--4:00 Thursday 4:00--5:00. I am also available immediately after class for questions. Feel free to send me email if you cannot make these times to set up another time.

Course Homepage:

Updated information,  such as course news, tutorial questions and solutions, test information, will be available from the course homepage,  http://web2.uwindsor.ca/math/chenxq/index.htm

Course Description and Prerequisites:

Trigonometric functions and identities. Inverse trigonometric functions. Limits and continuity. Derivatives and applications. Mean Value Theorem. Indeterminate forms and l'Hopital's Rule. Antiderivatives. Introduction to definite integrals. Prerequisite: Ontario OAC Calculus, or Grade 12 Advanced Functions and Introductory Calculus, or 62-101(Access to Calculus), Is prerequisite.  (3 lecture hours, 1 tutorial hour a week.)

Textbook:  (Required)  “Calculus, Early Transcendentals”, 5^th Edition. James Stewart.

Topics List:

Review from OAC Calculus, Grade 12 Advance Functions and Introductory Calculus, and earlier.

Appendix A	Intervals, inequalities and Absolute Values
Appendix B	Coordinate Geometry and Lines
Appendix C	Graph of Second-Degree Equations
Appendix D	Trigonometry

Some review and some new material.

Chapter 1	Functions and Models (Omit section #1.4)
Chapter 2	Limits and Derivatives (Omit section 2.4)
Chapter 3	Differentiation rules--Section 1,2,3,4,5,7,8
Chapter 4	Applications of Differentiation--Section 1,3,5,7

New material to be covered in the course.

Chapter 3	Section 3.6 Implicit Differentiation Section 3.9 Hyperbolic Functions Section 3.10 Related Rates Section 3.11 Linear Approximation and Differentials
Chapter 4	Section 4.2 The Mean Value Theorem Section 4.4 Indeterminate Forms and I’Hopital’s Rule Section 4.9 Newton’s Method Section 4.10 Antiderivatives

Tests:

Tutorial Attendance:

There will be EIGHT tutorials that you need to attend. You are  expected to attend them all. You will be requested to work in teams of 3--4 students on sets of problems handed out to you. Tutorial work will be handed in at the end of the tutorial hour for grading. The best 6 tutorial marks will be counted in the term mark. Tutorials start on  Friday September 17. Further organizational details will be given in class. The tutorial attendance will count 6% of your final mark.

Homework:

Selected exercises, mainly from the text, will be assigned in class. These exercises are not to be handed in and will not be graded. However, to succeed in the course it is absolutely essential that you do the exercises on a regular basis.

Final Examination:

This is a three hour exam scheduled by the University and will take place sometime during the examination period December11--23, 2004. It is the responsibility of each student to be available at the time of the examination. In particular, no travel plans for the examination period in April should be made until the examination schedule is published.

Course Work Evaluation: 

• Tutorial Work (Best 6 out of 8): 6%

• Tests (Best 3 out of 4):  34%

• Final Examination: 60%
  

Calculators:

You may use a non-programmable calculator for the tests and the final examination in this course. I reserve the right to disallow any calculator.

Withdrawal:

NOVEMBER 10:Last day to withdraw voluntarily from courses. After this date students remain registered in courses and receive final grades as appropriate.

Grading Scheme:

Course Schedule:

Date	Lecture and Tutorial
Sept 10	Lecture 1
Sept 13	Lecture 2
Sept 15	Lecture 3
Sept 17	Tutorial 1
Sept 20	Lecture 4
Sept 22	Lecture 5
Sept 24	Tutorial 2
Sept 27	Test 1
Sept 29	Lecture 6
Oct 1	Lecture 7
Oct 4	Lecture 8
Oct 6	Lecture 9
Oct 8	Tutorial 3
Oct 13	Lecture 10
Oct 15	Test 2
Oct 18	Lecture 11
Oct 20	Lecture 12
Oct 22	Tutorial 4
Oct 25	Lecture 13
Oct 27	Lecture 14
Oct 29	Tutorial 5
Nov 1	Lecture 15
Nov 3	Lecture 16
Nov 5	Test 3
Nov 8	Lecture 17
Nov 10	Lecture 18
Nov 12	Tutorial 6
Nov 15	Lecture 19
Nov 17	Lecture 20
Nov 19	Tutorial 7
Nov 22	Lecture 21
Nov 24	Lecture 22
Nov 26	Test 4
Nov 29	Lecture 23
Dec 1	Lecture 24
Dec 3	Tutorial 8
Dec 6	Lecture 25
Dec 8	Lecture 26