We meet on Wednesdays and Fridays 2:00-3:50 in room D120 on the Surrey campus.
| Instructor: | Michael Nyenhuis |
| Office: | |
| Office Phone: | |
| Voice Mail: | (599-2222) 9033 |
| Office Hours: | Monday: 4:00-4:30, Tuesday: 6:30-7:00, Wednesday: 10:00-10:30, 4:00-4:30, Thursday: 4:00-4:30, 6:00-6:30, Friday: 12:00-12:30, 4:00-4:30, or by appointment |
| E-Mail: | michaeln@kwantlen.bc.ca |
| Web Page: | https://www.angelfire.com/bc/nyenhuis/ |
If you need to get a hold of me, the best method is to leave an e-mail message. I check these at least daily, and will usually respond promptly. I check voice-mail regularly, but I tend to get lax during busy times. Should you want to see me personally, I have office hours, alternatively an appointment can be made.
| Text | Calculus from Graphical, Numerical and Symbolic Points of View, by Ostebee and Zorn. |
| Lecture Notes | Differential Calculus: An Interactive Approach, by Lin Hammill. |
| Maple Manual | ????, by ????. |
| Calculator | A standard scientific calculator is required and a graphing calculator is optional. |
This is an introductory calculus course for science and engineering students. Differentiation of algebraic and elementary transcendental functions will be covered, with applications to graphing, maxima and minima, related rates, rectilinear motion, and exponential growth and decay. An introduction to parametric and polar curves, and their differential calculus.
Math 12 with a B or better, or Math 12 with a C or C+ and a Mathematics Placement Test, or Math 1112 with a C.
Like all math courses, it takes a lot of time and effort on your part to learn calculus. Expect and plan to spend about 12 hours per week on this course.
Grades will be based on three hour-and-fifty minute midterms worth 20% each, daily reading assignments worth a total of 10%, and a final exam worth 30%. Dates for the midterms are September 29, October 20 and November 17. There will be no homework, though problems to work on will be suggested. Most of these problems will be odd-numbered so that answers will be found in the student study guide.
Any missed reading assignment will result in a zero for that assignment and any missed midterm will result in a zero for that midterm unless you can provide a documented excuse for your absence.
Grades are assigned as follows:
| A+ | A | A- | B+ | B | B- | C+ | C | C- | D | F |
| 90-100 | 85-89 | 80-84 | 76-79 | 72-75 | 68-71 | 64-67 | 60-63 | 56-59 | 50-55 | <50 |
In order to pass you must achieve a grade of at least 50%. If you want to enrol in a course for which Math 1120 is a prerequisite, you must achieve at least a "C" (60% or more), and to get this "C" you must get at least a 40% on the final exam.
If it is determined that a student has cheated, the University College will proceed with discipline in the following manner:
The final date for withdrawal from this course is October 27, 1999. If you stop attending class but do not officially
Lessons are designed with the assumption that you have read the assighned sections before coming to class. The class will not consist of a comprehensive lecture. Most of the class time will be spent working examples and problems, either individually or as a class. Make sure you read the relevant material before coming to class.
| Subject | Date | Sections | Contents |
| Functions and Graphs | September 6 | 1.1 |   |
| More Functions and Graphs | September 8 | 1.2, 1.3 |   |
| Elementary Functions | September 13 | 1.4, 1.5 | Exponentials, Trig, Logarithms |
| The Algebra of Functions, Modeling | September 15 | 1.6, 1.7 | Algebra of functions, including composition. Introduction to modeling. |
| Problem Solving | September 20 |   | We will work through Appendix 2 of the Lecture Notes. |
| The Derivatve | September 22 | 2.1 | Informal definitions of derivative, Racetrack Principle |
| Review | September 27 |   | |
| Midterm 1 | September 29 |   | |
| Estimating Derivatives, the Geometry of Derivatives | October 4 | 2.2, 2.3 | "Local linearity", what derivatives say about graphs |
| Higher Order Derivatives, the Formal Defintion of the Derivative | October 6 | 2.4, 2.5 | Concavity, definition of derivative. |
| Limits and Continuity | October 11 | 2.6 |   |
| Limits Involving Infinity, Properties of Limits | October 13 | 2.7 |   |
| Review | October 18 |   |   |
| Midterm 2 | October 20 |   |   |
| Derivatives of Powers and Polynomials, Applications | October 25 | 3.1, 3.2 | Derivatives of powers, first few laws of differentiation, applications dealing with speed, acceleration and position, and max-min problems. |
| Derivatives of Transcendental Functions | October 27 | 3.3, 3.4 | Derivatives of exponentials, logarithms and trig functions |
| Products, Quotient and Chain Rules | November 1 | 3.5, 3.6 |   |
| Implicit Differentiation, the Inverse Trig Functions | November 3 | 3.7, 3.8 |   |
| Curve Sketching | November 8 |   | Curve sketching techniques wil be summarized. |
| Linear and Quadratic Approximations, Differentials | November 10 | 4.3, Appendix 3 of Lecure Notes |   |
| Review | November 15 |   |   |
| Midterm 3 | November 17 |   |   |
| Newton's Method, Optimization | November 22 | 4.4, 4.6 |   |
| Related Rates | November 24 | 4.8 |   |
| L'Hospital's Rule, Logarithmic Differentiation | November 29 | 10.4 | Logarithmic Differentiation will be covered in class using examples. |
| Parametric Curves, Continuity | December 1 | 4.9, 4.10 |   |
| Consequences of Differentiability | December 6 | 4.11 |   |
| michaeln@kwantlen.bc.ca | Last modified: July 22, 2000 |