Calculus 1501 :: Summer 2015
Instructor: Rasul Shafikov, MC 112,
(all email inquiries will be answered within 48 hours).
Office hours: Mon, Thu, 9:30 - 10:30 AM, in MC 112.
Course meets Monday - Friday 11 AM - 1 PM in SS 2032.
The first class is on Monday July 6, and the last class is on August 14. Final Exam -- August 17, 2-5 PM.
Textbook: This is the same textbook as was used for Calculus 1000A and Calculus 1100A last term.
STUDENT VALUE PACKAGE: Single Variable Calculus, Seventh Edition, with Early Transcendentals, with
Student Solutions Manual, Vol. 1 by James Stewart. Additional material will be available for download from this web page.
Prerequisites: A minimum mark of at least 60% in one of Calculus 1000A/B or 1100A/B.
Antirequisites: Calculus 1301A/B, Applied Mathematics 1413.
Course Outline: Selected topics from Chapters 4, 7, 8, 9, 10 and 11 (not necessarily in that order). See the List of Suggested Exercises for more details.
Help Centres: Help Centres run every week, Tuesdays and Wednesdays, 4 - 6 PM in MC 106.
What Is Expected Of The Student? At a minimum, students are expected to read the textbook and complete the exercises suggested on the course website. The topics we deal with in this course come from Chapters 4, 7-11 (not necessarily in that order). Students should consult the list of suggested exercises on the course website for more detail.
Quizzes: There will be 3 quizzes per week, collected at the end of the class.
Exams: There will be a Midterm on July 24, 9:30 AM to 12:30 AM
in SS 2032, and the Final Exam on
August 17, 2 PM in P&AB 106. The Final Exam is cumulative.
Past Midterm for practice.
Past Final for practice.
Evaluation: Quizzes = 30%, Midterm = 30%, Final = 40%
Calculator Policy: Although the use of calculators will not be permitted during the quizzes, midterm tests and the final examination, students are expected to have a reasonable facility in the use of their calculators.
Statement On Academic Offences: Scholastic offences are taken seriously and students are directed to read the appropriate policy, specifically, the definition of what constitutes a Scholastic Offence.
- The Mean Value Theorem and Applications,
- Techniques of integration,
- Improper Integrals,
- Power Series and Taylor Series,
- Appendix: Factorization