MATH 175 - Calculus II
Spring 08
TTh 7:00-8:50pm, MG 139
Final Exam: Thursday May 15, 2008, 6:00-8:00 pm, MG 139,
Results.
Instructor: Barbara Zubik-Kowal
Office: MG 241 B, Phone: 426-2802
Office Hours: Monday 3:40-4:30pm, Thursday 6:10-7:00pm, Friday 3:40-4:30pm
Textbooks: "University Calculus" by Joel Hass, Maurice Weir and George Thomas, Addison-Wesley (2007)
Syllabus
(topics from Chapters 6-9 of Hass-Weir-Thomson's textbook)
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Applications of integration
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Techniques of integration
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Sequences and series
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Parametric equations and polar coordinates
Learning Objectives
Upon completion of this course, students should:
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Be adept at finding antiderivatives in the easy cases.
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Be able to use tables to find antiderivatives for more difficult cases.
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Set up as definite integrals those common application problems involving volumes of rotation, arc length, surface area, work.
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Have an intuitive understanding of the definitions of limit of a sequence and sum of an infinite series.
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Be able to find intervals of convergence of power series using ratio, root, comparison, and integral tests.
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Have an understanding of separable differential equations.
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Have an understanding of polar coordinates and the calculus of functions described in those coordinates.
| Tests, Quizzes (never dated), Homework, Final Exam |
| Test 1 : 02/21/2008
| Chapters: 6 & part of 7 |
| Test 2 : 04/10/2008 |
Chapters: rest of 7, 8, & part of 9 |
| Homework |
Click the link to have the list of homework assignments |
| Final Exam : 05/15/2008, 6:00-8:00 pm |
Chapters 6-9. |
| Grading Policy |
| Two tests and quizzes |
56 % |
| Homework |
14 % |
| Final Exam |
30 % |
| Total |
100 % |
| A+: 97% and above; A: 93%-97%; A-: 90%-93%; B+: 87%-90%; B: 83%-87%; B-: 80%-83%; C+: 77%-80%; C: 73%-77%; C-: 70%-73%; D+: 67%-70%; D: 63%-67%; D-: 60%-63%; F: below 60%. |