CALCULUS AND
ANALYTIC GEOMETRY IV
(15-MATH-264-001)
Winter, 2010
Class Room and Class Times: Room 835 Old Chemistry on Monday, Tuesday, Wednesday, Thursday, and Friday at 10:00-10:50 a.m. --- from Monday, January 4 through Friday, March 12 and the Final Examination of Friday, March 19 at 8:00 to 10:00 a.m. The exception is January 18 (Martin-Luther-King Day).
Teacher: Roger Chalkley
Office: Room 822A,
Phone: (513) 556-4074
Office Hours: 11:00-11:59 a.m. on Tuesdays and Thursdays
12:00-12:30 p.m. on Mondays, Wednesdays, and Fridays
Textbook: James Stewart, Calculus Concepts and Contexts, 3rd ed., Thomson Brooks/Cole Publishing Company, 2005.
Syllabus: The syllabus is on the next page and contains a short list of suggested homework problems.
Testing and Grading Policy: There will be three 50-minute examinations and a 2-hour final examination.
Each 50-minute exam will be graded on a basis of 100 points and will count as 1/5 of your final grade.
The final examination will be graded on a basis of 100 points and will count as 2/5 of your final grade.
There will be no substitute examinations. If you miss a single 50-minute exam, the final will count as 60% of your grade in place of 40%
Test 1: Friday,
January 22 at 10:00-10:50 a.m. ; Test
2: Friday, February 12 at
10:00-10:50 a.m.; Test 3: Friday,
February 26 at 10:00-10:50 a.m.
Final Exam: Friday, March 19 at 8:00-10:00 a.m. (in Room 835 of Old
Chemistry)
The use of pocket calculators, cell phones, and other such aids is prohibited during examinations.
Withdrawals: Tuesday, March 2 is the last day to withdraw from the class.
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The Mathematics Learning Center (MLC),
located in Sander Hall room 110 (old dinning hall), is a free, walk-in,
mathematics tutoring center for all
Students can get help at the MLC for all
basic mathematics courses through Differential Equations including Statistics
and Business Mathematics courses.
http://math.uc.edu/mathlearningcenter/index.html
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Section Title Suggested Homework Problems
11.1 Functions of Several Variables 5, 7, 10, 12, 13, 15, 31-36
11.2 Limits and Continuity 5-17 odd, 25-31 odd
11.3 Partial Derivatives 13-37 odd, 45-59 odd
11.4 Tangent Planes and Linear Approx. 1, 3, 9, 11, 19, 21, 25, 39, 40
11.5 The Chain Rule 1, 3, 5, 7, 13, 15, 17, 19, 23, 41
11.6 Directional Derivatives and etc. 1, 2, 5-15 odd, 19, 21, 35, 37, 43, 45
11.7 Maximum and Minimum Values 1, 2, 3, 4, 5-15 odd, 25, 27, 29, 33, 35, 39
11.8 Lagrange Multipliers 3-17 odd, 39
12.1 Double Integrals over Rectangles 3, 9, 11, 13
12.2 Iterated Integrals 1-17 odd, 21, 25, 27
12.3 Double Integrals over etc. 1-21 odd, 33-43 odd
12.4 Double Integrals in Polar etc. 1-15 odd, 19, 25, 27
12.5 Applications of Double Integrals 3, 5, 9, 12, 13
12.6 Surface Area 1, 3, 5, 7, 9, 11
12.7 Triple Integrals 1-19 odd
12.8 Triple Integrals in etc. 1, 3, 5, 7, 9, 17, 19, 21
12.9 Change of Variables in etc. 1-13 odd, 19, 21
13.1 Vector Fields 11-18, 21, 23, 25
13.2 Line Integrals 1-13 odd, 17, 19, 35
13.3 The Fundamental Theorem for etc. 3-21 odd, 29, 31
13.4 Green’s Theorem 1, 3, 7-17 odd
13.5 Curl and Divergence 1-19 odd, 20
13.6 Surface Integrals 5, 9, 13, 19, 21, 23
13.7 Stokes’ Theorem 1-9 odd, 13, 15
13.8 The Divergence Theorem 1-13 odd
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The
General
Education: This course was
designed following the guidelines of the
Academic
Integrity: The University
Rules, including the Code of Conduct, and other documented policies of the
department, college, and university related to academic integrity, will be
enforced. Any violation of these regulations, including acts of plagiarism or
cheating, will be dealt with on an individual basis according to the severity
of the misconduct.
Special Needs Policy: Students with special needs should meet with the instructor
as soon as possible to arrange for reasonable provisions to ensure an equitable
opportunity to meet all of the requirements of this course. At the discretion
of the instructor, some accommodations may require prior approval by Disability
Services.