Syllabus and Schedule for Math 362 Spring 2008
Any student with disabilities or other special needs are encouraged to share these concerns or requests as soon as possible.
Instructor: Timothy
Peil, Ph. D.
Text: Introduction to
Analysis,5th Edition by Edward D. Gaughan
Office: MacLean 375 V
Phone: 218-477-2454
Office Hrs: MWF
10:30-11:20; M 2:30-3:20; W 2:30-3:30 &
5:00-5:50
E-mail: peil@mnstate.edu
Web homepage: http://web.mnstate.edu/peil
Topics: Chapter
5 - The Riemann Integral
Chapter 6 - Infinite Series
Chapter 7 - Sequences and Series of
Functions
Course Information: Students are expected to actively participate in class. Some of the lectures will be prepared and presented by class members.
Exam
Schedule: Exam dates to be set.
Final Exam - May 5, Monday,
12:00 noon
GRADES: Grades will be based on
the total points from exams, comprehensive final exam, collected assignments,
quizzes, and class participation. Grades will be based on the following scale:
A: 90% to 100%
B: 80% to 89%
C: 70% to 79%
D: 60% to 69%
F: Below 60%
Makeup exams will be given only in cases of extreme
illness, family emergency, or university-approved activities; you
must notify me before the exam takes place.
The schedule of assignments and sections covered.
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Topic and Assignments | ||
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Jan. 9 - 18 |
5.1 - 5.2 |
Read
Chapter 5; Work p. 165
#1–5, 7, 8 Due 1/25/08 p. 165 #1, 2, 4, 5, 8. |
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5.3 - 5.5 |
Work p. 166 #10, 14, 15, 16, 17, 18, 21, 22, 24 Due 2/11/08 p. 166 #10, 16, 19, 21, 24 and use Taylor's Thm. to write f(x) = cos(2x) on [π/4, 2π] with n = 4. |
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5.6 - 5.7 |
Work p. 167 #28, 30, 32, 34, 35 Due 2/20/08 p. 167 #29, 30, 35 |
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6.1 |
Work p. 206 #1, 2, 4, 5, 6, 7, 9, 11, 12 | |||
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6.2 - 6.4 |
Work p. 207 #13, 14, 15, 16, 17, 21, 23, 24 Due 3/21/08 p. 206 #1, 7, 9, 13, 15(a, d, e), 16, 21, 24(a, b) |
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6.5 - 6.6 |
Work p. 209 #32, 34, 35, 36, 37, 41, 42, 44, 46 Due 4/4/08 p. 209 #32, 41, 42, 46 |
Where and when is class. MWF 11:30 – 12:20 in Bridges 267.
Course Description
from the Minnesota State University Moorhead Bulletin.
MATH 362 Intermediate
Analysis II (3)
Spring: All Years
A continuation of the rigorous treatment of concepts
of calculus and foundations of mathematics including the
Riemann integral, infinite series, sequences of functions and uniform
convergence.
Prerequisite: MATH 361
E1 – Mathematics Student Learning Outcomes
http://web.mnstate.edu/math/MathStudentLearningOutcomes.htm
Attendance Policy. http://web.mnstate.edu/acadaff/Departments/policies/studentabsence.htm
Academic Honesty. http://web.mnstate.edu/sthandbook or http://web.mnstate.edu/math/MSUMAcademicHonestyPolicy.htm
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