Office: Academic Village B 342, (516) 867-3131; Fax 632-7631 Email: myonghi@math.sunysb.eduhttp://www.math.sunysb.edu/~myonghi/OW/Y2000/M5320
Office: Academic Village B 342, (516) 867-3131; Fax 632-7631
Email: myonghi@math.sunysb.eduhttp://www.math.sunysb.edu/~myonghi/OW/Y2000/M5320
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Syllabus MA 5320
SUNY College at Old Westbury
MA5320 , Fall 2000
Advanced Calculus
Instructor: Dr. Myong-Hi Kim
Text: Advanced Calculus, 3rd Edition, by R. Creighton Buck, McGraw-Hill, INC
Prerequisite: MA 3320 Calculus III and MA 3160 Linear Algebra
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Office Hours |
Office |
Tel. |
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Web page |
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MW 1-2:30 MW 4:30-5:00 |
B 342 |
876-3131 |
KimM@oldwestbury.edu |
http://www.math.sunysb.edu/~myonghi/OW |
Evaluation:
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3 Midterm Exams |
15 % each |
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1 Cumulative Final Exam |
40 % |
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Quizzes and Homework |
15 % |
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Class Participation and Attendance |
10 % |
Attendance: A record of attendance will be kept. Coming late or leaving early count as half of an absence. If you miss a class it is your responsibility to find out what material was covered in class, what the homework was and if any announcements have been made about the schedule of upcoming exams and quizzes.
Policy on NO makeup-exams: There will be no makeup exams. However, if you miss a midterm exam due to serious illness (documented) or serious family emergency (documented) then your score from the final tests will replace the portion of the missing midterm exam.
Schedule and Topics covered
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Dates |
Tests |
Material |
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September (total 9 lectures) |
Midterm 1: Sep. 25th |
Chapter 1: Sets and Functions |
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Chapter 2: Continuity |
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October (total 8 lectures) |
Midterm 2: |
Chapter 3: Differentiation |
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Chapter 4: Integration |
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November (total 9 lectures) |
Midterm 3: Nov. 29 |
Chapter 5: Series |
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Chapter 6: Uniform Convergence |
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December (total 2 lectures) |
Final: Dec. 13 |
Review Final Test: Cumulative |
Homework Assignment and keywords
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Section |
Topics |
Homework |
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Chapter 1 |
Sets and Functions |
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1.1 |
Introduction |
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1.2 |
n R and R |
6,7,10,21,23, Show that Q is countable but R is not. 4,5,9,13 |
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1.3 |
Distances |
1,4, 5,8,9,10,11,17 |
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1.4 |
Functions |
1,3,4,5,6,8,,13,15,16 |
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1.5 |
Topological Terminology |
1,2,5,6, 7, 8, 9,10,11, 13,14,17,19 |
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1.6 |
Sequences |
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1.7 |
Consequences of th monotonic-sequence property |
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