Date
|
Announcement
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May 1
|
The Final Exam will be given in
our regular classroom, LL106, on Tuesday May 11 from 9:50 to
11:40 am. The exam will be
comprehensive. In addition to the material listed in the announcements
below for the Chapter 0 Quiz and Exams 1-3, the final will also cover
the following material from Chapter 5
- Definitions of
Riemann integral, partition, upper & lower sum, upper & lower
integral, refinement of a partition, Riemann sum, marked partition, and
mesh.
- Proofs of Theorems
5.1, 5.2, 5.3, 5.4, 5.8, 5.13, 5.14, and the version of Taylor's
theorem on p. 163.
- Meaning and implications
of Theorems 5.5, 5.6, and 5.7
- Homework problems
from Chapter 5.
- Slight variations
on the proofs and homework problems.
|
April 16
|
Exam
3 will be given in the Mathematics Testing
Center on Monday, April 26 and Tuesday, April 27, and you
must
take your ASU ID. We will not have class on
Tuesday. The Exam will cover
- Definitions of
differentiable function, derivative, relative maximum (minimum).
- Questions from Exam 2.
- Proofs of Theorems
4.2, 4.3, 4.4, 4.5, 4.6, 4.7, 4.8, 4.9, 4.10, 4.12, and 4.13.
- Homework problems
from Chapter 4.
- Slight variations
on the proofs and homework problems.
|
March 24
|
Exam
2 will be given in the Mathematics Testing
Center on Monday, April 5 and Tuesday, April 6, and you
must
take your ASU ID. We will not have class on
Tuesday. The Exam will cover
- Definitions of
limit of a function, continuous at a point, continuous, uniformly
continuous, closed, open, open cover, finite subcover, and compact.
- Questions from Exam 1.
- Proofs of Theorems
2.1, 3.1, 3.5, 3.6, 3.7, and 3.8.
- Homework problems
from Chapters 2 and 3.
- Slight variations
on the proofs and homework problems.
|
February 18
|
The complete Chapter 1 Study Guide is
now available.
|
February 18
|
Exam
1 will be given in the Mathematics Testing
Center on Wednesday, February 24 and Thursday, February 25, and you
must
take your ASU ID. We will not have class on
Thursday. The Exam will cover
- Definitions of
sequence,
convergence (of a sequence), neighborhood, Cauchy sequence,
accumulation point, subsequence,
increasing (decreasing) sequence, and monotone sequence.
- Proofs of the
Lemma on p. 35 and Theorems 1.1, 1.2, 1.3, 1.4, 1.6, 1.7, 1.14 and 1.16.
- Homework problems
from Chapter
1.
- Slight variations
on the proofs and homework problems.
|
February 15
|
First
Class Help. The forum for discussing homework problems, proofs,
and study guides is now up and available at http://firstclasshelp.asu.edu/.
|
January 29
|
Solutions
to Homework assignments 1 and 2 are now available on the homework page.
|
January 27
|
The
Chapter 0 Quiz will be given in the Mathematics Testing
Center on Monday, February 1 and Tuesday, February 2, and you must
take your ASU ID. We will not have class on
Tuesday. The Quiz will cover
- Definitions of
real numbers,
bounded from above,
bounded from below, upper bound, lower bound, least upper
bound, and greatest lower bound.
- Proofs of Theorems
0.19, 0.21, 0.23
- Questions about
the proofs, especially those posed in the Section 0.5 Study Guide (Problems
1, 2, 3, 5, 7, 8, & 9)
- Homework problems
from Chapter
0.
- Slight variations
on the proofs and homework problems.
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January 21
|
Welcome to MAT 371. Check here
regularly
for announcements.
|