Section |
Time |
Location |
Instructor |
Email |
Office Hours |
|
|
|
|
|
|
01 |
MWF
11 AM - 12 PM |
Rebstock
215 |
Jack
Shapiro |
M,
W : 2:30 - 3:30 pm T,
Th : 9:30 - 10:30 am Cupples I, 107B |
|
02 |
MWF 12 - 1 PM |
Rebstock
215 |
Jack
Shapiro |
jshapiro@math.wustl.edu |
M,
W : 2:30 - 3:30 pm T,
Th : 9:30 - 10:30 am Cupples I, 107B |
Bulletin Board
Welcome to the page for Math 233! This course is about
differential and integral calculus of functions of two and three variables.
We will cover vectors, curves and surfaces in space, partial derivatives,
multiple integrals, line integrals, and vector calculus through Green’s
Theorem. The prerequisite is Math 132, or a score of 4 or 5 on the Advanced
Placement Calculus Examination (BC version).
|
There will be three evening exams during the semester, E1,
E2, E3.
There will also be a final, E4.
Exam |
Date |
Location |
Time |
Solutions |
E1 |
January
31 |
6:30-8:30PM |
||
E2 |
March
7 |
6:30-8:30PM |
||
E3 |
April
11 |
6:30-8:30PM |
||
E4 |
May 3 |
3:30 – 5:30 PM |
GRADES : Each of the
Exams 1-3 will count 19% toward the final course grade
while the Final Exam will count 28% . The remaining
15% will reflect webwork grades .
If E1 , E2 , E3 , and F are your four exam scores and
WW is your webwork average , each scaled
to 100, then your
total T is given by :
T
= .19(E1 + E2 + E3 ) + .28 F + .15 WW
In cases where the lowest of the E1-E3 is less than the grade
on the final, this lowest value will be replaced in the formula for
T by F . Thus, the lowest in-semester exam will
be dropped out in computing averages provided this lowest score isn’t the
final.
Then your letter grade
for the course will be based on the scale appearing in the
following table.
Numerical Range |
Letter Grade |
98
- 100 ; 94 – 97.99
; 90 -93.99
|
A+ ; A ; A- |
85
– 89.99 ; 80 –
84.99 ; 75 – 79.99
|
B+ ; B ; B- |
70
- 74.99 ; 65 – 69.99 ; 60 – 64.99 |
C+ ; C ; C- |
50 – 59.99 |
D |
0 - 49.99 |
F
or NC |
Missed Exams : If you are unable to take
one of Exams E1-E3 for legitimate reasons ( such as verified
illness or serious family emergency ) you will not be given
a make-up exam . You first need to
explain to me why you missed the exam and if everything is in order you
will get an excused absence. Your grade for the missed exam
will be calculated by a statistical procedure which uses your scores on
the other taken exams, including the Final. If the only exam you miss is
the Final Exam, and for that receive an excused absence, then you must
take a make-up Final exam at the beginning of
the Spring semester. Until then your grade will be listed as F/NCR.
Rules for Exams : |
EXAM
RETURNS
: There will be a short time after each exam is
graded when you can look at your graded exam to see if you feel there
might have been some error in the grading.
Resources for Help
with Math 233 : Old Exams and solutions
are posted on the web as a study guide ( see above , "solutions" ) .
This comes from the Math Department page and it includes exams from the
past semesters.
Calculus Study Group : Check the
following,
https://www.math.wustl.edu/~blake/calculus/.
Multivariable Calculus, Eighth Edition, James
Stewart. No other book is
required.
Week |
Sections |
Suggested
Problems |
#1
W 1/17
F 1/19 |
12.1
– 12.2 Three
Dimension, Vectors
|
12.2: 9-29 odd
|
#2
M 1/22
F 1/26 |
12.4 Cross Product 12.5: Lines and Planes 12.5: Lines and Planes |
12.4: 1-7 odd, 19 – 35
odd, 43
12.5: 45, 47, 51 – 59 odd, 71, 73 |
#3
M 1/29
W
1/31 |
13.1: Vector Functions & Space
Curves WW #1 Due
EXAM I ( 6:30-8:30 pm) sections: 12.1-12.5 13.4:
Velocity & Acceleration |
13.1: 1, 3, 17, 19, 43, 45 13.2: 9, 11,17 – 31 odd,
35, 37 13.4: 9 -19 odd, 37 – 41 odd |
#4
M 2/5
W 2/7 |
13.3: Arc Length (Mon) 13.3: Curvature WW #2 Due (Wed) 14.1: Functions of Several Variables (Friday) 14.2: Limits & Continuity |
13.3: 1 – 9 odd (Mon) 13.3: 21 – 29 odd (Wed) 14.1: 9, 11, 45, 49 (Friday) 14.2: 5 – 15 odd, 29, 31 |
#5
M 2/12 |
14.3:
Partial Derivatives 14.4:
Tangent Planes
WW #3 Due 14.5:
Chain Rule |
14.3: 15-39 odd, 47-55 odd, 63, 65 14.4: 1 – 5 odd, 11 – 15 odd, 19, 21, 25 – 33
odd 14.5: 1 – 11 odd, 21 – 33
odd |
#6
M 2/19
|
14.6:
Directional Derivatives 14.6:
Gradient Vector
WW #4 Due NO CLASS
|
14.6: 5,
11-17 odd, 21-25 odd 14.6: 7, 9, 33, 41 - 45 odd |
#7
M 2/26
|
14.7: Max & Min 14.7:
Max & Min
WW #5 Due 14.8: Lagrange Multiplier
|
14.7:
5 - 13 odd, 31 – 37 odd 14.7: 41 – 49 odd 14.8: 3 – 11 odd, 31, 33 |
#8 M
3/5 T 3/6 W 3/7 F 3/9 |
15.1: Double Integrals
WW #6 Due (T)
EXAM II ( 6:30-8:30 pm) sections: 13.1-14.8
15.1: Iterated Integrals |
15.1: 1, 3, 11
– 21 odd (M) 15.1: 27 – 31 odd, 37, 39 (F) |
#9 M –
F 3/12
– 3/16
|
SPRING
BREAK |
|
#10 M 3/19
|
15.2: Over General Regions 15.2: Over General Regions 15.3: Polar Coordinates |
15.2: 1-9 odd, 23,
25 15.2: 27, 51 - 55 odd 15.3: 7 -13 odd |
#11 M 3/26
W 3/28
F 3/30 |
15.3: Polar Coordinates WW # 7 Due 15.5: Surface Area 15.6: Triple Integrals |
15.3: 19 - 27 odd 15.5: 1 – 11 odd 16.6: 49 15.6: 1 – 13 odd, 19, 21 |
#12 M 4/2 |
15.9: Change of
Variables 16.2: Line Integrals WW # 8 Due 16.2: Line Integrals |
15.9: 1 – 9 odd, 15 – 19 odd
16.2: 1 – 15 odd 16.2: 19, 21, 29(a), 39, 41 |
#13 M 4/9
T 4/10
|
16.1: Vector Fields
WW
#9 Due 16.3: Fundamental
Theorem EXAM III (
6:30-8:30 pm) sections: 15.1
-16.2 16.4: Green’s Theorem |
16.1: 11, 13, 21, 23 16.3: 3 – 9 odd, 13 – 17 odd,
33, 35 16.4: 1 – 9 odd |
#14 M 4/16
W 4/18
F 4/20 |
16.4: Green’s
Theorem 16.5: Curl &
Divergence 15.8: : Triple Integrals in
Spherical Coordinates
|
16.4: 11, 13, 17, 19, 21
16.5: 1 – 7 odd, 13 – 17 odd 15.8: 21, 23, 25, 27 |
#15 M 4/23
|
15.7: Triple
Integrals in Cylindrical Coordinates
WW # 10 Due |
15.7:
17, 19 21, 23 |
M 5/3 FINAL EXAMINATION |
Th MAY 03
3:30 – 5:30 pm |
Please verify in Course
Listings |