Sep 1

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Math 223
August 25 – December 15, 2014
Monday
Aug 25
13.1-Displacement
Vectors
First day of
classes
Tuesday
Aug 26
13.2 -Vectors in
General
Wednesday
Aug 27
13.3-The Dot
Product
Thursday
Aug 28
13.4-The Cross
Product
Friday
Aug 29
Sep 1
Sep 2
13.4 - Continued
Preliminary Exam
Sep 3
12.1-Functions Of
Two Variables
Sep 4
12.2-Graphs and
Surfaces
Sep 5
Sep 8
12.3-Contour
Diagrams
Last day to drop
Using UAccess
Sep 9
12.4-Linear
Functions
Sep 10
12.5- Functions of
Three Variables
Sep 11
14.1-The Partial
Derivative
Sep 12
Sep 15
14.2-Computing
Partial Derivatives
Analytically
Sep 16
14.3-Local
Linearity &
Differentials
Sep 17
Review
Sep 18
Exam 1
Sunday, Sep 21
Last day to GRO
Sep 22
14.4-Gradients &
Directional
Derivatives in the
Plane
Sep 23
14.4-continued
14.5- Gradients &
Directional
Derivatives
in Space
Sep 24
14.5-Continued
Sep 25
14.6-The Chain
Rule
Sep 26
Sep 29
14.7-SecondOrder Partial
Derivative
Sep 30
14.7-Continued
15.1-Critical
Points: Local
Extrema & Saddle
Points
Oct 7
16.2-continued
16.3 – Triple
Integrals
Oct 1
15.1-Critical
Points: Local
Extrema & Saddle
Points
Oct 2
16.1-The Definite
Integral of a
Function of Two
Variables
Oct 3
Oct 14
16.5-Integrals in
Cylindrical &
Spherical
Coordinate
Oct 15
Review
Oct 16
Exam 2
Oct 17
Oct 21
17.1-continued
Oct 22
17.2-Motion,
Velocity, &
Acceleration
Oct 23
17.3-Vector Fields
Oct 24
Labor Day
No School
Oct 6
16.2-Iterated
Integrals
Oct 13
16.4-continued
16.5-Integrals in
Cylindrical &
Spherical
Coordinates
Oct 20
17.1-Parametric
Curves
Oct 8
16.3 – Triple
Integrals
Oct 9
16.4-Double
Integrals in Polar
Coordinates
Oct 10
Math 223
Monday
Oct 27
18.1-The Idea of a
Line Integral
Tuesday
Oct 28
18.2-Computing
Integrals over
Parameterized
Curves
Wednesday
Oct 29
18.2-continued
Thursday
Oct 30
18.3-Gradient
Fields & Path
Independent
Fields
Friday
Sunday,
November 2 –
Last day to
withdraw
through UAccess
Nov 3
18.3-continued
Nov 4
18.4 Path
Independent
Vector Fields &
Green’s Theorem
Nov 5
18.4-continued
Nov 6
Review
Nov 7
Nov 10
Exam 3
Nov 11
Veterans Day
No classes
Nov 12
19.1-The Idea of
Flux Integrals
Nov 14
Nov 17
19.2-continued
Nov 18
19.3-The
Divergence of a
Vector Field
Nov 19
19.3-continued
Nov 13
19.1-continued
19.2- Flux
Integrals for
Graphs, Cylinders,
& Spheres
Nov 20
19.4 The
Divergence
Theorem
Nov 24
19.4-continued
Nov 25
20.1- The Curl of a
Vector Field
Nov 26
20.1-continued
Nov 27
Thanksgiving
Recess
Nov 28
Dec 1
20.2- Stokes’
Theorem
Dec 2
20.2-continued
Dec 3
Review
Dec 4
Exam 4
Dec 5
Dec 8
Review
Dec 9
Review
Dec 10
Review
Last day of
classes
Dec 11
Dec 12
Dec 15
Final Exam
1:00-3:00 pm
Nov 21
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