Math 215 – Calculus III
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Winter 2013 Math 215 Schedule

Important Dates

Wednesday, January 9 First Day of Classes
Monday, January 21 Martin Luther King, Jr. Day -- No Class
Tuesday, January 29 LSA Early Drop Deadline (Without receiving a "W")
Tuesday, January 29 Gateway Test Opens
Thursday, February 14 First Exam: 6:00 P.M.-7:30 P.M.
Friday, March 1: 4:00 PM Gateway Deadline
Monday - Friday, March 4 - 8 Winter Break -- No Class
Friday, March 22 LSA Late Drop Deadline (Receive a "W")
Thursday, March 28 Second Exam: 6:00 P.M.- 7:30 P.M.
Tuesday, April 23 Last Class Day
Wednesday, April 24 Study Day
Friday, April 26 Final Exam: 10:30 A.M.-12:30 P.M.
Please note that uniform exam dates are absolutely firm. Travel plans will not be considered a sufficient excuse to take an examination on a different date.

Daily Schedule

Please note: material indicated in the daily schedule is that which will tentatively be covered in class. Depending on your lecture, there may be slight variations to the material you cover in your section. All homework and exam dates are, however, firm. Also note: lab activities are listed on both Tuesday and Thursday; obviously, these activities will be covered only on the day on which you actually have lab.
Monday Tuesday Wednesday Thursday Friday Saturday
    1/9
First class: 12.1
Video: Three-Dimensional Vectors
1/10
No Thursday labs
1/11
12.2
Video: "Arrow" Arithmetic
1/14
12.3
Video: The Dot Product
1/15
Intro lab
1/16
12.4
Video: The Cross Product
1/17
Intro lab
1/18
12.5
Video: Equations of Lines and Planes
1/19
WebHW0 due
1/21
MKL Day
1/22
Space curves lab
WrittenHW1 due
1/23
13.1-13.2
Video: Vector Functions of a Scalar Variable
1/24
Space curves lab
WrittenHW1 due
1/25
13.3[note]-13.4[note]
Video: Tangential and Normal Vectors
1/26
WebHW1 due
1/28
14.1
Video: n-Dimensional Vector Spaces
1/29
Level curves lab
WrittenHW2due
Gateway Tests Opens
1/30
14.3
Video: Calculus of Several Variables
1/31
Level curves lab
WrittenHW2 due
2/1
14.4
Video: Level Curves, Partial Derivatives, and Tangent Plane Approximation
2/2
WebHW2 due
2/4
14.5
Video: The Chain Rule
2/5
Gradients lab
WrittenHW3 due
2/6
14.6
Video:Directional Derivatives
2/7
Gradients lab
WrittenHW3 due
2/8
14.7
Video: Maxima and Minima in Several Variables
2/9
WebHW3 due
2/11
14.8[note]
Video: Lagrange Multipliers
2/12
(tue lab) review in lab
2/13
review
2/14
(thu lab) review in lab
Exam 1: 6-7:30pm
2/15
15.1-15.2
Video: Double Multiple Sums
 
2/18
15.3
Video: Double Integrals
2/19
Riemann sums lab
WrittenHW4 due

2/20
15.4
Video: Polar Coordinates;
Video: Double Integrals in Polar Coordinates
2/21
Riemann sums lab
WrittenHW4 due
2/22
15.5[note]
2/23
WebHW4 due
2/25
15.7
Video: Triple integrals in Cartesian and Cylindrical Coordinates
2/26
Cylindrical and spherical coordinates lab
WrittenHW5due
2/27
15.8
Video: Spherical Coordinates and Surface Area
2/28
Cylindrical and spherical coordinates lab
WrittenHW5 due
3/1
15.8-15.9
Gateway deadline: 4:00 pm
3/2
WebHW5 due
3/4
Winter Break
3/5
Winter Break
3/6
Winter Break
3/7
Winter Break
3/8
Winter Break
3/11
15.9-15.10[note]
Video: Change of Varaiables
3/12
Special session on volume integrals WrittenHW6 due
3/13
16.1
Video: Vector Fields and Line Integrals in the Plane
3/14
Special session on volume integrals WrittenHW6 due
3/15
16.2
Video: Introduction to Line Integrals
3/16
WebHW6 due
3/18
16.2
3/19
Vector fields lab
WrittenHW7 due
3/20
16.3
Video: Path Independence and Conservative Fields
3/21
Vector fields lab
WrittenHW7 due
3/22
16.4
Video: Green's Theorem
Video: Flux and the Normal Form of Green's Theorem;
3/23
WebHW7 due
3/25
review
3/26
(tue lab) review in lab
3/27
review
3/28
(thu lab) review in lab
Exam 2: 6-7:30pm
3/29
16.5
Video: Gradient Fields and Potential Functions;
Video: Line Integrals in Space, Curl, Exactness, and Potentials
 
4/1
16.6
Video: Parametric Surfaces, Surface Integrals
4/2
Line integrals lab
WrittenHW8 due
4/3
16.6
Video: More on Parametric Surfaces, Surface Integrals
4/4
Line integrals lab
WrittenHW8 due
4/5
16.7
Video: Vector Fields in 3D, Surface Integrals, and Flux
4/6
WebHW8 due
4/8
16.7
4/9
Surface integrals lab
4/10
16.8
Video: Stokes' Theorem
4/11
Surface integrals lab
4/12
16.8
Video: Stokes' Theorem continued
4/13
WebHW9 due
4/15
16.9
Video: Divergence Theorem
4/16
(tue lat) review in lab
WrittenHW9 due
4/17
16.9
Video: Applications and Proof of the Divergence Theorem
4/18
(thu lab) review in lab
WrittenHW9 due
4/19
review
4/20
4/22
review
WrittenHW10 due (in class)
WebHW10 due
4/23
No Tuesday labs
4/24
Study day
4/25
No Thursday labs
4/26
Final @ 10:30am-12:30pm
 
Coverage Notes:
13.3: Omit curvature. Cover pp.877-879 and 882-883.
13.4: Cover pp.886-889 only.
14.8: Single constraint optimization only; pp.981-985.
15.5: Omit probability. Cover pp.1027-1031.
15.10: Section 15.10 provides the theoretical background for the preceding sections, but will not explicitly appear on the exams for the course.

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Last Modified: Fri Jan 11 10:12:59 2013