Math 2673, Fall Semester, 2006
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Class Time M and W 2:00 -3:20and F 2:00 -
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Course Outline for Math 2673
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Assignments for the course, to be updated
Week 1, 8/28Mon,&12.1-.2 Ex. 12.1 p. 852 5,11,13,21,23,35,37,39,41,45,49;
Ex. 12.2 p860,1,5,9,17,23,25,33,35,37
Wed & Fri 12.3 & 12.4 Ex. 12.3 P.870 1,7,9,13,17,27 & P.878 1,9,15,19
Week 2, Mon Labor day
9/6 Wed Probelm session catch up. What do you Know on 9 -06?
9/8 Fri &12.5 & 12.6 p.887 1,3,9,13,21,18.104.22.168,45,53,59; p. 897 3,9,13,25,31,35,39,45,53,63,67
Quadric surfaces maple code, quadric surfaces pdf
Week 3, 9/11 Mon Assigned material;p. 927 1,7,17,27,30
- Wed p.916 1,5,9,11,15,21,23,27,33,37, p.935 ex1,5,9
- SKIP 13.6
- Frday 9/15 I will miss class due to a minor procedure. I have an ear infection and must visit a Ear Specialist today. Hence, I will push back all the dates by 1 class. Thank You , John J. Buoni
The following maple sheets for ----------------may be helpful. To download
a maple program, you must have Maple.
maple code for two and three cylinders maple code
in pdf format
Review for exam 1
Week 5, 9/24 Mon %14.3 assigned p. 994 ex. 1,5,9 -- every 4th one through 53
Week 6,10/2 Mon Lab1 due
, % 14.5 p. 1013 Ex.1,7,9,15,21,23:
Sample Exam II
%14.6 P1024 EX1,5,19,27,37,39,449,53
- Fri, Exam
Week 8, 10/16 Mon Plots from p. 1028 pdf and maple code
%14.7 Theorem 11 pp. 1034-35 ex. 1,5,9, ...49
The Math Assistance Center is looking for Student Tutors for the Spring Semester. If interested please stop in and apply in Cushwa hall 3090 .
Week 9, 10/23 Mon LABIII ( Due Nov 1)
Homework p 1034 Ex. 9, 11, 27,29,33,37: pp1047 Ex. 3,7,15,17,25,29,33,37
10/25 Wed p. 1079 Ex 1,5,7,23,27,41,47,51,55
LAB II DUE FRIDAY.
Here are two limit solutions
limit1 in pdf and in maple
limit2 in pdf and in maple
- Fri, Exam 3 will be Wednesday Nov 8
- lagrange multipier exampes in pdf and in maple
- region problem in pdf and in maple
- silo problem in pdf and in maple
- Week 10, 10/30 Mon
- text % 15.4 p. 1106 ex 1,7,17,19,23,27,33,37
- two cylinder in pdf and in maple
Week 11, 11/6 Mon solutions to Sample Exam III in pdf and in maple
Mon p. 1126 ex. 33,35,37 Lab 4 is due friday 11/17/2006
Wed triple int in maple and in pdf
two cylinders int in maple and in pdf
silo problems in maple and pdf
Week 13, 11/20 Mon %16.1 & 16.2 pp. 1148 Ex. 9-21 odds
pp. 1058-1059 ex 23,25,27,29
- Wed covered 15.7 pp. 1136-37 please do EX.9,13,14
- Thurs is Thanksgiving,
Week 14, 11/27 Mon
due Wednesday 12/6 at 4:30 p.m.
.Wed we will meet in the lab today
Fri 12/1 Assigned Problems p. 1179 ex5,9,17,19,21
Mon Sample questions for Final Exam ( updated 12/6)
Some solutions (maple or pdf)to sample questions: as students ask me questions I will add to this file.
- Wed the snocone is maple or pdf
due FRIDAY 12/8 at NOON
Parker, Steelers run over Browns
Use Green's Theorem.
- Graph and find the equation of a line and plane in space.
- Graph and find the equations of surfaces in space such as cylinders and quadric surfaces.
- Convert between rectangular, cylindrical and spherical coordinates.
- Differentiate and integrate vector-valued functions.
- Find the unit tangent vector and principal unit normal vector of a smooth curve and use to find the arc length .
- Find the tangential and normal components of acceleration for a smooth curve.
- Describe graphs, level curves and level surfaces of functions of several variables and evaluate limits of functions of several variables.
- Discuss the continuity and differentiability of a function of several variables.
- Find partial derivatives, directional derivatives, gradients and differentials of functions of several variables and use them to solve applied problems.
- Find equations of tangent planes and normal lines to surfaces.
- Use the chain rule for functions of several variables (including implicit differentiation).
- Find extrema of functions of several variables using the second partials test and Lagrange multipliers and solve applied problems.
- Evaluate iterated integrals and use them to find the area of plane regions.
- Evaluate multiple integrals in rectangular, polar, cylindrical and spherical coordinates and use them to solve applications involving volume.
- Use a Jacobian to change variables in multiple integrals.
- Identify conservative fields.
- Find the curl and divergence of a vector field and the flux of a field through a surface and solve applied problems.
- Evaluate line integrals and solve applied problems.
- Identify when a line integral is independent of path and use the Fundamental Theorem of Line Integrals.
Week 16 12/11