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Brian Gill's
Home Page
Spring Schedule
Syllabus
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Multivariable Calculus
MAT 2228
Welcome to the course pages for Brian Gill's Spring 2008 Multivariable
Calculus Course!
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Instructor: Dr. Brian Gill
Office: OMH 209
E-mail: bgill@spu.edu
Phone: 206-281-2954
Spring 2008 Office Hours:
Mon., Wed., and Fri.: 9:00-9:50
or any time my office door is open
or other times by appointment
My Math Lab Hours (in OMH 126):
Monday 2:00-4:30
I will not be on campus at all
on Tuesday and Thursday due to research work at UW.
Course syllabus
My Schedule |

All daily online WebAssign homework assignments for this course will
be posted on Blackboard.
Written homework assignments:
Exam #2 will be Monday, May 19.
Information about the exam.
- Written homework #6, due Wednesday,
May 14
Section 17.1 # 2, 3, 19, and 27. Please use Maple to
produce the graphs for 19 and 27, and turn in printouts of your graphs.
- Written homework #5, due Wednesday,
May 7
Section 15.6 #3, 27a, 36, and 38.
Section 15.7 #1, 3, 4, 35, and 46. For extra credit, you can also do #53.
- Written homework #4, due Monday, April
28
Section 15.1 # 2d
Section 15.3 # 3 and 4
Section 15.4 # 10 (please use Maple for the graph and turn in a
printout)
Section 15.5 # 17, 36, and 43
Exam #1 will be Friday, April 18.
Information about the exam.
- Written homework #3, due
Wednesday, April 16:
Section 14.2 # 1, 2, 7, and 47 Section 14.3 # 11, 29, 36, and 38 Section 14.4 # 2, 5, and 7
- Written homework #2, due
Friday, April 11:
Section 13.4 # 9, 18, 42, and 45. Section 13.5 # 14, 46, and 69.
Section 14.1 # 7, 9, 10, 11, 19-24, 25, 27, 31, 32, and 37.
(For exercises 7, 9, 10, 11, and 25, please sketch the graph by hand. For
exercises 19-24, make sure that you include clear explanations for your
choices -- most of the credit will be for the explanation, not the matching
itself. For exercises 27, 31, 32, and 37, please use Maple to produce graphs
and turn in printed copies of the graphs.)
- Written homework #1, due
Wednesday, April 2:
Section 13.1 # 5, 23, 25, and 30
Section 13.2 # 1, 4, and 6 Section 13.3 # 1, 12, 49, 55 (just prove 4 and 5, not 2), 57, and 58
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