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{\bf M W427L 93390 Summer'06}\ \ \ 
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TWTh 11:30-1:00\  ECJ 1.204;

MF 11:30-1:00\ ECJ 1.204 (93810; TA: Michael Ortiz [mortiz@math.utexas.edu]),

MF 11:30-1:00\ ETC 2.136 (93815; TA: Ricardo Teixeira [rteixeira@math.utexas.edu]),

{\bfit \5 *** Usually T W Th classes will be lectures, M F discussion sections.}    
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{\bf Instructor:}  C. Friedman \  RLM 11.140 \ 471-5161\  office hrs: T W Th 2:00-3:00pm or by appt.


Web Page (homework assignments are listed): www.ma.utexas.edu/\~{\hskip.01in}friedman
 
TA:  []
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{\bf Text and Syllabus:} {\sl Vector Calculus }, 5th ed. Marsden and Tromba,
Freeman Publ.

  Syllabus; Parts of Chapters I-VIII.( Various technical sections omitted or
discussed only briefly. Exactly which
sections will be covered, depends on how quickly we progress, etc.)
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{\bf Exams:} We will have exams on 6/27 (class 11; Tues),
7/19 (class 20; Wed), 

8/9 (Class 29; Wed); no ``final exam" (subject to Dept. approval.)

* Exam grades will be scaled (if the unscaled average is $\leq 75$) to some 
value in the $75$ to $80$ range.


 {\sl MAKEUPS WILL BE GIVEN VERY RELUCTANTLY}
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{\bf Homework:} Homework problems will be assigned each Tuesday in class and 
will be due the next Monday.
 A serious effort should be made on these
exercises. It will probably be difficult to completely learn the
course material without working problems; also exam questions may bear
some resemblance to homework exercises. Additionally, there will be a
grade associated with the homework; this will be determined by 
grading some of the homework. (There is no homework grader available
during the Summer, so it won't be possible to grade all the homework
in detail.)
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{\bf Quizes:} Three quizes will be given in the discussion classes on
6/19 (Mon), 7/14 (Fri), and 8/4 (Fri). These will {\it probably} be short
(about 1/2 hour) and consist of one problem. All three quiz grades will
be combined to form one grade counted equal to a single test grade.
 
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{\bf Final Grades:} In computing a final grade, I will
count the three tests, one total homework grade 
and one total quiz grade equally. 
(So there will be {\bf five} grades to average.)  
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