MATH 232, Fall 2008, COURSE INFORMATION 
     
     TEXT: University Calculus (Part 2) by Hass, Weir, and Thomas. 
     
     PREREQUISITE: A grade of C or better in Math 230.
     
     GRADING: Your grade will be based on a total of 600 points as
     follows: 
              3 one-hour exams   300 points
	      Final exam         200 points
	      Homework/quizzes   100 points
	      
     FINAL EXAM: The departmental final exam is scheduled for
     December 10 (Wednesday), 8:00-9:50 p.m.	
     
     CALCULATORS: A calculator without graphing capability, text memory, 
     symbolic operations and communication ability will be allowed on 
     the final exam.
     
     COURSE WITHDRAWAL: The last day for undergraduates to withdraw from 
     a full-session course is Friday, October 17.
     
     ACADEMIC CONDUCT: Academic honesty and mutual respect (student with 
     student and instructor with student) are expected in this course. 
     Mutual respect means being on time for class and not leaving early, 
     being prepared to give full attention to class work, not reading 
     newspapers or other material in class, not using cell phones or 
     pagers during class time, and not looking at another student's work 
     during exams. Academic misconduct, as defined by the Student Judicial 
     Code, will not be treated lightly.

     CAAR STATEMENT: If you have specific physical, psychiatric, or learning
     disabilities and require accommodations, please let your instructor know 
     early in the semester so that your learning needs may be appropriately 
     met. You will need to provide documentation of your disability to the 
     CAAR (Center for Access Ability Resources) Office located in the Health 
     Services Building, 4th floor.      

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     MATH 232, Fall 2008, TENTATIVE SCHEDULE OF LECTURES

     WEEK        DAY       SECTION   TOPIC

      1       Aug. 25-29    9.1     polar coordinates
                            9.2     graphing in polar coordinates
                            9.3     areas and lengths in polar coordinates
			    9.4     conic sections
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      2       Sept. 2-5     10.1    three dimensional coordinate systems
                            10.2    vectors
			    10.3    the dot product
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      3       Sept. 8-12    10.4    the cross product
                            10.5    lines and planes in space  
			    10.6    cylinders and quadric surfaces                  
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      4       Sept. 15-19   11.1    vector functions and their derivatives
                            Review
			    Exam 1
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      5       Sept. 22-26   11.2    integrals of vector functions 
                            11.3    arc length in space  
			    12.1    functions of several variables                 
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      6       Sept.29-Oct.3 12.2    limits and continuity in higher dimensions
                            12.3    partial derivatives
                            12.4    the chain rule                   
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      7       Oct. 6-10     12.5    directional derivatives and gradients
                            12.6    tangent planes and differentials
                            12.7    extreme values and saddle points
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      8       Oct. 13-17    12.8    Lagrange multipliers
			    Review
                            Exam 2
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      9       Otc. 20-24    13.1    double and iterated integrals over 
                                    rectangles
                            13.2    double integrals over general regions    
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      10      Oct. 27-31    13.3    area by double integration
                            13.4    double integrals in polar form
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      11      Nov. 3-7      13.5    triple integrals in rectangular coordinates
                            13.6    moments and center of mass
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      12      Nov. 10-14    13.7    triple integrals in cylindrical and
                                    spherical coordinates
                            13.8    substitutions in multiple integrals		    
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      13      Nov. 17-21    Review
                            Exam 3
                            14.1    line integrals                
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      14      Nov.24-25     14.2    vector fields, work, circulation, and flux
                            
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      15      Dec. 1-5      14.3    path independence, potential functions, 
			            and conservative vector fields 
                            14.4    Green's theorem in the plane
                            Review