MATH:112:02            Calculus II                   Fall, 2009

                                 Syllabus

         Instructor:   Kenneth Brakke

         Office:       009 Seibert Hall

         Office phone: 4466

         Office hours: 9:00 - 11:00 MWF, 1:00-3:00 TTh officially.
               I am usually in my office 9:00 to 5:00 except for lunch 
               and my other classes (3:00-4:05 MWF and 10:00-11:35 TTh).
               You can also make an appointment.

         Email: brakke@susqu.edu.  When emailing me, please use a 
               recognizable subject line, such as "Calc 2 question".
               Blank subject lines and vague subjects such as 
               "a question" will likely get your email tossed as spam.
               Students are expected to read their email regularly, as
               that will be my principle way of communicating outside
               of class.

         Text: Single Variable Calculus, Concepts and Contexts, 
               4th edition, by James Stewart. Chapters 5-8.

         Software: I recommend http://www.wolframalpha.com, which is a
               new free web site that can solve many of the types of
               problems we will study, and also show solution steps.
               We also have the mathematics program DERIVE, available 
               on the campus network.
 
         Blackboard: This course is available on the campus Blackboard
               site, http://blackboard.susqu.edu.  I will be using it
               as a gradebook for homework, quizzes, and exams. Daily
               assignments and other information will be posted.

         Goals: To see how the basic concepts of calculus can be applied
                to a wide range of problems, and to develop the tools
                to solve such problems.
 
         Topics: Applications of derivatives and integrals. Techniques
                 of integration. Differential equations. Numerical
                 integration. Improper integrals. Polynomial approximations
                 and infinite series.  

         Grading:  Homework           100 pts
                   Quizzes             50 pts
                   3 hour exams       100 pts each   
                   Final exam         150 pts
                                      _______
                   Total              600 pts

         The exact correspondence between points and letter grades will be 
         determined at the end of the semester.  Letter grades are usually
         close to the traditional 90-80-70-60 scheme. 

         Homework will be assigned daily, to be handed in at the start
         of the next class.  It will be graded, and returned the following
         class.  Late homework is worth half credit, unless excused in
         advance.  Quizzes may be made up for full credit if you arrange
         in advance, or let me know promptly by email if you are absent
         due to illness.

         Free tutoring is available in the Math Tutoring Center in the 
         lower level of the Library: Sun 6-10 p.m.; MTWTh 12:30-4:30,6-10.

         Attendence policy: Be here.  You are subject to the attendence
         policy in the Student Handbook.  Excessive absences will result 
         in a lower grade, and six of absences can get you an F.  Please 
         explain any absences, beforehand if possible.

         Policy on cheating: Don't.  Studying together to understand the
         material is fine, but the work you hand in is to be your own.
         See the Student Handbook statement on academic honesty.


         For Freshmen: This course qualifies as an Analytical Thought
         course in the new Central Curriculum.

         Analytical Thought learning goals:

         1. Abstract a problem into a symbolic or mathematical model
            or framework.

            This course will topics including derivatives, integrals,
            differential equations, and power series, which are 
            abstractions unifying a vast array of applications.

         2. Interpret such a model of framework in terms of a real-
            world construct.

            Applying a fundamental abstraction to a particular real-
            world problem involves recognizing the abstraction
            involved, formulating the problem mathematically, using
            mathematical algorithms to solve the problem, then 
            translating the mathematical answer back to the real-
            world situation.
            
         3. Reason from precisely stated principles using deductive
            methods and draw valid conclusions.

            Each algorithm has specific prerequisites for its validity,
            and specific techniques for valid solution.

         4. Recognize, manipulate and reason from or about abstract
            patterns.

            The abstract patterns involved here are centered around
            rate of change, approximation, and dealing with infinities
            both small and large.            
         

Susquehanna University assumes no responsibility for the content of this personal web page. Please read the disclaimer.