M170 / 171: Calculus I
Boise State University, Fall 2000

 
Instructor:
Stephen Brill
Office:
MG 218-A
Phone:
(208) 426-3122
Fax:
(208) 426-1356
E-mail:
brill@math-cs.idbsu.edu


Class meetings: 11:40 a.m. to 12:30 p.m.
  • Lectures occur every Monday, Tuesday, Wednesday, and Friday in room MG 106.

  • Computer labs occur most Thursdays in room MG 104.

  • On selected Thursdays we will not have computer labs and we will instead meet in MG 106.


  • Textbooks:
  • Calculus: Early Transcendentals (Fourth Edition) by Stewart (Chapters 1-5)
  • Laboratory Manual for Calculus, Boise State University by Kenny


  • Office hours:
    Monday, Wednesday, and Friday from 12:30 p.m. to 1:30 p.m. Other times by appointment.

    Homework:

    The purpose of homework is to give students the opportunity to work with and become familiar with the important concepts of the course. Homework will be assigned regularly but will not be graded. Collaborative work on homework exercises is encouraged. You will have the opportunity to discuss homework exercises in class.

    Grading policy:
    Your grade will be determined by your performance in five areas: Your grade will be computed via the following algorithm. Let x be the number of points accumulated throughout the semester (between 0 and 100):

    A: x > 90
    B: 80 < x < 90
    C: 70 < x < 80
    D: 65 < x < 70
    F: x < 65


    The following two paragraphs are taken verbatim from the Department of Mathematics and Computer Science's "generic syllabus" for M170:

    Learning Objectives
    Our first semester calculus course has the usual objectives of a calculus course which is used by other disciplines on campus. As a service course taken primarily by non-majors, M170 stresses neither the aesthetic side of mathematics nor the idea that of mathematics as the study of patterns.
    Through the course of the semester, successful students will be expected

  • To develop an understanding of the derivative and how it can be used in solving problems.
  • To understand the relationship between the derivative and the graph of a function.
  • To be sufficiently practiced in basic algebra to set up and solve equations and inequalities involving functions and their derivatives.
  • To recognize that the integral is an operator which can be approximated through Riemann sums and is (in a sense) an anti-derivative of the integrand.
  • To have mastered the basic formulae for differentiation and integration.


    Assessment of Learning Objectives
    Students will be assessed by evaluating their ability to do problems based on the learning objectives. The problems will occur in several contexts:

  • Periodic problem sets for homework serve both as learning and assessment tools. Classroom activities may vary depending on students' performances on homework assignments.
  • Problems given on in-class examinations are designed to give students the opportunity to demonstrate their ability to apply rules and formulae to the solution of simpler problems.
  • Instructor-optional take-home examinations designed to evaluate the students ability to solve more complicated and time-consuming problems. These problems give students the opportunity to demonstrate their ability to use technology to solve problems that are not amenable to simple analytic techniques.



    This page was most recently updated on 29 August 2000.
    http://math-cs.idbsu.edu/~brill/teaching/m170_f00/syll.html