Help
This course has an assignment that is due by 11:55 pm Central Standard Time on Wednesday night of the first week of class.  Failure to complete this assignment will result in your removal from the course for non-participation. 

Textbooks

Access to WebAssign is required for the course, but not a printed text book.  If you purchase a used copy of the textbook, you will still have to purchase a WebAssign Access Code separately.  Access to WebAssign can be purchased from the CMU Book Store or online with a credit card. (See the Quick Start Guide at the end of syllabus.)

Calculus Early Transcendentals, 8th Edition, Stewart,James. Cengage (2016)

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WebAssign, Online Learning Environment, Cengage

There are two different purchasing options for this book. You can bundle it with a print copy or you can just purchase the WebAssign online access with an etext. 

  1. (recommended) Webassign Access only (comes with etextbook): ISBN 13: 978-1-285-85826-5

 OR

  1. Webassign Access + looseleaf copy of the textbook ISBN: 978-1-305-61669-1

Course Description

5 hours. Applications of integration; the differentiation and integration of transcendental functions, and topics in analytic geometry.  Prerequisite MA118

Course Objectives

COURSE OBJECTIVES

Students will be able to answer problems relating to the techniques of integration, improper integrals, parameterized curves, polar coordinates, infinite series and power series.

MEASURABLE LEARNING OUTCOMES

Upon successful completion of this class, students will be able to:

  • Use integration to measure volumes
  • Use integration by parts
  • Apply trigonometric identities, trigonometric substitution and partial fractions in evaluating integrals
  • Determine when integrals are improper and distinguish between convergent and divergent improper integrals
  • Consider applications of integration to geometry, physics and engineering
  • Apply concepts of calculus to parametric and polar curves to determine arc length and surface area of revolution
  • Plot points and regions using polar coordinates
  • Determine whether a series is convergent or divergent using tests
  • Find the Taylor and Maclaurin series for certain classes of functions
  • Determine the interval and radius of convergence of a power series