Office:
325G Maclean Hall
Email:
goodman at math dot uiowa dot edu
Phone:
Voice: 319-335-0791
Paper Mail:
Fred Goodman Department of Mathematics MLH The University of Iowa Iowa City, IA 52242-1419 USAOffice Hours:
MWF 1:30 and by appointment
Class Hours:
Lecture CCC: MW F at 10:30.
Lecture DDD: MWF at 11:30
in 110 MacLean Hall
I put links to the text of the first two exams, the text of the finals that I gave on two previous occasions , and a review for the final at the bottom of the page.
Final dates and times: (Exams take place in the usual classroom.)
Lecture CCC
7:30 A.M., Thursday, December 17 2009
Lecture DDD
2:15 P.M, . Monday, December 14 2009
James Stewart, Calculus (Early Transcendentals), 6th edition, Thompson/Brooks-Cole.
Assignment 1, due Thursday September 3.
Assignment 2, due Thursday September 10.
Assignment 3, due Thursday September 17.
Assignment 4, due Thursday September 24.
Assignment 5, due Thursday October 1.
Assignment 6, due Thursday October 8.
Assignment 7, due Thursday October 15.
Assignment 8, Due Thursday October 29.
Assignment 9, Due Thursday November 5.
Assignment 10, Due Thursday, November 12. You will also need this mathematica notebook to do the assignment, which involves computing approximations to integrals.
Assignment 11, Due Thursday, November 19.
Assignment for Thursday, November 26: Eat a lot, relax, have fun.
Assignment 12, Due Thursday December 3.
Last assignment, Due Thursday December 10.
There will be frequent quizzes in discussion sections; you will be informed in advance about the quizzes.
There will be two midterm exams in class, on Friday, September 18, and Friday, October 16.
There will be a comprehensive final exam at the time specified in the Fall 1999 Schedule of courses.
| Tutorial 1 | Tutorial 2 | Tutorial 3 | Tutorial 4 |
August 24: local flatness and the tangent line
September 21: differentiation and plotting with Mathematica.
September 30: implicit differentiation and graphing relations.
October 12: tangent line approximation graphic investigation.
Oct. 30: graphing with computer and calculus.
Note on notation and terminology for functions.
Note on exponential and log functions.
Note on the definition of the integral.
Link to Archimedes's proof for the area of a circle.
Final from 1999 (Engineering Calc I, but basically it's the same course.)