I have posted the final scores. If you want to look at your final exam, come by my office. On Thursday, I won't be in in the morning, but I'll be around part of the afternoon, and probably most of Friday.
Overall comments:
Have a good summer!
Help: Math Help Room SI |
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Fritz
Keinert
464 Carver
294-5223
keinert@iastate.edu
Office hours: M-F 10-11am
Class meetings: MTuThF 11:00-11:50am, Carver 160
This is the second semester of the 3 semester calculus sequence. More information about all calculus courses can be found at http://www.math.iastate.edu/calculus/. This includes course objectives and old midterm and final exams.
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Varberg/Purcell/Rigdon
Calculus, 8th edition
ISBN 0-13-081137-8
Your grade will be determined by your scores on the departmental midterm (30%), departmental final (30%), homework assignments (20%) and end-of-chapter quizzes (20%).
There will be departmental exams on February 23 (90 minutes) and sometime during finals week (120 minutes).
There will be a homework assignment for every section. Homework assignments will be administered in MapleTA, which is an online testing program. You can access it from any computer with a web connection. For the homeworks, you only need to get 80% of the points to get full credit. That is because every one of you will lose some points because you did not type in the answer in just the right form that MapleTA wanted. The homework problems come from the Edwards and Penney calculus book, because we don't have test banks for our own book.
We will also have a total of 5 in-class quizzes (see schedule)
If you have a disability and require accommodations, you should obtain a Student Academic Accommodation Request (SAAR) from the Disability Resources office (Student Services Building, Room 1076, 294-6624 or TDD 294-6335, awoniyib@iastate.edu). Please contact your instructor early in the semester so that your learning needs may be appropriately met.
Dates |
Day |
Topics |
HW |
Week 1 Jan 9-13 |
M | Overview of class Review of integration from Math 165 |
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| Tu | Section 6.1: The Area of a Plane Region | HW 6.1 | |
| Th | Introduction to MapleTA | MapleTA Intro | |
| F | Section 6.2: Volumes of Solids: Slabs, Disks, Washers | HW 6.2 | |
Week 2 Jan 16-20 |
M | MLK Day: no class | |
| Tu | Section 6.3: Volumes of Solids: Shells | HW 6.3 | |
| Th | Section 6.4: Length of a Plane Curve, Surface Area | ||
| F | Section 6.4: Length of a Plane Curve, Surface Area | HW 6.4 | |
Week 3 Jan 23-27 |
M | Section 6.5: Work | HW 6.5 |
| Tu | Section 6.6: Moments, Center of Mass | HW 6.6 | |
| Th | Section 6.7: Chapter 6 Review | ||
| F | Chapter 6 Quiz / Chapter 6 Homeworks due | Ch 6 Quiz | |
Week 4 Jan 30-Feb 3 |
M | Section 8.1: Integration by Substitution | HW 8.1 |
| Tu | Section 8.2: Some Trigonometric Integrals | HW 8.2 | |
| Th | Section 8.3: Rationalizing Substitutions | HW 8.3 [Hint] | |
| F | More on Trigonometric Integrals, Rationalizing Substitutions | ||
Week 5 Feb 6-10 |
M | Section 8.4: Integration by Parts | HW 8.4 |
| Tu | Section 8.5: Integration of Rational Functions | HW 8.5 | |
| Th | Section 8.6: Chapter 8 Review | ||
| F | more chapter 8 review | ||
Week 6 Feb 13-17 |
M | Chapter 8 Quiz / Chapter 8 Homeworks due | Ch 8 Quiz |
| Tu | Section 9.1: Indeterminate Forms of Type 0/0 | HW 9.1 | |
| Th | Section 9.2: Other Indeterminate Forms | HW 9.2 | |
| F | Section 9.3: Improper Integrals: Infinite Limits of Integration | HW 9.3 | |
Week 7 Feb 20-24 |
M | Section 9.4: Improper Integrals: Infinite Integrands | HW 9.4 |
| Tu | Review of all previous sections | ||
| Th | Review of old Midterms during class Evening Midterm (8-9:30pm) in Gilman 1002 |
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| F | no class | ||
Week 8 Feb 27-Mar 3 |
M | Review of Midterm Exam | |
| Tu | Section 10.1: Infinite Sequences | HW 10.1 | |
| Th | Section 10.2: Infinite Series | HW 10.2 | |
| F | Section 10.3: Positive Series: The Integral Test | HW 10.3 | |
Week 9 Mar 6-10 |
M | Section 10.4: Positive Series: Other Tests | HW 10.4 |
| Tu | Review | ||
| Th | Quiz on Chapter 9 and Parts of Chapter 10 | Ch 9/10 Quiz | |
| F | Homeworks due / no class | ||
| Spring Break | |||
Week 10 Mar 20-24 |
M | Section 10.5: Alternating Series, Absolute Convergence, and Conditional Convergence | HW 10.5 |
| Tu | More on Absolute and Conditional Convergence | ||
| Th | Section 10.6: Power Series | HW 10.6 | |
| F | Section 10.7: Operations on Power Series | HW 10.7 | |
Week 11 Mar 27-31 |
M | Section 10.8: Taylor and Maclaurin Series | HW 10.8 |
| Tu | More on Taylor and Maclaurin Series | ||
| Th | Review of Chapter 10 | ||
| F | Chapter 10 Quiz / Homeworks due | Ch 10 Quiz | |
Week 12 Apr 3-7 |
M | Section 11.1: The Taylor Approximation to a Function | HW 11.1 |
| Tu | More on Taylor Approximations | ||
| Th | Review of Chapter 10 | ||
| F | Section 11.2: Numerical Integration | HW 11.2 (extra credit) |
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Week 13 Apr 10-14 |
M | Section 12.1: The Parabola | HW 12.1 |
| Tu | Section 12.2: Ellipses and Hyperbolas | HW 12.2 | |
| Th | Section 12.3: More on Ellipses and Hyperbolas | HW 12.3 | |
| F | more on ellipses and hyperbolas | ||
Week 14 |
M | Section 12.4: Translation of Axes | HW 12.4 |
| Tu | Section 12.6: The Polar Coordinate System | HW 12.6 |
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| Th | Review of Conic Sections | ||
| F | Chapter 12 Quiz / Homeworks due | Ch 12 Quiz | |
Week 15
Apr 24-28 |
M | Section 12.7: Graphs of Polar Equations | HW 12.7 |
| Tu | Section 12.8: Calculus in Polar Coordinates | HW 12.8 | |
| Th | Chapter 12 Review | ||
| F | Review of all material / Homeworks due | ||
Finals Week May 1-5 |
W | Final Exam (2 hours) Wednesday, May 3 12-2pm Kildee 125 |
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The Math Department maintains a Help Room in Carver 385. The tutors there can answer questions about any 100-level math course. Bring your own textbook, the tutors don't have any. The hours for Spring 2006 are
| Monday: | 1am - 4pm |
| Tuesday: | 9am - 3pm |
| Wednesday: | 10am - 2pm |
| Thursday: | 9am - 4pm |
| Friday: | 10am - 2pm |
Supplemental Instruction (SI) is a nationally recognized academic support program offering free, regularly scheduled study sessions for selected difficult 100-200 level courses. SI sessions are facilitated by SI Leaders, undergraduate students who have previously taken the course and demonstrated academic competency in the subject area.
There are two different SI leaders for Math 166 this term, each offering 3 sessions a week.
SI Leader: Chelsea
Session 1: Sundays 7:10pm @ Eaton Hall 1132
Session 2: Wednesdays 8:10pm @ Pearson 3119
Session 3: Thursdays 8:10pm @ Pearson 3119
SI Leader: Rachel
Session 1: Mondays 7:10pm @ Maple-Willow-Larch Conf. Room (located above the C-store)
Session 2: Tuesdays 6:10pm @ Pearson 2149
Session 3: Thursdays 4:10pm @ Pearson 2149
Let P be a regular polygon with 2n sides, n ≥ 2. Create the triangle XYZ in polygon P where X is any vertex, Y is the vertex directly across P from X, and Z is one of the two adjacent vertices to Y. Show that the area of polygon P is n times the area of ΔXYZ.