Math 142 Spring 2014

Please remember to do the SAIS evaluations. You may do either of the 2 classes listed MWF or Thursday. They should be automatically combined. I am especially interested in whether the Webassign material was useful.

Final Exams 11:15 class; Tuesday, May 6 at 10:15 in 60 Perkins
2:30 class: Thursday, May 1 at 12:30 in 110 Aryes
You may bring the series notes from test 4. Write on the backs of the paper too, if you want.

Homework Grades - The homework grade will be based on a total of 675 points. There will be a total of 791 points. The maximum possible however, will be 100%. I recently uploaded 2 sets of scores from the assignments submitted in in class. 'Hand in 1' was the first 4 assignments (out of 27) and 'hand in 2' was the last 5 series assignments (out of 87). Let me know if these are incorrect. The homework grade counts like a test (16%).

Test 4 Rework - You may rework test 4 for a better grade. Redo the parts you missed on separate paper and hand in with the test in class on Wednesday. I will be here Tuesday morning if you have questions.

Test 4 will be Thursday, Apr 17. It covers the material through 10.6.

You may bring these notes to the test. Infinite Series Notes Infinite Series Notes pdf format or MS-word doc

Test 3 will be Thursday, Mar 27. It covers the material through 8.4.

Test 2 will be Thursday, Feb 27. It covers the material through 7.4.

Test 1 will be Thursday, Jan 30. It covers the material through 5.6.

Course Policies

Text: Calculus, by Jon Rogowski. (2nd edition - early transcendentals version). Textbook Options We will cover section 4.9, chapters 5, 6, 7 and 10.

Tests: There will be four hour tests, plus a comprehensive final exam.

Homework: Homework problems will be done using webassign. Homework will be assigned every class day. It is important to keep up with the assignments. The best way to learn math is to struggle with lots of problems. The homework will count as much as a test (16%).

Grades: The 4 tests and the homework will count for 80% of the grade and the final exam 20% of the grade. Neither tests nor the homework will be dropped. On the homework, I will not count all of the available points, so anyone who works faithfully at it will get a good homework grade. Grades will be computed on a scale no more stringent than the standard university scale of 90-100% A, 87 - 89% A-, 83 - 86 B+, 80-82% B, 77 - 79% B-, etc. Some consideration will be given to steady improvement throughout the term; of course consideration will also be given to a steady decline throughout the term.

Calculator: You should have a graphing calculator for this course. The Math Dept recommends the TI-84, But you are not required to have this particular model. For example, any TI graphing calculator (the TI - 81 or 82) or Sharp or Casio is fine. You will always be allowed to use a calculator on tests, but you may only use a calculator that does not have symbolic algebraic routines, so no TI-89's, Ti-92's or the like.

Syllabus and suggested problems from the text
Webassign page

Series worksheet
Geometric Series worksheet
Infinite Series Notes pdf format or MS-word doc
Infinite Series Practice (pdf format)
Integral Test Picture
Iteration of Functions pdf format or MS-word doc
Integration Review pdf format or MS-word doc
Heaviside Method for Partial Fractions   pdf format or MS-word doc
Centers of Mass pdf format
Area Worksheet pdf format or MS-word doc

Supplementary Problems

1. Let R be the region bounded by y = x 2 and y = x + 2. Find:

a) the area of R

b) the volume of the solid if R is rotated about the x-axis

c) the volume of the solid if R is rotated about the the line x = 4

2. a) Find and compute exactly.

b) Use the numerical integrator on your calculator (TI-X; X < 86) to find with b = 10; b = 100; b = 10,000 and b = 106. Write down the calculator you are using.

c) Do the answers in b) make sense? Explain.

3. Let R be the region from problem #1 and assume its density is k. Find the center of mass of R.

4. Find a function f(x) such that f(0) = 0 and whose first 7 derivatives at x = 0 are 1, 2, 3, 4, 5, 6, and 7.

Last update: April 29, 2014, 9:14 am