The printable version is no longer supported and may have rendering errors. Please update your browser bookmarks and please use the default browser print function instead.
Additions to this web site no longer count towards good deed points.
|
#
|
Week of...
|
Notes and Links
|
1
|
Sep 10
|
About This Class, Tuesday, Thursday
|
2
|
Sep 17
|
HW1, Tuesday, Thursday, HW1 Solutions
|
3
|
Sep 24
|
HW2, Tuesday, Class Photo, Thursday
|
4
|
Oct 1
|
HW3, Tuesday, Thursday
|
5
|
Oct 8
|
HW4, Tuesday, Thursday
|
6
|
Oct 15
|
Tuesday, Thursday
|
7
|
Oct 22
|
HW5, Tuesday, Term Test was on Thursday. HW5 Solutions
|
8
|
Oct 29
|
Why LinAlg?, HW6, Tuesday, Thursday, Nov 4 is the last day to drop this class
|
9
|
Nov 5
|
Tuesday, Thursday
|
10
|
Nov 12
|
Monday-Tuesday is UofT November break, HW7, Thursday
|
11
|
Nov 19
|
HW8, Tuesday,Thursday
|
12
|
Nov 26
|
HW9, Tuesday , Thursday
|
13
|
Dec 3
|
Tuesday UofT Fall Semester ends Wednesday
|
F
|
Dec 10
|
The Final Exam (time, place, style, office hours times)
|
Register of Good Deeds
|
Add your name / see who's in!
|
|
|
This assignment is due in class on Tuesday November 6. Here and everywhere, neatness counts!! You may be brilliant and you may mean just the right things, but if the teaching assistants will be having hard time deciphering your work they will give up and assume it is wrong.
Task 1. Read/reread sections 1.6, 1.7, and 2.1 in our textbook. Remember that reading math isn't like reading a novel! If you read a novel and miss a few details most likely you'll still understand the novel. But if you miss a few details in a math text, often you'll miss everything that follows. So reading math takes reading and rereading and rerereading and a lot of thought about what you've read. Remember that your prof. thinks that section 1.7 is useless fun. Also, preread the rest of chapter 2, just to get a feel for the future.
Task 2. Solve problems 17, 18, 20, 23, 25, 26, 28, 29a, and 29b on pages 56-57 and problems 1, 2, 5, 13, 17 and 18 on pages 74-76, but submit only your solutions of the underlined problems.
Just for fun. Decide if the vectors and are linearly dependent.
How Can This Be?
Two congruent triangles are assembled using congruent pieces, yet one is bigger than the other