Math 109 - Schedule.

Approximate Lecture Schedule (ECCLES text)
It is very important for you to read the material before each lecture.


Week	ending on	Monday	Wednesday	Friday
1	Sept 27			1.1+1.2
2	Oct 4	1.1+1.2	2.1+2.2+2.3	2.3
3	Oct 11	3.1-3.2	4.1, 4.3	4.2, 4.4
4	Oct 18	Review	Exam 1	5.1
5	Oct 25	5.2	5.3	5.4
6	Nov 1	6.1, 6.2	6.3, 7.1, 7.2	7.3, 7.4
7	Nov 8	7.5-7.7	8.1-8.4	8.5, 9.1
8	Nov 15	Holiday	9.2, 9.3.	9.3
9	Nov 22	Review	Exam 2	cardinal numbers
10	Nov 29	15.1 15.2	16.1, 16.2	Holiday
11	Dec 6	17	18	18, 23
12	Dec 13		Final Exam

FINAL EXAM: Wednesday, December 11, 2013; 8:00am - 11:00am; in CSB002.

Math 109 - Homework Assignments.

Please drop your HW assignment in the HW drop-box (basement of the AP&M building) each Wednesday by 5:00pm. No late HW will be accepted. When writing up your homework assignments, please follow the formatting guidelines (courtesy of D. Meyer and T. Melcher.) Students are allowed to discuss the homework among themselves, but are expected to turn in their own work — copying someone else's is not acceptable. Homework scores will contribute 20% to the final grade.

Although you are required to turn in only the HW problems listed below, you are strongly advised to attempt solving as many problems as possible from each section as well as the problem sections at the end of each chapter.

HW 1, due on Wednesday, October 9.
1.2, 1.3, 1.5, 2.1 (i-vii), 2.4, 2.6. page 53: 1, 2.

HW 2, due on Wednesday, October 16.
3.4, 3.6, 3.8(i) and (iv), 4.2, 4.3, 4.4, 4.6, 4.7, pages 53-54: 4, 6, 9, 11.

HW 3, due on Wednesday, October 23.
5.1, 5.2, 5.7, pages 54-56: 12, 14, 20.

HW 4, due on Wednesday, October 30.
5.5, 5.6; pages 55--57: 13, 16, 17, 21, 22, 25.

HW 5, due on Wedensday, November 6.
6.4, 6.5, 6.6, 6.7
7.3(iv)-(vi), 7.4(v) and (viii), 7.5, 7.6, 7.7
pp. 115-117: 5, 11(vi)-(x).

HW 6, due on Friday, November 15.
8.1, 8.2, 8.3; pages 117-119: 15, 16(iv)-(vi), 17, 18, 19.

HW 7, due on Wednesday, November 20.
N/A

HW 8, due on Wednesday, December 4.

1) Construct a bijective function
f:{(x,y) | x^2+y^2<1} ---> R^2.

2) Prove that there does not exist a surjective function
f: N ---> R.

15.2, 15.4, 15.6

16.2, 16.4

page 225: 1, 7.

HW 9.