Math 320-1 Assignments

 Asgn
#

 Study section:

 Do Problems:

 Comments

1

 1.1 & 1.2

 On Handout,  Due Friday, 1/13
Study Sec. 1.2 through "Functions"

2

 1.2

 Sec 1.2: #3, 5, 6*, 9, 10*, 11*
*'d problems due Wednesday, Jan.18 at start of class.

3

 1.3

 Sec 1.3: #2, 4--8
The ones to be handed in will be announced on Fri, Jan 20.

4

1.4

Sec 1.4: #3, 4, 6

Study Sec. 1.4 through "Existence of Square Roots"

Hand in before class on Monday, Jan. 23:
Sec 1.3 #5, 7, 8, and Sec. 1.4 #6.

5

1.4

On Handout. Due date TBA
Study Sec. 1.4 through proof of countability of the rationals. 

6

1.4, & 1.5

Sec. 1.4: #1, 2, 5; Sec. 1.5: #3, 4.
Add to 1.5.3 "part (c)" as discussed in class.

 Finish 1.4, Study 1.5 through "Cantor's Diag. Method"

Hand in before class Monday Jan. 30:
Sec 1.4 #3, 9, Sec. 1.5 #4, Asgn 5 Handout, #1.

2.2 

 Sec. 2.2: #1--4, 7, 8
 

8

2.3  

 Sec. 2.3: # 1--4, 6, 7, 8--10
 


 Hour Exam I, Friday February 3       

 Download Review Sheet (.pdf)

9

2.4

Sec. 2.4. #2--5
In Exercise #2, first show that the sequence is monotonic.

10 

2.4 

Do problems on this handout
Some will be handed in on date TBA 

11 

2.4 

 Do problems on this handout
Note problems to be handed in on Wed. Feb. 15!! 

12 

2.5 

Sec. 2.5, #1, 3, 4, 5 
Wed. 02/15/06: Hand in Problems listed at bottom half of Asgn #11 handout.

13 

2.6 

Sec. 2.6 #1, 3 
Mon. 02/20/06: Hand in Sec. 2.5, Problems 4 & 5, and Sec. 2.6, Prob. 3  

14 

2.7 

Sec. 2.7, #2, 3, 4, 5, 10
XC: #1(b),(c), Due before Exam II (10 pts per part).

15 

Handouts 

Study handouts on Alternating Series Test
and Decimal Expansions. .
Do exercises on these handouts.


  Hour Exam II, Friday, February 24, over Sections 2.2 through 2.7, and handouts for Asgn #15.

16

Handout 

Study handout on Rearrangements of Series. Do exercises on handout.

17 

3.1, 3.2 

Sec. 3.2, #1--5, 7, 11, 12 
Study Sec. 3.1 up through second paragraph on page 77. 

18 

3.2, 3,3

Sec. 3.3, #1, 3--5, 7 
Study Sec. 2.3, pages 84 and 85 only. 


 H.W. due Friday, March 17: Section 3.2 #5, 12; Section 3.3, #1, 5

19 

4.2 

Sec. 4.2, #1, 2, 3, 5 
 

20 

4.3 

Sec. 4.2 # 6, 8;
Sec. 4.3 #1, 2, 3, 7 
Sec 4.3 #1(b) asks you to prove
g continuous at all non-zero points c .

21 

4.4 

Sec. 4.4, #3, 6, 7, 8, 10 
 

22 

4.4 

Uniform continuity exercises on
this handout 
 


 H.W. Due Monday, March 27: Section 4.3 # 5, 7; Section 4.4 # 4, 6

23

Handout on Unif. Contin

Exercises on this handout
 

24 

4.5 
Sec 4.5 #2--5, 7, AND: Show that every polynomial of odd degree has a real zero.   

 
 Hour Exam III, Friday April 7 over Sections 3.1--3.3, 4.1--4.5, and handouts on Uniform Continuity

Download Review Questions (.pdf file, 65.5KB)

25 

51, 5.2 

Sec. 5.2 #1--5 
 

26

5.2, 5.3  

Sec 5.3 #1--5, and Sec 4.4 #9. 
You don't need to have done Exercise 4.3.9 to do #5.3.2. 

27

6.2 

Sec, 6,2 #1--4, 8 
Omit "Cauchy Criterion."


HW. Due Friday, April 21: Section 5.2, #2(a) and 3; Section 5.3 # 1 and 5.

28 

6.2  

Sec. 6.2 # 5, 7, 9, 11 
Finish Section 6.2 

29 

6.4 , 6.5

Sec. 6.4 # 3, 6, 7(a)
Sec. 6.5 # 1(a) 2, 3, 5 
Study Sec. 6.4, Omit Thm 6.4.3
Study Sec. 6.5 through "Establishing Unif. Conv."

30 

Handout on Power Series 

Exercises on last page of the handout 
 

31 

6.3 

 Sec. 6.3 # 1, 2, 3
 


 H.W. Due Friday, April 28:
Exercises 6.2.3, 6.2.5, 6.4.3, and #2 and #3 on the Power Series Handout.

 

Final Exam

Friday, May 5, 10 AM --Noon

In the classroom