Problems are from Brown and Churchill,
"Complex Variables and Applications," 8th
ed. unless otherwise indicated.

If I write S2, p. 4-5: 3, 4, 10 :
it means do problems 3, 4 and 10 at the end of
Section 2 on pages 4-5 of the book.

(Subject to Change!)

**Homework #0: **(Due Tuesday, September 28
in Section.)

S2, p. 5: 3, 4, 10

S3, p.8: 1

S4, p. 12: 3, 4.

These problems on basic properties of complex
numbers will not be collected but they will be covered in Section.

_________________________________________

**Homework #1: **(Due Tuesday, October 5 in Section.)

S5, p. 14-15: 2, 8, 14

S8, p. 22: 1, 4, 5cd,
6, 9,
10

S10, p. 29-31: 1, 2,
6, 7

S38, p.121: 2, 3, 4

_________________________________________

**Homework #2: ** ** **(Due Tuesday,
October 12 in Section.)

S11, p. 31: 1 -- 3

S12, p. 37: 1 -- 3

S14, p. 44: 2, 3, 7

S18, p. 55-56: 5,
10, 11

S 20, p. 62-63: 1, 3, 4, 9 (Do not hand in
#9.)

**_________________________________________**

**
****Homework #3: ** (Due
Tuesday, October 19 in Section.)

Problems 6.1 and 6.2 in the following file:
Taylor Exercises.pdf.

S23, p. 71-72: 1, 2, 6

S25,
p. 77-78: 1, 2, 4
(#7 will be done In class.)

~~S26, p. 81-82: 1ab, 2, 4, 7 ~~ (moved to Homework 4.)

**_________________________________________**

TEST #1: Wednesday October 20 in class

_________________________________________

**
****Homework #4: ** (Due
Tuesday, October 26 in Section.)

S26, p. 81-82: 1ab, 2, 4, 7

S29, p. 92-93: 1,3,5,6,13

S31, p. 97-98: 2, 3, 5, 7 (Should say find z so the i\pi/2 is in log z.).

S32, p. 100: 1, 2, 5.

S33, p. 104: 1, 2, 6, 7

~~S35, p. 108: 2, 10, 15, 16. ~~ (Moved to text homework
assignment.**)**

______________________________________________________

**
****Homework #5: **
(Due Tuesday, November 2 in Section.)

~~S35, p. 108:
~~

S34 on p. 108-109: 2, 10, 15, 16.

S36, p. 114: 1, 2..

S38, p. 121: 1 and 5 **(do not turn in) **

S39, p. 125-126: 1, 3

S42, p. 135: 3, 6, 7, 8, 11a

S43, p. 140-141: 1, 2, 4, 5.

**______________________________________________________**

**
****Homework #6: **
(Due Tuesday, November 9 in Section.)

S45, p. 149: 2, 4, 5.

S 49, p. 160-163: 1, 2, 7

~~S52, p. 170-172: 1, 2, 5, 7 ~~

~~S54, p. 178-180: 1, 3, 5.~~

**______________________________________________________**

**
TEST #2:
** **Wednesday
November 10 in class**

**______________________________________________________**

**
****Homework #7: **
(Due Tuesday, November 16 in Section.)

S52, p. 170-172: 1, 2, 5, 7 (Hint: for
2a use an extension of the Cauchy Integral formula.)

S54, p. 178-180: 1, 3, 5.

S56, p. 188: 2, 4, 6

S 59, p. 195: 1-3, 7, 12, 13.

~~S66, p. 219: 1-3.~~

______________________________________________________

**
****Homework #8: **
(Due Tuesday, November 23 in Section.)

S66, p. 219: 1-3.

S67, p. 225. 1, 3, 4.

S79, p. 267. 4, 6, 8,

S 81, p. 275. 4, 6, 8 (Please use the Corollary (above) of Jordan's lemma
when solving these problems.)

Also compute the following integral

where *a*>0 and *b*>0 and
*a* is** not **equal to *b*.** **

(**Hint:** Use the Residue theorem method from class where we computed the integrals of *(1+x*^{2})^{-1}
and *(1+x*^{4})^{-1}.)

**______________________________________________________**

**
****Homework #9: **
(Due Tuesday, November 30 in Section.)

S71, p. 239: 1.

S74, p. 248. 3, 5.

S79, p. 267. 2.

S 81, p. 275. 3.

S85, p. 290: 1, 3.

**______________________________________________________**

**Final Exam:
** **Thursday December
9, 11:30a -
2:29p.**