
Problems are due at 11:59pm. (I won't check until the next morning.)

Late homework will not be accepted.

You are encouraged to work together on these problems.

They may be handed in jointly (unless I change my mind).

Present work neatly.

Label each problem and page number.

Assemble them in correct order.

Scan your homework into one .pdf

Do not email me homeworks, late, early, or otherwise.

Parentheses "( )" mean that problem is not to be handed in.


Homework
2, due 9/7
 I.1: 1BGH, 2CD, 4
 I.2: 2BC, 4, 6ABC (hints in back of book)

Homework
3, due 9/13
 I.4: 3ABC
 I.5: 1BE, 2AB, 3, 4

Homework
4, due 9/20
 I.6: 1BC, 2AC, 3
 I.7: 1AB, 4, 5
 I.8: 1AB

Homework
5, due 9/27
 II.1: 2, 3, 8, 10BC
 II.2: 3, (5)
 II.3: 3

Homework
6, due 10/6

Homework 7, due 10/25
 III.1: 1BC, 2, 3
 IV.1: 1AC, 5 (use the ML theorem)

Homework 8, due 11/3
 IV.2: 2 (you'll need to use two different branches of the log)
 IV.4: 1H (where are the discontinuities? for which pieces of the function?)
 IV.5: 2

Homework 9, due 11/8
 V.2: 8, 9, 10 (Hint: This should be easy. Ask for a hint if not.)
 V.3: 6 (Hint: Use a convergence test. Not the one I hate.)

Homework 10, due 11/17

Homework
11, due Friday 12/1

Homework
12, due Friday 12/8
 VI.2: 7, 8AB
 VII.1: 1ACDE, 2B, 3AD
 VII.2: 4
