Assigned |
Due |
Read |
Type
of homework |
Exercises |
---|---|---|---|---|
8/31 |
extended |
Webwork |
Do this on your own: HW set 0 |
|
9/2 |
extended | Webwork |
Do this on your own: HW set
1,
problems 1-15 |
|
9/2 |
9/9 |
Turn in |
Written
assignment 1 |
|
9/6 |
extended | 1.1 |
Webwork |
Do this on your own: HW set
1,
problems 16-27. |
9/7 |
9/14 |
1.1 |
Prepare
for
quiz |
You may work together: 1.1.2,
5-8, 11, 14, 19, 20, 47, 49, 52 |
9/9 |
9/14 |
1.2 |
Prepare
for
quiz |
You may work together:
1.1.39,
40, 45, 46, 48, 53-55 |
9/12 |
9/14 |
1.2 |
Prepare
for
quiz |
You may work together:
1.1.57-66 |
9/13 |
9/20 |
introduction.nb |
Mathematica |
Download the introduction.nb Mathematica file above,
read it, and experiment with it |
9/14 |
1.2, 1.3 |
Now new assignment today. Keep playing with introduction.nb on Mathematica. It should keep you busy for now. | ||
9/16 |
9/20 |
1.3 |
Webwork |
Do this on your own: HW set
1,
problems 1-35 |
9/19 |
9/27 |
1.4, 1.5 |
Webwork |
Do this on your own: HW set
2,
problems 1-15 |
9/20 |
9/27 |
1.5 |
Mathematica |
Download the precalculus.nb Mathematica file above, read it, and experiment with it. You may skip 3.3 on one-to-one and inverse functions for now. We will cover it soon. Pay particular attention to Ch. 4 on plotting functions. |
9/21 |
9/27 |
1.6 |
Webwork |
Do this on your own: HW set
2,
problems 16-25 |
Turn in |
Use Mathematica to do
1.5.3-6,
13, 14, 20. Submit a printout of your Mathematica session in the
envelope next to my office door and the notebook file by e-mail by 5 PM
on the due date. |
|||
9/23 |
9/27 |
1.6 |
Webwork |
Do this on your own: HW set
2,
problems 26-35 |
9/26 |
1.6 |
No
new homework this week |
||
9/27 |
1.6 |
|||
9/28 |
1.6 |
|||
9/30 |
1.6 |
|
No new homework to turn
in. But I recommend that you work on the Review problems p. 77-79
in Stewart. (Problems 23-30 are on material we haven't covered
yet.) Pay particular attention to the concept check exercises on
p. 77, as lack of such knowledge seemed to hurt you most on the exam. |
|
10/3 |
1.6 |
|
No new
homework to turn
in. Do exercises in the book as part of your review. Especially, do
exercises on material that you find difficult. Come to this week's
problem solving sessions to get more experience. |
|
10/4 |
||||
10/5 |
||||
10/7 |
|
1.6 |
|
No
new homework this week |
10/10 |
10/19 | Principles
of Problem Solving on p.80-85 and 2.1 |
Webwork |
Do this on your own: HW set
3,
problems 1-15 |
10/11 |
10/19 | Webwork |
Do this on your own: HW set
3,
problems 16-23 |
|
10/11 |
10/12 | Look at |
We will solve some of the
following exercises in class tomorrow. You don't have to turn them in,
but you should attempt them before coming to class so you get more out
of the discussion. p 78-79: 10, 25, 26 p. 85: 11, 18-20 Prove by induction that 13+23+33+ ... +n3 = n2(n+1)2/4. |
|
10/12 |
10/19 | 2.1 |
Webwork |
Do this on your own: HW set
3,
problems 24-36 |
10/14 |
10/19 | 2.2 |
Webwork |
Do this on your own: HW set
3,
problems 37-50 |
10/19 |
10/25 | 2.3 |
Webwork |
Do this on your own: HW set
4,
problems 1-15 |
10/21 |
10/25 | 2.3 |
Webwork |
Do this on your own: HW set
4,
problems 16-30 |
10/24 |
10/31 | 2.4, 2.6 |
Webwork |
Do this on your own: HW set
5,
problems 1-15 |
10/25 |
10/31 | 2.4, 2.6 |
Webwork |
Do this on your own: HW set
5,
problems 16-25 |
10/26 |
10/31 | 2.4, 2.5 |
Webwork |
Do this on your own: HW set
5,
problems 26-40 |
10/28 |
|
2.5 |
No new homework, but I
recommend working on the following problems in preparation for the
exam. p. 78 True/false quiz 8-11 p. 79 23-27 p. 85 11-20 p. 176 Concept check 1-6 p. 176-177 True/false quiz 1-11, 16 P. 177-179 Exercises 1-26, 31.a, 48.a, 53, 54.a You can also work on any number of limit problems at the end of each section. Odd numbered problems have solutions in the back of your textbook. |
|
11/1-2 |
|
2.7 |
|
|
11/4 |
11/9 |
2.7 |
Prepare for quiz | You may work together: Quiz
problems 1 |
11/7 |
2.8, 2.9,
Problems Plus on p. 180 |
No new homework. Keep working on quiz problems 1. | ||
11/8 |
11/16 |
3.1 |
Webwork |
Do this on your own: HW set 6, problems 1-15 |
|
Mathematica |
Download limits.nb and play with
it until you understand how you can use Mathematica to work with
limits, recursive and inductive formulas, and equations of tangent and
secant lines. |
||
11/9 |
11/16 |
3.2 |
Webwork |
Do this on your own: HW set
7,
problems 1-10 |
11/11 |
11/16 |
3.2 |
Webwork |
Do this on your own: HW set
8,
problems 1-15 |
11/16 |
Prepare for quiz | You may work together: Quiz
problems 2 |
||
11/14 |
3.3, 3.4 |
No new homework. Keep working on quiz problems 2 | ||
11/15 |
11/22 |
3.4, 3.5 |
Webwork |
Do this on your own: HW set
9,
problems 1-20. Also notice the extended deadline on HW sets 6-8 |
11/16 |
11/22 |
3.5, 3.6 |
Webwork |
Do this on your own: HW set
10,
problems 1-6 You may work together: HW set 10, problems 7-10 |
11/18 |
11/22 |
3.5, 3.6 |
Webwork |
Do this on your own: HW set
11,
problems 1-13 You may work together: HW set 11, problems 14, 15 |
11/21 |
11/28 |
3.6, 3.8,
3.9 |
Webwork |
Do this on your own: HW set
12,
problems 1-10. Note the Monday deadline. |
11/22 |
11/28 |
3.9 |
Webwork |
Do this on your own: HW set
13,
problems 1-15. Note the Monday deadline. |
11/23 |
3.9 |
No new homework. Happy
Thanksgiving! |
||
11/28 |
3.9, 3.10 |
No new homework, but I
recommend working on the following problems on in preparation for the
exam p. 270 Concept check 1-4 p. 270-271 True/false quiz 1-11, 13 p. 271-273 1-47 (randomly pick 10 of these), 54-59, 63-66, 77-79, 81-83, 86, 87, 90, 100-102 Be sure to look at the following very interesting problems. They make you think, which is good. p. 273 103-106 |
||
11/29 |
3.10, 3.11 |
No new homework. Study for
the exam. |
||
11/30 |
3.10, 3.11 |
No new homework. |
||
12/2 |
3.11,
3.5, 3.7 |
No new homework, but a good
way to spend some time this weekend would be to work out the remaining
identities and derivatives involving hyperbolic functions and their
inverses. Also, think about the extra credit problem on the exam. |
||
12/5 |
12/13 |
4.1, 4.2,
4.3 |
Webwork |
Do this on your own: HW set
14,
problems 1-15 |
12/6 |
12/13 |
4.2,
4.3 |
Webwork |
Do this on your own: HW set
15,
problems 1-15 |
12/13(at
5PM) |
Turn in |
You may work together: 4.2.6,
21, 22, and problem 5 on Exam 3 (Hint for 4.2.21: Do 22 first, then use what you learned in 22 and induction) |
||
12/7 |
12/13 |
4.4 |
Webwork |
Do this on your own: HW set 16, problems 1-5 |
12/13 (at 5PM) | Turn in | You may work together:
4.2.29. 36 |
||
12/9 |
12/13 |
4.4, 4.7 |
Webwork |
Do this on your own: HW set
17,
problems 1-12 |
12/12 |
12/15 |
5.1, 5.2, 5.3 |
Webwork |
Do this on your own: HW set
18,
problems 1-10 |
12/13 |
12/15 |
Webwork |
Do this on your own: HW set
19,
problems 1-6 |
|
12/14 |
4.10 |
|
No new homework to turn in. But you should read 4.10 in the textbook. It talks about antiderivatives, which we mentioned in class today. Also diffandint.nb is a Mathematica notebook which reviews almost everything we learned about derivatives and integrals except for related rates. A few parts go into more detail than we did (e.g. Riemann sums), but overall I'd say it's a good summary. It also shows you how to use Mathematica to compute derivatives--it's really easy. |