Math 14 – written homework
This is the written part of the
homework assignment. The other part of the homework is done on-line on the
World Wide Web using WeBWorK.
Unless
announced otherwise, all the homework is due two classes after it was assigned. Late homework will not be accepted (except for emergency cases). Unexcused late
and missing homework counts zero.
Date |
section |
Written Homework Assignment |
Wednesday
– |
1.1-1.5 |
Section 1.4 Exercise 1.a and 1.b (only the first point), 1.5 Exercises 7, 17 |
Friday
– |
2.1, 2.2 |
Section 2.2 Exercise 18 (solve in two ways using spherical coordinates and using epsilon and delta) and Exercise 19 |
Monday
– |
2.3, 2.4 |
Due Wednesday January 19 Section 2.3 Exercise 7.b, Section 2.4 Exercise 17 The WeBWorK homework m14w05day3 is still due Friday January
13. |
Wednesday – |
2.5 |
Due Wednesday January 19 Section 2.5 Exercise 9 |
Friday – |
2.6, |
Due Friday January 21 Section 2.6 Exercises 13.b and 19 |
Monday – |
Martin Luther King Jr. Day |
The class is moved to
the X-hour on Tuesday January 25 |
Wednesday – |
3.1. 3.2 |
Due Monday January 24 Section 3.1 Exercise 11; Section 3.2 Exercises 5, 6 |
|
3.3 |
Due Wednesday January 26, Section 3.3 Exercises 21 and 27 |
|
3.4, 3.5 |
Due Friday January 28, Section 3.4 Exercise 4 and Section 3.5 Exercises 5, 12 |
x-hour instead of the
class on January 17 – Martin Luther King Jr. Day |
4.1, 4.2 |
No written homework. Do WeBWorK only |
|
4.2, 4.3 |
Due Monday January 31, Section 4.3 Exercise 18 and prove that if a path c:R→R3 speed equal to 1 for all t (as in the arc-length parameterization case), then the acceleration vector c’’(t) is always orthogonal to the path. Hint: differentiate the dot product c’(t)∙c’(t)=1. |
|
4.4, 5.1, start 5.2 |
Due Wednesday February 2 Section 4.4 Exercise 31 and the following Problem: Show that the vector field F(x, y, z)=yi+exj+(x+z)k is not the curl of some other vector field G(x,y,z). |
Regular Lecture and
the first Midterm exam |
5.2, 5.3, 5.4 |
Due Friday February 4 Section 5.2 Exercise 5 |
|
Finish 5.4 and 5.5 |
Deadline is extended to Wednesday February 7, Section 5.5 Exercise 27 |
|
6.1, 6.2 |
Due Wednesday February 9 Section 6.2 Exercises 15 and 17 |
|
6.2, 6.3 |
Due Monday February 14 Section 6.3 Exercise 9 |
x-hour instead of the
class on February 11 – Winter Carnival |
6.3, 6.4 |
Due Wednesday February 16 Section 6.4 Exercises 1, 3, 11. No WebWork Homework is assigned L |
|
7.1, 7.2 |
Due
Friday February 18, Section 7.1 Exercises 7.a and 13. Hint: it is
better to do homework sooner rather than later. J
You do not have to do 7.b |
|
Winter Carnival |
The class is moved to
the x-hour on |
|
7.3 |
Due Friday February 18 Section 7.2 Exercises 4, 15 and Section 7.3 Exercise 15 |
|
7.4 |
Due
Monday February 21 Section 7.4 Exercise 7 (Hint: find the surface area and the enclosed volume
by computing the improper integrals.) |
|
7.5 |
Due Wednesday February 23 Section 7.5 Exercises 1, 7, 10, 11 No WeBWorK homework is assigned J |
Regular Lecture and
the Second Midterm Exam |
7.6 |
Due Friday February 25 Section 7.6 Exercises 1 (see page 492 for the definition of k), and Exercise 4 |
|
8.1 |
Due Tuesday March 1 Section 8.1 Exercise 10 |
|
8.2 |
Due Wednesday March 2 Section 8.2 Exercise 8 and 17 (Hint: you might want to fix a small disk-like shape in the surface, and compare the integrals over the disk and over the surface with the disk cut out.) |
No class |
|
|
x-hour instead of the
class on |
8.3 |
Due Monday March 7 Section 8.3 Exercises 16, 17 |
|
8.4 |
Due Monday March 7 Section 8.4 Exercises 16 and 23. In Exercise 23 the region W is a part of R3. No geometrical explanation of the answer in Exercise 23 is necessary. |
|
8.4 and small part of 8.5 |
Due Wednesday March 9 Section 8.4 Exercises 18 and 22. No WeBWorK J |
|
8.6 |
This assignment does not have to be submitted. However similar problems might appear on the exam. In case of doubts about the correctness of your solution please consult your instructor. Section 8.6 Exercises 1.a, 1.c 1.d, 3.b, 3.d, 3.g and Exercise 4 |
|
8.6 |
This assignment does not have to be submitted. However similar problems might appear on the exam. In case of doubts about the correctness of your solution please consult your instructor. Section 8.6 Exercises 4, 11 (In Exercises 4 and 11 the textbook follows the convention where the wedge product sign is omitted. Be careful.) |
Monday March 14 The final exam will be |
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