Assigned |
Due |
Read |
Exercises |
---|---|---|---|
2/10 |
Historical Introduction, Prerequisites and Notation, 1.1 |
No homework yet |
|
2/14 |
2/21 |
1.1 |
Webwork: Do HW0 and HW1. HW0 does not not count toward your grade. Offline: 1.1.12, 22, 23, 32 |
2/21 |
2/28 |
1.2 |
Webwork: Do HW2. Offline: 1.1.14, 20, 26, 31 |
2/28 |
3/6 |
1.3 |
Webwork: Do HW3. Offline: 1.2.26, 28, 30, 38 |
3/6 |
3/13 |
1.3, 4 |
Webwork: Do HW4. Offline: 1.3.23a, 24, 38, 46 |
3/13 | 1.4, 5 | Homework holiday. Review for the upcoming exam. | |
4/3 | 4/10 | 2.1, 2 | Webwork: Do HW5. Offline: 1.4.4, 10 and 1.5.2, 16 |
4/10 | 4/17 | 2.2, 3 | Webwork: Do HW6. Offline: 2.1.8, 18, 22 and 2.2.20 |
4/17 | 4/24 | 2.3 | Webwork: Do HW7. Offline: 2.2.22, 26, 32 Do 2.2.26 with a δ-ε argument. Hint: notice that |x| ≤ √x2+y2+z2 and the same is true for |y| and |z| and use these to show that √x2+y2+z2 is an upper estimate for |(xyz)/(x2+y2+z2)|, that is |(xyz)/(x2+y2+z2)| ≤ √x2+y2+z2. |
4/24 | 2.3, 4 | Homework holiday. Review for the upcoming exam. | |
5/1 | 5/8 | 2.4-6 | Webwork: Do HW8. Offline: 2.3.4bc, 10bc, 22 and 2.4.24 In 2.3.4, C1 means that the first partial derivatives exist and are continuous at every point. The problem means to say f(0,0) is defined to be 0. Note that you will have to use the definition of the derivative to find the partial derivatives at the origin. |
5/8 | 5/15 | 3.1, 3, 4 | Webwork: Do HW9. Offline: 2.5.18, 22 and 2.6.14, 24 |
5/15 | 5/20 | 3.3, 5.1 | Webwork: Do HW10. Offline: 3.1.32 |