Differential Equations - Mathematics 23, Winter 2016
Tentative Schedule and Homework for Edgar Costa's Section 01
Lectures | Sections in Text | Homework |
---|---|---|
Monday
January 4 |
1.1, 1.2, 1.3 |
1.1: 7, 9, 12, 24
1.2: 12 Hint: do (b) and then (a) |
Tuesday
January 5 |
x-Hour | |
Wednesday
January 6 |
1.3, 2.1 |
1.3: 8, 14
2.1: 15, 17, 30, 33 Due January 13 |
Friday
January 8 |
2.2, 2.4 |
2.2: 3, 8 2.4: 3, 14, 25, 28, 33 |
Monday
January 11 |
2.3 |
2.3: 2, 4, 8
Hint: Solve 8 (c) numerically. |
Tuesday
January 12 |
x-Hour | |
Wednesday
January 13 |
2.5, 2.6 |
2.5: 3, 13, 15
2.6: 2, 14, 24, 28 Use exercise 24 to solve the equation $$(3y^2 + 4xy) + (4xy + 3x^2) \frac{dy}{dt} = 0.$$ Due January 20 |
Friday
January 15 |
2.6 | |
Monday
January 18 |
Martin Luther King Jr. Day | |
Tuesday
January 19 |
x-Hour 3.1, 3.2 |
3.1: 11, 12 3.2: 11, 19, 23, 27, 35, 39 |
Wednesday
January 20 |
3.3, 3.4 | Due January 27 |
Friday
January 22 |
3.2, 3.3, 3.4
Summary of 3.2 |
3.3: 1, 5, 11, 19 3.4: 2, 13, 14, 23, 25 |
Monday
January 25 |
3.5
Extra office hours: 1:35-3:35pm |
3.5: 1, 2, 13, 14, 16, 18, 19 |
Tuesday
January 26 |
x-Hour 3.6, 3.7
Extra office hours: 12-1pm Examples 3.5 |
3.6: 10, 15 3.7: 6 |
Wednesday
January 27 |
No class | Due February 3 |
Thursday
January 28 |
1st midterm
6-8pm Carson Hall Room L01 |
Some old exams from other instructors |
Friday
January 29 |
3.7, 3.8 | 3.8: 9, 11 |
Monday
February 1 |
4.1, 4.2 |
4.1: 2, 6, 8
4.2: 13, 16, 17, 21 |
Tuesday
February 2 |
x-Hour | |
Wednesday
February 3 |
4.3, 4.4 |
4.3: 3, 5 4.4: 2, 13 Due February 10 |
Friday
February 5 |
7.1, 7.2 |
7.1: 5, 9 7.2: 6 (c), 15 |
Monday
February 8 |
7.3 | 7.3: 3, 8, 19, 25, 29 |
Tuesday
February 9 |
x-Hour 7.4 | 7.4: 5, 6 |
Wednesday
February 10 |
7.5 |
7.5: 9, 11, 12, 14 Due February 17 |
Friday
February 12 |
Winter Carnival | |
Monday
February 15 |
7.6 |
7.6: 3, 5, 7 For each system, only solve and express the general solution in terms of real-valued functions |
Tuesday
February 16 |
x-Hour | |
Wednesday
February 17 |
7.8 |
7.8 2, 3, 5 For each system, only solve and express the general solution in terms of real-valued functions Due February 24 |
Thursday
February 18 |
2nd midterm
6-8pm Carson Hall Room L01 |
Some old exams from other instructors |
Friday
February 19 |
5.1, 5.2 |
Do sufficiently many problems out of 5.1: 1-16 so that you are comfortable with the power series. These exercises are not to be submitted and they will not be graded |
Monday
February 22 |
5.3, 5.4 |
5.2: 3, 5, 15(a), 16(a) 5.3: 2,7 5.4: 2, 3, 11, 16 |
Tuesday
February 23 |
x-Hour | |
Wednesday
February 24 |
10.1 |
10.1: 1, 5 ,10, 14 Due March 2 |
Friday
February 26 |
10.2 |
10.2: 14, 15
Due Monday March 7 |
Monday
February 29 |
10.3, 10.4 |
10.3: 6 10.4: 16, 17 Due Monday March 7 |
Tuesday
March 1 |
x-Hour | |
Wednesday
March 2 |
10.5 |
10.5: 3, 5, 9, 10 Due Monday March 7 |
Friday
March 4 |
10.6 |
10.6: 9 (a), 13 (a)
Due Monday March 7 |
Monday
March 7 |
TBD | All the previous homework is due today! |
Tuesday
March 8 |
x-Hour | |
Friday
March 11 |
Final exam, 3-6 PM | Some old exams from other instructors |