The calendar below may be updatedΒ as the semester progresses.Β Here is a link to current version of calendar.

NOTE: The original calendar, shown below, has been modified:

  1. Β Classes cancelled on Β Thursday, 2/9, due to snow.
  2. The material in sections 4.1 and 4.2, originally scheduled to take one day, ended up taking two days.
  3. Classes cancelled on Tuesday, 3/14, due to snow.

 

Class Day Date Section Reading Topic (pages) Suggested Problems (these problems are for extra practice ONLY – they will not be collected)
1 Tuesday, 1/31 1.2 First Order Equations (p.7–13) p.14: 1, 2(a–c,e–h), 4(a–f), 5, 6, [optional: 9]
2 Thursday, 2/2 2.1 Linear First Order Equations (p.30–41) p.41: 1–9 odd, 17–23 odd, 31–37 odd
3 Tuesday, 2/7 2.2 Separable Equations (p.45–52) p.52: 2, 3, 6, 12, 17–27 odd, 28, 35, 37
4 Thursday, 2/9 2.4 Transformation of Nonlinear Equations into Separable Equations (p.62–68) p.68: 1–4, 7–11 odd, 15–18, 23–27 odd
5 Tuesday, 2/14 2.5 Exact Equations (p.73–79) p.79: 1–21 odd, 29, 30, 33, 34
6 Thursday, 2/16 4.1 4.2 Growth and Decay (p.130–137) Cooling and Mixing (p.140–147) p.138: 1–7 odd, 11, 13, 17 p.148: 1–11 odd, 15
7 Tuesday, 2/21 4.3 Elementary Mechanics (p.151–160) p.160: 3, 5, 7, 10
8 Thursday, 2/23 EXAM 1 – through Sec 4.2(?)
9 Tuesday, 2/28 3.1 Euler’s Method (p.96–106) p.106: 1–7 odd, 11–13, 15–19 odd, 20–22
10 Thursday, 3/2 3.2 The Improved Euler Method and related Methods (p.109–116) p.116: 1–7 odd, 11–13, 15–19 odd, 20–22
11 Tuesday, 3/7 3.3 The Runge-Kutta Method (p.119–124) p.124: 1–7 odd, 11–13, 15–19 odd, 20–22
12 Thursday, 3/9 5.1 Homogeneous Linear Equations (p.194–203) p.203: 1–5 odd, 9–21 odd
13 Tuesday, 3/14 5.2 Constant Coefficient Homogeneous Equations (p.210–217) p.217: 1–17 odd, 18–21
14 Thursday, 3/16 5.3 Nonhomogeneous Linear Equations (p.221–227) p.227: 1–5 odd, 9–13 odd, 16–20 even, 25–29 odd, 33–37 odd
15 Tuesday, 3/21 5.4 The Method of Undetermined Coefficients I (p.229–235) p.235: 1–29 odd
16 Thursday, 3/23 5.6 Reduction of Order (p.248–252) p.253 1–3, 5, 9, 13, 17, 19, 25, 31
17 Tuesday, 3/28 5.7 Variation of Parameters (p.255–262) p.262 1–5, 7, 11, 13, 31, 33, 34
18 Thursday, 3/30 EXAM 2 – through Sec 5.6(?)
19 Tuesday, 4/4 6.1 6.2 Spring Problems I (p.268–277) Spring Problems II (p.279–284) p.277: 1, 3, 7–13 odd, 19, 21 p.288: 3, 4, 7–11 odd, 14–16
20 Thursday, 4/6 6.2 6.3 Spring Problems II (continued) (p.284–287) The RLC Circuit (p.290–295) p.288: 13, 17–20 p.295: 1–10
Spring Recess 4/10-4/18
Thursday, 4/20 Monday Schedule
21 Tuesday, 4/25 7.1 7.2 Review of Power Series (p.307–316) Series Solutions Near an Ordinary Point I (p.320–328) p.317: 1, 11, 13, 15–17 p.329: 1, 3, 8, 11–13, 19–25 odd
22 Thursday, 4/27 7.3 Series Solutions Near an Ordinary Point II (p.335–338) p.338: 1–5 odd, 19–23 odd, 33–37 odd, 41–45 odd
23 Tuesday, 5/2 7.4 Regular Singular Points Euler Equations (p.344–346) p.347: 1–12
24 Thursday, 5/4 EXAM 3 – through Sec 7.3(?)
25 Tuesday, 5/9 8.1 Introduction to the Laplace Transform (p.394–402) [NOTE: use table on p.463 of textbook for homework] p.403: 1(a,b,d,e), 2(b,c,f,g,h,i), 4, 5, 18
26 Thursday, 5/11 8.2 The Inverse Laplace Transform (p.405–412) [NOTE: use table on p.463 of textbook for homework] p.412: 1(a,b,d,e), 2(a–e), 3(a–d), 4(a,d,e), 6(a), 7(a), 8(a,d)
27 Tuesday, 5/16 8.3 Solution of Initial Value Problems (p.414–419) [NOTE: use table on p.463 of textbook for homework] p.419: 1–31 odd
28 Thursday, 5/18 8.6 Convolutions (p.441–445) [NOTE: use table on p.463 of textbook for homework] p.450: 2(a,b,c,i,j,l,n), 3(a–c,e–g)
29 Tuesday, 5/23 Review
30 Thursday, 5/25 Final Exam