Calendar

Link to current version of calendar (includes suggested homework assignments in book).

Day Date Section Pages
1 1/28/2014 1.1 Some Basic Mathematical Models; Direction Fields
1.2 Solutions of Some Differential Equations (include y’=y+k)
1-7

10-15

2 1/30/2014 1.3 Classification of Differential Equations 14-24
3 2/4/2014 2.1 Linear Equations; Method of Integrating Factors 31-39
4 2/6/2014 2.2 Separable Equations 42-48
5 2/11/2014 2.2 Separable Equations (Homogeneous)
6 2/13/2014 2.4 Difference between Linear and Nonlinear Equations (Existence and Uniqueness) 68-76
7 2/18/2014 2.4 Difference between Linear and Nonlinear Equations (Existence and Uniqueness, Bernouli Equations)
2/20/2014 MONDAY SCHEDULE
8 2/25/2014 2.6 Exact Equations and Integrating Factors 95-100
9 2/27/2014 First Exam
10 3/4/2014 2.7 Numerical Approximations: Euler’s Method 101-109
11 3/6/2014 3.1 Homogeneous Equations with Constant Coefficients (second order linear) 137-143
12 3/11/2014 3.3 Complex Roots (of the Characteristic Equation) 158-164
13 3/13/2014 3.4 Repeated Roots; Reduction of Order 167-172
14 3/18/2014 3.5 Non-homogeneous Equations; Method of Undetermined Coefficients 175-184
15 3/20/2014 3.7 Mechanical and Electrical Vibrations 192-203
16 3/25/2014 5.2 Series Solutions Near an Ordinary Point, Part I 254-263
17 3/27/2014 Second Exam
18 4/1/2014 5.2 Series Solutions Near an Ordinary Point, Part II
19 4/3/2014 6.1 Definition of the Laplace Transform 309-314
20 4/8/2014 6.2 Solution of the Initial Value Problems (Inverse Transform), Part I 317-324
21 4/10/2014 6.2 Solution of the Initial Value Problems (Inverse Transform), Part II
SPRING BREAK 3/14-3/22
22 4/24/2014 6.6 The Convolution Integral (Optional)
23 4/29/2014 8.1 The Euler or Tangent Line Method 451-459
24 5/1/2014 8.2 Improvements on the Euler Method 462-466
25 5/6/2014 Third Exam
26 5/8/2014 8.3 The Runge-Kutta Method 468-471
27 5/13/2014 8.4 Multistep Methods 472-477
28 5/15/2014 Catchup / Review
29 5/20/2014 Review
30 5/22/2014 Final Examination

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