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Syllabus
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Elementary Differential Equations
Math 2410Q § 004 & § 013
Spring 2018

Schedule

Week Sec. Topic Supplements
1 1.1 Definitions and terminology Essential Vocabulary
2 1.2 Initial value problems
1.3 Differential equations as mathematical models In class examples
3 2.2 Separable equations
2.1 Solution curves without a solution (direction fields) In class examples:
#1 (with solution curves)
#2 (with solution curves)
#3 (with solution curves)
#4 (with solution curves)
#5 (with solution curves)
4 2.1 Solution curves without a solution (direction fields)
2.6 A numerical method (Euler's Method) Euler's Method Calculator
5 2.3 Linear equations
2.5 Solutions by substitutions
6 Exam 1
(blank) (solutions)
2/12: Covers 1.1 - 1.3, 2.1 - 2.3, 2.6
"Study Guide"
2.5 Solutions by substitutions
7 B.1 Basic definitions and theory
B.2 Gaussian and Gauss-Jordan elimination
8 B.2 Gaussian and Gauss-Jordan elimination
B.3 The eigenvalue problem
9 Spring break
10 8.1 Linear systems - preliminary theory
8.2 (Solving) Homogeneous systems
11 8.2 (Solving) Homogeneous systems Phase portrait plotter
Note: Only works with small coefficiants
12 Exam 2
(blank) (solutions)
4/2: Covers B.1 - B.3, 8.1 - 8.2
"Study Guide"
4.1 Linear equations - preliminary theory
4.3 Homogeneous linear equations with constant coefficients An example of order 11
(Solution.)
13 4.4 Undetermined coefficients
14 4.6 Variation of parameters
7.1 The Laplace transform Laplace transform tables
15 7.2 The inverse Laplace transform
7.3 Operational properties
16 Final exam Cumulative
5/2: 3:30 - 5:30pm
BUSN 106
"Study Guide"