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webwork 6
- Other • 9 pages • 2020
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3.1 Theory of linear equations 
3.3 Homogeneous linear equations with constant coefficients 
3.4 Undetermined coefficients 
 
3.5 variation of parameters 
3.6 Cauchy euler Equations
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17.2 Powers and Roots
- Summary • 2 pages • 2020
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17.2 Powers and Roots
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1.3 Differential equations as Mathematical models
- Summary • 4 pages • 2020
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1.3 Differential equations as Mathematical models
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3.7 Nonlinear equations, reduction of order
- Summary • 5 pages • 2020
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3.7 Nonlinear equations, reduction of order
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webwork 7
- Other • 10 pages • 2020
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3.5 variation of parameters 
3.6 Cauchy euler Equations 
3.7 Nonlinear equations, reduction of order
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Webwork 1
- Other • 4 pages • 2020
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1.1 Definition and Terminology 
1.2 Initial Value Problems 
2.1 Solution curves without a solution 
2.2 Separable Equations 
2.3 Linear Equations
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10.2 Homogeneous Linear systems
- Summary • 2 pages • 2020
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10.2 Homogeneous Linear systems
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2.2 Separable Equations
- Summary • 3 pages • 2020
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2.2 Separable Equations
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Test 2 review
- Class notes • 3 pages • 2018
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differential equations (ODE’s). Topics include: mathematical modeling of
engineering problems; separable ODE’s; first-, second-, and higher-order linear constant coefficient ODE’s;
characteristic equation of an ODE; non-homogeneous equations; Laplace transforms; shifting theorems; convolution;
solution of an ODE via Laplace transform; matrix addition and multiplication; solution of a linear system of equations
via Gauss elimination and Cramer’s rule; rank, determinant, and inverse of a m...
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How to solve a homogeneous ordinary deferential equations having constant coefficients continued
- Class notes • 3 pages • 2018
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Application of mathematical principles to the analysis of engineering
problems using linear algebra and ordinary differential equations (ODE’s). Topics include: mathematical modeling of
engineering problems; separable ODE’s; first-, second-, and higher-order linear constant coefficient ODE’s;
characteristic equation of an ODE; non-homogeneous equations; Laplace transforms; shifting theorems; convolution;
solution of an ODE via Laplace transform; matrix addition and multiplication; solution...
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