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Test 1 review
- 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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Non homogeneous second order linear deferential equations
- Class notes • 2 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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webwork 9
- Other • 12 pages • 2020
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5.1.2 Power series solutions 
10.1 Theory of Linear systems 
10.2 Homogeneous Linear systems 
10.4 Non-homogeneous Linear systems
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10.1 Theory of Linear systems
- Other • 1 pages • 2020
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10.1 Theory of Linear systems
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3.8 Linear models, initial value problems (mass-spring systesm, free systems, driven motion, LRC-circuits)
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3.8 Linear models, initial value problems (mass-spring system, free systems, driven motion, LRC-circuits)
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Lecture 2 - Separable Differential Equations
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Lecture from MA 3502 Differential Equations at Milwaukee School of Engineering University. Provides examples of separable first-order differential equations.
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How to solve exact deferential equations
- Class notes • 2 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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Introducing Ordinary deferential equationsDoc
- Class notes • 2 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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Inverse transform and transform of derivatives
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Advanced Engineering Mathematics, 6th ed
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3.1 Theory of linear equations
- Summary • 5 pages • 2020
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3.1 Theory of linear equations
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