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Description

Spring 2017

Benjamin Melinand

MATH 344

Covers the introduction to Laplace Transforms and how they are used to solve differential equations.

Covers solutions to initial value problems using Laplace Transforms.

Covers the introduction to step functions, unit step functions, and their uses with Laplace Transforms.

Covers the major material in chapter 6 that is needed for exam 1 (separated by section), and 5 example problems that are relevant to possible exam questions.

Covers the needed material for chapter 7 and several relevant example problems.

Covers differential equations with discontinuous forcing functions.

Covers impulse functions.

Covers convolution integrals.

Covers the introduction to systems of first-order linear ODEs.

Covers systems of linear algebraic equations, linear independence, eigenvalues, and eigenvectors.

Covers the basic theory of systems of first order linear ODEs.