Diff eq Study guides, Class notes & Summaries

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These notes cover Linear Homogeneous Differential Equations and Constant Coefficients with worked out examples and explanations for the Differential Equations class taught by Professor Peter Brady at Stevens Institute of Technology.

These notes contain two examples problems demonstrating how to solve differential equations using the LaPlace transformation method. This material is from the Differential Equations class taught by Peter Brady at Stevens Institute of Technology.

These notes explain how spring-mass systems work and how to calculate how must a spring stretches out and recoils when attached to a mass. This material is from the Differential Equations class taught by Peter Brady at Stevens Institute of Technology.

These class notes cover linear 1st order ODEs with explanations of concepts and worked out examples problems from the Differential Equations class taught by Peter Brady at Stevens Institute of Technology.

These notes cover Cauchy-Euler and the 3 cases that one can come across. Several worked out examples are included for each case. These notes are from the Differential Equations class taught by Peter Brady at Stevens Institute of Technology.

These notes contain worked out practice problems with regards to Bernoulli Equations and Logistic Equations from the Differential Equations class taught by Peter Brady at Stevens Institute of Technology.

These notes explain how to do the LaPlace transformation of a derivatives, the derivative of transform, and the translation in S. Formulas, definitions, and worked out examples are provided. This material is from the Differential Equations class taught by Peter Brady at Stevens Institute of Technology.

These notes cover boundary value problems and linear differential equations with different example problems and explanation of concepts for the Differential Equations class taught by Peter Brady at Stevens Institute of Technology.

These notes explain the concept of partial differential equations and the steps one must take to solve these types of problems. Examples are provided to demonstrate how each step must be competed and worked out solutions are provided. This material is from the Differential Equations class taught by Peter Brady at Stevens Institute of Technology.