Fall 2009: Difference between revisions
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Revision as of 20:54, 17 November 2009
HW # 5
Put a link here to an example problem you made up and solved using Laplace Transforms, of the complete solution of a mechanical system or a circuit that is described by linear ordinary differential equations with constant coefficients. Make sure you start with the physical system, and end up with the time response of the system.
Use your wiki page to explain the problem and solution to one of your classmates. Have him or her certify that they have checked it for errors, by listing that on the page. Then go to Moodle and put a link to your page in the in-box for HW #5.
Laplace transforms:Series RLC circuit
Laplace transforms:Mass-Spring Oscillator
Laplace transforms:DC Motor circuit
Laplace Transforms: Simple Electrical Network
Laplace Transforms: R series with RC parallel circuit
Laplace Transforms: Critically Damped Motion
Laplace Transforms: Under-damped Mass-Spring System on an Incline
Laplace Transforms: Critically Damped Spring Mass system
HW #12
Coupled Oscillator Problem
Coupled Oscillator: Coupled Mass-Spring System with Input