M4 A. Determine the solution of a one dimensionaland damped linear oscillating system to a spikeimpulse. A spike impulse means that the interval ofthe impulse t→0 while the amplitude A→o buttheir product At is finite and a constant. Let thenatural frequency of oscillation be w0 and thedamping parameter is ß.B. Now, any arbitrary function can be representedas a series of impulses, therefore construct theinhomogeneous part of the solution using aGreen's function where the Green's function isbasically solution to part A (multiplied with someconstant).C. Using Green's function method, find the solutionof the inhomogeneous part of x(t) for a drivingforce given as F(t) = A exp(-bt) operating betweenO and t.

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A. Determine the solution of a one dimensional and damped linear oscillating system to a spike impulse. A spike impulse means that the interval of the impulse t→0 while the amplitude A→o but their product At is finite and a constant. Let the natural frequency of oscillation be w0 and the damping parameter is B.

A. Determine the solution of a one dimensional and damped linear oscillating system to a spike impulse. A spike impulse means that the interval of the impulse t→0 while the amplitude A→o but their product At is finite and a constant. Let the natural frequency of oscillation be w0 and the damping parameter is B.

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

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