Problem 4. Show that the expression x(t)= te is a solution of the critically damped oscillator. Use the general solution of the critically damped oscillator discussed in class to relate the two constants of the general solution to the initial conditions: x(0), v(0).

Elements Of Electromagnetics
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Author:Sadiku, Matthew N. O.
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Needed to be solved this question correctly in 30 minutes and get the thumbs up please show neat and clean work for it Please draw a diagram if needed
Problem 4. Show that the expression x(t)= te-2 is a solution of the critically damped oscillator. Use
the general solution of the critically damped oscillator discussed in class to relate the two constants of
the general solution to the initial conditions: x(0), v(0).
Transcribed Image Text:Problem 4. Show that the expression x(t)= te-2 is a solution of the critically damped oscillator. Use the general solution of the critically damped oscillator discussed in class to relate the two constants of the general solution to the initial conditions: x(0), v(0).
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