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Can someone please help me to solve the following question showing all work following all directions and completely filling out the table. Thank you!

Can someone please help me to solve the following question showing all work following all directions and completely filling out the table. Thank you!

Elements Of Electromagnetics
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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Can someone please help me to solve the following question showing all work following all directions and completely filling out the table. Thank you!
2. In a one-dimensional motion of a particle where the position of particle at each instant is defined with x(t), the first derivative of x with respect to time represents velocity and the second derivative of the x with respect to time represents the acceleration of that particle. a) Calculate the velocity and acceleration analytically (i.e. first and second time-derivatives of the position x respectively b) plug in the known value in the relevant equation. c) Solve for the unknowns and fill in the blanks. Note that x is in meters and t is in seconds. Multiple solutions are possible. x(t) x(t) 6e-4.8t √t -t³+ t² + 2t t³-12t² + 36t+30 cos(10t) - 2 sin (10t) t 5 s 1.5 m v = x (t) 1 m/s a = x(t) 0 m/s²
Transcribed Image Text:2. In a one-dimensional motion of a particle where the position of particle at each instant is defined with x(t), the first derivative of x with respect to time represents velocity and the second derivative of the x with respect to time represents the acceleration of that particle. a) Calculate the velocity and acceleration analytically (i.e. first and second time-derivatives of the position x respectively b) plug in the known value in the relevant equation. c) Solve for the unknowns and fill in the blanks. Note that x is in meters and t is in seconds. Multiple solutions are possible. x(t) x(t) 6e-4.8t √t -t³+ t² + 2t t³-12t² + 36t+30 cos(10t) - 2 sin (10t) t 5 s 1.5 m v = x (t) 1 m/s a = x(t) 0 m/s²
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