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(Solved): MATLAB FORMAT The position x as a function of time of a particle that moves along a straight line ...



MATLAB FORMAT

The position \( x \) as a function of time of a particle that moves along a straight line is given by:
\[
x(t)=(-3+4 t) e^{-0

The position as a function of time of a particle that moves along a straight line is given by: The velocity of the particle is determined by the derivative of with respect to , and the acceleration is determined by the derivative of with respect to . Derive the expressions for the velocity and acceleration of the particle, and make plots of the position, velocity, and acceleration as functions of time for . Use the subplot command to make the three plots on the same page with the plot of the position on the top, the velocity in the middle, and the acceleration at the bottom. Label the axes appropriately with the correct units. Add a title on the top plot only that says "The Motion of a Particle."


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Here's the code to plot the position, velocity, and acceleration of the particle:t = linspace(0,20,200); % time vector from 0 to 20 seconds w
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