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A scooter drops down a decline from a standing start and then rolls up a slow incline. The speed (mph) of the scooter over a 30 second period can be reproduced using Equation 4. Speed(t)=83((38+t)t)e(−0.9t/6.5) Eqn. 4 In the MATLAB assignment '.m' file, using a 'for' loop, generate a variable containing the speed calculations for equation 4. In a 2×1 sub-plot figure, use the speed and time variable arrays to plot the entire speed (mph) versus time (s) curve, with x and y axis labels, grid and title in the top sub-plot window. In the bottom sub-plot window, the same speed vs time data is to be plotted, but where the acceleration phase is one colour/style, the deceleration phase is another, while also highlighting the maximum speed on the graph. A legend will be required on the 2nd sub-plot window. The y axes for the plots should have a range from 0 to 25.
A scooter drops down a decline from a standing start and then rolls up a slow incline. The speed (mph) of the scooter ov
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A scooter drops down a decline from a standing start and then rolls up a slow incline. The speed (mph) of the scooter ov
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