Question: y(t) Squirrel on a lawn. Units: meter, second tes A two-dimensional trajectory requires two coordina with time as parameter. That could be the cartesian set

 y(t) Squirrel on a lawn. Units: meter, second tes A two-dimensional

y(t) Squirrel on a lawn. Units: meter, second tes A two-dimensional trajectory requires two coordina with time as parameter. That could be the cartesian set r(t) (r) (t)0.28t2 6.5t 65 y(t) 0.18t2 - 8.5t- 61 x(t) Another coordinate system could be the polar set r(t) and (t). The length of vector x,y] is r x?t y2. Assume length in [m] and time in [s]. r-Vxi + y2. Assume length in [m] and time in Is The velocity vector [vy vy] is the time derivative of the position vector [x, y], for example ve (t)-dx()/dt. Speed is the length of the velocity vector Write a MATLAB program as a script file which computes both components of the polar coordinates and the speed of the squirrel in mph (1 mile 1.609 km). Create four plots on one page with proper titles and axis labels. An example is given below. Squirrel's trajectory -100 -150 100 50 100 150 10 30 200 20 15 10 150 100 50 10 10 30 Is)

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