The rabbit isn’t trying to outrun Diesel, it’s just trying to run long enough for Diesel to give up.

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The rabbit isn’t trying to outrun Diesel, it’s just trying to run long enough for Diesel to give up. So, let’s call the chase concluded when/if 􏰀(xR(t) − xD(t))2 + (yR(t) − yD(t))2 < .1 or t > 6 (Diesel can’t run for more than 6 seconds) Let’s see when Diesel actually catches the rabbit. Code Euler’s Method to calculate an approximate solution to the IVP using the initial values and velocities discussed above. Run Euler’s method for CR = CD = 1 and x0 = 1 to find if Diesel catches the rabbit. If he does, when does he catch the rabbit? If not, how close does he get at t = 6? Generate a plot of the distance between Diesel and the rabbit as a function of time.

 

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