Question: IN MATLAB: (Euler's method) by: vlt;ta) = v() + [9 - vet:-](tita - ti+1 -t:) Assignment Assume the jumper has a mass of 75 kg

IN MATLAB:

IN MATLAB: (Euler's method) by: vlt;ta) = v() + [9 - vet:-](tita

(Euler's method) by: vlt;ta) = v() + [9 - vet:-](tita - ti+1 -t:) Assignment Assume the jumper has a mass of 75 kg and a lumped drag coefficient of .3 kg/m. Use Euler's method with a time step of 2 seconds to find the jumper's velocity after 12 seconds. Utilize either Excel or Matlab for the computations. Hint: Build your computational tool utilizing the mass and drag coefficient from the in-class example to verify the result of 51.6 m/s. Then change the mass and Cd values to those of the current problem. What is the velocity after 12 seconds? After 12 seconds, the velocity is 48.62 m/s After 12 seconds, the velocity is 49.48 m/s After 12 seconds, the velocity is 48.51 m/s After 12 seconds, the velocity is 49.30 m/s

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