MATLAB

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How far does the arrow travel? The height of an arrow as a function of distance x when launched from a height of 0 above the ground is described by y(x) = tan (0)x - (8) , where 0 is the angle of the arrow with respect to earth at launch, vo is the initial speed, and g is the gravitational acceleration. The relationship holds if the arrow experiences no resistance in the air. Accounting for resistance caused by the air, y(x) = (V, Eos tan )x+$log (vo cos e, Vo cos - 7x. F), where the real parameter y > 0 quantifies the velocity dependent resistance. Ex: Trajectories of an arrow traveling with a wind resistance with when = n/4, vo = 200 m/s, g = 32 m/s2 are 400 350 y = 0.00001 y = 0.1 y = 1 300 Height / meter 8 o 200 400 1000 1200 1400 600 800 Distance / meter Write a function to calculate how far does the distance that the arrow will travel when wind resistance can be ignored compared to when windresistance is taken into account. Write a function HowFar to calculate distance in meters of noWindResitance and withWindResistance for a given y for the special case when a = n/4, vo = 200 m/s, g = 32 m/s2 and 0 0 quantifies the velocity dependent resistance. Ex: Trajectories of an arrow traveling with a wind resistance with when = n/4, vo = 200 m/s, g = 32 m/s2 are 400 350 y = 0.00001 y = 0.1 y = 1 300 Height / meter 8 o 200 400 1000 1200 1400 600 800 Distance / meter Write a function to calculate how far does the distance that the arrow will travel when wind resistance can be ignored compared to when windresistance is taken into account. Write a function HowFar to calculate distance in meters of noWindResitance and withWindResistance for a given y for the special case when a = n/4, vo = 200 m/s, g = 32 m/s2 and 0