The outfield wall at Dodger stadium is 330 ft along the left field foul line. The height of the wall is 8 feet. If a baseball batter hits the ball at 4ft above the ground and neglecting air resistance, determine the minimum ball speed launch angle combinations required to clear the fence. The equations of motion for the baseball are:

where y is the height, and x is the distance along the third base line. The gravity constant is g=9.8 meter/sec^2. The launch angle is . Your program dodgerPark.m should produce the labeled figure dodger.fig, which should be included as a pdf in your solution. Your graph should depict the speed (in mph) vs launch angle (degree) for balls to exit the ball field. (MATLAB Programming)

Question 2 (20 Points) is The outfield wall at Dodger stadium is 330 ft along the left-field foul line. The height of the wall is 8 feet. If a basebal batter hits the ball at 4ft above the ground, and neglecting air resistance, determine the minimum ball speed launch angle combinations required to clear the fence. The equations of motion for the baseball are Ct)-tcose gt2 where y it the height, and x is the distance along the third base line. The gravity constant is g-9.8 meter/sec. The aunch angle is 8 Your program dodgerPark.m should produce the labelled figure dodger.fig, which should be included as a pdf in your