Question: Using Matlab ( uploud the outputs and the codes ) please follow the steps 2.T he trajectory of a ball thrown by a right fielder
Using Matlab ( uploud the outputs and the codes ) please follow the steps

2.T he trajectory of a ball thrown by a right fielder as defined in (x,y) coordinates can be modeled as 0 0 180 2% cos | 180 0 where, is the initial angle of the throw in degrees, initial velocity vo=40m/s, the distance between right fielder and catcher is 90m If the throw leaves the right fielder's hand at an elevation of 1.5m and the catcher receives it at 1m. Use g = a. Plot the function of for 10 80. Be sure to label the axes. Note that 9.81 m/s. xlabel ( ' \theta ' ) will produce a on the x axis Use the fprintf function to print out the answer to the question: "How many solutions exist?" Compute an approximation for the appropriate initial angle(s) 0, which the right fielder can throw the ball using the bisect function and the fzero function. If there is more than one solution, be sure to find them all Use the fprintf function to print out a table like the one shown below. Add a row for each zero of the function. b. c. d. Zero t Bisect Fzero 2 e. Plot the solutions on the plot of the function of in the plot from part a. Use an asterisk for the bisect solution and a circle for the fzero solution. Use different colors for the asterisk and circle for each solution (if there is more than one) 2.T he trajectory of a ball thrown by a right fielder as defined in (x,y) coordinates can be modeled as 0 0 180 2% cos | 180 0 where, is the initial angle of the throw in degrees, initial velocity vo=40m/s, the distance between right fielder and catcher is 90m If the throw leaves the right fielder's hand at an elevation of 1.5m and the catcher receives it at 1m. Use g = a. Plot the function of for 10 80. Be sure to label the axes. Note that 9.81 m/s. xlabel ( ' \theta ' ) will produce a on the x axis Use the fprintf function to print out the answer to the question: "How many solutions exist?" Compute an approximation for the appropriate initial angle(s) 0, which the right fielder can throw the ball using the bisect function and the fzero function. If there is more than one solution, be sure to find them all Use the fprintf function to print out a table like the one shown below. Add a row for each zero of the function. b. c. d. Zero t Bisect Fzero 2 e. Plot the solutions on the plot of the function of in the plot from part a. Use an asterisk for the bisect solution and a circle for the fzero solution. Use different colors for the asterisk and circle for each solution (if there is more than one)
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