do the projectile 2 please, thank you.

Question 1 (20 Points) Projectile trajectories using equations for ideal projectile motion are x(t) = Xo+ (v,cos(%))t where y(t) is the vertical distance, x(t) is the horizontal distance traveled by the projectile in meters, g is the acceleration due to Earth's gravity 9.8 m/s2, and t is in time in seconds. Let us assume that the initial velocity of the projective is vo-50.75 m/s and the projectile's launch angle is 0 radians. The initial vertical and horizontal positions of the projectile are given by yo = 0 m and Xo = 0 m, respectively 12 Write a well-documented MATLAB script projectile.m that plots y vs. t and x vs. t in two separate graphs, for time between 0 and 10 seconds, at an increment of 100 ms. Use the subplot function in your answer. Provide appropriate titles to the graphs and label the axes accordingly. Also, make sure that grid lines are visible. Finally, make sure the distance scale displays distances from 0 to 150 meters. Use the data cursor to identify the maximum height for the projectile and record it as a comment in projectile.m. Submit the graph as a pdf file titled projectileGraph1.pdf Construct a new figure projectileGraph2.pdf that depicts y vs. x, using graphs, titles and labels. Submit the graph with your solution. Extend your solution by submitting another well-documented MATLAB script projectile2.m that creates the graphs described above depicting the projectile launch angles 12 , 1 12-0 255, and 2 12-0.425 Submit projectileGraphs1.pdf and projectileGraphs2.pdf each having the respective launch angles held using the hold on function. Limit the altitude distances from 0 to 150 meters, without these limits the altitudes for 1 and 2 are negative, depicting a non-physical solution (i.e. projectile penetrates the Earth). In a comment in projectile2.m note which launch angle produces the furthest horizontal displacement