Use a while loop in MATLAB to complete it. A cannonball is fired from a cannon elevated at an angle . If air friction and the rotation of the earth are neglected, and gravity is assumed constant, the x and y position of the cannonball at time t are given by: x = x0 + v0x t and y = y0 + v0y t - 0.5 g t^2. Where x0 and y0 are the initial coordinates of the cannonball at t = 0, v0x and v0y are the x and y components of the initial velocity, and g is the acceleration due to gravity (9.81 m/s2), pointing in the -y direction. Choose an initial speed v0 of 100 m/s, an elevation angle of 30, and an initial position at the origin. The artillery piece is positioned at advantageous ground, and fires in the downhill direction where the ground is inclined 6 degrees. Calculate the x-position and y-position of the projectile every 0.05 seconds until the time step just before the projectile hits the ground, and store these values in an array with three columns column 1 will contain the time, column 2 will contain the x-position, and column 3 will contain the y-position. Then output the table to the screen in the following format. Continues until the cannonball hits the ground.

0.0000 10.0000 20.0000 0.0500 14.3301 22.4877 0.1000 18.6603 24.9509