The range of the projectile is the distance from the origin to the point of impact on horizontal ground. It is given by R = vo cos(60). To estimate the range, your trajectory plots should be altered to have the horizontal distance on the x-axis and the altitude on the y-axis. This representation will clearly show the path of the projectile launched with a certain initial angle. This means you will have to plot y vs. x. Observing the formula for the projectile's range, we see that to increase the range we will have to adjust the launching angle. Use the following adjusted angles to create two more trajectory plots (y vs. x), one for each angle, and determine which launching angle results in a greater range: 5 0 0.255) radians and 12 57 0.425) radians. 0.425) 12 The time vectors for these angles should be defined as t = 0:0.1:9 and t = 0:0.1:8 respectively. PPlease use Matlab to solve this question and show all code steps and explanations. The range of the projectile is the distance from the origin to the point of impact on horizontal ground. It is given by R = vo cos(60). To estimate the range, your trajectory plots should be altered to have the horizontal distance on the x-axis and the altitude on the y-axis. This representation will clearly show the path of the projectile launched with a certain initial angle. This means you will have to plot y vs. x. Observing the formula for the projectile's range, we see that to increase the range we will have to adjust the launching angle. Use the following adjusted angles to create two more trajectory plots (y vs. x), one for each angle, and determine which launching angle results in a greater range: 5 0 0.255) radians and 12 57 0.425) radians. 0.425) 12 The time vectors for these angles should be defined as t = 0:0.1:9 and t = 0:0.1:8 respectively. PPlease use Matlab to solve this question and show all code steps and explanations