The throwing of a ball from one player (the thrower) to another is modeled mathematically by the equations of the parabolic movement, one of the equations that allows finding the height hg in the direction of the axis "and" is as follows: Hg = x tang (theta) -1/2 (x ^ 2g / v0 ^ 2 cos (theta)) + hq where hg is the height of the player receiving the ball, hq is the height of the thrower, v0is the initial velocity of the ball when leaving the hands of the thrower, x is the horizontal distance that the ball has to travel to reach the other player, g is gravity, and theta is the angle that is measured from a horizontal line just when the ball is thrown from the player's hand. If g = 32.2 feet / s, hq = 6.5 feet, hg= 7 feet, x = 60 feet and v0= 58 feet / s, use Matlab to make a program that allows finding the angle ? by the following methods: (a) The bisection method (10 points) (b) The false position method (10 points) (c) Newton's method (10 points) (d) The secant method (10 points) (e) Using the flabero function of Matlab (5 points)