USE MATLAB ONLY NO C++ NOTHING ELSE

A is dropped from rest at a point 12 m above the ground into a smooth, frictionless chute. The ball exits the chute 2 m above the ground and at an angle, , from the horizontal plane. The user will be able to input a value for the mass of the ball. Approximately how far will the ball travel in the horizontal direction before hitting the ground? 12 m chute final -2(5g) 45 VVo cos(0) X (t)Vt final Where m is the mass of the ball defined by the user, g is gravity and is equal to 9.81 m/s2, h1 is the initial height before dropping, h2 is the height the ball leaves the chute, and 0 is the angle of the chute. The initial velocity is Vo with V and Vv for the x/y directions Perform the following Declare all constants and obtain user input for mass Make an array that ranges from 100 to 800 with 5 degree increments to see which returns the farthest distance . Perform all calculations . find the maximum horizontal distance reached find the angle that produced the maximum distance traveled (use indexing technique) plot x(t) vs. and the maximum point (given in template) Calculate Y(t) for a specific time of 1 second (t Find the maximum vertical distance produced and use indexing to find the angle that produced the max height. In a separate figure, plot Y(t) vs. Does the same that produced the max distance (X), produce the max height (Y)? o Explain your answer in a comment Using disp), output the maximum X distance, maximum Y distance, and at which these occur in a professional way (include text and variables) A is dropped from rest at a point 12 m above the ground into a smooth, frictionless chute. The ball exits the chute 2 m above the ground and at an angle, , from the horizontal plane. The user will be able to input a value for the mass of the ball. Approximately how far will the ball travel in the horizontal direction before hitting the ground? 12 m chute final -2(5g) 45 VVo cos(0) X (t)Vt final Where m is the mass of the ball defined by the user, g is gravity and is equal to 9.81 m/s2, h1 is the initial height before dropping, h2 is the height the ball leaves the chute, and 0 is the angle of the chute. The initial velocity is Vo with V and Vv for the x/y directions Perform the following Declare all constants and obtain user input for mass Make an array that ranges from 100 to 800 with 5 degree increments to see which returns the farthest distance . Perform all calculations . find the maximum horizontal distance reached find the angle that produced the maximum distance traveled (use indexing technique) plot x(t) vs. and the maximum point (given in template) Calculate Y(t) for a specific time of 1 second (t Find the maximum vertical distance produced and use indexing to find the angle that produced the max height. In a separate figure, plot Y(t) vs. Does the same that produced the max distance (X), produce the max height (Y)? o Explain your answer in a comment Using disp), output the maximum X distance, maximum Y distance, and at which these occur in a professional way (include text and variables)