Ahigh school basketball court is 25.6 meters long and 15.2 meters wide and has a free throw box 5.8 meters long and 3.7 meters wide. a bouncy ball is thrown onto the court from the top of the bleachers and is equally likely to land anywhere on the court. what is the probability that the ball will bounce on the court but outside of the free throw box? when applicable, round your answer to two decimal places and include all necessary calculations

its 50 miles away from the starting point

since we know that the two functions are equal, f (x) = g

(x), therefore when we equate the two equations the result should be similar to

3x = x – 4:

a. f(x) = 3x, g(x) = x – 4

equating the two functions:

3x = x – 4             (correct)

so we now got our answer (a)

let's first notice, the center of the hyperbola is at the origin, since the focus points are equidistantly 3 units away from the origin, that also means that the distance "c" from the center to either focus is 3.

it should also be notable that, the traverse axis for this hyperbola is vertical, or namely over the y-axis and therefore, the positive fraction will be the one with y-variable.

the traverse "a" component or distance from the center to either vertex is not 2, is more than 2, so we can safely put it at √5 ≈ 2.24.