The statement that is true is the fourth statement
4. The y-value of function A when x = 2 is greater than the y-value of function b when x = 2
The steps to obtain the true statement can be presented as follows;
The slope of a function with known ordered pairs, (x₁, y₁), and (x₂, y₂), can be found using the formula;

The slope of the function B using the ordered pair (-4, -4), and (6, 11) therefore is; (11 - (-4))/(6 - (-4)) = 3/2
The slope of the function B = 3/2
Therefore, the slope of function A is greater than the slope of function B
The equation of the function B is therefore;
y - (-4) = (3/2)·(x - (-4))
y + 4 = (3/2) × (x + 4)
y = 3·x/2 + 6 - 4
y = 3·x/2 + 2
When x = 2, we get;
The value of the function A is; y = (5/2) × 2 + 3
(5/2) × 2 + 3 = 8
y = 8
The value of the function B is; y = (3/2) × 2 + 2
(3/2) × 2 + 2 = 5
y = 5
The y-value of function A when x = 2 is greater than the y-value of function b when x = 2