On a coordinate plane, graph A curves up through (negative 2, negative 4), has an inflection point at (0, 5), and then curves up through (2, 10). Graph B curves up through (negative 7, negative 8), has an inflection point at (negative 5, 0), and curves up through (negative 3, 8). Let p(x) = x3 and q(x) = x + 5. If p(q(x)) and q(p(x)) are shown on the graph, which statements are true? Check all that apply. Graph A represents p(q(x)). The composition of functions p and q is not commutative. Graph B represents q(p(x)). Both p(q(x)) and q(p(x)) have the same domain. Graph A represents q(p(x)).