Consider the graph of g(t) shown below. (Click on the graph for a larger version.) If the areas A, B and C are all defined to be the areas between the graph of g(t) and the x-axis and are, respectively, 15, 62 and 130, carefully sketch the graph of an antiderivative G(t) of g(t) satisfying G(0) = 20. Label each critical point of G(t) with its coordinates. Then enter the critical points below, as a list of ordered pairs (that is, if you found critical points at x = 2, y = 3 and x = 3, y = 4, you would enter (2,3), (3,4)). critical points = (0,20 ), (1,23 ), (3,-39), (5,91)