\f32. A piece of the graph for the so called 'Strange Function' y = f(a:) is illustrated below: Ill. 'lll- One of the interesting properties of the Strange Function is that it oscillates infinitely often (between positive and negative values) at :1: = 0. Thus the function does NOT possess a limit at a: = 0. A consequence of this behaviour is that ? (A) f is discontinuous at a: = 0 ('3) lim f(w) = ling HR) = f(")' mJv'l' 3114] (C) In spite of the unusual behaviour of this function the graph shows that it is clearly continuous everywhere (D) f is discontinuous everywhere it is defined (E) There is insufficient information to decide whether or not this function is continuous or discontinuous at m = 0 33. The function f (ac ) = V - 3 is (A) continuous on R (B) continuous at x = 3 (C) continuous from the right at x = 3 (D) continuous from the left at a = 3 (E) undefined at x = 3