(Positive, Negative or Zero) 4. Complete the chart below, entering + , - or 0. to describe the derivatives of the function at each point shown below. [3] y = f (x) f' (x) f" (x ) Point A 2 - Point B Point C 5. Determine if the function is EVEN, ODD or NEITHER. [2] Note: 'a' and 'b' are constants. f(x) = ax* +bx2 + 3 g ( x ) = - a x 5 + 3 x 6. Sketch the graph of a function that satisfies all of the following conditions: [4] Clearly label ALL key elements (asymptotes, max/min, point of inflection, cusp) on your graph. Domain : (-0o, 0) U (0, 00) f (- x) =f(x) for all x f (- 2) = 0, f (- 1) = 2 f' (x) X f' (x) > 0 on (- 2, 0) f"(x) 0 on (-1, 0) ET lim f (x) =2, lim f(x)=0 00 - 4 - x