1) The graph of a function f with domain (-5,5) is given in the figure below. f) (2 points) Which one of these values is greatest? A, B, or C : -3 (A) f'(-1.5) (B) f'(-0.5) (C) f' (2.25) 2 . g) (2 points) Which one of these values is least? A, B, or C: (A) f'(-1.5) (B) f' ( -0.5) ( C ) f' ( 2.25 ) - 5 -4/ - 3 -1 1 2 3 5 -1 h) (2 points) For which x-values in (-5, 5) does f'(x) not exist? - 2 - 3 x - VALUES: -4 a) (1 point) f(2) = c) (2 points) lim - f(x) - 1 -3 x+3 b) (1 point) f'(0) = i) (2 points) Suppose a differentiable function g has values as given in the table. x 8 ( x) 8' ( x ) 1 3 d) (2 points) Sketch the secant line through the points corresponding to x = 0 and x = -2. Label it as S. If k ( x ) = 28 ( x ) find the value of k'(1). e) (2 points) Sketch the line tangent to f at the point corresponding to x = 1. Label it as T. k' (1) =