Draw separate non-linear graphs for each situation: f(-2)=-1 f'(-2)-0 "(-2)=0 Use the graph to answer the following: g(3) = -1 g'(3) = 2 g"(3) = 0 h(0) = 0 h'(0)=0 h" (0)=-4 1(2)=> '(2)= 1"(2)- f'(x) > 0 for what values of x? Find values of c such that f" (c) = 0