Could use some help with these questions.

3. For all x in the interval [2,5], the function f has a negative first derivative and a negative second derivative. Which of the following could be a table of values for f? b. X Ax) X 2 7 2 7 3 9 3 11 4 12 4 14 5 16 5 16 Ax) X fx) 2 16 2 16 3 12 3 14 4 4 11 5 7 5 7 fx) 2 16 3 13 4 10 5 74. Below is the graph of y = h'(x), the graph of the DERIVATIVE of h(x) , on the interval [-3,5]. Based on the graph determine properties of the original function h(x) . a) interval(s) where h(x) is increasing b) interval(s) where h(x) is decreasing c) location of relative maxima of h(x) d) location of relative minima of h(x) e) interval(s) where h(x) is concave upward -1- f) interval(s) where h(x) is concave downward y = h'(x) g) critical numbers of h(x) h) x-value where h(x) is increasing most rapidly i) x-value where h(x) is decreasing most rapidly j) h(2) =? k) h' (2) =? 1) h"(2) =