I through L please. Please see attached

4. 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 (0, 4) b) interval(s) where h(x) is decreasing (- 3, 0) and ( 4, s) c) location of relative maxima of h(x) X=4 d) location of relative minima of h(x) Y= O 1-1- e) interval(s) where h(x) is concave upward (-2,2) -2- () interval(s) where h(x) is concave downward 1-3, -2) and ( a, 5) g) critical numbers of h(x) y = h'(x) X = O and x= 4 h) x-value where h(x) is increasing most rapidly X= O i) x-value where h(x) is decreasing most rapidly j) h(2) =? k) h' (2) =? 1) h" (2) =