Consider the graphs below, which give m(x) in the left graph, in black, and n(x) in the right graph, in blue. Both functions have a sharp corner at z 50. MA 100 20.0 20,8 20 20,0 180 -20 20.0 100 -20 -20 т(х) n(x) Let h(x) n(m(x)). Find a point z where h'(x) = -1.8. x = 1.8

The graph  y = f(x) is given, Sketch the graph of y = f'(x) on top of the graph and sketch y = f"(x) on the second  graph .Clearjy label the coordinates of the x-intercepts of each graph.

Letf, g be functions. Suppose we know that ƒ(−6) = 4, ƒ'(−6) = −4, g(−6) = −4, g′(−6) = −3. Using the above information, compute h' (-6) where h(x) = (f(x))² g(x). h'(- 6) = Number

If f'(x) = 3€¯X +1,on what interval(s), if any, is the graph of f(x) increasing? A. (-x,0) B. (-0,-3) c. (-3,0) D. Never, f(x)is always decreasing