Use the graphs of ƒ' and ƒ" to complete the following steps. <IMAGE>
Plot a possible graph of f.

Verified step by step guidance

1. Analyze the graph of ƒ' to determine where the function f is increasing or decreasing. Look for intervals where ƒ' is positive (f is increasing) and where ƒ' is negative (f is decreasing).
2. Identify the critical points of f by finding where ƒ' crosses the x-axis, as these points indicate potential local maxima or minima.
3. Examine the graph of ƒ'' to determine the concavity of f. If ƒ'' is positive, f is concave up; if ƒ'' is negative, f is concave down.
4. Use the information from ƒ' and ƒ'' to sketch the general shape of the graph of f, marking the critical points and indicating intervals of increase/decrease and concavity.
5. Combine all the information to create a smooth curve that reflects the behavior indicated by the graphs of ƒ' and ƒ'', ensuring to label key features such as local maxima, minima, and points of inflection.