To determine the inflection points of this graph, we need to locate points where the curve changes concavity, that is, where it changes from concave up (like a cup) to concave down (like a hill) or vice versa.

By observing the graph:

1. Inflection points typically occur between points where the curve moves from a hill shape (concave down) to a cup shape (concave up) or vice versa.
2. Points of concavity change seem to occur near the following sections:
   • Between points C and D
   • Between points F and G
   • Between points I and J

These intervals are approximate locations of inflection points, as the graph changes from concave up to concave down or vice versa around these regions. For exact values, we would need the function equation and to compute the second derivative, setting it equal to zero to solve for precise inflection points.

Would you like more details or have any questions about this?

Related Questions:

1. How do you calculate the exact coordinates of inflection points mathematically?
2. What is the significance of concavity in understanding the behavior of functions?
3. How do you find inflection points if given only a table of values?
4. Can inflection points exist at local maxima or minima?
5. How does the first derivative help in identifying inflection points?

Tip: Inflection points are where the second derivative changes sign, so they can also be identified by observing where the curvature of a graph changes direction.