From the graph, we can identify the following key points:

Turning Points (Local Maxima and Minima):

1. Local Maximum at $B = (0.319, 8.643)$
2. Local Minimum at $A = (-1.569, -3.124)$

Zeros (x-intercepts):

1. $D = (-2, 0)$
2. $E = (-1, 0)$
3. $C = (2, 0)$

Summary:

• The graph has two turning points: a local maximum at $(0.319, 8.643)$ and a local minimum at $(-1.569, -3.124)$.
• The zeros or x-intercepts are at $(-2, 0)$, $(-1, 0)$, and $(2, 0)$.

Would you like any further details or explanations?

Here are 5 questions you can ask next:

1. How do you find turning points of a polynomial function?
2. What is the significance of x-intercepts in a function?
3. How can you determine the behavior of a function near its turning points?
4. What are the steps to find the derivative of a function?
5. How can we use the derivative to find the turning points of a function?

Tip: To analyze the behavior of a function near its turning points, consider both the first and second derivatives. The first derivative indicates the slope, while the second derivative reveals concavity.