From the graph of the function, we observe the following zeros and their corresponding multiplicities:

• The function has a zero at $x = -3$, where the graph crosses the x-axis in a linear manner (not touching and turning back), indicating a multiplicity of 1.
• The function has a zero at $x = -2$, where the graph crosses the x-axis in a linear fashion as well, implying a multiplicity of 1.
• The function has a zero at $x = 1$, where the graph touches the x-axis and then turns around (does not cross it), suggesting that the multiplicity is 3.

Thus, the correct answer is:

A. $-3$ with multiplicity 1, $-2$ with multiplicity 1, and $1$ with multiplicity 3.

Let me know if you'd like further clarification or have any questions!

Here are some related questions you might find useful:

1. How does the multiplicity of a zero affect the shape of the graph at that zero?
2. How can we find the multiplicities of zeros for higher-degree polynomials?
3. What is the significance of turning points in polynomial graphs?
4. How do you differentiate between even and odd multiplicities on a graph?
5. What is the relationship between the degree of a polynomial and its number of zeros?

Tip: Always look at how the graph behaves near the zero—whether it crosses or merely touches the axis—to determine the multiplicity!