1. **Problem Statement:** Find the range of the function based on the given graph description. 2. **Understanding Range:** The range of a function is the set of all possible output values (y-values) the function can take. 3. **Analyzing the Graph:** According to the description, the y-values start near 2 when x is slightly less than 0, dip to about 2 at x=1, rise to about 8 near x=4, and then fall sharply to about -12 near x=6. 4. **Determining the Range:** From the graph, the highest y-value reached is approximately 8, and the lowest y-value reached is approximately -12. 5. **Conclusion:** Therefore, the range of the function is all y-values from about -12 up to 8, inclusive. 6. **Expressing the Range:** In interval notation, the range is $$[-12, 8]$$.