1. **State the problem:** We need to analyze the graph of a function based on the description and answer questions about intercepts, extrema, and domain. 2. **Number of y-intercepts:** The y-intercept is where the graph crosses the y-axis ($x=0$). The description does not mention the graph crossing the y-axis at any point other than near the origin, but it does not explicitly say it crosses at $y=0$. Since the origin is marked and the graph passes near $(-20,0)$ and moves upward, it likely crosses the y-axis once near $(0,0)$. So, the number of y-intercepts is 1. 3. **Number of x-intercepts:** The x-intercepts are points where the graph crosses the x-axis ($y=0$). The graph passes near $(-20,0)$, which is an x-intercept. No other x-intercepts are mentioned. So, the number of x-intercepts is 1. 4. **Minimum x-value:** The graph starts near $x=-60$ and extends to $x=120$. Since it starts near $-60$ and no values less than that are shown, the function has a minimum x-value of about $-60$. So, yes, it has a minimum x-value. 5. **Maximum x-value:** The graph extends to $x=120$ and no values beyond that are shown, so it has a maximum x-value of about $120$. So, yes, it has a maximum x-value. 6. **Domain description:** The domain is the set of all $x$-values for which the function is defined. Since the graph extends from about $-60$ to $120$, the domain is approximately $[-60,120]$. 7. **Minimum y-value:** The graph starts near $y=-9$ and moves upward, so the minimum y-value is about $-9$. So, yes, it has a minimum y-value. 8. **Maximum y-value:** The graph extends up to about $y=12$, so it has a maximum y-value of about $12$. So, yes, it has a maximum y-value. **Summary:** - Number of y-intercepts: 1 - Number of x-intercepts: 1 - Minimum x-value: Yes - Maximum x-value: Yes - Domain: Approximately $[-60,120]$ - Minimum y-value: Yes - Maximum y-value: Yes This analysis is based on the graph description provided.