1. **Problem Statement:** Identify key characteristics of the graph of a function based on the description provided. 2. **Number of y-intercepts:** The y-intercept is where the graph crosses the y-axis (x=0). Since the graph is described as starting below on the negative x-axis and increasing to the right, but no mention of crossing the y-axis, we assume it crosses once or none. Without explicit crossing, assume 0 or 1. Usually, a continuous function crosses once. 3. **Number of x-intercepts:** The x-intercepts are points where the graph crosses the x-axis (y=0). The description does not mention any crossing of the x-axis, only a point at (-7, -9) which is below x-axis. So likely 0 x-intercepts. 4. **Minimum x-value:** The graph extends from about -24 to 24 on the x-axis, so it has a minimum x-value of about -24. 5. **Maximum x-value:** Similarly, the maximum x-value is about 24. 6. **Domain:** Since the graph extends from about -24 to 24, the domain is approximately $$[-24,24]$$. 7. **Minimum y-value:** The graph starts below on the negative x-axis near y = -9 (point at (-7,-9)) and possibly lower since it starts below. So it has a minimum y-value. 8. **Maximum y-value:** The y-axis goes up to about 15, and the graph is located at top-right increasing, so it likely has a maximum y-value around 15. **Summary:** - Number of y-intercepts: 1 (assumed) - Number of x-intercepts: 0 - Minimum x-value: Yes - Maximum x-value: Yes - Domain: $$[-24,24]$$ - Minimum y-value: Yes - Maximum y-value: Yes This is a qualitative analysis based on the graph description.