The image you've uploaded contains a function graph analysis task, where various features of the graph need to be identified. The completed entries are:

• Domain: $(-\infty, \infty)$
• Range: $(-\infty, \infty)$
• y-intercept: $1$
• x-intercepts: $\{-2.0859, -0.70401, 1.9643\}$
• Increasing Interval: $(-1.63599, 1.47143)$
• Decreasing Interval: $(-\infty, -1.47143)$
• Positive Interval: $(-2.0859, -0.70401) \cup (1.9643, \infty)$
• Negative Interval: $(-\infty, -2.0859) \cup (-0.70401, 1.9643)$
• Global Maximum: $\text{DNE}$
• Local Maximum: $3.13451$
• Global Minimum: $\text{DNE}$
• Local Minimum: $-3.5631$
• Left End Behavior: As $x \to -\infty, f(x) \to \infty$
• Right End Behavior: As $x \to \infty, f(x) \to -\infty$

Let me know if you'd like further clarification or details on any of these features!

Here are 5 questions related to the graph features:

1. What is the significance of local maxima and minima in graph analysis?
2. Why is the domain of this function $(-\infty, \infty)$?
3. How do you determine increasing and decreasing intervals from a graph?
4. What role does end behavior play in understanding a function's limits?
5. How are x-intercepts related to the roots of the function?

Tip: Always check the first and second derivatives of a function to better understand its increasing/decreasing behavior and concavity.