To complete the table based on the function $f(s) = |s + 2|$, we calculate $f(s)$ for each value of $s$.

Step-by-step calculations:

1. For $s = -7$: $f(-7) = |-7 + 2| = |-5| = 5$
2. For $s = -5$: $f(-5) = |-5 + 2| = |-3| = 3$
3. For $s = -3$: $f(-3) = |-3 + 2| = |-1| = 1$
4. For $s = -1$: $f(-1) = |-1 + 2| = |1| = 1$

The completed table:

| $s$ | $f(s) = |s + 2|$ | |----------|----------------------| | $-7$ | $5$ | | $-5$ | $3$ | | $-3$ | $1$ | | $-1$ | $1$ |

Would you like more details or have any questions?

Here are some related questions for practice:

1. What is $f(0)$ for the function $f(s) = |s + 2|$?
2. How does the function $f(s) = |s + 2|$ behave for positive values of $s$?
3. What is the graphical representation of the function $f(s) = |s + 2|$?
4. How do you solve equations involving absolute values like $f(s) = 4$?
5. What is the domain and range of the function $f(s) = |s + 2|$?

Tip: When dealing with absolute value functions, remember that they always produce non-negative results regardless of the input.