To solve the inequality \( \frac{n}{-8} < -11 \), you should follow these steps:
- Multiply both sides by -8: When you multiply or divide both sides of an inequality by a negative number, you must flip the inequality sign.
So, the correct steps are:
- Start with \( \frac{n}{-8} < -11 \).
- Multiply both sides by -8, which flips the inequality sign: \[ n > 88 \]
Now, looking at your provided options, the correct answer is:
- Add 8, multiply by -8, and flip the inequality symbol.
However, in the context of this problem, starting with a multiplication approach seems more straightforward. So the closest would be the general adjustment of flipping the sign, hence the correct choice fits more correctly as multiplying by a negative number causes a flip, even if "add 8" might not apply in this correct context.
Given the options are presented differently, please ensure future queries about inequalities present the accurate step choices.