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The question is asking you to model an inequality that represents how many hours you need to work to earn $187 at a rate of $8.50 per hour.

Let's break it down:
- You earn $8.50 per hour.
- You need to earn $187.

To find the number of hours, let $ h $ represent the number of hours you need to work. The total earnings from working $ h $ hours is $ 8.50h $. The inequality can be written as:

\[
8.50h \geq 187
\]

Now, solve for $ h $:

\[
h \geq \frac{187}{8.50}
\]

After solving:

\[
h \geq 22
\]

Thus, you need to work at least 22 hours to earn $187.

Would you like more details on how to solve inequalities or have further questions on this topic?

Here are 5 related questions:
1. How do you solve inequalities with fractions?
2. What are the differences between strict and non-strict inequalities?
3. How can you interpret inequalities graphically?
4. What happens if you increase your hourly wage in this scenario?
5. How do you solve systems of inequalities?

**Tip:** When solving inequalities, always remember to flip the inequality symbol when multiplying or dividing by a negative number.

You earn $8.50 an hour at the sub shop. Write and solve an inequality that represents the number of hours you need to work to earn $187 to buy a tablet computer.

Learn how to solve an inequality to determine the number of hours you need to work to earn $187 at a rate of $8.50 per hour. This solution involves basic algebraic concepts, such as inequalities and linear equations. Suitable for students in Grades 6-9.

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