Maeve currently has $$ \$ 130 $$ and plans to earn more money each of the 8 weekends this summer. She wants at least $$ \$ 1,250 $$ by the end of the summer. How much does she need to earn each weekend? Assume she earns the same amount each weekend. Solve her problem, and then grap the solution on a number line. (1 point)

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To determine how much Maeve needs to earn each weekend, let's set up the equation:

$$
130 + 8x \geq 1250
$$

**Step 1:** Subtract \$130 from both sides:

$$
8x \geq 1120
$$

**Step 2:** Divide both sides by 8:

$$
x \geq 140
$$

**Solution:** Maeve needs to earn **at least \$140** each weekend.

**Graph on a Number Line:**

```
<----|----|----|----|----|----|----|----|---->
     100  120  140  160  180  200

[======●==========================>
            140
```

- **●** represents the starting point at \$140.
- The arrow **→** indicates that Maeve needs to earn \$140 or more each weekend.
Maeve needs to earn at least \$140 each weekend.

Maeve currently has and plans to earn more money each of the 8 weekends this summer.
She wants at least by the end of the summer. How much does she need to earn each
weekend? Assume she earns the same amount each weekend. Solve her problem, and then grap
the solution on a number line. (1 point)

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Maeve currently has and plans to earn more money each of the 8 weekends this summer. She wants at least by the end of the summer. How much does she need to earn each weekend? Assume she earns the same amount each weekend. Solve her problem, and then grap the solution on a number line. (1 point)