To determine how much Maeve needs to earn each weekend to reach her financial goal, we can break the problem down as follows:
- Maeve currently has $130.
- She wants to have at least $1,250 by the end of the summer.
- There are 8 weekends she has to earn extra money.
First, we need to find out how much money she still needs after accounting for her current savings:
\[ \text{Amount needed} = \text{Goal} - \text{Current savings} = 1250 - 130 = 1120 \]
Next, we'll divide this amount by the number of weekends to find out how much she needs to earn each weekend:
\[ \text{Earnings per weekend} = \frac{\text{Amount needed}}{\text{Number of weekends}} = \frac{1120}{8} = 140 \]
Therefore, Maeve needs to earn $140 each weekend.
Graphing the Solution
On a number line, we can represent her weekend earnings starting from $0 and extending beyond the maximum amount. Since she needs to earn $140 each weekend, we can plot this amount on a number line as a closed point. The arrow extending from this point indicates that she could earn more if desired.
So, the correct illustration matches the description:
- An illustration shows a number line labeled "Maeve's Earnings Each Weekend." The number line ranges from 0 to 180 in 20 unit increments. A closed point is plotted at 140, and an arrow extends from that point to the right and goes beyond 180.
This visualization indicates that earning $140 per weekend is a minimum requirement for her to reach her goal, with the possibility of earning more.