To find out how much Maeve needs to earn each weekend to reach her goal of at least $1,250, we can set up the following equation.
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Calculate her target earnings:
- Maeve wants to have at least $1,250.
- She currently has $130.
This gives us: \[ 130 + 8x \geq 1250 \] where \( x \) is the amount she needs to earn each weekend.
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Solve for \( x \):
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Subtract $130 from both sides: \[ 8x \geq 1250 - 130 \] \[ 8x \geq 1120 \]
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Divide both sides by 8: \[ x \geq \frac{1120}{8} \] \[ x \geq 140 \]
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Maeve needs to earn at least $140 each weekend.
- Graph the solution:
- On the number line representing Maeve’s earnings each weekend, you would place a closed point at 140 and shade to the right to indicate that she can earn any amount greater than or equal to $140.
The correct response would be a graph showing "Maeve's Earnings Each Weekend" with a closed point at 140 and an arrow extending to the right. This represents all possible earnings of $140 or more.
If the provided visual options included this representation accurately, that would be the right one to select.