The inequality that represents this scenario is:
$3.50A \leq 350
To find the largest area that can be repainted within Mrs. Pete's budget, we need to find the maximum value of A that satisfies this inequality. This can be found by dividing both sides of the inequality by $3.50:
A \leq \frac{350}{3.50}
A \leq 100
Therefore, the largest area that can be repainted within Mrs. Pete's budget is 100 square feet.
Mrs. Pete wants the interior of her classroom to be repainted. On average, it costs $3.50 per square foot to paint a wall, and she has no more than $350 to spend. Model this scenario using a one-step inequality and let A be the unknown area. Which model can be used to find the largest area that can be repainted?
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