Question
As a dog walker, Hannah can walk at most 15 dogs per day. She charges \( \$ 14 \) per walk for small dogs and \( \$ 16 \) per walk for large dogs. Hannah needs to earn at least \( \$ 170 \) per day. Write two inequalities to model this situation. Let \( x \) be the number of small dogs Hannah walks and \( y \) be the number of large dogs Hannah walks. Answer 2Points
Ask by Todd Pearson. in the United States
Jan 23,2025
Real Tutor Solution
Tutor-Verified Answer
Answer
The two inequalities are:
1. \( x + y \leq 15 \) (total dogs)
2. \( 14x + 16y \geq 170 \) (earnings)
Solution
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Mind Expander
Hannah can walk a maximum of 15 dogs each day, which can be expressed as \( x + y \leq 15 \). To ensure she meets her earnings goal of at least $170, considering her charges for small and large dogs, the inequality is \( 14x + 16y \geq 170 \). So the inequalities modeling her situation are: 1. \( x + y \leq 15 \) 2. \( 14x + 16y \geq 170 \)