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Question
this question has two parts. first, answer part a. then, answer part b.
part a
a rental company charges $15 plus $4 per hour to rent a bicycle. margie wants to spend no more than $27 for her rental.
write an inequality that can be used to determine how many hours, x, margie can rent the bicycle and spend no more than $27.
part b
the solution of the inequality in part a is
select choice. this means that margie can rent the bicycle for
select choice hours.
Step1: Solve the inequality \(15 + 4x \leq 27\)
Subtract 15 from both sides: \(15 + 4x - 15 \leq 27 - 15\)
Simplify: \(4x \leq 12\)
Step2: Divide both sides by 4
\(\frac{4x}{4} \leq \frac{12}{4}\)
Simplify: \(x \leq 3\)
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The solution of the inequality is \(x \leq 3\), which means Margie can rent the bicycle for at most 3 hours.