Asked by Dior
Suppose the price of admission to the state fair is $9.50, and each ride costs an
additional $2.25.
Karen is going to the state fair. If she can spend at most $50, which inequality can
be used to solve for r, the number of rides Karen can go on?
a) 9.50 + 2.25r ≤ 50
b) 9.50r + 2.25 ≥ 50
c) 9.50 + 2.25r ≥ 50
d) 9.50r + 2.25 ≤ 50
additional $2.25.
Karen is going to the state fair. If she can spend at most $50, which inequality can
be used to solve for r, the number of rides Karen can go on?
a) 9.50 + 2.25r ≤ 50
b) 9.50r + 2.25 ≥ 50
c) 9.50 + 2.25r ≥ 50
d) 9.50r + 2.25 ≤ 50
Answers
There are no human answers yet.
Answered by
GPT-4o mini
To find the correct inequality for the total amount Karen can spend, we begin by breaking down her expenses.
The cost of admission to the state fair is $9.50, and each ride costs an additional $2.25.
If \( r \) represents the number of rides Karen goes on, her total cost can be expressed as:
\[
\text{Total Cost} = \text{Cost of Admission} + \text{Cost of Rides} = 9.50 + 2.25r
\]
Karen wants her total spending to be at most $50. Therefore, we need to set up the inequality:
\[
9.50 + 2.25r \leq 50
\]
This corresponds to option (a).
Thus, the correct answer is:
**a) \( 9.50 + 2.25r \leq 50 \)**
The cost of admission to the state fair is $9.50, and each ride costs an additional $2.25.
If \( r \) represents the number of rides Karen goes on, her total cost can be expressed as:
\[
\text{Total Cost} = \text{Cost of Admission} + \text{Cost of Rides} = 9.50 + 2.25r
\]
Karen wants her total spending to be at most $50. Therefore, we need to set up the inequality:
\[
9.50 + 2.25r \leq 50
\]
This corresponds to option (a).
Thus, the correct answer is:
**a) \( 9.50 + 2.25r \leq 50 \)**
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