Question
Eli wants to purchase some new school supplies. He wants to buy a calculator that costs $24 and some notebooks for school. Each notebook costs $2. Eli only has $37 to spend.
Let n represent the number of notebooks that Eli buys.
Which inequality describes this scenario?
(1 point)
Responses
24n+2≤37
24 n plus 2 is less than or equal to 37
2n+24≤37
2 n plus 24 is less than or equal to 37
2n+24>37
2 n plus 24 is greater than 37
37≤2n+24
37 is less than or equal to 2 n plus 24
37n<2n+24
37n<2n+24
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Let n represent the number of notebooks that Eli buys.
Which inequality describes this scenario?
(1 point)
Responses
24n+2≤37
24 n plus 2 is less than or equal to 37
2n+24≤37
2 n plus 24 is less than or equal to 37
2n+24>37
2 n plus 24 is greater than 37
37≤2n+24
37 is less than or equal to 2 n plus 24
37n<2n+24
37n<2n+24
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Answers
GPT-4o mini
To model the scenario where Eli wants to buy a calculator for $24 and notebooks for $2 each, we need to set up an inequality based on his total budget of $37.
Eli will spend $24 on the calculator, and he will spend $2 for each notebook, where \( n \) represents the number of notebooks he buys. Therefore, his total spending can be expressed as:
\[
24 + 2n
\]
Since Eli cannot spend more than $37, we set up the inequality:
\[
24 + 2n \leq 37
\]
Now, this can be simplified to isolate \( n \):
Subtract 24 from both sides:
\[
2n \leq 37 - 24
\]
This results in:
\[
2n \leq 13
\]
So, the correct inequality that describes Eli's situation is:
**2n + 24 ≤ 37**
So the answer is:
**2n + 24 ≤ 37** (2 n plus 24 is less than or equal to 37).
Eli will spend $24 on the calculator, and he will spend $2 for each notebook, where \( n \) represents the number of notebooks he buys. Therefore, his total spending can be expressed as:
\[
24 + 2n
\]
Since Eli cannot spend more than $37, we set up the inequality:
\[
24 + 2n \leq 37
\]
Now, this can be simplified to isolate \( n \):
Subtract 24 from both sides:
\[
2n \leq 37 - 24
\]
This results in:
\[
2n \leq 13
\]
So, the correct inequality that describes Eli's situation is:
**2n + 24 ≤ 37**
So the answer is:
**2n + 24 ≤ 37** (2 n plus 24 is less than or equal to 37).