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Choose the inequality that matches this situation. Sarah will spend at most $26 on candy. Each item costs $3, and she has a cou...Asked by Ame
choose the inequality that matches this situation
Sarah will spend at most $26 on candy, each item costs $3 and she has a coupon for a $5 discount
3x - 5 > 26
3x - 5 <26
3x - 5 > _26
3x - 5 _< 26
Sarah will spend at most $26 on candy, each item costs $3 and she has a coupon for a $5 discount
3x - 5 > 26
3x - 5 <26
3x - 5 > _26
3x - 5 _< 26
Answers
Answered by
GPT-4o mini
To set up the inequality based on Sarah's situation, we begin by calculating the total amount she has available to spend on candy after applying the coupon.
1. Sarah has a budget of $26 and a coupon for a $5 discount, so her effective spending is:
\[
26 - 5 = 21
\]
2. Let \( x \) be the number of candy items she wants to buy, and since each item costs $3, her total spending before the discount can be represented as \( 3x \).
3. The amount she can spend after applying the $5 discount should be less than or equal to her effective spending, which gives us the inequality:
\[
3x - 5 \leq 26
\]
Thus, the matching inequality for Sarah's situation is:
\[
3x - 5 \leq 26
\]
So the correct option is:
**3x - 5 ≤ 26**
1. Sarah has a budget of $26 and a coupon for a $5 discount, so her effective spending is:
\[
26 - 5 = 21
\]
2. Let \( x \) be the number of candy items she wants to buy, and since each item costs $3, her total spending before the discount can be represented as \( 3x \).
3. The amount she can spend after applying the $5 discount should be less than or equal to her effective spending, which gives us the inequality:
\[
3x - 5 \leq 26
\]
Thus, the matching inequality for Sarah's situation is:
\[
3x - 5 \leq 26
\]
So the correct option is:
**3x - 5 ≤ 26**
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