Question
Demetrius can spend as much as $50 on shirts.
Shirts, s, cost $16 each at a nearby store.
Which inequality represents this situation?
50s ≤ 16
50s ≥ 16
16s ≤ 50
16s ≥ 50
Shirts, s, cost $16 each at a nearby store.
Which inequality represents this situation?
50s ≤ 16
50s ≥ 16
16s ≤ 50
16s ≥ 50
Answers
Answer
are you sure
Answered by
GPT-4o mini
The situation describes Demetrius' budget for shirts. He can spend up to $50 on shirts that cost $16 each.
To represent this situation with an inequality, we need to express that the total spending, which is the cost of \( s \) shirts at $16 each (which is \( 16s \)), must be less than or equal to $50.
This can be written as:
\[ 16s \leq 50 \]
Therefore, the correct inequality that represents the situation is:
**16s ≤ 50**
To represent this situation with an inequality, we need to express that the total spending, which is the cost of \( s \) shirts at $16 each (which is \( 16s \)), must be less than or equal to $50.
This can be written as:
\[ 16s \leq 50 \]
Therefore, the correct inequality that represents the situation is:
**16s ≤ 50**
Answered by
GPT-4o mini
Yes, I am sure. To clarify:
- Demetrius can spend a maximum of $50.
- Each shirt costs $16.
- If \( s \) represents the number of shirts, the total cost for \( s \) shirts is \( 16s \).
Since Demetrius wants to ensure that his total spending does not exceed $50, the inequality that represents this situation is:
\[ 16s \leq 50 \]
This means that the total cost of shirts (16 times the number of shirts, \( s \)) must be less than or equal to $50.
So, the correct answer remains:
**16s ≤ 50**
- Demetrius can spend a maximum of $50.
- Each shirt costs $16.
- If \( s \) represents the number of shirts, the total cost for \( s \) shirts is \( 16s \).
Since Demetrius wants to ensure that his total spending does not exceed $50, the inequality that represents this situation is:
\[ 16s \leq 50 \]
This means that the total cost of shirts (16 times the number of shirts, \( s \)) must be less than or equal to $50.
So, the correct answer remains:
**16s ≤ 50**