Question
Becky’s school is selling tickets to the basketball playoff game. On the first day of ticket sales the school sold 32 adult tickets (xx) and 53 student tickets (yy) for a total of $574. On the second day, the school sold 11 adult tickets (xx) and 15 student tickets (yy) to total $178. Write the equations that represent this situation.
Answer
Attempt 1 out of 3
The equation that represents the first day of sales:
The equation that represents the second day of sales:
Answer
Attempt 1 out of 3
The equation that represents the first day of sales:
The equation that represents the second day of sales:
Answers
GPT-4o mini
To represent the situation described, we can create two equations based on the information provided about ticket sales.
Let's define:
- \( x \) as the price of one adult ticket.
- \( y \) as the price of one student ticket.
**Equation for the first day of sales:**
On the first day, the school sold 32 adult tickets and 53 student tickets for a total of $574. The equation can be written as:
\[ 32x + 53y = 574 \]
**Equation for the second day of sales:**
On the second day, the school sold 11 adult tickets and 15 student tickets for a total of $178. The equation for this day can be written as:
\[ 11x + 15y = 178 \]
So the final equations that represent the ticket sales situation are:
1. \( 32x + 53y = 574 \)
2. \( 11x + 15y = 178 \)
Let's define:
- \( x \) as the price of one adult ticket.
- \( y \) as the price of one student ticket.
**Equation for the first day of sales:**
On the first day, the school sold 32 adult tickets and 53 student tickets for a total of $574. The equation can be written as:
\[ 32x + 53y = 574 \]
**Equation for the second day of sales:**
On the second day, the school sold 11 adult tickets and 15 student tickets for a total of $178. The equation for this day can be written as:
\[ 11x + 15y = 178 \]
So the final equations that represent the ticket sales situation are:
1. \( 32x + 53y = 574 \)
2. \( 11x + 15y = 178 \)