Ralph spent $132 to buy movie tickets for 20 students and 4 adult chaperones. Adult tickets cost $3 more than student tickets. If A𝐴 is the price of an adult ticket and S𝑆 is the price of a student ticket, which system of equations could be used to find the price of each adult and student ticket? {A+S=320A+4S=132{𝐴+𝑆=320𝐴+4𝑆=132 {A=S+3A+S=132{𝐴=𝑆+3𝐴+𝑆=132 {S=A+34A+20S=132{𝑆=𝐴+34𝐴+20𝑆=132 {A=S+34A+20S=132{𝐴=𝑆+34𝐴+20𝑆=132

A customer at a store paid $64 for 3 large candles and 4 small candles. At the same store, a second customer paid $4 more than the first customer for 1 large candle and 8 small candles. The price of each large candle is the same, and the price of each small candle is the same. Which system of equations can be used to find the price in dollars of each large candle, x, and each small candle, y? A. 4y=3x+644⁢𝑦=3⁢𝑥+648y=x+688⁢𝑦=𝑥+68 B. 4y=3x+644⁢𝑦=3⁢𝑥+648y=x+608⁢𝑦=𝑥+60 C. 3x+4y=643⁢𝑥+4⁢𝑦=64x+8y=68𝑥+8⁢𝑦=68 D. 3x+4y=643⁢𝑥+4⁢𝑦=64x+8y=60

Part A:At a clothing store, Ted bought 4 shirts and 2 ties for a total price of $95. At the same time store, Stephen bought 3 shirts and 3 ties for $84. Each shirt was the same price, and each tie was the same price. Which system of equations can be used to find s, the cost of each shirt in dollar, and t, the cost of each tie in dollars ?

Christian went into a movie theater and bought 8 drinks and 10 candies, costing a total of $94. Dianelys went into the same movie theater and bought 9 drinks and 6 candies, costing a total of $79.50. Write a system of equations that could be used to determine the price of each drink and the price of each candy. Define the variables that you use to write the system.

David bought three DVDs and four books for $40. Anna spent $18 and bought one DVD and six books. Solve the system of equations to determine the cost of each DVD and book.

On one trip to the store, Heather bought 22 boxes of crackers and 88 packages of cheese for $23$23. On another trip to the store, she bought 88 boxes of crackers and 55 packages of cheese for $52$52.She determined the system of equations that represents the situation. 2x+8y=232𝑥+8𝑦=238x+5y=528𝑥+5𝑦=52 She graphed the equations, as shown. Assume the price for each item stays the same between visits. Between which 22 integers is the price of each item, in dollars?Enter your answer in each box.Price of box of crackers: Between $ and $Price of package of cheese: Between $ and $