A local community sold 125 concert tickets recently. The dollar amount collected was $835. Adult tickets, A, sold for $8 each and children tickets, C sold for $5 each. Write and solve a system of linear equations that models this situation.  Then complete the sentence below by filling in the blanks with the correct number of each type of tickets that were sold

Translate to a system of equations and solve. June has 72 gallons of punch for a party. June carries the punch in two different full coolers. The bigger cooler is five times as large as the smaller cooler. How many gallons can each cooler hold?

I have 8 coins in my pocket, some are quarters and some are dimes. If I have $1.10 in my pocket, how many of each kind of coin do I have? Find out by solving a system. I have 0 x quarters and 14 x dimes.

Ahmed wants to make an award made out of different metals. A portion of the trophy is 80% silver and the rest is 44% copper. Ahmed needs 50.0 grams of 72% mixed metals. How much of each allows should he use? Define your variables, create the systems of linear equations. Complete the problem with a word statement. Round to the nearest tenth decimal (one decimal place).

The Chess Club ordered 10 pizzas and 5 dozen chicken wings, which came to a total of $100. At the same time, the Spanish Club ordered 12 pizzas and 4 dozen chicken wings for a total of $108. Let x = the cost of a pizza and y = the cost of a dozen chicken wings. Write a system of equations that would enable you to solve how much each item costs. DO NOT solve for the prices. Just write the system of equations.

Write a system of equations to represent the situation below. Then solve the system and answer the question. A total of 243 adults and children are at a movie theater. There are 109 more adults than children in the theater. How many children’s tickets were sold?

Student tickets to a movie are $1 and non-student tickets are $2. Three hundred fifty tickets are sold and the total amount made is $450. Write the system of equations that describes this situation and then solve the system to determine the number of student and non-student tickets sold.