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Hannah is setting up an egg balancing game for Field Day. Players on each team must get all of the eggs from one end of their station to the other by balancing the eggs on their heads! For the game, Hannah sets up a bowl of 88 eggs at each team's station. In all, she needs 4040 eggs.\newlineLet tt represent the number of teams competing in the game. Which equation models the problem?\newlineChoices:\newline(A) t8=40\frac{t}{8} = 40\newline(B) 8t=408t = 40\newlineSolve this equation to find how many teams are competing.\newline___\_\_\_ teams

Full solution

Q. Hannah is setting up an egg balancing game for Field Day. Players on each team must get all of the eggs from one end of their station to the other by balancing the eggs on their heads! For the game, Hannah sets up a bowl of 88 eggs at each team's station. In all, she needs 4040 eggs.\newlineLet tt represent the number of teams competing in the game. Which equation models the problem?\newlineChoices:\newline(A) t8=40\frac{t}{8} = 40\newline(B) 8t=408t = 40\newlineSolve this equation to find how many teams are competing.\newline___\_\_\_ teams
  1. Understand Problem & Set Equation: Understand the problem and set up the equation.\newlineHannah needs 4040 eggs in total and sets up 88 eggs per team. We need to find the number of teams (tt). The correct equation should relate the total number of eggs to the number of teams and eggs per team.\newlineEquation: 8t=408t = 40
  2. Solve Equation for t: Solve the equation for t.\newlineDivide both sides of the equation by 88 to isolate tt.\newlinet = rac{40}{8}\newlinet=5t = 5