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Leo and his friends are playing a new game called Pumpkin Patch. There are pp pumpkin cards in total, and the goal of the game is to get them all. To start, Leo splits up the pumpkin cards evenly among the 55 players. He gives 1010 pumpkin cards to each player.\newlineWhich diagram models the story?\newlineWhich equation models the story?\newlineChoices:\newline(A) p5=10\frac{p}{5} = 10\newline(B) 5p=105p = 10

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Q. Leo and his friends are playing a new game called Pumpkin Patch. There are pp pumpkin cards in total, and the goal of the game is to get them all. To start, Leo splits up the pumpkin cards evenly among the 55 players. He gives 1010 pumpkin cards to each player.\newlineWhich diagram models the story?\newlineWhich equation models the story?\newlineChoices:\newline(A) p5=10\frac{p}{5} = 10\newline(B) 5p=105p = 10
  1. Identify Total Pumpkin Cards: Identify the total number of pumpkin cards and the distribution method.\newlineLeo gives each of the 55 players 1010 pumpkin cards each. To find the total number of pumpkin cards, multiply the number of players by the number of cards each player receives.\newlineCalculation: 55 players ×10\times 10 cards/player =50= 50 cards.
  2. Calculate Total Number: Determine the correct equation that models the story.\newlineSince each player receives an equal share of the total pumpkin cards, the equation should represent dividing the total number of pumpkin cards by the number of players to get the number of cards per player.\newlineThe correct equation should be p5=10\frac{p}{5} = 10, where pp is the total number of pumpkin cards.

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