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Brody is making welcome bags for some foreign exchange students joining his school. He divides a box of pencils evenly among 88 welcome bags. Each bag gets 44 pencils.\newlineLet pp represent how many pencils were in the box. Which equation models the problem?\newlineChoices:\newline(A) 4p=84p = 8\newline(B) p8=4\frac{p}{8} = 4\newlineSolve this equation to find how many pencils were in the box.\newline___\_\_\_ pencils

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Q. Brody is making welcome bags for some foreign exchange students joining his school. He divides a box of pencils evenly among 88 welcome bags. Each bag gets 44 pencils.\newlineLet pp represent how many pencils were in the box. Which equation models the problem?\newlineChoices:\newline(A) 4p=84p = 8\newline(B) p8=4\frac{p}{8} = 4\newlineSolve this equation to find how many pencils were in the box.\newline___\_\_\_ pencils
  1. Understand the problem: Step 11: Understand the problem and set up the equation.\newlineEach bag gets 44 pencils, and there are 88 bags. So, the total number of pencils is 44 pencils per bag times 88 bags.\newlineCalculation: 4×8=324 \times 8 = 32
  2. Choose correct equation: Step 22: Choose the correct equation that models the problem.\newlineWe need an equation that shows the total number of pencils pp divided by the number of bags 88 equals the pencils per bag 44.\newlineCorrect equation: p8=4\frac{p}{8} = 4
  3. Solve the equation: Step 33: Solve the equation to find pp.\newlineMultiply both sides of the equation by 88 to isolate pp.\newlineCalculation: 4×8=324 \times 8 = 32