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Mr. Meyer is planning a sixth-grade field trip to Washington, D.C. He divides his students evenly between 99 chaperones. Each chaperone will lead a group of 88 students.\newlineLet ss represent the total number of students going on the field trip. Which equation models the problem?\newlineChoices:\newline(A) 8s=98s = 9\newline(B) s9=8\frac{s}{9} = 8\newlineSolve this equation to find the total number of students going on the field trip.\newline____ students

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Q. Mr. Meyer is planning a sixth-grade field trip to Washington, D.C. He divides his students evenly between 99 chaperones. Each chaperone will lead a group of 88 students.\newlineLet ss represent the total number of students going on the field trip. Which equation models the problem?\newlineChoices:\newline(A) 8s=98s = 9\newline(B) s9=8\frac{s}{9} = 8\newlineSolve this equation to find the total number of students going on the field trip.\newline____ students
  1. Understand the problem: Step 11: Understand the problem and set up the equation.\newlineMr. Meyer divides the students evenly among 99 chaperones, with each chaperone leading 88 students. We need to find the total number of students, ss. The equation that models this situation is each chaperone has 88 students and there are 99 chaperones in total. So, the equation is 88 multiplied by the number of chaperones (99) equals the total number of students (ss). This can be written as:\newline8×9=s8 \times 9 = s
  2. Set up the equation: Step 22: Solve the equation.\newlineNow, calculate 88 multiplied by 99 to find ss:\newline8×9=728 \times 9 = 72\newlineSo, s=72s = 72.
  3. Solve the equation: Step 33: Verify the solution.\newlineTo check if our solution is correct, substitute s=72s = 72 back into the context of the problem. If each of the 99 chaperones has 88 students, then:\newline99 chaperones * 88 students per chaperone =72= 72 students.\newlineThis matches our calculated value of ss, confirming our solution is correct.