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Marvin sells fresh, homemade pasta at the farmers' market. For every xx grams of flour he uses, he can make f(x)f(x) bags of pasta.\newlineWhat does f(500)=6f(500) = 6 tell you?\newlineChoices:\newline(A)With 500500 grams of flour, Marvin can make 66 bags of pasta.\newline(B)With 66 grams of flour, Marvin can make 500500 bags of pasta.

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Q. Marvin sells fresh, homemade pasta at the farmers' market. For every xx grams of flour he uses, he can make f(x)f(x) bags of pasta.\newlineWhat does f(500)=6f(500) = 6 tell you?\newlineChoices:\newline(A)With 500500 grams of flour, Marvin can make 66 bags of pasta.\newline(B)With 66 grams of flour, Marvin can make 500500 bags of pasta.
  1. Understand function notation: Understand the function notation f(x)f(x) and what f(500)=6f(500) = 6 represents.\newlineThe function f(x)f(x) represents the number of bags of pasta Marvin can make with xx grams of flour. When we see f(500)=6f(500) = 6, it means that when Marvin uses 500500 grams of flour, he can make 66 bags of pasta.
  2. Match given information: Match the given information with the choices provided.\newlineWe have two choices to consider:\newline(A) With 500500 grams of flour, Marvin can make 66 bags of pasta.\newline(B) With 66 grams of flour, Marvin can make 500500 bags of pasta.\newlineGiven that f(500)=6f(500) = 6, we can see that choice (A) directly matches the information provided by the function notation.
  3. Eliminate incorrect choice: Eliminate the incorrect choice based on the function notation.\newlineChoice (B) suggests that with 66 grams of flour, Marvin can make 500500 bags of pasta, which is not supported by the function notation f(500)=6f(500) = 6. Therefore, choice (B) is incorrect.

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