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Melissa reserves another rectangular patch in her vegetable garden for growing bell peppers. The space for the bell pepper patch depends on the length of the tomato patch, represented by the function p(x), where x is the length of the tomato patch. Match the real-world descriptions with the features they represent within the con of Melissa's garden.

A) The length of the tomato patch
B) The width of the bell pepper patch
C) The area of the bell pepper patch
D) The perimeter of the tomato patch

1 Answer

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Final answer:

Real-world descriptions are matched with features in Melissa's garden as follows: A) Length of the tomato patch represented by x, B) Width of the bell pepper patch determined by the function p(x), C) Area of the bell pepper patch calculated by multiplying length by width, and D) Perimeter of the tomato patch, which is the sum of all sides. A measuring tape would be used for these measurements.

Step-by-step explanation:

The question asks to match real-world descriptions with the features they represent in the context of Melissa's garden. Here is how the features match the descriptions:

  • A) The length of the tomato patch - This could be represented by the variable x in the function p(x) which describes the bell pepper patch dimensions.
  • B) The width of the bell pepper patch - This could be a value determined by the function p(x), possibly representing how wide the patch should be based on the length of the tomato patch.
  • C) The area of the bell pepper patch - This would be calculated by multiplying the length by the width of the patch, potentially represented by p(x) times another variable or constant.
  • D) The perimeter of the tomato patch - This encompasses the total distance around the tomato patch, calculated by adding together the lengths of all four sides.

Typically, these measurements would be taken using a measuring tape to ensure accuracy since a garden plot is usually more than a few feet in any direction.

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