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Part 1: Suppose Shantisha want to put a fence around a rectangular field, where the width (w) is four times the length (1). Give an expression for the perimeter of the field in terms of its length (1). perimeter - Is the perimeter of the field function of its length? O yes O no Explain with one sentence why or why not. Part 2: Is the area of the field a function of its length? O yes Ono Explain with one sentence why or why not. Part 3: Suppose the field has a length of 4,000 feet. Shantisha buys fencing to enclose it, but has bought 10 feet too much. Rather than throwing away the extra fencing, Shantisha enclose a slightly larger field by enlarging each side of the field by the same amount, so the fencing encloses the field and a border: What is the largest animal that could be at point X and be entirely within the border region, touching neither the fence nor the field? an ant a cat an elephant a mouse a cow Part 4: Give the average rate of change of the perimeter, if the length increases from 4,000 feet to 5,000 feet:

Part 1: Suppose Shantisha want to put a fence around a rectangular field, where the width (w) is four times the length (1). Give an expression for the perimeter of the field in terms of its length (1). perimeter - Is the perimeter of the field function of its length? O yes O no Explain with one sentence why or why not. Part 2: Is the area of the field a function of its length? O yes Ono Explain with one sentence why or why not. Part 3: Suppose the field has a length of 4,000 feet. Shantisha buys fencing to enclose it, but has bought 10 feet too much. Rather than throwing away the extra fencing, Shantisha enclose a slightly larger field by enlarging each side of the field by the same amount, so the fencing encloses the field and a border: What is the largest animal that could be at point X and be entirely within the border region, touching neither the fence nor the field? an ant a cat an elephant a mouse a cow Part 4: Give the average rate of change of the perimeter, if the length increases from 4,000 feet to 5,000 feet:

College Algebra
College Algebra
10th Edition
ISBN:9781337282291
Author:Ron Larson
Publisher:Ron Larson
Chapter3: Polynomial Functions
Section: Chapter Questions
Problem 4T: The path of a ball is modeled by the function f(x)=120x2+3x+5, where fx is the height (in feet) of...
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Part 1: Suppose Shantisha want to put a fence around a rectangular field, where the width (w) is four times the length (l). Give an expression for the perimeter of the field in terms of its length (I). perimeter = Is the perimeter of the field function of its length? O yes O no Explain with one sentence why or why not. Part 2: Is the area of the field a function of its length? O yes Ono Explain with one sentence why or why not. Part 3: Suppose the field has a length of 4,000 feet. Shantisha buys fencing to enclose it, but has bought 10 feet too much. Rather than throwing away the extra fencing, Shantisha enclose a slightly larger field by enlarging each side of the field by the same amount, so the fencing encloses the field and a border: What is the largest animal that could be at point X and be entirely within the border region, touching neither the fence nor the field? an ant a mouse a cat an elephant a cow Part 4: Give the average rate of change of the perimeter, if the length increases from 4,000 feet to 5,000 feet:
Transcribed Image Text:Part 1: Suppose Shantisha want to put a fence around a rectangular field, where the width (w) is four times the length (l). Give an expression for the perimeter of the field in terms of its length (I). perimeter = Is the perimeter of the field function of its length? O yes O no Explain with one sentence why or why not. Part 2: Is the area of the field a function of its length? O yes Ono Explain with one sentence why or why not. Part 3: Suppose the field has a length of 4,000 feet. Shantisha buys fencing to enclose it, but has bought 10 feet too much. Rather than throwing away the extra fencing, Shantisha enclose a slightly larger field by enlarging each side of the field by the same amount, so the fencing encloses the field and a border: What is the largest animal that could be at point X and be entirely within the border region, touching neither the fence nor the field? an ant a mouse a cat an elephant a cow Part 4: Give the average rate of change of the perimeter, if the length increases from 4,000 feet to 5,000 feet:
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