A chicken farmer has 64 feet of poultry netting to enclose in a rectangular chicken coop. One side of the coop is bordered by a barn and so it does not need any netting. X X = y = Barn Chicken Coop You want to determine what dimensions will yield the largest floor space. A. Write the function that gives the floor space (S) of the coop in terms of x (the length of the side shown above) only: S(x) = B. What dimensions would guarantee that the coop has the greatest possible floor space? ft (feet) y ft (feet) What is the greatest possible floor space?. ft² (square feet)

Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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A chicken farmer has 64 feet of poultry netting to enclose in a rectangular chicken coop. One side of the
coop is bordered by a barn and so it does not need any netting.
X =
X
y =
Barn
Chicken Coop
You want to determine what dimensions will yield the largest floor space.
A. Write the function that gives the floor space (S) of the coop in terms of x (the length of the side shown
above) only: S(x) =
B. What dimensions would guarantee that the coop has the greatest possible floor space?
ft (feet)
ft (feet)
у
C. What is the greatest possible floor space?:
ft² (square-feet)
Transcribed Image Text:A chicken farmer has 64 feet of poultry netting to enclose in a rectangular chicken coop. One side of the coop is bordered by a barn and so it does not need any netting. X = X y = Barn Chicken Coop You want to determine what dimensions will yield the largest floor space. A. Write the function that gives the floor space (S) of the coop in terms of x (the length of the side shown above) only: S(x) = B. What dimensions would guarantee that the coop has the greatest possible floor space? ft (feet) ft (feet) у C. What is the greatest possible floor space?: ft² (square-feet)
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