Applications 39. A farmer wants to build four fenced enclosures on his farm- land for his free-range ostriches. To keep costs down, he is always interested in enclosing as much area as possible with a given amount of fence. For the fencing projects in Exercises 35-38, determine how to set up each ostrich pen so that the maximum possible area is enclosed, and find this maximum area. SO 35. A rectangular ostrich pen built with 350 feet of fencing material. luilt olong the side of a river (so

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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Question 38

Applications
39.
A farmer wants to build four fenced enclosures on his farm-
land for his free-range ostriches. To keep costs down, he
is always interested in enclosing as much area as possible
with a given amount of fence. For the fencing projects in
Exercises 35-38, determine how to set up each ostrich pen so
that the maximum possible area is enclosed, and find this
maximum area.
SO
35. A rectangular ostrich pen built with 350 feet of fencing
material.
luilt olong the side of a river (so
Transcribed Image Text:Applications 39. A farmer wants to build four fenced enclosures on his farm- land for his free-range ostriches. To keep costs down, he is always interested in enclosing as much area as possible with a given amount of fence. For the fencing projects in Exercises 35-38, determine how to set up each ostrich pen so that the maximum possible area is enclosed, and find this maximum area. SO 35. A rectangular ostrich pen built with 350 feet of fencing material. luilt olong the side of a river (so
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