A dog trainer is fencing in an enclosure, represented by the shaded region in the diagram. The trainer will also have two square-chaped storage units on either side of the enclosure to store equipment and other materials. She can make the enclosure and storage units as wide as she wants, but she can't exceed 100 feet in total length.

Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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Writing a Quadratic Function
A dog trainer is fencing in an enclosure, represented by the shaded
region in the diagram. The trainer will also have two square-chaped
storage units on either side of the enclosure to store equipment and
other materials. She can make the enclosure and storage units as
wide as she wants, but she can't exceed 100 feet in total length.
100 ft
Cet w represent the width, in feet, of one of the storage units. Write
a function Alwto represent the area as a function of width. Recall
that Area is width times Length.
On the next page see how the function for Area is written. Explain
how they got the two linear expressions:
Transcribed Image Text:Writing a Quadratic Function A dog trainer is fencing in an enclosure, represented by the shaded region in the diagram. The trainer will also have two square-chaped storage units on either side of the enclosure to store equipment and other materials. She can make the enclosure and storage units as wide as she wants, but she can't exceed 100 feet in total length. 100 ft Cet w represent the width, in feet, of one of the storage units. Write a function Alwto represent the area as a function of width. Recall that Area is width times Length. On the next page see how the function for Area is written. Explain how they got the two linear expressions:
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