A farmer wishes to internal vertical (y-value) fenced dividers and one internal horizontal (x-value) fenced divider as shown in the picture (not to scale). The external fencing costs $6 per foot and the internal fencing costs $10 per foot. If the farmer has $5,929 to spend on fencing, what is the maximum fenced area he can build? What dimensions give this maximum area? DON'T SOLVE this problem, just determine the simplified form of the two equation you can create from the above information to solve the problem. УА xft

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 farmer wishes to
internal vertical (y-value) fenced dividers and one internal horizontal (x-value) fenced
divider as shown in the picture (not to scale). The external fencing costs $6 per foot
and the internal fencing costs $10 per foot. If the farmer has $5,929 to spend on
fencing, what is the maximum fenced area he can build? What dimensions give this
maximum area?
DON'T SOLVE this problem, just determine the simplified form of the two equation
you can create from the above information to solve the problem.
УА
xft
Transcribed Image Text:A farmer wishes to internal vertical (y-value) fenced dividers and one internal horizontal (x-value) fenced divider as shown in the picture (not to scale). The external fencing costs $6 per foot and the internal fencing costs $10 per foot. If the farmer has $5,929 to spend on fencing, what is the maximum fenced area he can build? What dimensions give this maximum area? DON'T SOLVE this problem, just determine the simplified form of the two equation you can create from the above information to solve the problem. УА xft
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