Famer Steve has 250 feet of fencing and he wants to enclose two rectangular grazing areas along a river(see the figure below). He does not need to fence the river side.RiverComplete the table below. Make sure you justify your answer by showing all the steps.Give exact answers.x(the length in ft)15Total Area(in square ft)Y(in ft).406580Find a function that models the total area A in terms of the length of one of its side x. Makesure you justify your answer by showing all the steps.Find the value for the length, x, and the width so that that the total area is maximized? Whatis the maximum total area? Make sure you justify your answer by showing all the steps. Giveexact answers.

We have been given 250 feet of fencing alongside the river where x is the length and y is the…

Farmer Steve has 250 feet of fencing and he wants to enclose two rectangular grazing areas along a river (see the figure below). He does not need to fence the river side. Rivea Complete the table below. Make sure you justify your answer by showing all the steps.

Farmer Steve has 250 feet of fencing and he wants to enclose two rectangular grazing areas along a river (see the figure below). He does not need to fence the river side. Rivea Complete the table below. Make sure you justify your answer by showing all the steps.

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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Question

Famer Steve has 250 feet of fencing and he wants to enclose two rectangular grazing areas along a river
(see the figure below). He does not need to fence the river side.
River
Complete the table below. Make sure you justify your answer by showing all the steps.
Give exact answers.
x(the length in ft)
15
Total Area(in square ft)
Y(in ft).
40
65
80
Find a function that models the total area A in terms of the length of one of its side x. Make
sure you justify your answer by showing all the steps.
Find the value for the length, x, and the width so that that the total area is maximized? What
is the maximum total area? Make sure you justify your answer by showing all the steps. Give
exact answers.

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