(part A) What is the objective function F for this problem, before taking any constraints into account? Your answer should be an expression involving both x and y explicitly. F(x,y) =D (part B) What is the constraint equation for this problem? Your answer should be an equation involving both x and y explicitly. answer: (part C) Write the objective function in te ns of x only, the total length of the enclosure. Your answer should be an expression that involves x explicitly but not y. f(x)%3= (part D) The interval of interest for f(x) is. Write your answer using interval notation. (part E) Find the dimensions of the enclosure that requires the least amount of fencing. You answers should be exact numbers. No decimal approximations. y3= Farmer Miller is building an enclosure that must have an area of 108 m, The e subdivided into 6 pens of equal area, as shown below. Note: The total length of the enclosure is X, and the total width of the enclosure is y Your primary task is to determine the dimensions of the enclosure that will require th of fencing. Answer the five parts to the right.

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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(part A) What is the objective function F for this problem, before taking any constraints into
account? Your answer should be an expression involving both x and y explicitly.
F(x,y) =D
(part B) What is the constraint equation for this problem? Your answer should be an equation
involving both x and y explicitly.
answer:
(part C) Write the objective function in te ns of x only, the total length of the enclosure. Your
answer should be an expression that involves x explicitly but not y.
f(x)%3=
(part D) The interval of interest for f(x) is. Write your answer using interval notation.
(part E) Find the dimensions of the enclosure that requires the least amount of fencing. You
answers should be exact numbers. No decimal approximations.
y3=
Transcribed Image Text:(part A) What is the objective function F for this problem, before taking any constraints into account? Your answer should be an expression involving both x and y explicitly. F(x,y) =D (part B) What is the constraint equation for this problem? Your answer should be an equation involving both x and y explicitly. answer: (part C) Write the objective function in te ns of x only, the total length of the enclosure. Your answer should be an expression that involves x explicitly but not y. f(x)%3= (part D) The interval of interest for f(x) is. Write your answer using interval notation. (part E) Find the dimensions of the enclosure that requires the least amount of fencing. You answers should be exact numbers. No decimal approximations. y3=
Farmer Miller is building an enclosure that must have an area of 108 m, The e
subdivided into 6 pens of equal area, as shown below.
Note: The total length of the enclosure is X, and the total width of the enclosure is y
Your primary task is to determine the dimensions of the enclosure that will require th
of fencing. Answer the five parts to the right.
Transcribed Image Text:Farmer Miller is building an enclosure that must have an area of 108 m, The e subdivided into 6 pens of equal area, as shown below. Note: The total length of the enclosure is X, and the total width of the enclosure is y Your primary task is to determine the dimensions of the enclosure that will require th of fencing. Answer the five parts to the right.
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