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several diagrams illustrating the situation, some with shallow, wide pens and some with deep, narrow pens. Fi hum area? If so, estimate it. a diagram illustrating the general situation. Let x denote the length of each of two sides and three dividers. Le an expression for the total area A in terms of both x and y. e given information to write an equation that relates the variables.

several diagrams illustrating the situation, some with shallow, wide pens and some with deep, narrow pens. Fi hum area? If so, estimate it. a diagram illustrating the general situation. Let x denote the length of each of two sides and three dividers. Le an expression for the total area A in terms of both x and y. e given information to write an equation that relates the variables.

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Consider the following problem: a farmer with 750 feet of fencing wants to enclose a rectangular area and then divide it into four pens with fencing parallel to one side of the rectangle. What is the largest possible total area of the four pens? (a) Draw several diagrams illustrating the situation, some with shallow, wide pens and some with deep, narrow pens. Find the total areas of these configurations. Does it appear that there is a maximum area? If so, estimate it. (b) Draw a diagram illustrating the general situation. Let x denote the length of each of two sides and three dividers. Let y denote the length of the other two sides. (c) Write an expression for the total area A in terms of both x and y. calcPad A = ху Operation: Functions X (d) Use the given information to write an equation that relates the variables. Symbols Relations Sets Vi o! Vectors (e) Use part (d) to write the total area as a function of one variable. Trig Greek A(x) = e Help (f) Finish solving the problem by finding the largest area (in ft2). ft2
Transcribed Image Text:Consider the following problem: a farmer with 750 feet of fencing wants to enclose a rectangular area and then divide it into four pens with fencing parallel to one side of the rectangle. What is the largest possible total area of the four pens? (a) Draw several diagrams illustrating the situation, some with shallow, wide pens and some with deep, narrow pens. Find the total areas of these configurations. Does it appear that there is a maximum area? If so, estimate it. (b) Draw a diagram illustrating the general situation. Let x denote the length of each of two sides and three dividers. Let y denote the length of the other two sides. (c) Write an expression for the total area A in terms of both x and y. calcPad A = ху Operation: Functions X (d) Use the given information to write an equation that relates the variables. Symbols Relations Sets Vi o! Vectors (e) Use part (d) to write the total area as a function of one variable. Trig Greek A(x) = e Help (f) Finish solving the problem by finding the largest area (in ft2). ft2
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