10. We are going to fence in a rectangular field. Starting at the bottom of the field and moving around the field in a counter clockwise manner the cost of material for each side is $6/ft, $9/ft, $12/ft and $14/ft respectively. If we have $1000 to buy fencing material determine the dimensions of the field that will maximize the enclosed area.

Calculus: Early Transcendentals
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Chapter1: Functions And Models
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Application of derivative Optimization We are going to fence in a rectangular field. Starting at the bottom of the field and moving around the field in a counter clockwise manner the cost of material for each side is $6/ft, $9/ft, $12/ft and $14/ft respectively. If we have $1000 to buy fencing material determine the dimensions of the field that will maximize the enclosed.
10. We are going to fence in a rectangular
field. Starting at the bottom of the field and
moving around the field in a counter
clockwise manner the cost of material for
each side is $6/ft, $9/ft, $12/ft and $14/ft
respectively. If we have $1000 to buy
fencing material determine the dimensions
of the field that will maximize the enclosed
area.
Transcribed Image Text:10. We are going to fence in a rectangular field. Starting at the bottom of the field and moving around the field in a counter clockwise manner the cost of material for each side is $6/ft, $9/ft, $12/ft and $14/ft respectively. If we have $1000 to buy fencing material determine the dimensions of the field that will maximize the enclosed area.
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