The U.S. Postal Service states that the girth plus the length of Standard Post Package must not exceed 130". Given a rectangular box, the "length" is the longest side, and the "girth" is twice the sum of the width and the height. Given a rectangular box where the width and height are equal, what are the dimensions of the box that give the maximum volume subject to the constraint of the size of a Standard Post Package?
The U.S. Postal Service states that the girth plus the length of Standard Post Package must not exceed 130". Given a rectangular box, the "length" is the longest side, and the "girth" is twice the sum of the width and the height. Given a rectangular box where the width and height are equal, what are the dimensions of the box that give the maximum volume subject to the constraint of the size of a Standard Post Package?
Chapter1: Equations, Inequalities, And Mathematical Modeling
Section: Chapter Questions
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![The U.S. Postal Service states that the girth plus the length of Standard
Post Package must not exceed 130". Given a rectangular box, the "length"
is the longest side, and the "girth" is twice the sum of the width and
the height. Given a rectangular box where the width and height are equal,
what are the dimensions of the box that give the maximum volume
subject to the constraint of the size of a Standard Post Package?](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fc6f5aea8-a2d0-4828-9194-4ddbfc661a52%2Ff6437edd-c5f4-4b47-8210-331c9119deee%2F2dwxv3s_processed.png&w=3840&q=75)
Transcribed Image Text:The U.S. Postal Service states that the girth plus the length of Standard
Post Package must not exceed 130". Given a rectangular box, the "length"
is the longest side, and the "girth" is twice the sum of the width and
the height. Given a rectangular box where the width and height are equal,
what are the dimensions of the box that give the maximum volume
subject to the constraint of the size of a Standard Post Package?
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