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You are designing a box without a top by cutting squares of equal size from the corners of a piece of cardboard measuring 12 centimeters by 8 centimeters. After removing tne squares, you fold up the sides. A) Write the function that gives the volume of the box, where x is the side length of a square you remove. A) Use the graph of the function to estimate the greatest possible volume. Volume 80 60 B) Identify the domain for this scenario. 40 20 •20 Centimeters

You are designing a box without a top by cutting squares of equal size from the corners of a piece of cardboard measuring 12 centimeters by 8 centimeters. After removing tne squares, you fold up the sides. A) Write the function that gives the volume of the box, where x is the side length of a square you remove. A) Use the graph of the function to estimate the greatest possible volume. Volume 80 60 B) Identify the domain for this scenario. 40 20 •20 Centimeters

Algebra and Trigonometry (6th Edition)
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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8 You are designing a box without a top by cutting squares of equal size from the corners of a piece of cardboard measuring 12 centimeters by 8 centimeters. After removing tne squares, you fold up the sides. A) Write the function that gives the volume of the box, where x is the Side length of a square you remove. A) Use the graph of the function to estimate the greatest possible volume. Volume 80 60 B) Identify the domain for this scenario. 40 20 •20 Centimeters
Transcribed Image Text:8 You are designing a box without a top by cutting squares of equal size from the corners of a piece of cardboard measuring 12 centimeters by 8 centimeters. After removing tne squares, you fold up the sides. A) Write the function that gives the volume of the box, where x is the Side length of a square you remove. A) Use the graph of the function to estimate the greatest possible volume. Volume 80 60 B) Identify the domain for this scenario. 40 20 •20 Centimeters
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