An open box (without a lid) is to be made from a rectangular piece of cardboard that has dimensions of 16 inches by 10 inches by cutting out identical squares from each corner and bending up the resulting flaps. Find the dimensions of the box with the largest volume that can be made. X X 10 - 2x b.) 28 16 c.) 28 16 - 2x a.) 12 inches by 6 inches by 2 inches inches by 10 X 28 inches by 10 20 inches by inches 20 inches by inches d.) 14 inches by 8 inches by 2 inches
An open box (without a lid) is to be made from a rectangular piece of cardboard that has dimensions of 16 inches by 10 inches by cutting out identical squares from each corner and bending up the resulting flaps. Find the dimensions of the box with the largest volume that can be made. X X 10 - 2x b.) 28 16 c.) 28 16 - 2x a.) 12 inches by 6 inches by 2 inches inches by 10 X 28 inches by 10 20 inches by inches 20 inches by inches d.) 14 inches by 8 inches by 2 inches
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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
Transcribed Image Text:An open box (without a lid) is to be made from a
rectangular piece of cardboard that has dimensions of
16 inches by 10 inches by cutting out identical squares
from each corner and bending up the resulting flaps.
Find the dimensions of the box with the largest
volume that can be made.
X
X
10 - 2x
b.) 28
16
c.) 28
16 - 2x
a.) 12 inches by 6 inches by 2 inches
inches by
10
X
28
inches by
10
20
inches by inches
20
inches by
inches
d.) 14 inches by 8 inches by 2 inches
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