An open-topped box can be created by cutting congruent squares from each of the four corners of a piece of cardboard that has dimensions of 20 cm by 30 cm and folding up the sides. Determine the dimensions of the squares that must be cut to create a box with a volume of 1008 cm -30cm- -30-2x- 4. 20-2x 20 cm height=x width= 20-2x length = 30- 2x

Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter6: Vector Spaces
Section6.2: Linear Independence, Basis, And Dimension
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10. An open-topped box can be created by cutting congruert squares from
each of the four corners of a piece of cardboard that has dimensions of
20 cm by 30 cm and folding up the sides. Detcrmine the dimnensions of
the squares that must be cut to create a box with a volume of 1008 cm.
30 cm
-30-2x-
20-2x 20 cm
height=x
width= 20-2x
%3D
length= 30- 2x
Transcribed Image Text:10. An open-topped box can be created by cutting congruert squares from each of the four corners of a piece of cardboard that has dimensions of 20 cm by 30 cm and folding up the sides. Detcrmine the dimnensions of the squares that must be cut to create a box with a volume of 1008 cm. 30 cm -30-2x- 20-2x 20 cm height=x width= 20-2x %3D length= 30- 2x
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