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By cutting away an x-by-x square from each corner of a rectangular piece of cardboard and folding up the resulting flaps, a box with no top can be constructed. TEH 71 If the piece of cardboard is 50 inches long by 32 inches wide, find a function in the variable x giving the volume of the resulting box. Volume, as a function of x-(50-2x) (32-3x)-xx Determine the domain of the function for volume. Enter your answer using interval notation. Domain of the function for volume=

By cutting away an x-by-x square from each corner of a rectangular piece of cardboard and folding up the resulting flaps, a box with no top can be constructed. TEH 71 If the piece of cardboard is 50 inches long by 32 inches wide, find a function in the variable x giving the volume of the resulting box. Volume, as a function of x-(50-2x) (32-3x)-xx Determine the domain of the function for volume. Enter your answer using interval notation. Domain of the function for volume=

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Subject: algebra 

By cutting away an x-by-x square from each corner of a rectangular piece of cardboard and folding up the resulting flaps, a box with no top can be constructed MEM FA If the piece of cardboard is 50 inches long by 32 inches wide, find a function in the variable x giving the volume of the resulting box. Volume, as a function of x- (50-2x) (32-3x)-xx Determine the domain of the function for volume. Enter your answer using interval notation. Domain of the function for volume
Transcribed Image Text:By cutting away an x-by-x square from each corner of a rectangular piece of cardboard and folding up the resulting flaps, a box with no top can be constructed MEM FA If the piece of cardboard is 50 inches long by 32 inches wide, find a function in the variable x giving the volume of the resulting box. Volume, as a function of x- (50-2x) (32-3x)-xx Determine the domain of the function for volume. Enter your answer using interval notation. Domain of the function for volume
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