Suppose there are two rectangular pools: One is 30 feet wide, 60 feet long, and 5 feet deep through-out, and the other is 40 feet wide, 50 feet long, and 4 feet deep throughout. Show that each pool can be considered “biggest” by comparing the sizes of the pools in two meaningful ways other than by comparing one-dimensional aspects of the pools.
Suppose there are two rectangular pools: One is 30 feet wide, 60 feet long, and 5 feet deep through-out, and the other is 40 feet wide, 50 feet long, and 4 feet deep throughout. Show that each pool can be considered “biggest” by comparing the sizes of the pools in two meaningful ways other than by comparing one-dimensional aspects of the pools.
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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Suppose there are two rectangular pools: One is
30 feet wide, 60 feet long, and 5 feet deep through-out, and the other is 40 feet wide, 50 feet long, and
4 feet deep throughout. Show that each pool can
be considered “biggest” by comparing the sizes of
the pools in two meaningful ways other than by
comparing one-dimensional aspects of the pools.
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