How to approximation cuboid to cube ? Rf) approximation rectangle to square is The act of computing the square root of a positive number A is the act of “building” a square with area A. Thinking along these geometric lines, we make a pair of observations. First, if a square with side √A has the same area as an L-by-W rectangle, then as illustrated in Figure 5.1, the square root of A is in between L and W. Second, we can make any given rectangle “more square” by replacing L with Lnew = (L+W)/2 and W with Wnew = A/Lnew. The process can obviously be repeated:
How to approximation cuboid to cube ? Rf) approximation rectangle to square is The act of computing the square root of a positive number A is the act of “building” a square with area A. Thinking along these geometric lines, we make a pair of observations. First, if a square with side √A has the same area as an L-by-W rectangle, then as illustrated in Figure 5.1, the square root of A is in between L and W. Second, we can make any given rectangle “more square” by replacing L with Lnew = (L+W)/2 and W with Wnew = A/Lnew. The process can obviously be repeated:
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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How to approximation cuboid to cube ?
Rf) approximation rectangle to square is
The act of computing the square root of a positive number A is the act of “building” a square
with area A. Thinking along these geometric lines, we make a pair of observations. First,
if a square with side √A has the same area as an L-by-W rectangle, then as illustrated
in Figure 5.1, the square root of A is in between L and W. Second, we can make any
given rectangle “more square” by replacing L with Lnew = (L+W)/2 and W with Wnew =
A/Lnew. The process can obviously be repeated:
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