Computer Networking: A Top-Down Approach (7th Edition)
Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN: 9780133594140
Author: James Kurose, Keith Ross
Publisher: PEARSON
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Question
Assume for convenience that demand is constant, the stock keeping unit (SKU) has
been stored in k locations of identical size, and all picks are from a single active pick
location until that location is exhausted. Then the inventory cycle may be imagined as
consisting of k periods, each devoted to a particular pick location. The space
utilization in period i is
k-(i-1)-12/1 k-i+
k-(i-1)
Thus, the average of the space utilization (ASU) of all k periods is
asu=
(1)
The space utilization (SU) of the whole k periods is
su =
k
=
k
i=1
2
k-i +1
i=1
k-i+
k-i +1
Σk-i+
i=1
k
Σ(k-i+1)
Use MATLAB® to write the functions to calculate "asu" and "su" of input "K".
Employing these functions, program the script to draw the curves that show how both
"asu" and "su" increase with additional storage locations, but at a diminishing rate.
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Transcribed Image Text:Assume for convenience that demand is constant, the stock keeping unit (SKU) has been stored in k locations of identical size, and all picks are from a single active pick location until that location is exhausted. Then the inventory cycle may be imagined as consisting of k periods, each devoted to a particular pick location. The space utilization in period i is k-(i-1)-12/1 k-i+ k-(i-1) Thus, the average of the space utilization (ASU) of all k periods is asu= (1) The space utilization (SU) of the whole k periods is su = k = k i=1 2 k-i +1 i=1 k-i+ k-i +1 Σk-i+ i=1 k Σ(k-i+1) Use MATLAB® to write the functions to calculate "asu" and "su" of input "K". Employing these functions, program the script to draw the curves that show how both "asu" and "su" increase with additional storage locations, but at a diminishing rate.
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