Consider the project described by the project digraph shown in Fig. 8 - 4 2 . a. Find the critical path and critical time for the project. b. Find the critical-time priority list. c. Schedule the project with N = 2 processors using the critical-path algorithm. Show the timeline and the project finishing time. d. Find an optimal schedule for N = 2 processors. e. Use the relative error formula ε = Fin − OptOpt to find the relative error of the schedule found in (c). Figure 8 - 4 2
Consider the project described by the project digraph shown in Fig. 8 - 4 2 . a. Find the critical path and critical time for the project. b. Find the critical-time priority list. c. Schedule the project with N = 2 processors using the critical-path algorithm. Show the timeline and the project finishing time. d. Find an optimal schedule for N = 2 processors. e. Use the relative error formula ε = Fin − OptOpt to find the relative error of the schedule found in (c). Figure 8 - 4 2
Solution Summary: The author explains how the critical path for the project is defined as the path with the longest processing time from Start to end.
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Theorem: Let be a function from a topological
space (X,T) on to a non-empty set y then
is a quotient map iff
vesy if f(B) is closed in X then & is
>Y. ie Bclosed in
bp
closed in the quotient topology induced by f
iff (B) is closed in x-
التاريخ
Acy
الموضوع :
Theorem:- IP & and I are topological space
and fix sy is continuous
او
function and either
open or closed then the topology Cony is the
quatient topology p
proof:
Theorem: Lety have the quotient topology
induced by map f of X onto y.
The-x:
then an arbirary map g:y 7 is continuous
7.
iff gof: x > z is
"g of continuous
Continuous function
f
Direction: This is about Maritime course, Do a total of 6 (six) of this. Strictly write this only in bond paper. COMPLETE TOPIC AND INSTRUCTION IS ALREADY PROVIDED IN THE PICTURE.
NOTE: strictly use nautical almanac. This is about maritime navigation.
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