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Table 14-4 Cuthbert Wylinghauser Is a Scheduler of Transportation for the State

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Table 14-4
Cuthbert Wylinghauser is a scheduler of transportation for the state of Delirium.This state contains three cities: Chaos (C1) ,Frenzy (C2) ,and Tremor (C3) .A transition matrix,indicating the probability that a resident in one city will travel to another,is given below.Cuthbert's job is to schedule the required number of seats,one to each person making the trip (transition) ,on a daily basis.
C F T
Transition matix: Table 14-4 Cuthbert Wylinghauser is a scheduler of transportation for the state of Delirium.This state contains three cities: Chaos (C<sub>1</sub>) ,Frenzy (C<sub>2</sub>) ,and Tremor (C<sub>3</sub>) .A transition matrix,indicating the probability that a resident in one city will travel to another,is given below.Cuthbert's job is to schedule the required number of seats,one to each person making the trip (transition) ,on a daily basis. C F T Transition matix: π(0) = [100,100,100] <sub> </sub> -Using the data given in Table 14-4,how many people can we expect to find in each city tomorrow evening? A) Chaos = 90,Frenzy = 110,Tremor = 100 B) Chaos = 110,Frenzy = 100,Tremor = 90 C) Chaos = 80,Frenzy = 90,Tremor = 130 D) Chaos = 100,Frenzy = 130,Tremor = 70 E) None of the above Table 14-4 Cuthbert Wylinghauser is a scheduler of transportation for the state of Delirium.This state contains three cities: Chaos (C<sub>1</sub>) ,Frenzy (C<sub>2</sub>) ,and Tremor (C<sub>3</sub>) .A transition matrix,indicating the probability that a resident in one city will travel to another,is given below.Cuthbert's job is to schedule the required number of seats,one to each person making the trip (transition) ,on a daily basis. C F T Transition matix: π(0) = [100,100,100] <sub> </sub> -Using the data given in Table 14-4,how many people can we expect to find in each city tomorrow evening? A) Chaos = 90,Frenzy = 110,Tremor = 100 B) Chaos = 110,Frenzy = 100,Tremor = 90 C) Chaos = 80,Frenzy = 90,Tremor = 130 D) Chaos = 100,Frenzy = 130,Tremor = 70 E) None of the above π(0) = [100,100,100]
-Using the data given in Table 14-4,how many people can we expect to find in each city tomorrow evening?


A) Chaos = 90,Frenzy = 110,Tremor = 100
B) Chaos = 110,Frenzy = 100,Tremor = 90
C) Chaos = 80,Frenzy = 90,Tremor = 130
D) Chaos = 100,Frenzy = 130,Tremor = 70
E) None of the above

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