A company has two machines. During any day, each machine that is working at the beginning of the day has a chance of breaking down. If a machine breaks down during 1 - 3. the day, it is sent to a repair facility and will be working two days after it breaks down. (Thus, if a machine breaks down during day 3, it will be working at the beginning of day 5.). Letting the state of the system be the number of machines working at the beginning of the day, formulate a transition probability matrix for this situation. Define the period of interest Define the events that cause a state transition Develop state transition probability matrix (P)
A company has two machines. During any day, each machine that is working at the beginning of the day has a chance of breaking down. If a machine breaks down during 1 - 3. the day, it is sent to a repair facility and will be working two days after it breaks down. (Thus, if a machine breaks down during day 3, it will be working at the beginning of day 5.). Letting the state of the system be the number of machines working at the beginning of the day, formulate a transition probability matrix for this situation. Define the period of interest Define the events that cause a state transition Develop state transition probability matrix (P)
Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
Publisher:Carter
Chapter10: Statistics
Section10.6: Summarizing Categorical Data
Problem 27PPS
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