Fill out the matrix based off the information in the question.

PROBLEM 6.1.Q2 (pg 412, #3 modified) Consider two machines that are maintained by a single repairman. Machine i functions for an exponential amount of time with rate u; before breaking down, i = 1,2. The repair times (for either machine) is exponential with rate M. Assuming that machine 1 takes priority when both machines are in the repair facility, then the machines in the repair facility can be monitored as a continuous-time Markov chain with states 0 (= none in repair facility), 1only machine 1 in repair facility), 2only machine 2 in repair facility), B-both in repair facility). Give the parameters for the continuous-time Markov chain. states 0 1 2 B. 0 Vo = 1 Note: when in state 0, this means both machines are working! Thus, two exponentials (one with rate ui, the other with rate uz) are competing V = P= 2 V2 = B VB=