At a service centre customers arrive at the rate of 10 per hour and are served...

   

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At a service centre customers arrive at the rate of 10 per hour and are served at the rate of 15 per hour. Their arrival follows poisson distribution and service in exponentially distributed. Find the average length and average waiting time in the system. Using the dominance property, obtain the optimal strategies for both the players & determine the value of game. The pay-off matrix for player A is given: Player A A1 AZ A3 B1 5 10 20 Player B B2 20 6 15 B3 -10 2 18 At a service centre customers arrive at the rate of 10 per hour and are served at the rate of 15 per hour. Their arrival follows poisson distribution and service in exponentially distributed. Find the average length and average waiting time in the system. Using the dominance property, obtain the optimal strategies for both the players & determine the value of game. The pay-off matrix for player A is given: Player A A1 AZ A3 B1 5 10 20 Player B B2 20 6 15 B3 -10 2 18