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Consider a queuing system with 2 types of customers. Type 1 customers arrive according to a Poisson process with a mean rate of 5 per hour. Type 2 customers arrive according to a Poisson process with a mean rate of 8 per hour. a) Find the probability that a type 1 customer arrives before a type 2 does. b) what is the probability distribution of the time between consecutive arrivals of customers (independent of their types?) c) suppose there is one server in the system, which serves both types of customers and the service times follow exponential distribution with a mean of 10 minutes. if a type 2 arrives and the type 1 being served, what is the distribution of the waiting time for this time 2 customer?
1. Analyze the basic technology underlying health care information systems and determine the most pressing need for innovation. 2. Explain (with specific examples using local hospi
If managers frequently use experience and intuition to make complex, nonprogrammer decisions, how do they apply evidence-based management, which seems to suggest that managers shou
A manager states that his process is really working well. Out of 1,500 parts, 1,477 were produced free of a particular defect and passed inspection. Based upon Six-Sigma theory, ho
making cause and effect diagram for TQM
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What`s the use of DDI communications model most typically used by and for 1st level supervisors?
What do you understand by “line balancing”?
A time standard was set as 0.20 hour per unit based on the 50th unit produced. If the task has a 90 percent learning curve, what would be the expected time of the 100th, 200th, and
A decision maker has the following utility function. Payoff Indifference Probability 250 1.00 200 .90 100 .80 50 .50 -50 0 What is the risk premium for
When it is claimed that people that ‘pay' for wrongs are unfairly burdened and should not bear the responsibility for the acts of others, they are opposing to Answer reverse discri
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