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Suppose that the number of jobs in a processor may be modeled by a Bernoulli Single-Server Queuing Process with a frame size of 33 seconds.

Suppose that the number of jobs in a processor may be modeled by a Bernoulli Single-Server Queuing Process with a frame size of 33 seconds.

The average arrival rate equals 44 per minute. The average time to process a single job (once it's in the system) equals 1010 seconds.

Whenever there is at least one job in the system, but it is not at full capacity, what is the probability that the number of jobs in the system willincreaseby one from this frame to the next?

Whenever there is at least one job in the system, but it is not at full capacity, what is the probability that the number of jobs in the system willdecreaseby one from this frame to the next?

Whenever there is at least one job in the system, but it is not at full capacity, what is the probability that the number of jobs in the system willstays the samefrom this frame to the next?

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