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Use This Information to Answer the Following Questions -Refer to the Table

question 24

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Use this information to answer the following questions.
 Number of Servers 1.0 Arrival Rate 7.00 Service Rate 10.00P(0) , probability that there are no customers in the system 30%Lq, average length of the queue 1.63 W, average time in the system 0.33 L, average number of customers in the system 2.33Wq, average time in the queue 0.23 Utilization factor of the system 70%\begin{array}{l|c}\text { Number of Servers } & 1.0 \\\text { Arrival Rate } & 7.00 \\\text { Service Rate } & 10.00 \\\mathrm{P}(0) \text {, probability that there are no customers in the system } & 30 \% \\\mathrm{Lq} \text {, average length of the queue } & 1.63 \\\mathrm{~W} \text {, average time in the system } & 0.33 \\\mathrm{~L} \text {, average number of customers in the system } & 2.33 \\\mathrm{Wq}, \text { average time in the queue } & 0.23 \\\text { Utilization factor of the system } & 70 \% \\\hline\end{array}

-Refer to the table.Assuming a Poisson distribution arrival rate and an exponential distribution service rate,what is the Kendall notation of this system?


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