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

-Refer to the table.What is the probability that the service facility will be idle?
A)0.23
B)0.70
C)0.33
D)0.30
E)0.233

Question

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

-Refer to the table.What is the probability that the service facility will be idle?
A)0.23
B)0.70
C)0.33
D)0.30
E)0.233

Quizplus · Accepted Answer

From the given information, we know that the probability of there being no customers in the system is 0.3 or 30%. This means that there is a 30% probability of the service facility being idle. Therefore, the answer is D) 0.30.

As for the second question, it is not clear what is being asked. Please provide more information for an accurate answer.

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