Servers$123\%$ Time Server Busy $($rho$)$Probability of$12345$In the system$0\mathrm{.}7780\mathrm{.}2220\mathrm{.}1730\mathrm{.}1340\mathrm{.}1050\mathrm{.}0810\mathrm{.}0630\mathrm{.}3890\mathrm{.}4400\mathrm{.}3420\mathrm{.}1330\mathrm{.}0520\mathrm{.}0200\mathrm{.}0090\mathrm{.}2590\mathrm{.}4570\mathrm{.}3550\mathrm{.}1380\mathrm{.}0360\mathrm{.}0090\mathrm{.}001$Number in System n$($s$)$Number in Line n$($l$)$CUSTOMERS$3\mathrm{.}50$CUSTOMERS$0\mathrm{.}920\mathrm{.}14$CUSTOMERS$0\mathrm{.}800\mathrm{.}02$Time in System t$($s$)$Time in Line t$($l$)$TIME $($Minutes$)30\mathrm{.}0023\mathrm{.}33$TIME $($Minutes$)7\mathrm{.}861\mathrm{.}19$TIME $($Minutes$)6\mathrm{.}810\mathrm{.}14$Use the chart above. $($Choose the closest answer$)$What is rho in a FIVE server model?