require nurses.

d$)$ At $10$:$00$ on a given day, the system status could be characterized as shown in Table $1.$ The entities crossed out in

the table were in use at that moment. The names of the donors were placed in the order of arrival. By that time, there

were some scheduled events, as described in Table $2.$ Using the three$-$phase method, determine when Danielle will

leave the system. Consider the randomly generated values in Table $3($expressed in minutes$).$

NOTE: Assume, for simplicity, that no donor leaves the system. Assume further that the queuing philosophy is FIFO

$($first in$,$ first out$).$ If there are new arrivals, they should be generically named $xYZ1,xYZ2$dots

Table $1.$ System queues at $10$ am$.$

Table $2.$ Future events calendar.