Real Compute $($Q$1-$Q$5)$

Real Compute offers real$-$time computing services. The company owns $5$ supercomputers that can be accessed through the internet. Their customers send jobs that arrive on average every $4$ minutes and the standard deviation of inter$-$arrival times is $4$ minutes. Each job takes on average $10$ minutes of one of the supercomputers. Given the timesensitive nature of the calculations, if no supercomputer is available, the job is redirected to a supercomputer of a partner company called OnComp, which charges $$500$ per job to Real Compute $($OnComp always has supercomputer capacity available$).$ erlang$\_$loss$\_$table.pdf darr

Q$1.$ What is the demand in terms of no of jobs$/$hour$?$

Q$2.$ What is the probability that an incoming job has to be redirected to the partner

Oncomp?

Q$3.$ On average, how many jobs are processed by Real Compute per hour?

Q$4.$ How much does Real Compute pay on average to OnComp $($in $ per hour$)$ per hour?

Circle the closest answer.

Q$5.$ If Real Compute leases a new supercomputer at $$\frac{300}{?}$ hour to reduce payments to OnComp, what is the net savings in dollars per hour, after including the leasing cost of a new supercomputer