The owner Edward wants to do a study to better understand the shop.His best estimate of customer arrivals is that the time between is exponential with an average of about 1 hr 15 min.Edward is the only repair person.Based on past experience, he knows that about 70% of repairs are "minor" and take anywhere from 0.25 to 1.5 hours to complete (about equally likely anywhere in that range.)The other 30% are "major" and the repair time is equally likely between 1 and 3 hours.Edward would like to understand several measures:average time a bicycle is "in the shop" (arrival to repair complete), the 10%tile and 90%tile of "time in the shop," the average number of repairs completed in a day, the average time(hrs) he stays in the shop past 8 hours due to the way he operates (always completes repairs the same day he accepts them), and the proportion of time Edward is idle.In your analysis, develop a model of 8 hours or 8 customers (which ever comes first) since this is the way Edward operates.He accepts repair jobs through 8 hours except when he gets 8 jobs and then he closes the shop.He always completes repairs in the same day -- even if he has to work extra long.Use 1000 replications of your model to develop your results and conclusions.