please help

9. A simulation model for a repair shop which works between 09.00 and 18.00 was developed and run by yourself. One of the measures of effectiveness in conceptual model is average time in the system (time between arrival to repair shop and departure from repair shop) for the one who needs short-term repair. Initially you made 5 independent replications and result are tabulated below. (10 points) Replication Number Average Time in the System (minute) 36,20 33,40 40,90 34,70 4 5 38,80 Assume that you decided your confidence interval half width (absolute error) must be less than or equal to 2 minute. Please specify type of your system in terms of output analysis, then analyze the output and determine confidence interval with a = 0.05 confidence level by using iterative method based on the t distribution to estimate required number of replications. Rep. Average Time in Rep. Average Time in Rep. Average Time in the system (minute) the system (minute) Num. the system (minute) Num. Num. 32,80 38,10 6 11 36,20 16 7 37,20 12 38,50 17 40,30 8 31,60 13 37,40 18 34,00 33,30 14 35,40 19 37,30 36,90 10 33,70 15 40,70 20 2. 3. 9. A simulation model for a repair shop which works between 09.00 and 18.00 was developed and run by yourself. One of the measures of effectiveness in conceptual model is average time in the system (time between arrival to repair shop and departure from repair shop) for the one who needs short-term repair. Initially you made 5 independent replications and result are tabulated below. (10 points) Replication Number Average Time in the System (minute) 36,20 2 33,40 3 40,90 4 34,70 38,80 5 Assume that you decided your confidence interval half width (absolute error) must be less than or equal to 2 minute. Please specify type of your system in terms of output analysis, then analyze the output and determine confidence interval with a = 0.05 confidence level by using iterative method based on the t distribution to estimate required number of replications. Rep. Average Time in Rep. Average Time in Rep. Average Time in the system (minute) the system (minute) the system (minute) Num. Num. Num. 32,80 11 36,20 16 38,10 37,20 40,30 12 38,50 17 8 31,60 13 37,40 18 34,00 33,30 14 35,40 19 37,30 10 33,70 15 40,70 20 36,90 7, 9. A simulation model for a repair shop which works between 09.00 and 18.00 was developed and run by yourself. One of the measures of effectiveness in conceptual model is average time in the system (time between arrival to repair shop and departure from repair shop) for the one who needs short-term repair. Initially you made 5 independent replications and result are tabulated below. (10 points) Replication Number Average Time in the System (minute) 36,20 33,40 40,90 34,70 4 5 38,80 Assume that you decided your confidence interval half width (absolute error) must be less than or equal to 2 minute. Please specify type of your system in terms of output analysis, then analyze the output and determine confidence interval with a = 0.05 confidence level by using iterative method based on the t distribution to estimate required number of replications. Rep. Average Time in Rep. Average Time in Rep. Average Time in the system (minute) the system (minute) Num. the system (minute) Num. Num. 32,80 38,10 6 11 36,20 16 7 37,20 12 38,50 17 40,30 8 31,60 13 37,40 18 34,00 33,30 14 35,40 19 37,30 36,90 10 33,70 15 40,70 20 2. 3. 9. A simulation model for a repair shop which works between 09.00 and 18.00 was developed and run by yourself. One of the measures of effectiveness in conceptual model is average time in the system (time between arrival to repair shop and departure from repair shop) for the one who needs short-term repair. Initially you made 5 independent replications and result are tabulated below. (10 points) Replication Number Average Time in the System (minute) 36,20 2 33,40 3 40,90 4 34,70 38,80 5 Assume that you decided your confidence interval half width (absolute error) must be less than or equal to 2 minute. Please specify type of your system in terms of output analysis, then analyze the output and determine confidence interval with a = 0.05 confidence level by using iterative method based on the t distribution to estimate required number of replications. Rep. Average Time in Rep. Average Time in Rep. Average Time in the system (minute) the system (minute) the system (minute) Num. Num. Num. 32,80 11 36,20 16 38,10 37,20 40,30 12 38,50 17 8 31,60 13 37,40 18 34,00 33,30 14 35,40 19 37,30 10 33,70 15 40,70 20 36,90 7