The average completion time $($flow time$)$ for the sequence developed using the FCFS rule $\backslash (=11\mathrm{.}75\backslash )$ days $($round your response to two decimal places$).$

The percentage utilization for the sequence developed using the FCFS rule $\backslash (=42\mathrm{.}55\backslash \%\backslash )($enter your response as a percentage rounded to two decimal places$).$

b$)$ Using the SPT $($shortest processing time$)$ decision rule for sequencing the jobs, the order is $($to resolve a tie, use the order in which the jobs were received$)$:

The average tardiness $($job lateness$)$ for the sequence developed using the SPT rule $\backslash (=5\mathrm{.}00\backslash )$ days $($round your response to two decimal places$).$

The average completion time $($flow time$)$ for the sequence developed using the SPT rule $\backslash (=10\mathrm{.}25\backslash )$ days $($round your response to two decimal places$).$

The percentage utilization for the sequence developed using the SPT rule $\backslash (=48\mathrm{.}78\backslash \%\backslash )($enter your response as a percentage rounded to two decimal places$).$

c$)$ Using the LPT $($longest processing time$)$ decision rule for sequencing the jobs, the order is $($to resolve a tie, use the order in which the jobs were received$)$:

The average tardiness $($job lateness$)$ for the sequence developed using the LPT rule $=$ days $($round your response to two decimal places$).$

An Alabama lumberyard has four jobs on order, as shown in the following table. Today is day $205$ on the yard's schedule. In what sequence would the jobs be ranked according to the decision rules on the left:

All dates are specified as manufacturing planning calendar days. Assume that all jobs arrive on day $205.$ Compute all times based on initiating work on day $205.$