a$)$ Using the FCFS $($first come, first served $)$ decision rule for sequencing the jobs, the order is $($assume that jobs came in

the order in which they are listed in the table$)$:

The following jobs are waiting to be processed at the same machine center. Jobs are logged as they arrive:

All dates are specified as manufacturing planning calendar days. Assume that all jobs arrive on day $275.$ Assume

each job starts at the beginning of the day and finishes at the end of the day $($a job that begins on day $275$ and

takes $8$ days will finish on day $282,$ and the next job begins in the morning of day $283).$ Compute all times based on

initiating work on day $275.$

Using the FCFS $($first come, first served $)$ decision rule for sequencing the jobs, the order is $($assume that jobs came in the order in which they are listed in the table$)$:

The average tardiness $($job lateness$)$ for the sequence developed using the FCFS rule is $\_\_\_$ days $($round your response to two decimal places$).$The percentage utilization for the sequence developed using the FCFS rule is $\_\_\_\%($enter your response as a percentage rounded to two decimal places$).$

b$)$ b$)$ Using the EDD $($earliest due date$)$ 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 EDD rule is $\_\_\_$ days $($round your response to two decimal places$).$The percentage utilization for the sequence developed using the EDD

c$)$ c$)$ 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 is $\_\_\_$ days $($round your response to two decimal places$).$The percentage utilization for the sequence developed using the SPT rule is $\_\_\_\%($enter your response as a percentage rounded to two decimal places$).$

d$)$ d$)$ 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 is $\_\_\_$ days $($round your response to two decimal places$).$The percentage utilization for the sequence developed using the LPT rule is $\_\_\_\%($enter your response as a percentage rounded to two decimal places$).$