Using the FCFS $($first come, first served$)$ decision rule for sequencing the jobs, the order is:

The total flow time for the sequence developed using the FCFS rule $=$

days $($round your

response to two decimal places$).$

The percentage utilization for the sequence developed using the FCFS rule $=$dots $($enter your

response as a percentage rounded to two decimal places$).$

The average number of jobs in the system for the sequence developed using the FCFS rule $=$

jobs $($round your response to two decimal places$).$

The average tardiness $($job lateness$)$ for the sequence developed using the FCFS rule $=$ days

$($round your response to two decimal places$).$

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 following jobs are waiting to be processed at Rick Solano's machine center. Solano's

machine center has a relatively long backlog and sets a fresh schedule every $2$ weeks,

which does not disturb earlier schedules. Below are the jobs to be scheduled today, which is

day $241($day $241$ is a work day$).$ Job names refer to names of clients and contract numbers.

Compute all times based on initiating work on day $241.$ The total flow time for the sequence developed using the EDD rule $=$

days $($round your response

to two decimal places$).$

The percentage utilization for the sequence developed using the EDD rule $=\%($enter your

response as a percentage rounded to two decimal places$).$

The average number of jobs in the system for the sequence developed using the EDD rule $=$

jobs $($round your response to two decimal places$).$

The average tardiness $($job lateness$)$ for the sequence developed using the EDD rule $=$ days

$($round your response to two decimal places$).$

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 total flow time for the sequence developed using the SPT rule $=$ days $($round your response

to two decimal places$).$

The percentage utilization for the sequence developed using the SPT rule $=,\%($enter your

response as a percentage rounded to two decimal places$).$

The average number of jobs in the system for the sequence developed using the SPT rule $=$

jobs

$($round your response to two decimal places$).$

The average tardiness $($job lateness$)$ for the sequence developed using the SPT rule $=$ days

$($round your response to two decimal places$).$

The following jobs are waiting to be processed at Rick Solano's machine center. Solano's

machine center has a relatively long backlog and sets a fresh schedule every $2$ weeks,

which does not disturb earlier schedules. Below are the jobs to be scheduled today, which is

day $241($day $241$ is a work day$).$ Job names refer to names of clients and contract numbers.

Compute all times based on initiating work on day $241.$ The total flow time for the sequence developed using the SPT rule $=$

days $($round your response

to two decimal places$).$

The percentage utilization for the sequence developed using the SPT rule $=\%($enter your

response as a percentage rounded to two decimal places$).$

The average number of jobs in the system for the sequence developed using the SPT rule $=$

$($round your response to two decimal places$).$

The average tardiness $($job lateness$)$ for the sequence developed using the SPT rule $=$ days

$($round your response to two decimal places$).$

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 total flow time for the sequence developed using the LPT rule $=$ days $($round your response

to two decimal places$).$

The percentage utilization for the sequence developed using the LPT rule $=,\%($enter your

response as a percentage rounded to two decimal places$).$

The average number of jobs in the system for the sequence developed using the LPT rule $=$ jobs

$($round your response to two decimal places$).$

The average tardiness $($job lateness$)$ for the sequence developed using the LPT rule $=$ days

$($round your response to two decimal places$).$

The following jobs are waiting to be processed at Rick Solano's machine center. Solano's

machine center has a relatively long backlog and sets a fresh schedule every $2$ weeks,

which does not disturb earlier schedules. Below are the jobs to be scheduled today, which is

day $241($day $241$ is a work day$).$ Job names refer to names of clients and contract numbers.

Compute all times based on i