Using the FCFS rule for scheduling, the sequence is $1-2-3.$

For the schedule developed using the FCFS rule, the total length of time taken to complete the three suits $($including delivery$)=$ hours $($enter your response as a whole number$).$

Sunny Park Tailors has been asked to make three different types of wedding suits for separate customers. The table below highlights the time taken in hours for cutting and sewing $($process $1)$ and delivery $($process $2)$ of each of the suits.

$\backslash$table$[[$Times Taken for Different Activities$],[$Suit$,$Cut and Sew,Deliver$],[1,7,2],[2,4,3],[3,5,6]]$

Assume that orders for suits have been listed in the above table in the order in which they were received.

$3)$ Using johnsons rule for $2-$machine scheduling, the sequence is $\_\_\_\_\_$

$4)$ For the schedule developed using the johnson's rule, the total length of time taken to complete the three suits $($including delivery $)=\_\_\_\_$ hours $($enter your respose as a whole number.$)$

$5)$ Of the two developed schedules, $\_\_\_\_\_$ rule gets the schdule finished sooner.