d$.$ Balance the line using sequential restrictions and the longest$-$operating$-$time rule. Determine the task under each workstation and

the idle time for each such task.

Note: Leave no cells blank $-$ be certain to enter $"0"$ wherever required. Round your answers to $1$ decimal place.

e$.$ What is the efficiency of the line balanced as in part $($d$)$ assuming it is running the cycle time determined in part $($a$)?$

Note: Round your answer to $1$ decimal place.

Efficiency

f$.$ Suppose that demand rose from $675$ to $875$ units per day. Determine the cycle time. Use the solution obtained in part $($d$).)$

Note: Round your answer for cycle time down to the nearest whole number.

Increase

cycle time to

seconds, which may require rebalancing the line.

g$.$ Suppose that demand rose from $675$ to $1,200$ units per day. Determine the cycle time. $($Use the solution obtained in part $($d$).)$

Note: Round your answer for cycle time down to the nearest whole number. This question is related to one that i posted a ffew seconds before this. Thank you for all the help.