Consider a sequential process consisting of $5$ tasks. The output rates $($aka flow rate, production rate, etc.$)$ of the first $2$ tasks are $2\mathrm{.}4$ units$/$minute and $4$ units$/$minute$,$ respectively. The task times for the remaining $3$ tasks are shown in the table below. Task $12345$ Task Time $($seconds$/$unit$)181620$ A$.[2$ points$]$ Calculate the task time for the first two tasks and fill in blanks in the table. Pay close attention to the time unit used. B$.[6$ points; $2$ points for each part$]$ Currently, $10$ employees are divided into $2$ teams, as shown in the following figure. In each team, one employee takes care of only one task. Assume $7\mathrm{.}5$ hours of productive time per day.

i$.$ The cycle time of each team is $\_\_\_\_\_\_\_$ seconds$/$unit$.$

ii$.$ Each team can produce $\_\_\_\_\_\_$ units$/$day$.($Assume steady state for simplicity$)$ Task A Task B Task $1$ Task $2$ Task $3$ Task $4$ Task $5$ Team $1$ Task $1$ Task $2$ Task $3$ Task $4$ Task $5$ Team $2$

iii. The whole process $($i$.$e$.,$ the $2$ teams together$)$ can produce $\_\_\_\_\_\_\_$ units$/$day $($again$,$ assume steady state for simplicity$)$