that the cutting tool wears down throughout the day, which reduces theprecision of parts processed at Task $1.$ To remedy this, management proposes that afterevery $240$ units, the cutting tool on the machine will be replaced. Replacement will take$30$ minutes, during which time Task $1$ will be unable to process any units. Afterreplacement, Task $1$ then immediately begins to process units, and the processing timesof both tasks are otherwise unaffected by this change. Assume that at $8$ am$,$ the cuttingtool in work station $1$ has just been replaced $($i$.$e$.,$ it doesnt need to be replaced until $240$units are cut$)$ and the turning machine in station $2$ has been off all night$\mathrm{.}16.(1$ point$)$ Under this new scheme, what is the average capacity of Task $1($in unitsper minute$)?$ If your answer is not an integer, provide at least three decimal places,e$.$g$.,7\mathrm{.}500\mathrm{.}17.(1$ point$)$ Suppose that demand exceeds available capacity and both stationsoperate at their maximum rate throughout the work day. What is the maximumWIP level between Tasks $1$ and $2($in units$)?$ If your answer is not an integer,