$($Process Analysis with Multiple Flow Units$)$ Consider a process consisting of five resources that are operated eight hours per day. The process works on three different products, A$,$ B$,$ and C:

Table Summary: A table titled Process Analysis with Multiple Flow Units has $5$ columns. Columns $1$ to $5$ are titled Resource, Number of Workers, Processing Time for A $[$Min$./$Unit$],$ Processing Time for B $[$Min$./$Unit$],$ and Processing Time for C $[$Min$./$Unit$].$

Resource Number of Workers Processing Time for A $[$Min$./$Unit$]$ Processing Time for B $[$Min$./$Unit$]$ Processing Time for C $[$Min$./$Unit$]$

$12555$

$22345$

$311500$

$41033$

$52666$

Demand for the three different products is as follows: product A$,40$ units per day; product B$,50$ units per day; and product C$,60$ units per day.

What is the bottleneck? What is the flow rate for each flow unit assuming that demand must be served in the mix described above $($i$.$e$.,$ for every four un