Problem $22$S$-6($Algo$)$

For the four basic configurations that follow, assume that the market is demanding product that must be processed by both Resource

$x$ and Resource $Y$ for Cases I, II$,$ and III. For Case IV$,$ both resources supply separate but dependent markets; that is$,$ the number of

units of output from both $x$ and $Y$ must be equal.

Plans are being made to produce a product that requires $38$ minutes on Resource $x$ and $28$ minutes on Resource $Y.$ Assume that there

is only one of each of these resources and that market demand is $1,500$ units per month.

a$.$ How many hours of production time would you schedule for $x$ and $Y,$ assuming unlimited storage?

b$.$ What would happen if $Y$ is also scheduled for the same production hours of $x?$ Problem $22$S$-6($Algo$)$ For the four basic configurations that follow, assume that the market is demanding product that must be processed by both Resource X and Resource Y for Cases I, II$,$ and III. For Case IV$,$ both resources supply separate but dependent markets; that is$,$ the number of units of output from both X and Y must be equal. Plans are being made to produce a product that requires $42$ minutes on Resource X and $32$ minutes on Resource Y$.$ Assume that there is only one of each of these resources and that market demand is $1,320$ units per month. a$.$ How many hours of production time would you schedule for X and Y$,$ assuming unlimited storage? b$.$ What would happen if Y is also scheduled for the same production hours of X$?$