Problem $2\mathrm{.}3$ Tom and Sam are a hand$-$crafty couple. They recently made a deal with a small nearby grocery store called Trading$-$WithJoe Every week they fill in two orders, decorative pots $($P$)$ and jelly jars $().$ Since both goods retail and cost the same amount their goal is to produce as much as possible Tom either produce $35$ pots per day or $65$ jars per day Sam can either produce $45$ pots per day or $85$ jars per day $($a$)$ has an absolute advantage in producing pots? $($b$)$ Who has an absolute advantage in producing jelly? $()$ Show or prove who has comparative advantage in producing pots? $($ d$)$ Who should produce what first and why? Tom works $6$ days a week. Where: $6=$ L$\_\{$P$\}+$ L$\_\{$J$\}$ His production capabilities are: P $=35($Lr$)$ and J $=65($L$\_\{$r$\})($ e$)$ How much would Tom produce if he spent all $6$ days only producing pots and jars individually? $()$ Solve graph, and label Tom's production frontier equation in terms of pots, or make Pas your y$-$ axis